<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:blogger='http://schemas.google.com/blogger/2008' xmlns:georss='http://www.georss.org/georss' xmlns:gd="http://schemas.google.com/g/2005" xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-7750559646037110352</id><updated>2024-12-18T22:23:33.047-05:00</updated><category term="Electrical Machines"/><category term="BEEE"/><category term="Exercise_Electrical Machines"/><category term="POWER SEMICONDUCTOR DEVICES"/><category term="Network theory"/><category term="Paper Publication"/><category term="Assignment- Electrical Machines"/><category term="Question Bank"/><category term="Quiz"/><category term="Syllabus_Electrical Machines"/><category term="Term Assessment _Electrical Machines"/><category term="Useful Link for free e-learning"/><title type='text'> Engineering Talk:Electrical Engineering Forum</title><subtitle type='html'>A free Engineering study website which explain technical  topics in simple manner and gives assistance for govt. and Pvt. Jobs .</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='https://www.lktechnical.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default?redirect=false'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><link rel='next' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default?start-index=26&amp;max-results=25&amp;redirect=false'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>53</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-7600413811569998119</id><published>2021-06-30T08:47:00.011-04:00</published><updated>2021-07-01T01:02:03.382-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Electrical Machines"/><category scheme="http://www.blogger.com/atom/ns#" term="Exercise_Electrical Machines"/><title type='text'>MCQ Test V on Electric Drive and Speed Control</title><content type='html'>&lt;h1 style=&quot;text-align: left;&quot;&gt;Objective Test on Electric Drive and Speed Control&lt;/h1&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgHRYSPPZDEFLYPr_QfXAiEJNTT7kGMe9P_twIJo-ZnYcl4eCnpbWHVARnZnaDT1ZsQ4sMYSZ9bU_fh51oH5mcifKN7WhFnOg49ka4LasuPexhkqW3drV_ls49coiBkHrbmEvLcS_Inn9FJ/s500/generator.jpg&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;334&quot; data-original-width=&quot;500&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgHRYSPPZDEFLYPr_QfXAiEJNTT7kGMe9P_twIJo-ZnYcl4eCnpbWHVARnZnaDT1ZsQ4sMYSZ9bU_fh51oH5mcifKN7WhFnOg49ka4LasuPexhkqW3drV_ls49coiBkHrbmEvLcS_Inn9FJ/s320/generator.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;div&gt;&lt;/div&gt;

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</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/7600413811569998119'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/7600413811569998119'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2021/06/mcq-test-on-electric-drive-and-speed.html' title='MCQ Test V on Electric Drive and Speed Control'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgHRYSPPZDEFLYPr_QfXAiEJNTT7kGMe9P_twIJo-ZnYcl4eCnpbWHVARnZnaDT1ZsQ4sMYSZ9bU_fh51oH5mcifKN7WhFnOg49ka4LasuPexhkqW3drV_ls49coiBkHrbmEvLcS_Inn9FJ/s72-c/generator.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-7920445516076081570</id><published>2021-06-16T12:46:00.018-04:00</published><updated>2021-06-17T07:39:51.394-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Exercise_Electrical Machines"/><category scheme="http://www.blogger.com/atom/ns#" term="POWER SEMICONDUCTOR DEVICES"/><title type='text'>MCQ Test on Power Semiconductor Device</title><content type='html'>&lt;h1 style=&quot;text-align: center;&quot;&gt;&amp;nbsp;Objective Test&amp;nbsp; on Power Semiconductor Device&lt;/h1&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEibTSV2JZjXBpHHK93I394wmOxyU2rlaIo51XmB-amHcSwVFrKWtFy88u98vn6XKA0L2eBRhrYoCCyNlqUhDVZNoSy3fOiPMsiJhaMTXwI9GWXmiMxgibK4Klnpv4-qMr8V_po2ThWmW4bG/s709/pcd.png&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;468&quot; data-original-width=&quot;709&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEibTSV2JZjXBpHHK93I394wmOxyU2rlaIo51XmB-amHcSwVFrKWtFy88u98vn6XKA0L2eBRhrYoCCyNlqUhDVZNoSy3fOiPMsiJhaMTXwI9GWXmiMxgibK4Klnpv4-qMr8V_po2ThWmW4bG/s320/pcd.png&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;

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</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/4383339668959948107'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/4383339668959948107'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2021/05/mcq-test-on-three-phase-synchronous.html' title='MCQ Test on Three phase Synchronous motor'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj2Q3Tvbbrt2YRswIo17Jrzrh_aGJzlOlWWbtzX9C8JFSo6w3sQCvtkBnGHcN7cBq0hKAByG0Ht2V9AGFWDoN9NtIPCiA3LWEAR9xkGJNpO6_Zl6JkrMMTaGrlaM4SDJTJhYvk0mvr995IM/s72-c/1.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-111864722940604499</id><published>2021-04-17T12:39:00.050-04:00</published><updated>2021-04-26T07:54:34.670-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Electrical Machines"/><title type='text'>Three Phase Induction motor working Principle and its Types </title><content type='html'>&lt;div style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;background-color: white; color: #333333; font-family: georgia; font-size: x-large; white-space: pre-wrap;&quot;&gt;&lt;b&gt;Three Phase Induction motor &lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Electrical motor converts electrical energy into mechanical energy. &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;b&gt;What are the types of motors? &lt;/b&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Based on Supply Motor are basically two types: AC and &lt;a href=&quot;https://www.lktechnical.com/2020/02/dc-machines-unit-i.html&quot; target=&quot;_blank&quot;&gt;DC Motor&lt;/a&gt;. AC motor are divided into two types :Induction motor(Speed is variable), induction motor are also known as asynchronous motor and &lt;a href=&quot;https://www.lktechnical.com/2020/03/synchronous-motor.html&quot; target=&quot;_blank&quot;&gt;Synchronous motor(speed is constant )&lt;/a&gt;.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;b&gt;What are the types of induction motors?&lt;/b&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Depending upon nature of AC supply induction motor are two types (a)Single phase induction motor and (b) 3 Phase Induction motor. Here we will discuss in detail about three phase induction motor.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1s8KF-FZeB4QUiHCnQEBF5TqAKbfIjzrW&quot; style=&quot;font-size: xx-large; white-space: normal;&quot;&gt;Click Here to Download 3 Phase induction Motor .ppt&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;General aspects &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•The construction of induction motor and  induction generator are same. &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•Induction motors are popularly used in the industry.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•Main features: cheap and low maintenance.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•Main disadvantages: speed control is not easy.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Overview of Three-Phase Induction Motor&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•Induction motors are used  in many industrial, residential, commercial and utility applications. &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•Induction Motors transform electrical energy into mechanical energy. &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;•&lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;It is used for pump or fan, or connected to some other form such as a conveyor, winder, or mixer. &lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;img alt=&quot;Application of 3 phase IM&quot; src=&quot;data:image/png;base64,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&quot; style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px auto; max-width: 100%; padding: 0px; vertical-align: initial;&quot; title=&quot;Application of 3 phase Induction motor&quot; /&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;Application of IM&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;3 phase induction motors&lt;/span&gt;&amp;nbsp;takes  three phase supply from mains and used for various industrial applications because of their following advantages -&amp;nbsp;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;1. Three phase Induction motors are very simple and rugged construction.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;2. It is are very reliable, robust and having low cost.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;3. The efficiency of 3 phase IM is high and its power factor is good at full load.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;4. It required minimum maintenance.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;4.  Three phase induction motor is self starting&amp;nbsp;&lt;/span&gt;hence extra mechanism is not required for  starting.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;They also have some disadvantages-&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;1. The Speed of induction motor decreases with increase in load, same as a&amp;nbsp;&lt;a href=&quot;https://www.lktechnical.com/2020/06/characteristics-of-dc-motor.html&quot; target=&quot;_blank&quot;&gt;DC shunt motor&lt;/a&gt;.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;2. If speed is to be varied, the efficiency may change.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;color: #38761d; font-family: georgia; font-size: large;&quot;&gt;Construction&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•The three basic  parts of induction motor are the rotor, stator, and enclosure.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•The stator is stationary part while rotor is rotating part of induction motor.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•The enclosure  protects the stator and rotor of the motor from harmful effects of the environment in which the motor operates. &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Bearings which is mounted on the shaft, support the rotor . A fan, also mounted on the shaft, which  is used  for cooling purpose.&lt;/span&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;img alt=&quot;construction of 3 phase IM&quot; src=&quot;data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAA4gAAAI0CAYAAABfzwd0AAAgAElEQVR4Aezd95dt3VbV/ftXm3POERWzoCLmBKgIYkTFiAEEQcWEEXPGdt72Kdv3vp15196165w653l4bv0w25hzjD76GHOsudZec69Vu770P//n/3z3v/7X/3pH/vf//t/f/bf/9t+emv7/+B//48vN+KotBkc89I311/e0xQEvl7PFsznVh/3f//t/f7n9n//zf95pdMm1r755k+V0ZS/+5heueI/K5Sg+3Zlj48WUI91VPDww7Ff5salb8a44rnRxkXytkY5n8fixi52tOOnP+PHmW/5w8S7mzC3eU99446Uj+YmlyfesV7r0ZHjy5AqPt5Zv43waJ9NvjFu+5c73xGx+bGvXL84pw67+zG1tj/bjwC+31l15xWPM5ljBdez1880H585z+2xx6vOJq3VQjMXmc8r8y+P0YT/biTHmXx7VIH3zzo6PLXv5bm5s4Ta+OCeu+oTbXOjg8SWLXYwwy/tIP/9b2Ks4dPfwt2xv+v/3efdWh7c6PLoG7p1rn5Lj0ViviTvnfo5fKxbee9zZkxs33fpvv+t5Mvxy1L+ypVvO7ef7iIzrOewt/lv+Jz5c8oyX/pSLY9vx9vN7Tndl97m6n5VxrcwvXeMkPY5b9nArw5Krf83+l5oc6YblaoPYjQX7tm5sknDxdHNz5Xva1r9Fv8XSjyfZzdXitlD1t4j1FbA+Pn0yrrVnYw+zuJcejOKSzasc1lY/TLIcruKyqeWt/Ojv2a84q0VSXnv8NlY5y+OcU7HzDVtM4/xI+OUOt5IPzOq2j6f5rn5jFYMOJs7V62vld3LxOdv6xx3/YuNa3S3fK//8Nsf62cjinLJYp/6ez4m9Nd741e6MR9+5vJjmQJcPvvTLfeaaLSwZd7ZbOaeHy4+8FSO+ZP7JeOKSBx3Z2iy34mRvHFeSXZ/clj1bvIuhW9648lns2pb7uT4/MW7hzhj34oS9xfWmf9sYva2Bl62Be+fbo7V8DY5HY70m7sz7HL9WLLz3uLMnN2669d++a+u28MtR/8qWbjm3n+8jMq7nsLf4b/mf+HDJM176Uy6Obcfbz+853ZW9z9Rsca08bY2TsH0u66e/J6/47+Hfx/alFppJumFpA9iNfJM3PhvbtnySuLOvb5xrT7eTrl+OSdiNQR92ZQVZXX02/dM3n5XFXWz9xT3aL4fix5V+ecIkt06L08dzzx4Hefq+ZMz/bPmfMcLJzdoqv/ArYWr5rX37Z5y11V+udGS+7PpXttXr5yP/0xbnybPjl/SX/1G/8mtOy7H9k+852z37yXVvfHUscDuPeyK9GDbj1kt5kPXvxQuXjPueD1v4JL/6p+/qtx9P+GzlkGwtNYbLt7hx3JJxn3b6are2W/jF1C+fxo9KfuVfvA/hel/fR/N9w71sg/Fcvd6O1/+rZ2v/uXp9Knv5vM/xWd/6HzPvTxHjY+aP+5E5XGHSkeWYLt4+M/Y6G3bl+uWbbn031vo/0o/vEY4T8xLfW7ksx63+Ld97+uU6cdnoq+OJaQy7/cYr93iG/ViyuI/w/5gNohuKNnL6NcmvbTdni0lP14Szr6yg8WZLbwLb4kqXX/pbfhUgv5Vrq39L8itWHMW85fOI/oqX7vRNJ2a1TbfY5+yLfa2+PM5cdpxdbjaI9+oWdv1v5Qlzj4tffCdH+qs4OG/xwlf/OK84sn1q2bxeK+5r8uE660r30g3iS+fWHJLP+Z+4xslb/qfdeLHZW19J+u3zCbv+L+3jONfqSzneF3/O6UPmc66Z983pze91N4G36vkhx/oW549X/eetFud15iV13XP6U5yTn7favaRWYR+ZwxUmHXnFRd+x7FgsNh8yrnSNyT4f0oV5qcyffM53MfrP5f8cH/vGv9V/hOfELNctW/FP+47xNI5z/eg6FuoR9mNIsV4S40s5cNIk+kiDXV99N3vxGK89fX6nrQLRV7zTJ32+ZC1stoq79vrxrAx/Sy5/POQt/KP6uB7By+Gs0/rhgjk5X5Ln6bv8V/1H8XD3cr/ifk73aOzneNYeJ7n6+p0bt+zhPgtZ7p9F7EdiXtXMNaNXTMs/qdZ96XTl+2jM+B7luMLt+f9I3CvM5lH/6nw9fcPSX+V24o33WnFl/9g6eVaz940Vx/v6fzX6tVYeXSevVaPidswbvxb/PZ7mmryH/ZS2z6IWt+anNn12yesltYLlkz95K84XWa8OV3W70qnDLf29GhUjGda445btSoa/JfPBtZ+t6clbvqs/cfkvZvvZ8yNbU9kW/z79eE7eYr6EM65bPs/Zn/PbnPZY6N/yfQ391ubk25yyfcUGMYK9GJx9mAq0Eu6WbXH1YWvrKzmYbHGmzxZP43BkEwyTzXh5Goe/JfkvR7y38B9DL/5ZpzPOmWPjE3dr/NJ5vQQvl5fmcytP+pfEvsdz2u7xqr8LK8zp91mP7+X9Wed2K371JMuftE6y3av3c8dhOZ/DluMVrnzIcC+Vm0u+j5wP+fG5yi2ula+R7/K9tC9PObxGvV4a+6sZ/xp1f5/6Fdc5qz2yrt8nzpWP2LUr+2el23NQfp9VHuKK7zq6m4JH8+HbXPJ/1PeLhLu1xm4d21v6ezUpRjKssWPQebX2+mT4WzIsnltfzN7yXf0ZK97FbD97fmSf79kW/z79eOIl072U7zm/5+y34uVHhpFnx8JxSf/aUsxqcxVncyr2l3QYduEhORt7usXyjZj+yhZm5YndccmlI9Mll0sfRn75NK9w9PXXFt8tmU+8jclbPo/o38dfDl2gb/nTw3WsyLDJe/nBPIKL4yX4sC/hL86VjO/K9qG6uM9c1dMxOPUfGu+L6F8N781t17R+PuldODXjK557x2G54r7ieETHv+vLc/hHcorj1ryykzDln1x7/eZLwu214l5O+b+2LI/yein/Z5HzS3P8POGrd9f+T1k/sYrbefKp4nd+kJ+n46EOzsF75+ynytex6Fr60s+vji2/rimfKu+PHeclaxR28Y1XJ99b+uYSPpn+9F27futcv3bP5x6vtdmmJK7k+j3av+VLvznGR7/nx2ucuzjx4PW7Bp17xTzlrZxPnHHzyJZvMv1zMnx8ZPk6HvrZnuN6iR2n2uw5fMY5x/if3SDuopS8tjqkEV/ps68MR576uCS3trMYa9PHdSu3E7vcJ+85Pn13fGJfMsYDH99zvnDm10ltvrd82FoI5Ma65fO++kfzX/7yWd379N8n9qNx4t5c9TsHHuX5asZVw3s12Jpatxpda7ibGuMrHtgrPV3xl/cW9p6+fMrtHra4tzDlVN7JW3j6zf9eDssN1zXgns+9uK9h25xeyvdIbV7K+UXGq1fH3XXqU9ZPrK6NcviUa04sscnP0/GVk3Pw85CX4+Na2o3zS9ZGx7Z7j0+9tj7mMd06bP8qJvti9K/WebjFLl/6cKctfTh2fbGKt5izv3z1T4xj2PE8badP43syjhNDf+qM6Ts/yOZ1hX1UhxMPvv4bg/4t/1s5X+F3HvmtvPK50q1P/TNf+ivf99Xhqy7dE3Rdei7WlzeIJbtk54EzTtcBzU/ydKc+ezJMMj2Z7yOFWL9844znxFyNNxb7jvXzSd/4ChvmEZl/fM/5wDmo/eKj43DLx/xbCHAb65bP++ofzX/5y2d1L+3j6Di/1PcRfPNKtra2no/wfJ4x73scHvWrdtXglh999e2YkmrdOjaOZ+UtTpjir1zfR/vldy/Wct3DNc9bmFNvvD7GJ6bY2fLZ2t3yyfdjyvJ6aYzPMueX5vp5wO9x/9TXqWJbq9v/FHUxV+3WNeJT5LAxWrddvz4Pecnp87ZBrE5bu0/dLwey/q0cTns+j+rjDU+2NlanX1sfWG2x5zhbfsn4ktbmbhDj2Rjp4iBv8S9m+7fw9J0fnbvire9L+zhxNDf3yvq3eOBv5Xf6LK665L+20+8c8z395bgb2pfwnfznGFc16X6AfLTmlxvESHciAje51cM2oeyN18bfeDHZT3lOMl+4bKdP45P/OXz2Yuz489Q3Lwd2N4hbj82V3gLQbmEW/yH96v4hHO/jK66afIr5iVM99d8n38+jz/vW7n3rfi8emxY3qXUhu+f7mrUtj+W80q39Jf3mdcvnnGexT/0t//Ti9IGg/1L/eN7kp/n1z9eqc8f9U1z7z5xbq/TiW38fe93h79p8xjrHZ74fayxueX2KGjwyD/m0QWxtPFqfnYv5vNT/Kj+cZ/xzfOV3S/e+vvl1XW5cHONTl23l4q7wq6tPdm1Oh1P/qpUjGS7/xifP6tmWY49l+s5bMt1VLsXJJs5VC3facItvTbae6G7hT/8dlwNZzrg148XWz6fxKbMnsxfjSn/q8llZfmHjO8/NfNjrv4+Mv1qTe2z17/He3SCW3Er9qzFdky/gYtMtJvspw64Mk67xKfHThUueuMbZySu/tX9WfXk5kOdBvpfv1vlj5n1Vx48ZL25xzbHxx5LNr3req/nHyuFj8b7vXG6dY8/l+Ui86p0sVr7pGz8X86X2+Nfv0ViP4FpHy7/9k+McL/Zen59Yffi+L8+9GG+265uiz7Iujnk3AZ/lMe/zSj4fsx7mKJZ2xvms5i9ux8Gx+KzyOOvR/YPc5PRoXs2nY0qmO2M8Oi7+5vAha2V5Hs0BLr/WULWJozwb35KLi3Oxq6tPFi8dH/3G9UnY2ok7x/mt/uQw5+LHS9eTRbrF8F++s2/8aMNtPfaUr9yK8ShPOVzNI90Vlzj3YmVPxmEc7/qHW1255UvyXf/4PvYGEf8e1+I6vmfOm+/Tr5gGLvlkjsl11KevnT5rX7/wa093JU/fxmHPMX26lSee7Uq3Pp+XvjwdSK0P/xbZZ5njZ10/8T/V/D/ruX6qeT4S57OoRTHJj7n2i/NIHRbzqN+juOV+3/6njPW+Ob75PX5T9UitnBt9VnT8yUd8XxPTZ9X7bpDK/SqnnY9+sRZL/6HXiY2z3I/0xe6z+kN4Hon1KKY6VZeX5AWbP4kjnqv48Lf41xaGvMd3FSNdfMn0j8h8zMkNdHPLN/s5pk9Hhkvesp3Y5+YcX/VOpi9O4/hO3NqzNde10fW6I9yJKf9kvivLaeVpx72bonIiYdd3+/GcuvzY9eUd9uRLvz7pTt5Tb8wv3/DhkvT1yVu4uNrAlffi67+vFGPfPCx3edW/xf1qG8RdSAWrQI3J1dU/ZUWjP30b53NrnD554umvdOE/T1Ke6lu7VZ9PnfNnXT/xP/Wc3+J9NudNa23lxzgW8V9xv69tue5xLO6t/7obp6+Wevps6HOitUZ+zPkXZ2PIwQbpJRvEeFYup/7a9M23OIutDuTqX9LHf4XfHK7sdDB7HG7hXlNfXrc4tybPYa84OqYkLg3PFTb+ZBjjPSb5pz/x+Z0y3JV8Drv24pqTm2hrqXldca8untXFt7pqdcWbLq5Tru/244cvJnvHhtTMhwy/HGHXRqcO//W//tev8F1ccdORuHes33xWTwfbRrQ8ym398j/jnfqNrX/OOf+kGPkUt3Hcm/P2w2+ea09/yuWNg5TrvQ3icsfxEonf8dwvQJazPK84H94gRrgk6ZokmY6sCKvb/mlv3IIJuzHrx79junOc7hZX9vxOecsv3OnfOBnuQ+XW5rmcPjTWI/6P5PDaNTjzeiSH0+dt/OPzxvtTHeviXK3dzsFzDeVz6o2veO7przjedD8+1+ynPm7WmjXq81NrXSZv5bN2/edwJ6bzIh5SfDck3XDf4kzPp9yXLzsZJnv44oQtfjfH6Z+T/LRw21/dxr/ChC0/Mt0pz5hrv+I+8WHI8kp3cpXP3l8t5rl+xzT/W/HKMTu5Ov4ba3PP52oO6xNuuYuRhL/FHYa/fKyVnrKc3Dve/nKs/qyPcW1x9fHs3OrT53fK9dXP3ponnRdtDGDw5Qcftnmka4PIH37rWJx8yPKNe+Xi0tPh2Q1ivOT6xE2XP7mY9OlwmFv68Mlw2Td2mOZ8xs0nHHvYe7bmQcJtTLm29s75h427eMv3XB9n60Af16M8r7ZB3AkIrl3psp32sOROAu6qAPlni9e4fnJ14ZMw9a/kctyyrz6+5Noe6d/yqz67gB7h+1iY5+oi7q25vEZOuNXkY8Z4jTzfOF7n5v6R9fYatS7O1brqHDzj5HPqja947umvOD6l7t5cPmUeb7G+8rzp2LSmktXKuM/P/ZzIL9zKfLqWhl0ZPiy5OrE2Xjm0cTMOf0vCdFO7N66Lj7d45PqUF5zYWnktz1X/nNuO402HU4xa9pOXPuxpM2bftpj0q1uf9HDpN5/0i2OXTzkZh7sVL3+S3x7T+MjF4aJbe2PHSysuv/CbF/xill8/7isffjW4YsKGXzudeXWTXq7lkN/KbHjCZy9esrVoHGYljnN+1QUunpXrL364YpE2Bf/5P//nJ8leniQuGDJ9ujaIJNvmwme5NnfY8sC1uGzpSPxaWDqtY7Pc+vniCqNfS4dvecMnwxnjbN5bj+YcptySyxV2bewnBk6jF7N5l2+1PfNLf3LCxXlP8ttal9c9n2xPP1JjUFLkmchpz3n1Bd2k41ru+vkWS3HjSC5XMfO/J+M8MfHG9VqyPDfeLe4wV3a2qxzzIbdOcdDX/yLK5t/cjNVJLb7oc2/Ob/Irb5g/dU3OdVj81uO5FtOH+7zL8r26Bj2S+zn/R3zeMI+ta7XdGxDjWjU07rpIbmMLt5J+efNZHfzJbVzrZqcxX7puuIw35tmPGz4f/nJhK368xStGN4PwsHDLtTxn7Lhh+IUtJ+NTV275NO9yLUZ2Ml3x8mHTGmdPv35rC5+El/85B/b82KrdPewZM3++aq22xaHTLw5suRevWGTHJR9+5R5X+OXcnOhhzrnQFXs5i7l4HMvTDTR58uS3EiYOUjz2Yq2Mm2459OPZ+W0f73LV31g4GheLbINok8gPrmYMQ5ZHOn7xiN/82BePK3u1KI8Tl75YjTeHbDjjrRbGp52u+eRDiv1f/st/+XKt5YanHJNhm2vzwwkTp7jbzphhw/BbTPGSbMXio1/N+cYXDxtc47jhqs89ya8YJP97+LW92gaxyW/STXRt9SWRvYmT2ZObbD7Zbkk8V1zpTs4PHcvjzO0WZzlf2dmucsyHdHBPDP0V3xdF1/ybT3VQiy/63Jvzm3zsRvqzqJM1eJ6T8kj/WeT0PjHL933Pq7dz8eOtUbXdG5COlXXXsaZz7PqMYNsWbiX76VOcbkrgT27jcnDTAZsOn3E3I8Yb8+zzCx+XcZwbn30x3dzBVgsy//RinHEbnzVoXluXdPHyyS95xkhPFqu5xMdWy39tp1+cMNvSy3n59IvZcTGHq7mF3Zj1xeLXDX1x4mIPWy7VqljGe/zg+F3lBXsrn9Nn4/Ap/sYKk8SxPK0jsrnhCX9KmDhIWPHiKbaxzYqmj2dxxvyr3Snx8msDEe9yVD+6cOVxxobV4oTnF0d+JL341SFdtWDXZ68WxosrHiw9e7HSxZONPc7qUQ7ZjG/pxLEpLo/qW45J/jDVTB614myu8jtzLY9wMHTGYYtHrq1YZDmwhyse2xUvbPW5J/Hx71jr38Ov7csbxFUKXKKrF2jH+k2GrIVpHCbO5Oo7IHT5X8k4i7345StGHPktPttryWIs38bLnjxx6dfnxJjX1iqfxX019KvBV8Ncv5rneOtceK4mr3VeXMWP+5RXOV35X+E+L7q9vnxecnrL4/89lemGwjHqOLkOtg7pfPh3M5GeZGu89YxrZXHigedrXLx0xvBs8Z55GGc7ZbnFUYzG+Ra/mz44rfGZFz86TZ//GduYHqa4YdPRw2hsm1e6sPmGX32x84ENT8KSJy6u/JYzW/5xhKWPk66ahWM7OYzLYSU9P/PX8j3rBsdWrOz5drzSh926puOzOdS/ioGPX824WHhq9OUPSx8WXgubrdzgtvEvJ/384WtuytukxUOm118ec9PilQOs1nz46KcrJ7o2ojCLgzXGV66bF52WD4m3WujjT9cYLt/8i7XYeItPpiO1YiWrBZmOLJ5+MejCy7NXa/GmT4blf6uO8ZIanu2f+WYrv7jhikeWc5zi1xYLZ1x+8PxJurCtk3vSvNdPn+45H5i3DeIL/nfLvYKytQAXtwcie/LEpV+fE9Mia9Hls7ivhr75a18Nc/1qnuOtc+G5mrzWeXEVP+6Vt/K58r+Fvacv1j3Ma9i6vviAeg2+N47XearouLgp6Mag49SNg/URZnWtG8eTfddjPmHY4xAnHscQxhhPHKRx+o716s+YYZLxFg+f1lz1N76bo+KRiyuvuMXmfy8HNjxxhuWXHq/GVp765VW+ZFgyjrDw+quPl25xYelq+cmLrlj6bHEsJ115Np/FnRzG8Gej5xdH8YvduNhw1YqfZtzNbbrVNy9c+mxnHs2luMtDV9tY6cjy4mecv7zO3MKe8+BTruWHKw62fG2W2oitnq5XP/nG0/FoLBYObf3F2o0YW7HYyrE6hKUXj7689Itb3uec4+Efd/ONM94z1nKGJeM8Y8GzlxNe45pxurDG4fGprfmxp0+GxXdVRzoc7Py30ZV3scnmsLktj9hsccVdDcOWW5zZ4fNfbOvknsxPjjW6ez7V6ulHak5gRnJt5zjb4re/dglp2c9+BbgVY7nCkMsDc/Kffif+tMedfjlXd9Uv9voUb3WLiyfdKbPnj29rtfjFvnZfnPfhLL/38b3ng3drew/7ZvvKD/zPc01aM++75swtjs/rPF+SH6y1rn3s+Yjl+uKDRP9jx3vjf+zcdOz3w7014Uai6yBdNyDnWnFMtY5p/qeOvjinzfjkNb6nX46rY82/eHKH1+jcCNGVa3Mr3mLDFeNHf/RHv+zXnLMl6XEUVy50Gp0c4g27uniaA6w+/XKIEW/x8OjDk7U4yeww4cTYnPBmi6MxHB0uunz180vma7w51KfPHzYcmS/eYptftcrOP3241cEth37xTynuYk9fcXb9wGvFI9dn8fThuhlfbLnT4ZSb/mKNcdosaWx0Gu42Z/px4CnPJHsbruKWKz27RhenfthsmwNbufHRL155N5f4jTW+cafjwz/efI3py0Ec2NOfffXFhAu7unJlw8mm3xoxNi9zjndrGy9cc4gf36nDsY19a8938yjn6lAO5OqM+dXwhE0HT1/OcdDrq8XOrdpUC2O4cozXOMwtyfcLsUFUvLNQ6a702bYwcLXV69/S38PlU6zGK9d/9ds/MfhaRIvTX+xr99+XX77ax8in2r429xvfYzetH6tOu67fN0Yc7+v/sf1ekh+sc34/ED5mfuL4APoY5+3HzPuLzO1Y9OHeda91cY67odh6wNDzoc/3XFP03UywxREeTzrS+ORY/o25fvX5Ni9Y43TdTIlR/myNk/yv4sgZhizeyuYUZzgSXzdnxumuYmXjI54Y6eDxnxxxs22Dy7+8mqdxNYqPZF+O+ouFMS7H/JKL3RrVh8sfv3G2zatcro4pXPrmhLOasqcnN0axkmxa8da3OGqsvz7FK2Zx6MPzadxxClfcMOnD42WjT4eDni69DUabjJ1n/M0Nx+Lyx5m+OOdTM1i5iA3b/OjT0esXFz5uEnf8O4d44yxfGLqw9PyNtWpTnGLIqXzDL7Y8YMq1eRSr4wx7zpdt/TZ//vHry6m86Muj/Ni29jBxhI2fPh0c33T0+Z7+xrX8r+Kb086tOVYL4zNOscLckny//G8uIiZzSHeOr/R74G7ZF7N9eJPIL1ncldlIHLXVZztl2DP26WtczHu2MMmwxvWTxTZe++rDJtlO7vBkuGTY15Rxk+/DW57v43vPRz4fi/te3Dfbx988fuia+/FwjJrjI7nCuj72QWF8y68nJ9lh6Ro/IsXxQeb8egT/hnmdc6I1cXV8HQsf7N2YhN01QWfspuM8dsb07OtLt/H06U4O/nzz75jHuxxsxuVy2vJdTDGT3YSZsxhh6xtrxt3wGC83m5bulHHKM14YennIgdw4q4vv5FkOuVWzeOniqUbNuzzibA4kbI39Kn72eMl8xTDmqxWLXFu8K+FhOh5rw9kxKJb57dxPvXFx8y3X8kturLNfXvkWB6ccjPMJy1ZM9vTw8ZircTqY5WnOJ37reM7PWOOD9zyX4yfFg20efOi0YvNnN9b/T//pP/2Y1yqLJ6eeqOnTk3w2hzM3OcJpW69w9GHOfNnozKV8y7X4fPOni2Pj8dXotHBhccZLp8HhpQ9fbY3jZA8XT7ryClu8uNVt84qHnX7j6Gv5lleYYheLpIPX4IqfbY9b66X5k81XH0cx9IsT5pbk++INYsmeSdCvjX3baT+x53j5dwL3OE+bcXFPudirfjFfajvnUdwOtoOTjuxgbZzlOPNY3/WpH/41JM7ixU++hPul+Ee5y+1j8T+aB9znIYeX5PuGfZ0b+k9VR+ur60TXj3PNtTGk78Ml7EvzdM67Xp0xXsrzhn/ZOlPv83pbDekd114JM4bvGOtr3Qyw50sa9xm0vnSLjePU5y8eDE7S+MSetvCbTxi8OGrl6Ibrubni5d963zjxkmfcxuUvNlz+pDy6SQxnrMGHPecRD4lDbuHjWT1bcyZPrDEuTb92L36Y+BqTeMoZh1au7MtbncKXdxzZ+VWr8jQ297B4+a++uB2/8iuvZHGuZLzNtfg4N/45h2LCl0fHdsdwZ12KmW3x8jAud75nrHR7kw9/zg8PX20501dLfLjubRD70ZbyI/mUA04NF1766kG39Q1HVw75yzXO5tR82fRh8+WvTwefDbaYxV9c2MWVQ9xs5VBtYfDFCVNrLmR5hc0PNnu2jVfO5bISvljpV6e/ceIyh+YbXg762bLHu/ryiy9MNbklcTz9SM2S6eeQfsfIb+kLnH3laVuexW2/uCvXHid7+nQk/Y63H/6WLOYtOz2+7MUzLh86B8Wi6GR0YI3pN5/1ibccsm3MMMVPrs+H9sWwCFtYLeDN50NjvK//1uJ9OV7LrxP1tapgGS4AACAASURBVPjel0dN+Cbfl+fN72U39i+p1/uep3sudj6Ka2NYg3F9+Q//4T88NTcFXWdemmPXl5f4vWE/bN10Tes623WF3nF0bNs0nRi1h+sG5jx+xjhaD8Vq3LGjx736xZZT8U7sySMfsdOvxBt3Ep/Gz1zNubnQ1y/+zgtH/Prh051yMfr5k9VRHcL12b05bB7FY9fni0c/frbs24fVTixdeDbNeOdycodfztOXz+Ze7JO7OPAwV8cTt9qUK7m1iuPU4+SLU8u/+STzN66fpOO3/uaw4yvs2svBPZp+9WsOdBv7KmZzWyxc3M0t7vAk3PKXb/OQq3641fMXQ+5tAssBToPZ10/TdU/KHpYUj838cdGR2+ejVaP882VrTvzCxbG+6eDxsHV82DQ6jf2sA30c64+jHLamcS5vMfnIVYuX1NLfm0s+1WNl8cRIvzp9+eJo/nDNQR+GLQ62k+vMAdbxpI8vzupCnjrjhzaIgDnXX7kJmsAmsbjn+rf8riaBq7hrT0c26XiTz+XxnB2PeTZX41p6B8UHnG91fuRHfuTdv/k3/+bdv/7X//pJ/tt/+2/f/ft//+/f/cf/+B+fmpO3xdeJyT/+OJPFJ8u1+FsLth2/pM+3hdoJUU5sxX4J52tim/drcr4PV3VybPTfh+M1fPaYfJZ5vMZcvsgcjs2jx2ex+s4552TnY3VK73rjuvIv/sW/eGquN3vTEP5R+Wiej/K94e5vIDvGXef7QHd8HfNu6FyH2bS97oSD1d/j1xqJs1hxdGzocYajXyyeE7s5rA2HXNcn+8ryJGs4+yzkX/4ba7Grjzu/+NMn6fnBxcWmL291NAdjmOpuHEf4zU8fb/jlL87K8B2L+Ml0ZP3sxV6u+uJr+YhRnPWPIzzMzq0+n/hOjPHOVcyuUYvlH64c8k1v3ByuZPkky2v9cVSvjQ9LD6vJh7289iY6XTi+GzMesnhh7+GKh59vOSx//vGqJRxM/jsHtr02wMCGh/XZoJUvXedXefPbmGfc7OWOq+NMp8XL1pzoF7cxNnb58qUv1/Bhm1vxwuW/+nKopmGaS5KPVuzNtzmpn5qVGzz/4pVfXHEn4y/fU88uP3bxwzUH+PJbG33ccii/+I3lHX+1OKU4xWLTf/EGMcfIyE1wE1/Mrf7yNaETuxNhywe+cZjlOHHhT/6XjvEothanvgNhEbkpc6NmU/gv/+W/fPdDP/RD777v+77v3d//+3//3fd8z/e8+97v/d6nMZ32j//xP37C/fAP//DTJtKGUrOBxNWrA7toN/bmb849Uagm7yPNy3zELC4prnjN+324X8OnOb8G14dwyMOab91/CNeH+O4x0f8Qrpf6fqxj8ann8dJ5vw/+JbVyjmni8NO3zpyHJL3z0cX/3/27f/d07fin//SfvvsH/+AfvPv+7//+d//oH/2jp2uQaxHMS/P9Itb/pTX4VPiOr2PsmGpdU+gcc8ewY+/arMF0nFoLMHzSm4M+rAZnTMbRPNMXO9/WHnli40tPwpXj+izmXp+PeexcNne+zQ9WM05XDumvYjXXMPmScq/WxjBn/DjjCQ+7tV1+2LOFP/nh0pH16Tf28qXHqeVTDlfHin85kHGshOF75c+ndaQvplrQwccTbjnSlefOha3c0seVLK/i4y4HnPqw8dCdWD50zi+STzrjzTeueM54xptbuHKJG44uf/nll2we8jr95VVuOGAWV73YHIs2iPnA0nWcll8fjo1/XMnmAAej6cPmZxy+HIptnG86nPDNmR7GeHV80xUvXP7pSbrqmQyHR3/H+VYXY/3u65urmGzlIt/mQl/LTtLx23zFTk8asxe/HOWuz3bWJm7+5VEMNjrHe7mqxcpqkc748m8QAyZvEa+9SZlYE81+T24y4hRrfRZDb0yGzZ5+McvzXP9W/GJl74Cac30LyKtdvrW30XNz9gM/8ANPN2t/+2//7Xff+Z3f+e7P/bk/99T+/J//8+/+wl/4C+++4zu+4923f/u3v/uLf/Evvvtbf+tvvfvu7/7upw0kX5vGf/JP/sm7f/7P//lT+1f/6l/9mE2jA361UOTaBlF/a/NIvxqZawurRdfJcVX3R7hfE1Oer8n5Uq5yaA2oy0s5Xgsvl8/quIj7MeZefV9aow/xuxfrfXnvcd6zVdfiGrfWSM2XSK4NrjWaL5/+xt/4G+/+zt/5O0/Xkn/2z/7Z05dPNpCuV7juxXyz3X/K97Hq47h0vFd27F2DXX/7fG1MwsNZD9300W2u7I5/n1nscdAtNtxyxH+lE5d9OeLHddoWd6uf/86v3PHV+MNqdCRd/fRXcWA6jxZHL5bY5c++8ZcPHnZv0PHmvznBni1ueH5xw5Wf2Fp5nhyN1xeW//rUD0fyDau/ttOObzH57lxhGuvHJ8ZZw9WVW5zlnj6elbBnPOOt186BfnPDXQ7OrY7BFU6sclt+/sUkYYp58rCHZdM/51ccNvl0rxc2fbkaw+z6Ww7zcl3o2sBPvzfXjMsFV3OLP66tu5zZN255VUeYagNLXxzSOF01KP7mxAZfPicvW/5keZAdi82dLo7mlqQv13KQo1qpWbrmEQ+9JmY5nJjmUL6tkeZcvmS1wdUc9JejWOVwxm1OfPAt19Zj+/kkLzeIEQUq8SVqcjDwkrBYJBI+/3syznjO2PSLabz47JvT9mGfa+LWrrDZSPPrQFk0btJsDH17/w//4T982hS6Sfvrf/2vv/srf+WvPG0E/9Sf+lPv/vgf/+Pv/tgf+2Pvvumbvump/YE/8Afe/Z7f83ve/cE/+AffffM3f/O7b/3Wb33aQP7lv/yX333Xd33Xu7/21/7aO5tLTx49afQk0utjbgg9FbAhtXBbnC3QzX9r80g/X/NsYZH1N8YjfB8LU54fi/8R3nJoPajZI34fA1Mu5Mfgv8dZ7HuY97G9L++H+N3L0/H9lPUVr5jNyVqrufZ4Q8FbCa4Vf/Nv/s2na47rh+sGvS+aXJd82eSthE+Z/71avtl+7Ea043tLdv3tg9646771wI+0JsJsjdm7jrd+4LqpZA8fbq9n8V/p8K0ej3E88b5E8m9++vE1V/mUc3ZjfXHqG4c749Pjk+fi0ovPFtfms1zsbOoZF74TD3fVYPnByyduWONyZC/PKx669YXlS9Kzr/9ii7Mca48LLkx8dHJr7jvW39jGWjmR/NLh1IzjS1c+K8MWP/7qWRy4YsFqxUzv+KXP/15u5ce/fEmxmvPJU35nDuujr8HCOUfLq1jrD7fnMsxysLkuxMPX+NENYnxbd7py6xqyOjZjbedRPUl5aVtHfY1/fRzpcJ28bHTmvPFg6Tbvjksc1SlJL7a8ysH81Kp5ltfmAqulI8MVqzmUb7mcWGPxxdPf3JaDDXd2slir54Mv3VmPHS+X/pc3iAvaIPolshj9yGAkYULnAS+psFcy3ivbLV15bQEXu/mt/lYfT/NcjDhna642hv6e0FM+G0Pf2tsY/tW/+lff/Zk/82eeNobf9m3f9uWN4R/6Q3/onU0haVP4O3/n73z3W37Lb3n3W3/rb333dV/3dU+bRbY/8kf+yLtv+ZZvefcn/sSfeHrC6OkjTvyeEHiFzA3fPh2wYXQD6HVUx6FjcdZHXTxh3Pps/fd48W3R1+/4qlF+n4Usz88idjFbJ2qjySnbF1k2708xx5euM/jO15fmdxUrXbxkunv8z+Hel6O5OS99KeVa4A0E1xlvJmjGNou+VPI2guuEzaLrlGvXvbzZHsntOY43+4/dAH5oPVxfuqa3BhxL64CkCwOnvzHZYbWw3YTkH57vqbMm6PmGSwd7xst26vNdea63fMsXh2ZMnng5afTZyOa5OZ9x8TXX9U3PFpf4asYWz5WNTuNbveHDbq7pmuvmylYea6e/1TYOXy3OYhlvDvodQ5jmlqQrj/jiSi+/OOgaF6eY4ck48gtTPvT65XEly23j5U9XHL6wOOk7jsVMn8/OQR+O/3KUHxuM8VW87pnYwtGlj5csnzjLdWPp548PNh28cZz6dF079GGN+zLJuNzKjy5sMeJUy5MXnk5eeMuDjn/6cGQ5xU8WE74+ffnol0c5sMVRPL5hz3WzdY4ryYdvsclqFWe5kOJpHY/VhcOp7Vi81uRpg8Mn7vLt3Oj5xbNzbC5JuHLHsdiznw8J+9E2iJISQNugV/2SvLLd0uEVoyKdOJyn7t44rvIOu3PAaezAeWXL0zw3YJ7w+Qbfa6N/9s/+2adNnSeCNnikzaD2e3/v733aBHpq+Lt/9+9+99t+22979zVf8zXvfvWv/tVP8jf+xt/4tFmk/12/63c94W0W3fx5FdXNn6cDf+kv/aWnV1I9Jfh7f+/vPb1aJg+bxp4werLgBtJTRout42AO//f//t8vL07z3PqHo9+a6FtkuCzO9cv/U8ry/JQxz1itkeokpxPzRRw3708xt5euM3jH4X2OxVWsdPGStXvzv4e5ZTv151g8OnPzRZBXSl0LXGNcJ/7kn/yT77yp4DrhCyVfJnVNcI3yd4n87uVdjOcwb/bX3QA+V0/XmJ4C6FsHXZO7iTDuZoZuOa0Z129NH/a8CQnPFme64u15FQ8sn7Bk6/TUL6Y+7LZ4y7d8jPVh8yXhtTjo9OMhF18/THONNz96bXHdtIUl5bS50mn5F59OXwtD8ncscBhf5Rf/6XvFWQy8mnE1abw8+nJl2/ibB1uYfPMr9+yw8jVebPhwxuk2r3T5l8eVrH4bb/13TrA4YeW8MdOz0WtxhuO/HOUnHowxCVO96cTKFo4ufbwkrhpsuW6sOHcOsMbw/OPUj6N48VrLq6PX8PPRNu/yMjd9vstBZ9yTyfA46V2/mgdJp7HDksVtLnRaOemfcyvHjYcn7LluzjrHRxanuZNylM+ZC2x5s2vp6OMir+bQGlnbGbd5nHOLU87n/OJtXvGTeK7w6fIhYb9U4DVkzJa8Igkr4Q5qk5RQSZ38O77Fu5j6sPXL60qGWQm3Y/18K6J5pCN3DsbmZnPo1S3fytukuUnzxNANmmZj6HVSr5KSNoe/7/f9vqdN4dd//de/+x2/43c8bQ5/02/6Te9+1a/6Ve9+2S/7ZU/y1/7aX/vu1/26X/fuN/yG3/D0ZNETRr5tND1VxI/XpvFP/+k//bRxFN8NYa+k2jT6e0Y3hT/4gz/49DeRnnZa6PLfeZvT1mTH+jV14ItDjfh03JLx7DHK9tqyPF+b96V85vzcyfpSzs87fo/zrVyv1kfY/O9hFlv/EYmzc/YR/uc4N9f6nRPvy5//xo47ybb9HVtvvvzxtoLri7cSfPn0h//wH37aKLouuB6xO/97w8H1gN9z586teZVPcvO/6oe7xXfl86a73ng65m68+nZeTem69jim1r3rM1zXefWE7foNbwwP02d2ayIsHF3HQ79YMHHQndhi8hEXNp5TxrOcfOKNe8fLl39x4iHp0p9xG5cjmW9zFTP/+NRsdWHpteWBw8FXPJK91himm8vySsbf/OPKbiyOVuzG6dLHtXq68PrxrixG9cifNOduoNnjo29Ml755FJO8p7uVU/mV28ZLh7dc6dLDVu/NjV5Lx984jnv65kGKIz8SR+cYWzi6M4dyLA7s5mrMFif/dGHLFxcsffPIdnLQw9SKWX75kxuPvXtKes31yZeQ5VZ8ei1/XHw1/XI9Yy++/LdO5RZuedhgd610XMKR24pPxm0uxW4+bFrjPQfKhT3f8PHsHOJgu4pbnMXRyXvn1zyTZ4zw+WS/J1+0QVziLaq+hJtgkzShinUviXNCz2GznznsOEwyW+Nk+oq/ByOd+Vjcnsb5ZVJP6/yojKd5vq33t4NtCn2bbyNnE6fvBs6Nmxs4Tw29Svrbf/tvf2q/+Tf/5ne/5tf8mne/4lf8inc2h7/+1//6p2aD6LVTTxFtEOP4/b//93+Zx4bzG7/xG5+eSPba6h/9o3/0KaZNpBw8TfDDOG4UPU2QtyeMvYpqXs1/67H97GoB3wkN03FL5me8/eyPyivu9WWXz3O49bnqf0iO8eFozXxoPnF+1vLWPNKT267yDXva6K0px4887ef4Fs+Ja4yz689LfeNYieNs5f++/Fdzx4W3tjHLJ51rkY2ftwpcA77hG77hnS+eNNcY1wzXHJtEr6X7MsvfL//dv/t3n6T6lHucjcXafrHJM7e1XfXx8LnFd+XzpvvKDaL6OWZuvBx7Nx3q6rrTtcfYunJ9PjeI2XB03cyfTjMWR4PBS9fxCL/+4U4sDvjscce1MizM+lzNLR2fOPIXK47VlW/4U4YtR2M+aiJe/vTZipUvXPh4mkv+4oYvz2T+sFf5Ne/lCnfmtHHLszhkc1od3BX3GSPf8MbWW2vSuPhbj2LxS78c/JZbPxzf8riSzX/x1bkYxd/cnEObb7nhCV8ey6O/+rDpSfHlSsLuJiEc3eaAB77cr3LlSx8n/3Sk3DX9ePTLlwy/HNWOLuzmfGKL49hrxSStha5T8aaH3fjGrlX4d770Z23Kq7k1v9XjWB42uNZN/XxxaXA1ue7cG7OHp9PSkZvz4nCxLT+7HDYP9uU9x8tZbHNtTs1x5RkjfD7VavX5JL9UYKBt9Duuz1E/v3DkFqF+uPyvZMmc8h72tJ1xlmuxFfCch3zjKHfSAbbg/TCMGy0bLT8+41VS39T3RM9m0A/QtEG0qdO3UfT6Vxs6m75u5LxK+rVf+7VPm0LS2MbQ3yXCuflzs+fvEm0wbS7ZvYrq6SPpiaONpU2lsU0n//620VNIG0j5uGH0lNHfLfm7JH+3eJ6IalC96pPVwgXAAoVRw+pJ5ldtjdf+XL9jdsWdb9zyuYWLZ2X+ZPrNl24x9cPes8tFjW5h4npfuTlsP750jU+ZnTxt5xjmnAvd1kq/tfEIpxhw8ahX7fQPV16NF7e6sy8vF2RNnvE8J+M/+XZcDcR4bv2d8Zan9bIY9uqKX8snXHZf8PiCyibQ+e264Lx3HXBdcI1wjWH3BZE3Cly7bBC9lup6hhtvnGTxshU3PUztChM+CRM+3UtkMZIv8f0iYdXQNde117rWbw22DmHo2N10ua7TqV3rKazahKfrek63+l2DxSNPTLhqzo437tMeLhlfMfItVusoOzxdzXg5zjFcscj80jXOT3z1qy7hyOKELSc+dMtFx77x9U+O5ku/sfTh47mynzltPvp8ipeNPBvM5rl55F+eydZkG8TiFWfzjoOPVvzGcdLT7X3J5nL2qw8fHM2jeOXUGKaY5VDsOHBq5ZLdOH/yjEUHUx3LzVyaT1zGncvxFDdJX67ltjnQGdfKzfhqvuXHzre84iZXX66L7xok9/rx4qNrg2gcZ2ukufLpWgUjBp0+PV+6WjzGW598Vq8Pz1a8fJJX9SlGeeOJn6yxh0nXsWwcF71GT8dPv7zOPNjELXZxGscbx3k+NG6eSXG20eMsH2O+yXieNoiClVgJc17C9Ml8SnT1JpEdzxXXyW3cZJL3MKftjBMHCVsOTTx9eZJx6Hcg2hz6+x1P4rzO6Zv7NoSe2rUxtAnryWG/VrpP/zwB9PeHmg2jmzibQs1TRXpPA9z09XQwnddSbQI9cfyVv/JXPjWvp/7SX/pL3/3CX/gL3/3iX/yLn9ov+SW/5ElHr3k6ycffOophsyl/m1w/rOOJqDma81VNq516OMm7+Qi/9ax++Zw1D3tLdkzu+cF0fOCMT754yNpisvPH9Vw88+GzHPXp47iFCfs+EuetFl/2xqdkvzcH+DDVJDx9uuZZ/Um4M97VGE7D1blFnv7nXIrfMSrP+Mh89HF6nVrjc5XLlS6O+Hdcv5jVo9gnH/ypy5esjovTZ4s7zMZgc0H3yqgvqHpy2ObQdcEXRhqdp4k2iX60xhdbXjF1zvtiqNqQakbWxCz/zSs7ubnDGl/pYJcv3kdkfMlHfL6IGPVzjPow7zhYI52DMBrMeTMWfo8brDH/zsM4Trz6hyXhit14606Hc3Pms5jtb9x4STxi1+CKl448/cPBxrHx8j118YitjtXlxJVDca5yhVn9cuQXzy0cn50fv+Wpv5jixtmc6LPVX3mLW4zyxblNfaw1jX5jhRNj9a2LYjdePF1r/V5e1Ycvn3Lo+BbjzD9s9vzp6fLnV175kFc4frD5n7nlF5/5takQp5gr6fMj4yfTN4fi01/p8s0GJ4fW+XKmizNJ7/5P67i3+YFhp2enN66dcxWPDr65lQOfnUf6dNWo43Pq5RLnvdo2L9jyzI+N7xVG3s1Hblo575gOjmwO9cvrjAEnZnHjPcdwfLsGnLIaJWHPhqP6w7Vml+tpg1iBNrmSXJmd5FMxNzD82poYCbd86dIvz/bzudJlk5MGU1GSdHAVoULQlSu5XB1cf2/o1Uy/CujbeE8Nvb7pxqtXuWwSbQQ1G0Nj9vo2ZTaHNoVa/Z4megLQ66RsbuyMe6LoqYANnhtAG0Ebwl/0i37RO5vBX/ALfsG7n/Nzfs67n//zf/67n/fzft7TmN2Y1OiNf/kv/+VPTyzxy82P6nia6LVTm0Tzr8bVglRXCx1G6+RgU9Pq23rIh1+YXXS3+vHwueUHI44czuMdbzxkrWO++fLfnGHPNbJca9tYzTMd3K0W5lFZTvE1n/TLE2Z1+ucc4BZjDGMeNfXPT426ULHrnxeW5Tv7V/xxirN4MbVyJMXsOGUvt/JMLzfnrE0Qv3g2xtkvvzhOGb6YK/WzX0ncmjxr1Zhv9jDN1Xx3zuxsNr42e64xPT20IfSKui+MvEXQ2wjOc18w+dLKmwP9TbJfXsYtPqlm5WQsz/Jqruyb/84bNpx+dUhHrv5Wnx9brfHpH/9Xi1SPjk+1cCw6JtWLdPz22rjHIN+ta7x82U98NT714ofnG06/3HDLh4QNc0o+xV/e0yfM6tMlywlPje2MeTXOt7zlvrHyods862cn6fBk2xzKNVty/bcPX1u9fvpkcat5c0qyb0vP/+RuzNacl7+15vpBXw5hd/7FPHU4tOx8YdI9khf88p55bD6LLSZZHrD5k2zlE4YObusTDjaOMy7/4quZRrd4/drmxc9448SVzBau8fpmE3dzgGl+9OvTPNjPDSAdThg+fF1/4q4frtryoWMntc2hPMnV6299stMtNxzb6tn3nGHLv3zLM78w5SpfNSDFKE75X/EtRpyNEX9+5dyYb9zk5sm3NXjKanHKjYfPXHBWm5PnaYMI0IGS2NkqBFyJlyiboDV2gZtU+Ip0cq/fLVu+Ycl48ylH46ui8Nki6MM2D/nGRadwNkP9nzH/z9Armr1WuptAN2CaDaLXSW0I2zwa6/cLpp4M2iS6cXMDV+t10p4segLgps/Tv54U2hTa6P3cn/tznzZ9O7YRtFm0geypog0kzM/+2T/7y5tINptNr6DajH7Hd3zH0w/a+F9pbj63DtVDba2Pnsy0qOg7FvzUrWNFtga27ucC3HFcxTVeOx684ux6PY8t//LQz85fM2Yvx/KE3VzhNpe1lVdccOmKcyXDPCL5l1Nc4tXolof+1MVRPa4wdOzqusdfX6ve2X1D6NwwPuNtPvXxm8fWOd7mt9jNET/sebzLmb9+TU42QC/dIOJZrh1vbospZvYrKf/NlX/rjmSD0dKbb/UxHz7VwRN/1yLXDxtEXyK5Rtgkdk67hrjuuCb5osp57trlB7V82YVDPfEWp9jilZfcNl/9xmTzlVt6/fT5N8f0YUi29KRxzTjuE7c+Xw39al/t1IPurAudY5qtWibzr/bxVuv0ZNhsONLXT3YM8o/XWtJfrrCnzLcYp8+V/son3TnnM945zk++8u48OHF4YZp7cnFhFrf2YsFd+S/2Xh+PBhOnmMVd/ufsz8WJK371cb2w3prDrRj5lFe46pwej361h7uVVxxxlx99LV2cYVfClEd+yfIxR+0qL9hwa09XLLbyuOKD3xY2v2yrZ6sV50qeuRQ/GceO8RSThHG8fXZ03OnCketffz9Ttq58YVaefDjptpUTW3a6uNOTq2fvPEmyw5WrOKePMbt518xp45x5n3xxVLdyK/5ypYuTxMdXq/5w986N6rFyuZsTzmpz8j1tEAXcm/6dXMUrsWwla9xkmyQdO7mTa9zEw5N0Z4s3/eKvfOJXhC3KVR8G7x5wY7xqYTPkJtPf7vihBzdlniBqbrbOXxbth2naONoU+ts/N2pkG8L+/tDYK2KkGzgYm0hPDj0x9K8v/LqpDZ9Nns2fjaGnhT/rZ/2sp35PCul7WmgD6EkhX41fG0S+xjaO+zRR7l457Z9pO3Zba3WhsylQF/Wp1nD61bEakmFuLb5djDDFbBEbdyxhz1jxLw5PsePLHlfHHq4WVxg8+nGk35z1w5DZ8s3H+EoX/paMm2+YdPJaPXvzXD18c8xOFx9p3PkMm0/XhWQYa8APNtHDbrzlrQ/TGln+zWux59zgxMKRrRzZmpc8YPoig+253Jo/juXBn+7MLVwy+8riknDNNamWOx+4bEkY55pxdq+X+vEpr4vbIHpi6Fphc2gz6BV4bwZ4Yuic9nqpa5HNIpu/QbSBtskXv1iksZj6zT09WU2yN1+5ZdNPv7rVs+cDo5+9mtKHK5cw8X81ya1RdTl16beGYZJbs3Tkqd9x/cXVTy6Grtbxzf6cPPmew7O3VhZb/JfylW9rjjw5jFd/2uVBd7bN78SctkfHZ+wzpvlsfa7sJ8dV7PXDV326FmRvXsVNT65ucXFkT/K5yiVd3PDbN77CLO+Zj/ksT3zhmu8e92KQ4TdGfZLfXkOXr7iLv+pvjPzDbQ3Z0iebR+PyOXkaJ+E3rjh9bpwYWLqNYdy88VQz/fzD7BziiDPs6tem3xxhs6VvDh2rZLhi5xs+SW/etebE/6rFx1YsOv7nXIoZj5iLKXb3X+3V6MuvuibTX0lx5FI+ZH6n/IoNogmUCEdJGJ83ienIcKQWB2m82HQVIJ+Vi9nJwORHWObA9wAAIABJREFUro8+P41ti32vSM2rG1A8bn79HLxXL/2zaT8I8V3f9V1Pv1pqo+imyybR3/L1Pwr9kmm/HtrfJ3qS6MbMJrGnhn5AwiulnhzaIHpyaINI+jtDN3yeGLYp9HpozUbPZjDZBrFXS3t66O8OvY5qs8hmY9hTRxvEnjbaJHpK6SmEV079qwxPGPwIhjqqYfU27smRWnUsSMd3F21+fNjV/1x45xim46bfcafr+OESWxMTv7Z+sHD05WG8mFPPFhdb8cKt7l7e2cqfXzry5FvbVV9eGr7sze9KT1eu4em2Ruwnxrh6Zlczx9QxJzs/4Jwf1gjdyVXclXLouJUjqYmjNUd89I3xGG9+dHD8zO30p4Nf/eZz9ou5ccVPXy6rg138yQlbg5PLtuYTR/OJl4RR++ZBOj9dV2wIfZnkh2k8PfQFk19V9uum/s7QRlLr105dg1yf/GCNH9yyia5GzbNzQJzy0G/9mE96cudcbcj0eLXGK4tZjfLDy9aYz2KX463/lb94qiZqd9awOn8Ra7Zr5UPnF1drrnNveavv6j6P/Y55czpzbB637ItfrvzUqHWWnU/9ZDz5kavrmhJfnGGek8sXx+lTLotdXTFXt/14yZN7x7d8zNFaWp7tr98j/XzDnjVMf0vy71qrv7i4k6dt/U7fxdYPs3XSj588888Hx+LiTK7fiV2O8OLqJ5+Lnd/imv/a9DfPxRSL7moNLHY5l6/P4e4JyPzg+IlTi+eWXF/++Z3ySwILpnVj1Q04GyL6bvDqd/PID64WR3z0+eDQjxd3fisXI/k4wvDLd7H65ROm4p2Fihd+b4Dl6G+Y/Cy8b9v98p9v420QNZuo/r1FTxRJr2raMJI2j77lt1Hcf4HhJq5/cdGTRBtDm0WbNDd7Nnc2cDZ1NoI9/duNYRtEm0gbQDYbvzaINoc2mcbxtImE07yqmo+Ybji9ImuOfuFUHdSopvZ7zKsvvRp2bMOzOx6a/rmAz4XIzrfjpI8738biaK2v+MPx1+fLRx8mLnHDsC0G5/JkI8uL3NzjgklPl0868uRb29mPt3yyP6c/4zZ/+lrzjpO+ei5GnT01dtyrjVr2BJEOXk5xnZKdT+dY8ymO48KOo7nRLSef8kvPH26Pq9js2fid+YRZPVwt/nD0Vzp6cZZn++VBwpYrab7mU00XU134sDsGfGD4+cLKNcMXSZ4gumY4d113XK9cuzwhVG/NZt4bEN5ssEl0/ep18s6jYpYbWc5iajByyMZuvHMOky7exivXhqeGl+0Ke8ZbzFv//785UIu3Wv3Yerx0fViDnQNXtTzX6Ev5Py/4R+dx1sB42665U99c6a/ipWer5fNSGdfpV06rT5fPjuuHb0ymuyfhzCU/fdfO1WVLLt+pa7xyuazVrskwuMLGu2P98MuzfjBspz9dPsnlDp+8ZVvfk3Nt5XHq6M3h9C0eufNZ//R0cazfVb84yROz+u1fxcpOXsWnX35rR3NP4Ev77h2Wp3pvvJMnzlO/vtv/UjcAm0A3DnSSJxfH3tMk+nzDsafPv5ud9BLMlr/x6vTD5Qe7uPR0+uIsJo6zIMbFlW9zdkPlG3Y3YjaHnh56aqi5uSJtEL3GpXma6H8hasZsMMZ+aTCbGzhPE20GPSnsFTFPAfy9ob8j6pVQG76f+TN/5ruf8TN+xtPrpD0BJPeJYBtEG0YbvjaINoc2iTaabL2SuhtDfVwwmk2iJ5s2td/93d/95b9TUlM1VCs12s1CejU/F+zacKj3LryrfouX7LjjaSyH1hG5xz5cWOM44JpHcdlqy3uLZ3OLg6Qv1qnf8Ynld9p3vLyL1W9ep/4qDzrza65XvGzVKBypxm0QceTr3Nf4bA6bf33x8Vg38HjZ+OnjTd+4WHEY4yDT7bw2h+UtVj7JE49Lg18bfPr1haM/sYspj7By1/iZr/k0pzDFanxi1NA1yZsHNoi9ceA1dU8GbQwdL00sPOQP//APP3155cmjL7Fc2zwBdgyd080FVm7luWNc8cGXa3Mm2atJ82+8uCsbnfYc7/K89T9sE/RWv9v1s5atRefArTX8Rajf1dyu5nUPd9qMa8t1pbuyn3yLeaR/Feeejq1rVzhyY6Vf3b3+FWfXtriSVzynrfHKzVl/xzjDxr9j/fBJuhPLdupO3yv/fMiNu/r1C3NLwl7hT/1iihXnLVv68Jtzvsni5ZP+lOHo40t3+qY/OXZs7WjuCc7P7fw3f/30y7P98kp3+ht/qZuUEnCD0GbpvFlwsdTYJelGJEy2/NOfvPR0kif5XenoFxdf+tPXeG+ojMOQ4lUI0jgufm6+zMkPOPhbPL/4Z3Po73jaFJK1Nof+rscm0EaRzb/C8IunNpOexvE31ndz5u+B2iDakPX3hv4usB+gsRG0OdRsFNsg2jhqjW3sbPJ6omiD6LXRNog2gTaH4WH5i1N/N4p+vMaTTU9A3UTaKHezqVZXG0THpfVSnffYdkzoWoDqX39lx2f9xTXW9ItXzI6h2Pl3fNcnnuKF4RenNbA8+hqe5Y6DpA+z+lv9sPxuYU7exepXj1OPe3V46Jp78zj9jdVAy5bO8a8u+OjVXsN7xjvnJH7cm1/zwMHOVq7lWx3Yu07FH1Y+6ZJscV7ltzr9YuO6ZYubHY7PYrOT9OHCmlNxmk9zCkPWh2+N5+dYuJZ4cuhLJU8OvbLu76G9Dg/vWJF4ysnYlz5eI/eWQF8AeRIMX1z5wFY7ccs7TGO2jSGWcTVp/uWwMltYNn0N7+rZrnTL99a/vdF5q8371cYatJ6t93M9fjXW9F4NTptxbWt14tb22v0z/jkWL90t+SE54ex6GL/xqbsVI5/sjVcu18m98zs5zvHyXNlOnRzyuYobfiWfc8x3dfqLO+dazHv6xcQd/pYtffjyyG/HsNvCkFe49Gz5pVvfckgHf8Xns7nP+D4X480nievkPfmLAZffyq/YIHZj4kahG5huBpCw00vShkpf0vRaNz/p+GrGccZH5nPq4qMPl+6U2fFr7HJN35hOq3Dx8HHz5fUsr1f61w++qW9jZ+P3nd/5nU+tp4j7BNErpjaIXkW1qXQDZqOo7/Uu3+77BUE4r3rZIPYvLPzARL86aiPXhs3GsKeIu8HTtyEke01UX/NE0ZNDnL2qCmszqNks5tumss2iuHy9subvJc3PJtmvuDrOHb8Wp9qpr+PProbG1ZiEYdeMW3jqX39lixePeK2hjlnHE98ea/pix0GGL9e16W+O8fFZG9/NffPVL849zPrAafxWf9W/wpbb6Q9b7nGVW/Mv7slBr6ZwbNnV37F1zHHjhe3YnPGKS+IIX/x02XGxFRuftvjihYkjHPvG1V/O055/PsbFPbHGm8vmzefkWk42DYcGXx+nGpoTuTaYbNakfv6e+nlDwfXD5tCXSzaLrk82e7COFV4+5aNvA+kXmD1F9GWV89rbEo6vfDTxjPMvLtl8qhX8xmBvHtWJrhxWVpcre7HCx3uFDfMm328T9Fa323Vrje6afqvX7XptbdTusz5fH8nhXo73bDvXe/1yuCfv+a/tHsc9215Pw93jzRaWvNKtfWOEPeXysOX/KC78SnFrq68fd2MyXZIujnRkPukWl615Gy8ubLhsZ5zsyXDG28/O3+euz3hNn+3kzZfMd+XawzSX0/aiDaIgknID4WaimxE3JvRaNzfpuqEw5sM3HZnPlY4t/fLXT8azhTPh9HCN6erTy8vm0C+W+lEHP/BgY9Qmz82XmzJPCm0S3VzR2UD1WinJ7mkhP5tBm0ubQ1yasddM/dKgGzxPAPzj+36p1NNAmzVPAW3W2gj+9J/+05/6bfLo2+jB2xR6KmjD1wbR66o2iG02k206+e+TSdziy8XTR7n5e0n5yt2ra3vMHUe1U0t99SOrrfpq1bcbzhafdVR/JX1+fFpDdNnEuLWW4OJrrZYnP7ptcYlVvI218eM9Jb7mfdquxviLcWVfHe4Te6XjA9cc4yi3arCxl5ef+cPxKYb5X20QO65nvOKSOMoLXrzTTsdm7YhVfnQafo1tjw8e+itetpPzjHuOb3GVH3vz4Ut/6k7OrWP1TPLdORk3d/3WY8ekeN5u8CWTp4bOURtEv3z8Pd/zPU985t01mU85yM1x9OWW6w+O/g6xV03lw/fcIMaDY/M/a8/WPMLSbV3qx3Nl33jx4L3CxvcmH7txf6vT43Vqje6afqvfY/VTu8/6fH0kh3s53rM9ug7KIcmvfvJ9ufJ/Tu71NOzGTJfM1phcXXxrTxeOzJ5uea7sz+HiWylubfX1l/PUrS2OdOSJN95rgXHz1s83vyvbGSdscjm2n1189wQ+ozWf2Wwnb77J/JPpk3GQ6ZJPf4Pow15wTV8SbtrIitKEjbu56cbOWOOb/6kzjjMcuX7p6bo5SheW/uTO1gaxnJtP47iMNTwK7cbL3+nYHHra5+mhzZ7NoE1hr5Pq7xPENog2hzaRnhraFNoMajaLmieJfP2KoBs6Tw/98qDNmKeHNoU2d6RNmr7Nn82gDaINoE1eOps7m7w2lLtB7JdJyTaQNn8wfHptdTeLbGKK3RNIN6CeJLqZ9K8+eh1NvdS5WupnU9MWofXScWkdXS3AFiLJjgO+tRVn9uV1/Do54PTjC5feeHOjl59YranFsOOHWd74kzjzS3dPwj6Kv+K+0omHs7k2z7D02ZJs/MiOE7m+nR+OMb/ihBfz1lzj4QdPbszqIAZ+Mp/4k2wdp3hI7aqW/ODJYpbn1bg4Ox84Y7bixEF/6rKR+ZLFWxlvcxIjTnNt7W9s8Tz18xSwzaGNotdGvRLfHJyfePFtfLrv/d7vffo7aNchv4bqvPVrzd6cYBe32OVDNrf45AJP7ryqSbhs+Sfp8ZZjevLUn+PFvvUfu2F/q9PL6tT6tJ5b0281fFkNX1qvW9eKl/L8eMS/z9xv+axef6+xxmuvVulP2+rrx9c4eXLtdRsm+ylP29W4GKcsRufoVW7i5bex05H5LTZ7OpjipAtDxl3/tJ3jexxxhSHF9xnv89kDGc29Av3mv771r2JnS97iePEGsUT3RkZfMwHNzcOpC58t7InLXyHCJGHz1z/1bjT5dSBJGLJ+YxLW0zHfptsE9VqpzZ0NXX9f6EmavubpoU3ivmKarg1if4eIpyeObuz8iqAfpelfWdjE2ZT5+0MbRU/96PoH923qSJs8zabx3gYRX6+tejJo49cTRE8ZbTj52yj+tJ/2055kTx/5ii8XG0VPKPzNpPnYQLuhtDDVudrrv9YGsbXlGDs2jrHjdp50eyz5aHRkJ0OY7GvTl784NfhOFhzGrTH4tdUnYeNe/a0+7KP4K+4rnVg4W9swNXpz0epvfDh+O9d86R1fjT99ceCNb80zjq1junhw4cEfH1s+dLWOk5yaRznx2Tzyhz1tV+PmjzceuOaKL1v61eWTDENq6clsYp7rfHX6YhSH9Pq7zZ3z0ibR66WuK87N5nBrg6iONpL+XtF1yFNHG0O+vSEgHzhcW+Pybz7snZ/Nr3mVb9h8V4YVI//spw3mChf+TX7cG/evxvq2BlvL1t9XYx0+5ZzP68CnjP1Zx3qfud/yWb3+XjuN196805+21T/XP7n2un3yhiVP29X4Vuxi7Hl6Yotxj/eqRvHkX6yw2ZPNqTjpb43jPXHxJPMX12ezeyWf8ZpxeYXLb+VzMWCb1/rpf8UGUbEFdgPghqHilwBJ5yZhbyi6sehG5bQZ44wXLizf9YfppnFt+vkvf9x82PGWY3F2rI/LZsdN1/d///c/fbu+GzpPBzU/2KLZHPo7Q08KbfraMLZppOO/TxBtJD2B82umvun39NCvl/rfgzZgNoRtEG3MPFFsg+ZpYq+V2iAaa/o2dJ4G2vjZAPY6qg2kzR2O0x8XPxvDNoo/5af8lC9vGPnKpXxsUm00PaXwLzv8XaanDf5uaY+N/tUGsRp3bIxbQ+cibAGvDz/HzsINnz8drNYJcvZbA3En83X8xdD0zzjlUg75JzcnvvTp7sniP4dnv8LSN9eNQ7dziR9HbTnpjOPLN+70nYvVgZ++BrM5nP3FxlsuxuXcORsfPX7H5aplx3XGxLFx4wy348W2Bta+PGKy5WOcLu5kmPCrT2d+1Vbtm6++Fj8pD9K1ygbPBtFbCK4nvqiy0cu/ayB8cUljf4foXPZ/V/29tFfqPZX0en11xrMx9csZjz6sDyj57zGoXvls/O3jgNX016ZPXw63MKfP2/hto/iaa+C5NfqasX48c12dvy+dD47aS30/j/jXqMn7zmtjV9PkLc579uXjv+P80iXDZb8V99Tfw2db2WdIcm36y9945eIXq3/FeaWL4/RPf8rFseEkV18/X2N9n83uDXzuds/Q5+QjHPFeyVv+77VBNCmJSdLNQjcnZP3T1sR2cldYum6cwm4Mulp63G6MNH0c8iOLUb8xDt+c2xza1PWLpTZ1vVbaBtETxF4ztUH0xFDTh9W3QexHaUg3YPzdkPnW302Zb/zd3PUaZz8m09PD/nawTVobQK+K2rDRt2m0KWS3sbPh0/aVUv2eNpI9jYQztlH8yT/5J7/7qT/1pz49UcQlD63NqHg2s/41h7l4BVfN1FntNf02iGrbolZ/9o6V8a1FSN/x6ph2vKy1TpD8W3989Bsn4yhmOZGLaY2G68QpHzzFiIO//mJPXbYrWfzluMKxX2Hpy2n96Hzh4ca948COo7acdMbxVQu+2XA6fo5xerbz2Gwe219sOdNpxpq4Ypw5G6t/bcf34jfHMMab044XK4681n7mH37zX3xxwpFrb0zKT13baDVPkq36rLSh+5Zv+Zana4hrib8ndL3ypQ0fvjjVk1/5kHL2Kr3z2KvjvvRy7bPptMHku7GaI1795kE6Zs55ubMVp3nhCZ9tJRu/5V07vbjV4R7X+r313zaJr7UGrLltr8X7ReN5jXPzi1bn16jJ+66Tjb11Xf3JHe7UGz/iFyaZ3z3eW7GWYzFxrewzJLm2k6fxysVvLP1bnLf0p/9yb39x9PjI1dfPzzhsn4tJn7WPcsR7JW/l8KUN1A0C3d640UdaonRuKuDgu7FZXzb6WpsFMh0Jt1h9mG52sq2ejW/xjMOnL0b+Yd3Y+NbczZHNoc2cDR7phqtXRntqaHPoKaAniDaEJDxcTxD5tUHsFVUbQ08O3ch5tdQvD9pwecJHap4aepKo2SDaNPYU0dPBXje1WaO3IdRsFNsgepqotREk9ylhY6+WtlHU9wTRJpHdhtLGUBxxxSDF9PeSNrjm6CbVRqSaOk5tTNS7E6j10TExbsGfi5GPY1ODrbX447UO9bMn+ep3jMtl123x+bc2+BSjvMi4yPVrvLxxrK7+ynhPjsXUh905r/6Mx2be1rTm2PCnj6M5kvzjMN6alVu5ds6GT1+9i1N+K9ngwm4O5eE4yBdm7cYdo/xXV57FE6uGhy/8vfz44oG7wq6t+eMu9zOHciHL5ZaUX+eG+dfoi7Xx5dcG0eul/vehf1nh9W/nH2yceOHPfOBco/wAleuSH9P6gR/4gafXTPnK1dz4lsP2s1sTNqU2iXDFYTfON/0pw4mlf9rLQWzN+MS8jd82g29r4G0NfMgauLr2fAjfh/jKpfYoz1X+q9v+Fee9eNnucTyKKfY9Lpg+D65wG6v+ftasT/birgwXJnlirrhh5VjLJ07j+G7JfE7s6k/bcoldbn3O3ot/8l6N47+yPbtB7IYlZ2QlydbNnX4f6HTdWJJs2upg0ocna7BudLR04Wzw6ItJH5afcdxkY/m5SfKqpL/H8aMNNnlt/GyAbBL9QI0br/o2g75577VSG0b2Noj8tH6Uhl+/WOpmzM2cXy71LyT6O0ObQRsvm0RPFLU2iPuqqQ2bxm6zZtOm2dDtBtGGb5snhDaAP+kn/aSnp4X+9tDfHNo4hvP00AYRT08fxWoTKo4ninR+cfWbvumbnmrmiUPHVW3VVNNv0ZJq3/EzbiHugraurKfWTv6tMbL+aTPW+IpVv+PNb9dt8en5xLdrGt44Ltj1ozde3nhWV39l84hzbWe/nDYWjPEZj978PSHyvyudH/mJVYuTf/ViU4utGVxxOp+ad/qOl/GZ+475XdW6uPLQYOjwnbbmW97lvrH1a/zjXMzmVX/zO7HZmiveGpt2+sRbLiSfcyy/aquv/lp14IOfrfZDP/RDT+egL5p8YeMLKBs+517YroN4yiVJZ0PoX+24Lrl++ZViX5SJAScuHL76bOVFL+9bG8TyJot7ymoCo3/aiytmuZyYt/Hb5uBtDbytgQ9ZA1fXng/h+xDf/Xx4lOcq/9Vt/4qzmPds9zjyfw4T/z0cTJ8HV7iNVd9nUZ9T65O9uCvDhUmemCtuWDnW8onTOL5bMp8Tu/rTFld68Xfe9+KfvFfj5T/tP2aD2MQFd1PQJsCHdCRJWDc0MOzdxOTXjUobhLDwdGQ3ReSpC3elPzeIxeRTi5tNvxy9IvmDP/iDTzdWbpBs5Lxu1QZw/7F9f1PoJgy2H66xUWyDSGcDqe0vlnq19Bu/8RufNodf93Vf9/SjEv1qaU8MbRA1Y08O2TWbxjaSNoZ07DZrNm1t6GzqtDZ9NoWap4lt/mwQbQJtFjWbRJtFOBhjG0I8pBj424j2yqlN4td//dc/1cCP+rgprbaOh7Haq3MLuONC0p2Lr7E1Zc3xbeHH0Tg7TMdy+2KE0WfDKwaJT6sfr7GWrz6fM35+eNnO3E9dvCvF0IoRx5Us3ok1Lvf1s8ZtDt3su3nPr3mQcZpD5wQu9ep8aR7F6fw99WeNN5ftF7+5N5YDjniqq7haObJXM775pNtY+TYnHHSLOfuwcCcfv2zs5VH+bKfPcpdLPPz088en5s2n+osFo+mHIf3yqC9p/P2h/2fo2uWa05M8XM5FTX9zkJuxp5D+jtEG0zXPU0QbT/zlVw7G5clePfTFbGN6zrv8V3/2y+3UG1ej5L06X/m/6d42Dm9r4KtrDdy7ntxaC3xu2V5T/5Lcwr4kt8W+xD/s1VyzLff74p7jwLvxHsH3GZM8fc5xuacnb7X93NFf3+KtPvvVPM4Yt7DpFy/Gjpc/W34ry5Hv6t+nf3eD6EbADcLeMJSwJNjbFOyNBJ0byzZycGGzkau/2gjS1RaLl3+5kcZn48MWjp/NjZsir4x+67d+69PNkm/i9en8XaHm5om0OYS3AeyVU3pPCUkbxJ40wsK5cfMKl78TsqnySpinh54AemXUps/G62u+5mueGv0+SbRphNHo4Ui+Nm+9Sup1UX2tzaGng20QbQ61n/ATfsK7n/gTf+JT39imULNh5GdziNcG0Wum9XuCSMcmj15N8+uHjo0aq6ubRVKtu3nWZ3/kBs96ss5gW+DxNGbveHZsVxc+nk4QMo6z33qOJx/4+PTzgzPuZKMv59XFW9z41jf8lSzeib+Kx189HBNPxr1myi9sOdM1T3h9uXec6IrHl71jfOrzh7vKPx0732pJbg67XuDgiy1G9ng6/njoikOGKcYVZvH6m1t8J498a4u/x4+jBtfcyOYf59ZfH0bT7zpH+mLrm7/5m5/eRvAU0LXHv+XpbxDVy3modSyLWy5+lMa1zq8Tu965ZvkFZ8cZttrlVw7sm69zPZ+zpsU69ecY7tQZi138ciKvsG+6r66NwNvxfjveV2vg0WvO+t66/izmNfovyS3sS3Jb7Ev8w17NMdtyvy/uOQ68G+8RfJ8RydPnHJd7evKqxZcMX45X+rjDXPGmu4VNH44Ua8dX/PmtfC7HxT7X/1I3epEmu4lxg6B/Jitxvm5c9sYBnt7Ng5uIbnDC0mv06eDC0qUPS+Jd7vxXt/j42JuLp4ff933f9/SDM260/G2gDY+m/23f9m1PTxPbOPqm3eunXh/1WqmNn18ltVFsc6jv6aInijaHcP0ojV8stTlsw+cpnNbTQa+U2gTS6dsoelq4TxVtLDU6G7X9G0IbQRtCTxBt+Iz1SRs/m0KbQ5vC3SDaGPaE0dNEPjaAms1if99og2hT2qbRptbTC09HvZ7b37upe08UHLuOVbK1c28xwjhO3Uwb6ze23thbG3v88+tkMt6Y9PHIIRt9fT7rR3/VwjQXmOVOH3f25kIf5p5c/3zSyQFf+h/90R99qotfqfQKoVdNy6l5FV/dtM4Ldv308cqb3rFV8/Rkx4CvHMrjnE82kl+5bDxcYoXFoQ/bMS728qTbmKcd79qv+nzgzob/Vmse7FecdHjjjkcMff5qkF5fHTT9cqnOdJqNnGuSL55cv3wx5deFnYfs6uU81PTxl0e5eILo/LVBdD2zQex/IsIXK1+5WgNtOtnpyhXvrRo8p883Wd2a/zle3HPcb/a3jcTbGvh8rIFPcd6K8dI4L8V3PXpprJfgw5Zb49Zy+h0/ogv/Uln8M8bJc89+ZTt1xrWT+2rcZ0TyCrMx4l7d+qx9+2FWd4sDNpy8wqW7J2/FueVTrPxW5rO69+1/yY2ED/wKnTxvFppwwUk3C24U+G+jb7PWDUXY9Py6AerpUzeEa4On5x+HcVg6/XjbbOKky8/Yq1ReG+1/Evo1PxtDr2t5HdTNl82imyc6fzvoRuzbv/3bn2zsfL2S6ubKN/CaTaHNoaeO7H48wo/S+BcRNndtAm2w2hzS6duA2SAa2yB6lbTNov7Xfu3XPjVP79og2hTa2Gk2e8akjaGnick2hjaD+r1qqp+OH56eIu7TyTaIvW5K2sCamzl7GtvxUd9uTDt+at/asl7uLVLry5pr/TXuRpV/a/I8/mHib1zMfHHCGNeKx0fbsT5cOjJMsVYHm379ljv7c3LzizdONcWZ3gZRTaxvG3cbRccArmMAb9x5oV/rHMJB15w6P8nmzV79w5bHOSf6WvHFihePvnjrywd+7cXIxiddvsbN6coe7pT8tOaNo/nSxbX25n5yNT458W0rBp2abAt09giSAAAgAElEQVSnNlpz8vqw68s3fMM3PD0F9HqpLwT8TTCcc9E56ImiPp7yIY2ds77A8jeIbRBx/MiP/MiTvZiw5kA6DtZNx6N8wmyMl/TxwyfrV/NzvLiXxHnDfj42Cm/H4avzOHyK81aMl8Z5Kb7r0fvEemTtx7t5pct/bZtP9uSJS/9SWfzX4iv+yffSOH1G9Nkc78qN8Rx/9vxvjU99+GT2zSvdPfn/sXdvq7IsadnH+2LFfbe9ta/FOxFE8EAQbEWaFtEDRT0QG4+8gGZ9/Ab81/esMLNGjblZm9nzIHgj3n1sMiuejKyq0/6RLhn9k+bjQ9KvAEQf+A28epuW5W/i6bRhiLLbzQQ9sjYxZPlu89GJXxsUlCwAkn78/BcrXX5sZhT15F6/s3l2IgjoAYH+Rwz1fRxgEFgEGv2tA8Doh2UCkXT8wTQA6XtAfm5e4cvJI8Dk5JEMuHTS5vQQ2AMCA4NoJ4m9ugk4Aodk9IEwdRRA9NcYwCI/gBxAqAB5TgidHqo7NXQaqDhp7FVSANAJYq+V/uxnP/vSlj1bwJBvtFNIr5p2eih2baDXWPmBC5vR5tV473yZ871QWtQt7F3IeK29qHWjpEenNdf8FyOdjVGcfNdON35xiovioXSXX33jxEOLgeZ/5cV+jebnyme5pcOX9e5vSLwO7aQJULD2jU/9Uzdf5kl9izk89bXjF5MN3vI3j+0XfkU/+Mje/BXvtNemW4wdA/7J8ls8bXr8l+vpN907ujnmA6/45VWMR/7JlHxG+a3km79KY6Jd/5MB/kCdexLq9NBDgQCiMTW3zbE421dt+p0gevDlFNK6ARCLiW6f5bTXNT/J1/9b641fY8W+MeN/26vz1jif9X87gcnnef92zPvHvnbzj75lzt+qz/e7xtq87uLid99Lv3jbro6e8mR3MbJJ7zWa/0f+XvNxJT/9vTWOcapc+ccrxvqOd9qkE/+uffKLEz8qN/U7eXrRM272yU+a36X5+JD0y1dM27RIRHLaNgZKG4Iz6fTawKDZ7eYm33ztxp5+mxobkGyKq02uXPHSR9PlZwEiWxsor5Z6DRSIcyroCTqACPihio0XoOiEzFN6Py6jDjBqk9NH2asrTgxtunwvCDjk68/+7M9eCqDn5A3AA7YAQYCwVzpR4AvPKeJ+F5ENPwAiOwW4BOQUwA7wA+q8FurkEHBU71VUPMBwASJQ6OQQBRadLAKXbBQAUZufK4AoT6/PAttONYx3c9BGsrVgPe2CbaEvr3qyXYPWWHKUzHoqnjre6qQXH61+pdf6bH23rouNVtbX+lz5xkg/urJn6ld2y3N6KLbXp/1li9ed/+mf/unl+4jmQt/KzZwEHpqf+n628fEq+Yjf9agtn7u+lCvKB/3XbNMtp3wUgx+82qg230q5njqrf1WnX47FWF8rf8Z3+vk6cyNfHfLGuzFqDLQ95HLNeajlVXffSQQae9W7e6CHA8399lMerlcPtNyn3Au9Kg8gsil2+WarXT714Zn+Z/8abRyuqNhnPq/5+yz/dgCDz/Pw/Dx8yOvp2zjuH7N/e994S9+zexeb9+nPnS2+e91VPuV6ZXvFu/IR75GvdKJv8Z3fbB/Rt/hdP8VYuvKtX+ncxU03+7v2yadvzvZzkc5+ZmVz0mKdNHs+rvysfj6X9yHr3/PBr3MVzutwG4Y6X7JnB7KlTwdtQ7E+8NrYx9cOVJw22idAXB/px0u300N+1f1whyflvi/oBBCgs0EC+gA9oFAB7AKIvucDHDpF9EMzdLXJqwOOZOz4BRydPLJ1yua10MCg08AAIgrgoQHFBYh0gTDfO3QK6S8myPH7PiOwCMQBhOKIB4ji8Q3oAY4AIjDY66XqAUuvmgKJilNGwDBwGWAEXvndnOUCyBpHr7n59Uzz2DygrYlzAZ/tu8VsHbXeTh18MVpvp1x746hf6cQrFprtxs7X6WfbdzrFeB+6cU4/AKJxcDJksw84WOv+BB0Y3LzMiWvCXG2f1cnoLr85TJY8fuP/KL+Nr86WHSrW2R/t4pDnO5p82/HKPftT5yrWycu23NbnKTttz3b65bG+Vpc83cY2mo0x8xDAq+xO782zk2Kg0elf15/rojnmo9jiqfuRGq/F8+FV0wCi+2Sx1ia78iE75duXd6nnc2lx73J6lzifbZ4HLJ/H6usdq9b+pzruH/qesePU2EVX9lr9rXkVY+22/lo88jt9fPe7Kx9klVN+5+/Uq52fK7uTd7bXR3X0kc/01tfWk0fzld/4tZM/8nHq5uPOJp+rt7rJo+mhPht3L0THPGafzUnXx9az5/fKz6mb3yv+8t6l/r2S6IOYkxLEW3mJrHx5dJMZsDbx0Xhnezc3dPhJN9BHB6/CxxZyhX6vOtooOT381a9+9bIp8loWYOhVUdQJoafxgB5Q5zQQwAv4AYIAoDY+/QAi4Ijve4Z01o/XSzsJBK6AwE4O0QWF5F7dXIDo5BAYdHrIV0ATFdf/oAGKwJwTSn2x4aMPEAbyOgkEDgOFKFDp5LBXTn/605++AEu2nU4CiAAmgKjImay2uMbMa2q+w2SsmzPUHJ5r5y0LtHV1ZdO65P9KHo+P6q/RR/Fes/0m5f1AjRNy3401H74L67u2fqym3Opfc9LYxK996u8Nimz1k522+ViaXXNXe3WqX8nOGGebbXZXNN/RK/uVJb/ylSz9O5rtyu9s42djnBS2eOpO+bxC7E0Fc+3HZTycCSB2zXX9sckvP9oAInDpnuEVeQDR9eueWazNN97p69T5EO36vjnH+zrif4g+fPbx9QKrT2W8rXNr/FPpz6N+dE0/0nkX2bv4fdYmvSv67L0p20d9u9OJj75mv/K1W9v4dE/+2t/VT/va6+u0fSRb3XzhbX3bJ3/tT71T9kz79F87mg9tn7s+c1e29TOfU5avpfndtYW3OqfflT0TY/Xv6l8BiCWAllgbytoF1j55dLM1YG1UFhDGj5K9BhB7Ip4NuuBw6wFEPtn5UQabIE/L+3EGmyMnh8AWUOhkEMhTB/oAQ+CnOnAIGAYQ8b1iiTrhU2fLH0AHqDkB7HVQABCwAg6VACFwGIB0QgdUAodsgUFAMLDJl+8jiuOk0munfMrJr6z6/0bAl2/ADpgD+IDBTg0BRaDQaWGgUBtYpKew46MTRHmJg9crp3gALZAqH5tWm9cuFOtCfdcO3t0ivOK3Fq9k+X+kw+41+en7rfqn/TfRDiD6uwOvOfcjStaE06X6FL3K8UoWL/rI7pFOdnQqr62F9LJFzxhn+9TNh1inbrK12frKqy9d3Uf1bFYHb9tX9exWVx2I871fbyuYa6+GeghwAsT6nJ9iuG96m8JDBPc/bwD4qwxA033TWkp36elnZR+yXhw0v/HqU/zP9P2AWOP6scfxtTjJo2c+d/xT77vcro/PrPF0P2R/P4bPu/zEeqafd/aP+G/tR7nI55Ffsnxf0fY5z/h4LVb+T1/x0VO27VOenbgbOz7btdn6+j3rp33tR/aPZOs/X+WWXfyla7f1Z3RW/6xnH792dPnG1RpY2dbp1l6ajytKrz30I5s7Wfwr32/hvQDEq87ptCAtrNqcF/yk6aB1Tt3GpPbSBXrVk9dewIdXuQKWZPQDlDZOfsjB03Y/HmNjZWMEIO6JIIAIEOJ1Ygj84Xl9FF9dCTwCg+wARCANaFMH3HolFLACqjp5A/wAKzx1r4ECiAAX6jVRJ4dO5/gBEPkEHAFLvF6RVaenbaPou0VeoeXXyWFAUQxgD0gEDPvBmgCitldNgclOH+ULLMqTn0Csdvnqh5z6LqKTjObGnF+V1stbFuiVbuuLvyv5bxPPpt614HuHvlOmAABeRfT9NGNlPB6N1ZXsivehxnV9q2/7tVyTZ3fanjnq/6lzxVu7U39lb6mX41ts6GZ35uHe5qTYyZ/vUfvRLQDRdxDJunfe9Y8OG7buVx4o+XEtr6paQ980QNy+N2aNxV2f0vtMnweMxtR4fh1j+ijO5nGnd8f/pub7vCY/RB7NQ32987nj9aHy+Bg+X8vffepD5X8X6xm+8ZaLfctr+ZzjpF3pvvuaj9fm9yrnYkRbK1e6eOltvX7ejftreZ+x0i9W7Y152rxPuziNX2Owcdd/+st71/prvpKX012c9E45/smrzae1ad5e85/Nh6bfE7jgdQKNl7y2BFZv6+msjXod3DqeztuYBCwajGS9MtqPoKzeHUDMxtN2//nlh2n6ARkbIgDR66B9jxDo66QQ4FOP0umVUiAQeMRDAUTUK6b06Tk5dKrWK6GAH7Dl9UwngABdoFE7IAd0BRABPKeITg6BQz4DiACjp/7ALhAKTAK/XhvzfTOv0gKO/DpFBO7EB/yARGDQiWHfO8TrNVN1oJCdwgdwqfCjBBDlqh/6p79yAlJ7zfSc/11P6u+7iFtHH8LX++byTdvb1BsPrwn68RFr3XfMrHvrwrXUNXuX69U4XvHu7N/KX9/q234t1+TZnbZnLukt33g9snskWz+v1a9iv2ZDnt2Zh3ub0z4PAVxzfpTIgxnfTXTt7XV32vLrPup/D93/PPjyWrrX7p0qWiffRoDYXEWfGb/POo/BorWxa+Vjjpc41tbVejzzuJrj8ryy/5h53/n+0Hk0BtHu11fx07kapyv9Z3h8ink3R8/4eFanWPZx+vCs3cfSk4N+y0duj+KkS19dYVOfnhm/7B7FOWXFiBb31KudnnZ1NvIrd/z009v2a/Xs8187X9t+zdcz8uLUj8Zg45z1bT8T406n2K/Jn9U7/TzKUz8XH2mf9h+7/RWAKIEGf+t1/jV6Z5NP9tXRAF+LV7u6gfHEWwH2bI7SJwsg4u8gZmfT5FTFqZon5sCh4pVIIDHwB/gBhTZMQB9Zp4WesgOBCj2grZNFuooTtEAj0OZvKhQAEJACDvt+IR5Q1ckc8AXAKXT2u4fiAXv5dFoHINrcOQEFQgFOJwC//vWvXzZ/Tgfk2qlhr7MG9nz/UHGa6NQQIAQQe/UUSOy1VD72VFHO8qxP+qHIQUyvNPq+pzlqHTTX57p530Wdf37f19enYu8E2cMCp0u+Y+Y7iMCD66nx/6709bV5rT/RR/268tW6vLO7srnSvYofb+lpu7Ktp7e8rZtLp8LmF0D0EMBDMPPcK95X10Y+nDT6lVv3ugCi02YAkV0AkX65fJNUHvp81advMq/veuzGtc/aj9UfccydzwR1ZWNtHvSu5N+muT/z2768S52/+hc1J3e+6DRn6nd6b+HLoX3Xh+7fVR7bh68j3lUO8cql9Rn/itKl11iZB/krOydXfUqPjyv5Vbx42Uaf8ZFu9Mw9/lWMeM/Q/KCrf8dfnXepG2fjrz+VjVWd76uc3iXmla87P2fMU2/zO2VXbX2Ebyr6f6X3MXnfK2l0B33rq/OofmeDn1119LzgutDQgJ4n470yGhBElQYufv48KffaFNBiA2QzBRz6cQegTwHqAnaoDRMACCACZwqeE8KAoNM84BEgAgzpkAGN9JymOQF0socCVE7agCgFrx+oAcD6rqDTuU4YgUt58Asg8tn3EsV3WqnwBQACwMCwPvvlSn3h22mhPMTTFmNfM1UHHAFGYBFQ7Ads2OYDiCzXwCFfwKE2YAusAiZAytUFbAE3/+j7LuhdZ+/r61Ow/81vfvPykMCP01jrgOKnChB3HVV/6xx2D7qze3aNXsWPt/SMs7Ktp7e8sw7keX3YWwS+W+0+ByR61dT9cPsG8AX68PuBGm87eG3egyb3R9/TFidd9XL5Jqk8fBZ8vt4fnwi+dY4a1z5v32r/rL445s5ngrqytuXRZ8bK1LPfNX3qfJ3tM//3jb39a42jd37JmrNHenf2V3w5GH9+P3T/ruJtH76OeFc5xJNL5bVcjE/7zh0vdjsnV37wFLGu5OWDnvJso8/6SB9lI+fyPn2srvrm86i+dqt3x1+dd6kbZ32Qf6VY2+b77MfZfkv8Z21f0yN/TWfz0ief6Q7J+mxf+ddR/wpA3A5U3w4tb+sSra1T1a9oE4l2YaHLV7cQOj0EEBukLtIFiC3+gCLA5PUrT9r9kX3gEAX6bI4AqcCWugL04QFnwJ96ABFY8x3BwCMdYBEFGIE34C4wCJwBVkAcMAcoAnvAFVAFuAFfKBkeXa+TyiOAyCd7tB+ucZLIhr5Nok0jgOh/0YBVwNPpX3EBOWAVCAQKAUBgUH6oE0Snh1F67FE5Oj3UFrOTRPVOPuVhrJxgtpDNofl/ZhGnF33Nht5b/L/m77suBxCd3npYYI37MSY/WuRHalwb37X+md/KmXtzH/9OL/kVfYvNW3TFol/MbOPV3rWLt+1sl2aH5z7oh2o6KfZQyAmghzNeM9/5DvCxc2/0GrJXkLvfeZvCK6ZOJYu3seJ9U1QufTaof1N5fGpxrbfdbH3M/ollTd6t8eTyOfMw5+R3tqf+d629feu6e7TOd6we6T07Do2ve4Px/xA+i83XXdGPq/nO9kPTu35tfq/F7HpprPQhm0fzWAy6W6+dj9p8pRc9eadN7fRPyt41uLmfPtksL58nzffJf6bNNr07P4/49cNcqG+JV4zTz9kuj2dotlf0Gfu36hRH/wKI5k77rb7eV/8rAHGdlSQaf3lbJ6+tE9Wv6DmpJrbJXZkFbXAChzZGioGqkCt0uwDo9J9wvpPlRMWTchtn1OlhwBDAUwcYASvArNLpYGDNL4h63RNgxAtAAnIAG2AHkDkJDBQCU+oKIBhA1AawgDIUOOx1zb5/yD9Qqk0fOFQHUhXgDN+pEUDsFTObRWAVmAP+OrWkRx8feAT8OiWUA5CIxkfj5yuA2KlnYLG+yAlY7b/3WgetnUfUOmkNPdJLRv8t/rP7VCmA6AeZnJhb4364yFw4WXJdfNf6vfeNM/fuEfHTrf0sbc29pv9W/+s3W7T1unWxz/ZVPvkB+Phxauh7iH6x1veOAT8Ph5wQug+4P5r3xgq1Pnz/0H3QvQ5IdN8DEL2iWtxi1f4maWPT2H2TuXxKsY2nz1xrxBh/zL6JJY54V7HIrVfyM49Pff7fuq5fG8tz/F5rN76N/9X8vObjTi7X5pzfs5Df2X5o/ofoV9dL99X1qS/K2Uf9iHfWa29f6V75OXmnTe1inZS9vJtn7dNnsePn86T5PvnPtNmmd+fnEV9u5kGpD9H4xTj9nO3yeIZmizY+8Z6xf6tOvsUyZ2Ec/Hf19Va79L+nUkIxl1dSUbJHg9SEnTrxi6XdRYcuP1mDY4AAv33VlKxi8XcB2Aj5yX8bHycpNkS+t+cHGbw+6ql5p36dGuJ57Sow2Cue6eEDa4AgSg6IBSKBI0AJOAT2AolO7gA/PHWADVAjB7CArWTJyYBQm7hOJfEA0E4RUbb4+uj0wCtmTk3lBtwBiAAlYAm4OrnsJBAABPicDvLTiaI6GcCI50SRnlNHhQ86/KjXF+BX/33Xs9fVmv9dU4/qu74e6SVrvdT+baaAg+/pOjW01q15Dw7MhWvkUxkbc36uq9bBu66fZ+ye0WmMV7f72FL17QP9tcnP0nQ6EXQybH5d+7/4xS9efqnZrzUDiU4DvVHgQY014Z6pOGVk4z7n3uX+ongd2XeYN963qV7fv005fddzaT36zDzXXuvzQ/WR/z6f+V6/ZD773aPQlVXfayXep0LPsX+tXzuWj2yvZHhnaR0Y/6u18Fo+j+Tt7Zq/jc3uKsdH/t4iW9/FfYv9mR8f+tE41ad8FuOKrm7y/Gvn4+Sli+bj1M8munqnfftj80JvdavH35zOevksf/MqbvJtV39Ey+W0z6YcT6pfyupV56s6mu+TpnPHJy+/O93T9qq9tltPN55Y57wli2ZzR/loXFaH/bbv6t9qgNgHiwszkIhqb0nPRsim2H97eZXKa1hOVABDG+e+f9gJoM0SMEbmaTpw5UQxgGgj5ZSRfjygjQ0ZngKIAYJAHwq4KcAf8BRQBKoUbSUZoKXNhg+/XmrzBowChvgosNd3EgE2uvoEGPoVUa/UAqsAHiDHRtvrrvLqFBGAZA8MAnvavpMoN7YBxJ///OdfAkn6QCe/lfqiH3I0JnIxH88u4Bbmswt29d9qk+2nRgEH14P/o/QgBEC08f8UAeI5562zk//aHGfnBvqM7ms6yTcPN2bXwlLxlOJHs7+ip46HYH6gBkAE+pwiAoh+lCug2HcTnSp6gOQ7qR7guEa7/7m3sfd68lXcbwPv7Pu3Iafveg5tGrpPb3+sVWV571tv/Z/XmrYc3LvuYnatvG8On4K9a6GxVL/r05UMz1g2ntX5M/5Xa+HO/2v88mxetbe8Zv++8o219bf4XTt149U4NYb5O3W3vbrx2VVH18/W08nH6q5e/lYvWxR/rzPt1a0ezfcVzd/6V08337VPvTv79M4c4p+0OFHrWEkvP9pyiV+7/JamE6/20vX7yFc+rmj+yLaebjyxzJtS/94Sn5/ssztj0Il3Rb8CEEuMIofrdB0t/3Sa3akTvxjaOl3nl59ucjouzkrtOh/11Nz3c7x+5UccFKeDQFQUEOxk0AmiOhlABuzhoU4H9zuGNlZ0gTdydSeK2k4GgaROA4ElJ2pAGX5AEBhTB9RQcsALXx1IZOd1VjH43ldMgUOvueIBa/SBVa/S/vVf//ULEMYD7JwOLqCUm7hAHVugEEAE9tSBQjJAEZ/9z372s5f8nCY6SaQrXzIlX2IaA4AUSPWaW/PZ+ti2evzoFS/ZFV1/V/LfJh6A6FoBFPwQE4BoTXxXXzE95661EU3eGojGf5ayc695Rv/ZGPT4Q/d+5R5ljrq3FVs7m+zOfMjTMdfepvB/iObYvc7JsbZ7H+Corfzyl798WRN4dPsBrt6IcH8jc9J4F/vM5XP7w/5gzN14Nt938vjP6qWPWnN9trb++VHvs3T131o/c8pvsfIX33Uin9OunE5+9t80fS2v1+Rvzb/xeG2sznEWJ1sy9e5FqPE372/Jl+6W7cvOa35XtxzW5i311/IkF6M4tV+z2xzoNkbZd22sbzbkdyUfq1d9/WRfDrXR1UseTW914kXJ5N51trrVUfr5vaPp169iZIumUz3Kpjp6Vdb2kTw9PpXmJhvy6kvxr/qWztoVIxm68uXf+cxHdvSyO+vbTqd5QxvzfKWDXsWn50BNyTZdtLFbP8nzdwkQKdWx02A7kZOl2dWJZPFLRrsESz6dKH4T3wDV7qZW26bJ03I/426T7HtYKEDoh2n2x2mAvb6H6BSx1676XqENVCBS3UZKAdqAQjwFgAPYgDqneUASqq0EDgGpCh6A1qkhcBZApAP8OfXjl3+vh/ILHAJ8wCMdfgAzdf3RBzoAnv85BOCcHAJtaAAx0Ar0BfwCi/Jij8+eH4BQmw45oKiu6AM9uchTn51g+a82i7K5bj21lqKtjXeh+X4X20/NBmgwHk6QWvd+ndL14Br6rvf3br20Bq7os32+833a03Nfek0/Od1uzt2j9j6Xv+514sVD8xO/dg8DgH8/SuRNCQ+HgEPFd0+9Xg8QOkXuVXvXpXtED7bcF9wTvXkgv+Kc/f7c/noA4TnOrYHm/ZTXbk2+ppc/dmz6bFVfXp+rr/kr/tJinLbarf308cTea+O0I1dOfj7eSp/xQ+cZPbHTvdLHey337O/6kXwpn8YSb+3wjSV6FZf+2jYf6LvM+cYpXnnmc/0mKwd0839UzzZavDsbenKoj49i0r3yw8Z4ro/WKlllc8I729nELx7dM8dk8ln9dNd/OdPD37K26uKYC+WMuf2jm987mv2OTfGy2XzLmR2b8swGjRctp9WpXny6+eT3XGvkp+/a5RmNX/zoxrryl14yfk6fzf+jPmWD8rGFvX2E/p3xzvbpR0y2sBE/mwPbM7f8bT++8iM1JZYiuspnAtuunu1pt3wy7SagxNOJ4texdOtUCyIdp4c2OzbGnpT33UMngzZCNkdOB7UBKnUg0emhOgBIFjAMCHZyCDw6rfOKaSeIABxQBsApgBigpDhFBJyAPgCwU0MU0Oo1TYCrk0WAr+8Z8isWP3wDh8AgHgqIBvaAP22+fvjDH778bYU6efnxLZ+ApfgBRLRTQzRA6DuIAGCAUJ6dIC5g1J9OTY2b/2b0ncjmubnWrrRe3oXmA30X+0/NBmjQJ78ia917MOIk1/fRjP13vb9387zrQL37xpX+Fc+4LH/r55iR8f9IZ/25L3Vz7l5Vfvl51GZfDulr9zDA9wydGAOAfqzGiaHXu117QKMf5+p1Y/dDD8p6fd4DKADRK6ceItSnaHE/028WHLY+zMvV3OBZJ+ndzRd5emxq+yxVZ4dqW6vKVbw7/9nzoVzZJsuHtpz6fGezduqbc3bP0rf6S//M8y7eqa+9uvzs+K7stF1ZdTrlEo1nXPJBX7252zHDX39k5rbc2GSHrn52d/TMiW284rSW4qNk5Xjn++SvfT5QMc+ctYuvT8WrfuqTn35OH9miypmPdjrJimsMfA5snPznL93NrZySRfOfPF/xzzjk4gQyyMv1ymdjn//a0XJeH2LTT0d75eVgLMRMH1+9nNb3qZNuOsVojaFk2RWnPtYmL8/oxk/v5C1fvbL5FFuu9dm4K/TYJKs/aHmgK1dn19zxXyErh2jx84PPFkAsh+zJWpv5376U10OAWLLbga3n5OSdfO0Sy6d2HUOTL8VvYNOtE1H8Tg/9Sp+/tbAhsjnyaingByACfzZIwGAnbgsQ1YHIvl/Ydw3ZAT2dHtpcqQOMAUTAELAL3GkH4IAnBbgKLGoHtPArgB5bmzfATqyAF1AIePaKqdM6+nwBa/7L8Kc//ekX3//+97/8cRlglA+6YssJMAwsBvKAwr53qL7tQGRAVjx1wFFd6RQRkJWjzahfVD3nrrk/18eun2fq1sj7+ngmzndFZwFiP1IDKPjumbH6rvTjrXnuelLfe8euj/Su/K9e62p5a5P/O3lxUGv/7uacn6qa3zUAACAASURBVCvKtvte/rTplgt+37f2IzXueR6MeXsCYPTd604MzzcnvIHgPuUe5rTR9xmLgxbjM/3mwKG5Nhdon3s7/83NKb+aPzxr0WaAfjbdm7NJb3WL8xplu3nmc+2KHU9brPKIHy1P9MpfeneUTbbVdxO5dsnpV+5i4m/pWmWXT3L9cv2Tx0fJihHN3+qRsU2n+sbLjo6+Kelll8/NqTnOJjs66T+i9Pjf+MVD5cDnbjzji53uM/GKlU39R+treaRbbLEqeMVefbzTTzHYXBXyfNSv/Ge7cTvBqQ9o8uKfOdSXlW99fbGt0CErPxTPXCjqlWzWF31zn/2ug3zpa7Z8qWdHf/tHps2m9RAPX31lq1MO5SfWOc7a8cql+HzHU69srtsnfuhkv76zXV75FD/b8tUXn9PmP51k0TOX+hwVozFhE1+9vqGVdFD5iCu+POiwJ4ufDFXEopefF4C4i6AJpqDOYfKS23b1dNM57fgrKJl6g34ObLr4kl29BroBIfOdNz/17pUr3zv0wzQ2SAFDwK/XRPcEEY8sOZlXR4G/ACIdQDCAaINF7qTRj8gE2Jzw2XgBZECS07tO9QKAwBTQBhx2ghjIogPwAVn8AIgocKfwGXjE1wYe+fFa6E9+8pMvfvSjH33xgx/84OXVUMCOT3mxBwr5F9spovwAOzrAYSeHAcT9T8RyDVwGEIFOPH7UxdFnY+IvFyzKncOrNbLrZNfSo3rr6JHOb5MMQFS8YupE3PoHED+VE8S7udx7TfeM7itodunVXrrrr3W1vNXtPrS+V14c1P3JzXZvuuzZbskmnnZx1PG7B4qVPp63JvwojR+rcb8DFBUnyNZBD726v3n41cMsJ80e4shx/W5/Pte/XpDY3Jrzre96aE7I47euskkHbf343GyN0W9NsUk/Pl31+I9oMekr5c5mfeOvT+0+y/FXl+2Vv0d5nDL+6m+x22htHqfe2pw51Sf8Cl/neJHhufaN8+ZWLuzU6RZz9bb/a8Ofki37clj++iyGnBoD9S180Nsc7ur5Q6vXn3LdWOVFRx1N/7WY9SOabb7wzzyKLZay7VM/nfIh33HZurFT6G7MYtDNXxSvdbC555defSmHfC+/en61t8TnF3/7SVbu6aH5TD8b814OrYHa2Re7PpNnl99iaIvfZ2HxUPab245L+aBKumgxVh8v3+W5OWRTruV76p6x1ke5iou/OWmXq1j6G0Bkl0050j1zaZyjfGZLv5zVN6/6duagXR7q/LLls9z6tfMoGX90X76D2CKIllzJXPGT0T3lJZGfOyrRR2U7ra40yDqraPcXD75z49Uqmx+bZCdZNkc2SkBdINEJYkCx103RCjAI/NlQ9V1DFB+PH+0AIsCmOOXrlU4ADCADpnqtVB1QA9IAKnW8gCPgBvQFBDs13FNEABKfDjDG1kmgH6Zxgggk/vjHP345UeSPHhs+0sdX5BFA7LXSwKITSTyAMRALDOqTePLWR7T+aIsjP6+5mZfmyTy3Tnbt7PpZ+V1919adzm8bP4DoO2jWvBN0r5j6O4S3ju93cexaE91L3CfU8StX/counaXp41XvfrRreW223r3JzbYbPF65lV++2cZLJ15265+ue5/vIv7VX/3Vy7x7OwIw9OZEr82j7oEeaPU2gTci/NKz65Mf6yff5fOZfv3g0Fy0Bhp/82I9tCbwT152UfLs8c71w9fyTl3rik78R7SY0dYRipdteZSbdp/l9S0Zinfy8/UsFSM/+tt1iCeGkg4aLz7exlp5fDrneNHDCxhopy/2OfZ8FJ8e/fIuJnm27LVXtxzSX/tsz3sRPxX6m2f5XlF65VudfTyU38Zbnd7mj/dMTL6uSr6u4hqLxoNcHs1FOZb39p8sfTbJUP4aPzrsTx901oYeXrG1FTqNzfLwtfOdrLzKIz30LOIpbBs3dbz6lN/4fKQr9t2ckxU7H/xmf45HuqjYAZJs8Y3NjgXe9qGxkF99QNcHGwWvfqiXW7ooPTrrN9vVK1YyNuRyPfONR3fHQN/qczrltDl0HZfTUj6Lxybd+oLiK6sbH5VHa7D85PW///u/L3x1xUFbPHZ0/w9A3ORKpgWTbNslnW46+NXvaB0jr75UkjqtqCsNcHyo9z/+4z9eXq/yJN2PdPT9Q5tlp4iAH4AYDSjixV8ZEOjUELWZQvtuImAJcAYcbbr6IRhgzIkdQAYsKUAVgIgGEAEuQGoBJKBGhw17PjtBpAfcBQqdHtIBMtkBbE4RgcROEtX5CiDyETBkF+gD7gDBwCBAmK/AIp305UEXD8DtVVM+xZObk0SbVD+1b+GZN/PaujnXyvJfq7dW0Nd0f1vkCxABAmseaPhtA4itjdZb7bu1snL1La2dtbWG873ytatOzz3K/arSfax73PpWx0eLEU97efHpe0XUX1i417lndZ+Kute5X3mY5bp0P/DwzPe1ffDox2eA+PWCwdbO0ubdPKsnWz4Zvnk/11JrqjWUvfa5drSzv4plvRYrP3d0/Rebz/j51xazNv/7WV6O4tDRVtSzucvhjs9O3GK3GV2/m2exsksv/ytfXmO5PH1zfW2fybUbX/7wyrE2Kjb+xqwffKhnSzdeNiePvI2mOnk6tYtfP+4oveJU5yseesajt/HI07+LU//onWV95Qflt3WVjXYb5HTLm75S/qhxau60ixVfm/3po3nNBsXLV/mIh7f65YGmlx9tdTI26apXlnfGO/PIb3w+iqlPV/NRf8U57fHYn+ORHrmc9vrDE9f+sHzXfnmtA/r46Prmq1I/yE9dPHpo/aGfbT7RYqVPD5/Pcou3usvTX/2r39nSp1cO9a/2UvE3Xrr4jQNfSrriFUPO2go533hwE0BYTuTAIf7q/p9fMS3xFskmGy9KduqvbG2v6tnmRzseqiM6dVcMgv/w8uMcNsS+e+P1Kt/D6ocZbJwCf8AgYLenh2RAoI2Uuo1VJ4j4ija+zTfgkx8ygLBTQ+AogAhIAWTAIRAXyMIDrGzUgDagELgiB/TIbeT45IsfhQ19/oBLYCyfgJxXQhUA0d9TAHl0nObRFyMQJx9gNXAJ5Int1BDlB8AMIJLLk774AcT8kJWXePI0zv6XzwZ257X18a7UWrEuWifv6udTtHMdBBD9v53TpbOfxu/kvbV9+tA+efl8JEvnEX3GfnXUWxvVt/1IN9kjeq7ldE++9t6/upm7l+36Pe2zo3MlW566m7nX6705ASD25kMPtVyHinuJ+4F7llfx+xGpR2P/Wfb1AUdz2XpR37GP35qwRnYdtfbIFe3sk61PvHSXz4aM7/WRryuaL5SvCv/rB7/c1MlcE6iysvV5FfMtvPIRw+ZnH1g+ikPGBi1evtB46DmW2XbNp4/yecVns3rbLlb24qkr6jt+jePG4UvMNprplGf2xS/eI8q2wp9STuUl5vb1XeLxxe6Mka/8l8v2u3zw9J0uPXx9K0/y7MVJ9+TXH/x8bx6rn78rGzHKu36xTTdelC/1dNDq7v/N68nLPn4xy418Y+I3Nldz33id9vxnixY3veLLU6kv6q7JeI0pef3C8wCTr/wUr1jxt398bDztfFTP/hyDbANK9FZ3811+8cvHvSbAxYa8nNjp20kbg2SbWzL55St7vPiNKf36Us705QcMAojljMo3QNsYfwkQGVY4boGU1PLeKlsfW69zeMWOh+qcRO+KCfQ9K0/Q/ax73z8EDp2ieLVKCSACeTZLnqjjRW2qAohtqHzXED+ASL8TSTqBSCd9dIE6ADGwqA2QOXkDoAAybUDP6R+AaMMGZAXUgDNAi9zJJF/AFhu2wCNfKBtALWAH3CmBQ6AOMHQKyZ4+3+UU6ONDbtpAIZovp4lAohh06ks2AKp8UP7rF2pMgPb/+Z//+cqF0Np5V2qtWBetk3f18yna+U6ZNeo1Q3994AT37KfxO3lvbZ8+tE9ePh/J0nlEn7FfHfXWRvyzjS/mlW42d5Sv/OUjPye/ddp9bGm6S9UVeko5xK+98dwbf/3rX7/84b37Ut+Xdn+q7fvU7k3uJR6e9d1DH7yPxv6z7NsFEHetmHdrpLWx60a9uUtuzSxv11h8lD7f62PlZ51eeez65KPNR/z02JAlLxf81jbe5nzGfWtbPm3WygO966tcVlYfohu/MSjfbPWvPtEnP8cl/qm37WJl39jU5nP7VL9sCpPJpU0iu0q6+SzWa1R+FbbZr9+dY3z68iknvNfiZHfGyJcY/JWLOt7mo67v+PSKq0629qt78usPPh/lVsz0V3ZlI4ZSzrXTrb2U741TXb+aZ/bqbfKzT5ccb+NuzB2bq3nRr7XPL5ptMa/0NhYbubomy6txY1u/8BYgsiuemHS113f8fJRT/M1N/c4WviBjl602v+zKF10f5RNARNlkyy9/7E66PsnWb7Jy5jN7PEXs4tHHK7Y6fToAoqK+enJT8Om+/EiNSgHUd3Ew3rb68ra+evgVPrfkA4/Oyk6b8pKwwUIrFpf/3PN9Gn8Y7fVSm2PFSQoAqDjxAw7RSgAR36YqncAfgGZjFUAEIIFNlL7ix1g8mW8DZhPW93zUgTHgCoBSADWgzSkbAAno0QHK9lQuP8BnfgAwAI0/oAx10gfMAXaBOieHZPSBUABRjApbBeALGFZnG0AMGMbD1we6gGNtcdRRuQKH+id3r/r+93//98v8Nq+7Rt61br1YF3y+q49P0e5f//VfX07OvULomvAa4dnPZ8ds9c6523Z60TOedvqPdK7s4r1mt/Jire3V/SW9k67dys57FVkAS70Y6nwsr3sYne5deNmcNH0+1s+Vbzz3wV/+8pcvb0a4j3lDQune5p7kunSv8tCm08Pyr8+f6dcHCM+xNo/m3fpontNp3aB46e4aypa9Oh2ltbU+8eikV5z0T37yK5oNWinfPq+10yvuuWlZHXXlKt678MQ2Lm2c5MA/nhy1T7/kjcP2C1979bXzqZ7vcy7JNqb2lnzmA40XFae8Nk7xUTGUHePisskXSr8xuIq3utXLj23x1i95fsVNhoq16yKfV5SffPHDZzy+6lMxiqnf8bIvLjs88dTZrF/1HTc66W28Mw+y0xedbDZGPsmrF1ds9eVr87O+4ulX+aI299Z5m3x6Snrq+UbXp3ZjY3y23vxkn8+dS/b4fOaLDzy5lad2PLnysfrqePHFzm+2KD2lPmzc/IuJn2zt2GoXK1m2xrAcVpdPOvpW2RzyqW8+m7vv8NX8nPb5QetXfvhe/fjlxgavgs8mfm1+8bTlpbDpWsCXq4JP/0uA2ACgLQaUw23f8a502Cp8bskH3ik/ber0ToC6SfJfYH650U+7+1EUr5c6OVQAwz0VtHECCvECi+oAodexeuIeQAT6nIIBiPTz5VTRRsvpXj9MAygCYwo+8AckAYTAFEAGQOGn52k+gOhUD6BTAMBOEAEsPsRgSwagLXDzR/Z+mAbtFVMAjq7XUvkQz0llsQKrgUTgLoAIpCpAISqnAKd6uvpUHLHwUX0KAItrk+r1NxdF83quk3dpWzfWBZ/vYv+p2vz7v//7yzUAmPvLAwDxHKOzfTcWq6d+144fzd+21SvJ30LX15Xdyq/i7L2HvHa6S/O/vGyidICrs2QbzcfG2/tY97ZuxunFP+3Xb7p03Nh7OOAVeA8IrAEPydy/3MfcC9wT/VeiD4DP4PCbA4PN41LzaN77YF+ZuV5+urtusqWnfq4d7XzyRyf7+HSSrX7yK1qcpeXb5kx7fcuRzLpdWTp4ylW8d+HxK2YbvvqNJwft06/4+PWrnOKtPp18VueXf+101Tem9pbVE29tk4lTDuVY7NpiKI1x7cY7XyibxuAq3upWp1cssfnXXjl+Y5CsWCc/u5M2NsVA4/ElbrlrF/Ncd/Hp0quf+JX8ajdu6vTzXTw0fTJt5fRFJxuytSkPvGKIqzyKu3GKVwz9Y+/+bq2vbrL1Xe47hvJpHrYeL3uUnSJOfSiX7R/d+laseOW5+urk+ZVHbbRyxjz1i4mfLJsoX/VDvdhs5Yaeunh05VXhv7Eg02ZfYUOubX7Isz3pGY/uxlMvZ7rs8ZRs85luMvzykAt9cxs/4JjfL18xLcgaZNjiKGg0/tJkZ6L4J692yddeSqYYpIoOGmQ/wvH3f//3L6eHvn9oU+QVu14rBQgBQwBQfQEiIEgGGCoBwQAiUBhA7BSSn14hBd48le/JvLZiI+YkTR1IA6QAPPWAJSClDbgBhHQAN3raZPwCWfwAXwo9QBBIdGIIHPrOIYAIyAFuTgqBQfZyQeUDrPLBv1jqQCLgx6+izncglD91NIAIDAKP9PngSx0VO5AIDBsvQMX3RM3/rpOremvnSrY868OaeMbn2t3Vn417Z/9t4fvfQ39+7i8P/M0I0GCcHuW3Y9g4RLPTNubxo8lRvG3Tr51+9OTXjl7pJYue8fCzO2V7P2ntGJdHfVpf6q23RzZnDvnY+O5dfViod08rn/IrTu36dPosN9839QaF4q8uvHLvgZl7XPdAa8NDBLE+A8RvH0BsLTTXraddA1fzj5cOH63V1oZ21w2qXazWWbHIsl+bR/XNlx6fbULEKUb5dA2sjI5S/Lfm8Fp+YtkQiV2s8hDrtC8XOSu16aqvfv1KhraJPPXEvOo3H+kW74xDzreinh5a2TzFKp6YxS0OSp8On3ys7K5Oj34+1TdXcrLuc8lQ/HKKfxcnPr3i1U/t9bM5XfHj0Vu/8uFr/cq7+RO7wkf81c9345CM3TlGK6uO0j39Z4+v8F+MckLxikPPOpdnPPSuT2zzzZdcjM/m1nih5cAnO3Rzwjv9FUNe6aPaSvYbEy/d7WO6Z/83Zvr6XD7rK1u+irNyPHaN2erjlXP5km+c4vNZSc4eCNPOvvGtjfLBNjvt5mVljUd9Ybv+6guaXz7r2+rjyw22EoPsK79iipkgw2jJaVdKZGmy0xf+yatdJ2svreMNdFRHvF7q/95899CPNPTXFvsjNIAe8NdGKdDYiWEAEZgBDitODPvBB/7oAYxO9AA3r21VB8QqZBVgCSADnPB6LRUwBNgCiIAagIXSB/CARMBOCcwBZ4BhPyIDICp4QBsf7AKYwCWgJk88vsUE6IBRBfAL5KkHQAOLgUQ2SuCQDftsa/MvlpNE42VT6ldmzeOuk6t6a+dKtjzrowW//Hetf2h/75rH+9oBCcCB75l5xdTprevlkV9jfifvhIz8nJvsAhq182VMq2cbPfm1o1d6yaJnPPzsTtl5P+kegr82a3fy00Xde7y94MGH79j6P0LFl77dXN18u7Gr4/lQqV4br1z2HlhdDuqt9c1p+8SH72J7SOZNCj9Q9Itf/OLlzQoPC/rhrr/5m7/58q8tGsfP9NsBFM1ta0G9eXm0BtJDFWuCj10vrZ/8oXj0rNF08c9Ya/OWujz4bn2XX/7JXAtyoFvu6uW7eb0l9pUu/2J1DYpTjvIQ67Qrl3KvXc6rX7/4obdje+rpez623+rpLj9etPGpfdplS6880Ir8skXLl/76Wp2zTi///KqvX3J8462/yYq1Y3D6vmpvPPXa+Yl35f9Ktxjp1/d0rYnWBZ2KePGLybY8Godk+d8xWll1lO7pPx6+kv/yWUqmiFX+6kp+y/20W99yMT6bW+OFFiPfZ07FIheHHzr43Q9q9zmYj42ZTn60i7n5q6ebn3j6K67CduXp4Ckr164ffBQPX1s/1Ms3/eKkv5T/fNo/8JN941sbZZsNO+3mZWVia6PltP7KLRnd8kDFSl9bbvoX/ysAsQQ5UWpHc1Si8dFk8fIRP5v4Ufp1Lh4ar4mrozqBZzPmf9/aEDs9tDF2egjQ9UoogBj4Uw8g4m0JKNIBJumRaztBBDKdHjoFVMcLNAJCXjNVgDHADLADkoAlYBCgBD7pBBzxgUHAC/gLZAFyZE7/ADxALHAGDDox9L1DVHHKB0TyJSabijzks7nwFUAUVzwUGAQQe62000T8XklVF4sPVAEmA7fAsD6LDzQ70TVPLojWwK6Jre86Wv7WWy/WyDP6a3tVz5819VafxY9e+f86eQAikOBHmoAEr1/rVzlc5XnFS38BYrxodgHE+NHkaGVlV7yVV3+W8tf9Q33tzvuJe4jinrI25RRNFsVn44GHX4z9x3/8xy/+4R/+4aX+L//yLy+A3Bz40RjgMQDpTQe8QKV7V4DSdXHmUl7Fq10eS8nMMYDoXviXf/mXL29V/PM///ML9X+YfrDIf8S6DsVmz/eO0ceoN44fw/en5tNYmUdl58ZcxW/eVr7jkI9dL2y110Z7rwEyZWOt/sZ4pp4fa1usbPgsdrJin/HXLvv3ofzZ+IjbOBqD2qdv+sYu3fp0zk925Gwq2SZH9RE/WX0vRrr4/ODHyz7/dFa29eyLheorunbq5X3GWn9bX5v8l2u+UTzjLW6+8c9csjlj4FfYb57q+REnW/raZ1/pnzw2+eFLvbY1QZ8vPvHz+wgcpL954/GPFiOf6dWuT+VTzHJfH/lCsy9P+dcHtuqt/dNHMYq5OV3Vy7Hx2TzUycVbf/FbD8W8Aoj5K+/ibFw6mxt/5Gff2CpklVNHe+0by40fj4/GdnNgnz6d+nCnEwhLbi3Wn+pkfJU/eTL1zbk+oOzopVvOmxefzcX6xV/wysdXAGJOC1gHNvkNHr8g2V/xk/G5ha52nUtWDjpWvUmwsPz4iafknpD7zqHTQz9OAyD2AzWBQcAskAj8AX3AnRM9YE9ZgJhdgBKlQ5+9J/Ke1Huda/+UGiilA0g6MQTKep0UMBQDwAz0AXQKgKUAXYAW0AVo0eNjAVyvlqKAnMKOH7EClUCa0mlmfH43TrHwAEJ+gUT5dHro1DCQSkcdoMyWLp4c5CpnBTg19k6z+ruLXSutpegj2eq0Vp7Rz+6OWm9diPy+xWe60bsYXxc/kGBNAgR+uMQNrfjlGfAL3OErXYd7zXXtRdNpDvg+/RUPzXexH/GyW914r1E25VTMbDbn7iFo+uTZrG4fBn24uu/4gZe/+7u/ewFif/EXf/ECyL3O6XvQ3mYAGIEzvxSqAI6AJLCu7bVf8+R1YMARUHRTlk/jfuazOclTu6IP7P7zP//zBSB6MAAIArHyKLa/nBHfL5flv/H5WLQx/Vj+PyW/xso8Kur1zfxaG0rztvL00Hzsum5Nrc2dT/6vctgYz9TzU87ZyKHYri11vEp2clDP7kNQ/rqe1cUU58yxWHLbsdvc2KYXxWOz5dQrZv3TVsrn9IUfD6Wbf/WVbT09fROrfqJrpy7GGX99nfW1KRd0fRS/TWj9wD9zwbuKgV8pR7SY+qZor712/c43u5PHBr/xKYa2dZJvPoqLp0+NI1nxVn/zJqePFiOf6dWmx0++1vfpI19ofspT/o09X7XRzSP9Yq6vfC4lT7cc8bbIUxw0f6h2n6P16w4gkpezOGzPuJsXfTpn37Ihy8epo732/MqXbf04eWRn/NXf8UhPjHSeBYjZyJ1Pa3b91ef6EKWTLp36UV7yaH2sX3xzghbn/wBEjgvEOMWCkhccb3VWVn1p+iW6tmIuX1vndhAaYE/i/QCHX+QDCp1S9dcWfQdxTxGBOuCs10dRoK9fKQ38xaffCSSwmC3fXpn0vTp/rYHKwS+o4ivyWSAItAFLThCBRyeMnSACVABb4BBIC7wBXOyARKBrAZzXSgFDwE3hI4AYMPWqp6Ldq7D8BTYX4LF3esln/38op0BiunIQD4jFCxSyLQdUHCeg+gkYO9VysmIuzfGuia2fa2xl1em0Vp7Rz+6Ots6sLfW3+KSr7Dq+i/N18D00sRY9MAkgAgTlGQ3Q/eY3v3mZC/3uhuyECZhHO+nio7YbSDe4xkzf8nn282psus5XV261tx7vitYfMvXuFerFJdO/SveQbpr45YM2FvroBNC9Bij0Kilg50dejLF7gXHu/tOPw5B5IKI4ufOfg8Cj+QAg3TOANn6cQgKKTheNr5jykkN929zq0/Lo6hPg6ToTFxB0vXkF33cOxSDH1598X43ph+R9XXE+ZM7flC9zah4V41Yey1ePf0XZWQ9Ka6T2+mzNiEWveTr5VzGe4fHpWsz/2pDVz2Inlwc7ZfNN/j70ynf9lcfpm2zvJ9njX+WGtzZXeo0Lv/Wd3dblka8zr/j51k5/88cXY+9xxvwcV3piFH99nHW6p3628qlePnhXm1A5bC753XjLK2aU3/Whvbba659MbicPf3XV6TVu9LU3Lt72iSwfZOrpNx54fOZ/fdKtFLs8s2Ob/frIf/6KS8e8t9Hnr7bcTx/1F11f5bWUbfmlz2Z94qez/vDF7/ONjhyV9cUmXbLWcD7JlDOv+HKpsFm76mJU6K5t44hXbDx62s3/GZ9vMnZ084+uTzrtn8hau3TU85t9feAzGVreaPX6kV969YOffMZDr3Tx2ZJdAsQcbUJ1JJqMbvWVVV9a0Pyv7fLUt9MNgk5aNDY8nuJ7pcoGzUbNBs2mbQGi10ABPAX4A9ycJKIAYj9Cgwcs4gUi2QYS8ZxM2vz5URzg1MbLd7xs8pzUyOdv//ZvXwCj00wxvGIJ4Dm9UwcSATbALXAIZAFYQBcKeAFiTuecAAYmyZ3oOeHzX4fq9BRgDPDj16ld4LATRKeW4vIFwLEB/joBRPl3cuiV1YCnXOih5NlpKwFEsQOIYotbPsCp+XGS4uJoznddVLc+qt9ROtbDIz93tlf8XWd8Xuk84rWmy+mR7seUyQNAdKrlGgBInBoBNa6bbm7RbjyBPyDIiZaTKOva+lb8lyKeEym00y+xACgnYOZV/+VQqa/GtLlKFi+dk9I7eVft/JGpu7E1D1F89Uo3x27+8VEyN2+AzT3GmnV9O/3rOncP8Cq769t9xX3HAyXFQykPqtyXfC/aGwYofXruVXheA1W8/ulBE+BmnMUERIHF8pNT/SpX46feOBp/+XlA5ceJ3J/Mlfkzp0AhYoW80gAAIABJREFU6mTR/LF9doyvxv0z78N/b9FcmnNFvTE2T12rr80ZeWtj6+d808mnOl2F3vLL4S00P9YsX9sXfrRbz8XNf7Znvsnfh/It9voulzPH8jjzZLv2m8/arN3qFI9cnU151aafr7u8ymHt1YvFzth3D6GvLW56a7ux87GULp0t2aP8J4uPJ/6uATI5bC7pbzx1/HjpiMEvHxXt9FDt9Y/H7uSduuzKb/PGKy4fp6x4ZOqNQzS5fONFr/qVH3bbR+0tfNQ+/cjRPrk+o9p9ThefPRl9dfx8XdH0i7t+qsu5uOsPX/xiacvJ5y397NF0yelrnyXfqHySl5s2v5XaKJ3inbbx6RW7GNr6wOeODx94ZFf+0yWrz3zxu2tXPV2UnF+6qHby8kar86+kh2qf9uWbbnGXX/xLgFgSS+86UjJ009l6vJIgY1MpRm307HAdN0g2TzZANle+d7gnh4HD/R4ikKcAf4Dgvk4KFOIpfpAGEEy+4NJG0MYOOLSRszm2kbORtPGyscP3xN4mzGteQKKYgCGAuCd5gBogBUQBZwG0BYmBN8BLIQPKeg0UcMNTerWzU0SAMaAmLoAoByd7+MVDgbziAogAqDgAaECwWABi4DFe+elLp4aBX7HENf42wm4G5vfR+tj1clVna3088nNld8fjp/Wlfqd3xy8fa1Ned3ofmy+2dfjnf/7nL69Ye+3RAwvgxomg9WrdBn7UrV1rFphwTVm7XpH0YyaABnsFz/yhQKc6XUCy60EMY7A3HX02pnflbkzO9aG9Jbt42urFFq81clWn13wlx3ODD0h54OPtAKdyxtR4KsBeP1plXQN+PYTyaruHIb327n7k/kQPoHRvcU9ID2D041rG20njPnwC2IF310wfon1AyXnHmp55AUadUJrL5tW8+FACEn/1q1+9zJl+7tg1np/phwd+z46pOTW/inp25slcK+rxT0rGTrH2a6vXziafXS/a6Rdrc8juimabTLvri6/TT/nFp7+2V/kmf5bme/Xr344FnvapX476kX66y7vyT36nw29ydT4f5UV2xtjxWdvTn7G3lsqlea0/6aOVjbX15NF80JFDOaF04hUz3vLlpV3ZePmNlw4/YtSnKHm65OLmH5/dycNfXXV+UONGv7yLi3fK8pF/bfoVeawNeSUdbXr5KB6ecsq16SQ//YgXkMmvtpJtMegq+Wiso8apOls5oqef7ItHD48tqi2+WNlr99mWPcqHzyxl4+Ub5SPf2pV8a9c3PrSj6sWjv7bxyxfFo8dffcDbcSlW8dfv+tx+4bduo/nUJhefb5TPfNWf4tUHFK+xWfvioenHo8+OPln2LwBxkzoTfU1WwvTWtjqaj2g2V7QkJbrFIBlcGzibId8BtFlTbMqAQhsymy/FJs7GzeYMBf684qm0WVPH3zag2OkAW4VvT/xtvGywewXP6Ym64jTFps4TeptyINGGzckCgOaHYhQnakAT8AScVZweAmydIqoH5AKIZACaV0GBtwBiQI8vugBaANGJIpDoJLPvNAbgisevwq8CCAKIQGB1sQKOcugEU0zgEAUQnR5uHSi1KfZ6nTEyv+a9tXCuk21f1dnxoahf6bzGW7v8uSjk9ZrtKc/e+pTTKf862nIAEpwi+X6sNesUC8DxyiEQZ+1al/14Sa85AieuJ8DCHAFBHoYALk6kACSnkhUnaK49r03yDUh6XRJYBDoBEddt/W58mveueXwlvejyq2cTjb+UrBho9WyiybpBovI1f65j4+L01bUL/O0Do+4zAUL3GPcGhQwY7LvQyfDou9d43dpbC8o+rDLWgUWvpZoTeZi3Tm7d95T/+q//ejm1Nc69lorHzgMzD86Ad3PtBJGO+6YHBIA9v9aKsTMm6N3Yx39Em4P31Xlk/9sgM47WYPeR5gVtjcYzHupbWv+tezK81rl640hmzZPhK/mKr53+I1qc7PnqekI3Lj/acrzyj9f1eSV/lEeyfJz22lex8e5ybCz5zu/VeJ6x6bCNHy1+8s2pMVmeerYo+7Utp8ZsaXOQPtrc0qvf2ZxjUNxikG9u6ScvTr43XrFQ8vJgqxRr6cqqZ1/OxcRPp7h08ke+MePToZ8fPlZXXUlvx3Rl+BW6yVB8oAIlqxRzfadTHpsbmXsDmi1au3r3EDT7bONtDvmUa2O41FjVZsdX9my2ri3m6ZMOXuBKmy7egsD8iYFPP10UX6lfqx+fnkKneMmiZOmle/rc3DYOvsIO39iwxUPxlHhiFotOOa196/Gk/LAv7/ygV/z6kO/0xKUv1+Yz3fpARj/d+vG9Jn+N46WUrA4kR1cnveiV/tpkK7EtdT4qaQvGpshG18bXRtjmC0DsNVMbNRuzEyB2emiT1l9XVAcQk9u4JQfsnCKiNn82bcCfDVdP9qNyU7RtMm3kbMT9iI4NNh9eLwUQO1EE0gArgA4N7PUaZ6ANpVMbSHOKiOLRRwOTaCAROKv0qivA2KumdLMXH+jLtzogGCgUA2DEVwBJbXy2gVOxywFYFN9YGwcbVnNp3q2Dq3XSmrmjbFor+Yje2cQvXhRfnb8u7nSXrv7ys9cfa5WfU/4+bXEfxc63uECCNeoasJ6dYgFygJ1TQDKnVCgQCEgAQkAg6pSs1yEBGmu/hy2uL9ea4loIDPUXCuw8EHHC6Pp0HfSdRPkbHzl2vdev1kH9QJOt3dpmE01fm94WvLPky3ybs+4tcva9PWPhnmIMXLdAnYc6aN9Z9gAJCDfO7h/GHJgEDoE049aDJWNnLF0D7PnJV3W6vcHQq6gB/OYMEHfC6HV2r6Q6IXRi7PQXGAQy5eE6c/rp3gO0u2e6J1kfHgB4GOCpbeNrfBr/eI0pmuyKps9HNnd6+Xqkt7bpL+9TruuvtajsvQhf+7xvXq1retZ3Y0wHb/0ZQ/w+W08/3ceeHX96fETF336cfuiW4zmfdMnu5Kf+VTsfZ9z4p2/88levTS++OGt/jmd5pNM8xI/W9+Ta8cpr46tni9LNlqx4bBWySvObbOXqxc6f9saqXn7o5sbH5pCf4hUfv1j5IsPPvlhLV5Z9vqPFLDc2ePzj8YdHf2MWB59+foq5vI3Fx16f2x8yhX75otkkW3/FQcnR8kaTZ0Onsrzs5RYAyd8pu+LjiVf/lzaGO47FLkdt9dryWJ/k5bZ8uZWvOj2Urv00ml+yzX318enGy0++ySt0Tr14qHib7/LysbHqMxk74xSPXnx+5KPkkx791uNJ85MP/usbH/joydde2/IoFlm25dD8Nmb4yvdyRkFJUCJojuvA6pLno2DR9Jauf/Xi6GhF8oqOKZK2yfE03UYJOLTxspELJNpY2ZjZjAGJaE/6behswJQ2eW3YbPBsBJ0U2LDRUcfjh5xvT9+dEPbK19IAIp6NppNFJ41OAGzqbNpsAv26KYAINAXinLoFFjulA8yAL+AMD4AE5JQFiOqd8gFqgTX6fIoDpDlNBAz3NBGgW1CpHQCMAoLqAcXq+F5HjS+vfAUWtfUNMNVvoMLmFsBuvey6ao20xu4ovdZJayl62uQzSq96tDUoJ7z1sTrVo6deOZ0+Vu9R/cqufm3MrfOn7frwQALYA1qsd+MNuFl7wB/AATAqwITSK9oocONaCsxY9wpffLqWrOGo64OczLXk9N7JI6AItLgmugkZ23PO5R2vccGrz2hjii5fPdv4xcim9inXpuM6BZ6cavequNM195UAmz4q1q+HR65dxf3BOLhXePDTvSLg3Jh1imhMu69E+TBu2ooYxRGLDzGMq/sP8AeQm0unt0583ZMAQQ/M6PJHzwMADwZcb+6ZHsz0HUU27qk71uq1G9faaPNz0uZhx7o1ubrNQT7p5ze6+uldyVbvU6rra595qDHDU6xXc7bXQfPUHJCxw29cyPCzw+ePDh6f+dGOzy4fz9DyLN7metoXH72TvTX++uGX/fqPp3/198qG3Zb1sXw+VpYvvHO8k6F8NMblspS9kh66cbSbJ/WzkFkDypXexmK7uWycM+fiXOV3+smnNdB63D41PijbjbX1YqHlne221fkpRjrajfmOSbr5TZ+ftYm/ND/F5Is8fv3FL8eV0SVLfvq+yyGbjVUO+RDHmLfBjx8lT7Y5qdMRQ/8bg+YiHiom3fqGrj0f5CePXrmRFQvFb62wTU+u6dI7Y9Ot0GOnXW75Ikt+6uQzP9lnS5+Ovtc3snyip+3qrly98a//jW1jfdK7Md88N3557RiUL1o8cn2jv7nQkaNCh+x7mDXOztXBHC9lzI69ol2w6kuzjVdMtI4t1YGStZmzibPhseG1EbNxAhArNlEBw6hNk83bgj+bscAhsNgmt+8htoFjZ6OIL4bv79hQ2vgGDuWlbLs6St/mzBN9m3ebPqeIQFsAEXgDpIA6oAroA7yAMBToA95QMmWBmzpe4DBAyWffdRTvfMVVPH4rACWgJ2YAUX2LOAsSyyPwii5A1EcgVWxAwgmGeTTP5t2a6KJofdS+o9ZP64SPLaeP2ueai4+S8YGeMU+7dNmtrnbXwSlbvas6fYXv6vkoXnmkly5/6kC3U0LgwBqz3gNsAUEAEGDU7jVI11GnhPR7INJDFGu/awV1rbguAB4Uz0MVrzADSuz4c+oFsDpx92DHtbw5y1tfrsZ9+9g87z2KTWOdPd/x12bvS6vrGpabX/Z0ygY8KYCWdWr89MX1DzDqq3uJvjpNNA5kdLRRY9W9BNCLZz7w8YxXRRwyxT2Hb+DT6+gAIn11fPVOMdmZK6C+H8Mxj73GztY6wAMU98ezzI22Mbpai8bxHGu8U9ccNX/NRWPd3GaTXuOPit96IF9d7ebzKna6nxrV73Ms8ZTWNnm8xq+xynbHLFljb8yWZx6SZV/7LeO7OeVHHPzTD967yE4/d+1y2djFrO/o2l/J154umy2nnA6e/hvDK3nxG2O0QsZGSS9euZKln49sULHNaTlkj25ZH+myL87S/OdLe32p88dPfPU2oGTZpEee/sbaenHRtWvN5oOs3ND42eOxaVzKEWWbb5SNHM6Y+Tx9sMl3FO/0nT1a/OKu7CqH/LG70iXPlzFv3NO9k5cvvWI0Zq/NQ/HYXo1Jsbev8gogsS9WPsqHjs9nlGx9aG9/isOW/1Nebvg7NvWX7/wtzR+KX67qfOFXyiF7uvmls/r6hEeeT/Qc79r54iP/5VC7+BvnlImJlz/11km5oPTkuGP/vR3YOtZgJsM/iyBnUqtTktFktVE8PjZedUlaKEpAy2txNkcVmzenHsAhXqeGqA2cjZ0NlU2ZDazNk7rNmzraBg61MbRZs9ljG8+Te69xLUAEDG3Me+U0sBiVt7pTRxtRT/zlaiMXcAOgAEQFYFMAvUCY1z3VO51TB9ICbQDa+apnADG/qFM8IM0m0ybUdyA7tZRDYBXA2xjqYii9ehpIRIsdsAzMAp31BzgFIIyr0yunSy1Aa2AvEPVtd6FEydi0Rqydcz1ZU6uv3VpLF69YePysXfbpL6V75lhed37yd0XF3Rxr86nexS2H9Kqn4/tlnSJZ79ava8JJu9JJoRO+Tt+BCICwhyjq1nzXQA9KUGs2gMM/W9eY6yPQZG1ZV9YXGTDqtB8Ak585P/NuXPWjUv/J9N1co801evIal25wyU+7fPqupO9Nuia9cuu+4uGFB0HGzn3BfcJ4uGYrxsp9Q/+MAd3Gxji4xxgn6931Ziy02Ti9V+e7U0f2FeNMjoqTHh5bY9vDFrmx6x4nNrn7Cl1tfgBCD9Q8nHJ/NLe+N+oNh9Zq471juONmzMxNa3fniQ9l9ZOnz296fKmfayH/5UCvkix/nyrVT31uDLbfeMsnS44mYx/fOCXL/mwXD1/d3NBdH28Z7/y85uOR/0eyt+aSPp/l1Fgki6ZzjuHK6WxJFiVrTOMtLcbmQv+MmR669upsr2zI8M0hSi9bfrasj1M3m5NuLvnip8JPfPXuCeT4xSy/9M84286OTXb5Xd4Zoz6V26kbP5q+eOIXFz/baHnTUZdPhQ7eXSHfmPROm3KQx+qqr1/t8kx2lcf6WPn2J1/8bfy7uSjv08fGql/lpu1zub1fcZKXG7m9s7Y49bGYOwbV+U4/3qmf//TqazlH2dGRa31IN5/4lY2nzk85l1ex85lOfhvn7OJvTuVSvJXFu8sJv5gofTnFz1f9bv+E/wIQCeocI5Ok1KESyNEGyVn26WhfJYyXP1TsFoWFUVx1p3AAmO/P2NDZ4No8BRBRT8pt1myGyGxgbZyqe3ofQGzjhFa30aITGKSrbnOobqNmg+2EwWmIvDY3my05yhUgrK1e/k7NfG/I63c2lzaVNntAGgDVCaI2MBhQA8CAQcBLUQfaFHXAzaueKDlw2Aken4FEm8cAYj9YU8wAIkAX+BNfXQEM5REYjC8emTzw0MApgMgvKo74NrrAie+oGZddoHuBuDhqn5TMmml97gLfNZVdFxxZazabLkKy5a1tsnzTU84cyys/+XiGllex+FDvOur6io8Wp7i+8+rHY6xZa996dl04KQR6OjEMKAKD9FwrdJXAITDj2jBfqLXa91fVXRPWcOCk0za6wIk1Z01rA6nAl7+LkKPrRu7db/SzdVC/6nuy7gfpoc3/eX/STj9KP1s8YNXDHq9gBp4bK+Ogf3LvPmCs6HlI1Gmi+44xNWbGSwH6jA+g7Bqz5rvuAEXXO5lxpece494CyImVPZ7xNTflkk/jyiddPuWJAob4qDjmgY283Bf1QV1s68QDK6/Wup+5Fhv7pTsP1lnfKbWmW7OrXz271j7d1jCZYh7oq/Ot0Nc2V+klz9enTHcctq7PjY+xPMcg3aXpLO+q3j0mWeOtnY+30Py8xebUfdfYj/yU19IrffLG4E7+jA86p7322lbfOcgm2ZUfvCub/CdDr/zlWz/TvYqTbXR18hFdP3ja/DeW8eKvfv6vaHZ7bznr9SPdqxjlUlyUfiW+tjxOX92r8rN25XPqpFt+Z17xsztzKA+xTl/lF8336lXP7+rEK4f6E72bC/Js6nftfG6clamz8Vmgzldx1PPn/t/nOl9k63PjLH9jpYNXWf/F5zv/W989w+qq5yea/6jY+cRbX9mkU8wdh5VtP9jyF29jFDud2ulHs+Ej3fWHt/nS/x4GQYraNnI+xJORr8MSyFl6+SAvWHb5OKnFEOACqoqNaju1s6EBrmw4bUwDhDZSCjDYhhfgCxzahNn02cTaVNkgtVGyuWpzZjPWyQnKpg0aO5vBK4AIDNpknQARP4BoA0YHyOXDr6HK1SbShs+mDogCqGyugSpAC+gC/IDBAJt2PIBM8bcUgBrARg/ADKDxz2cnD2KqK4FRcYHDYvLJD38BRCA0ICoffDriLkgUu5NDVFscfQRQzZ9fWDQ2u2nsQol2wZyU3PqxNhT11hza2qLHFk1e3Vq1PrUV9eWtXf7y0brXZlt++aZPJ/5rNLv8dj3lB984NVb46ZCx13Yq63TWtdBJIGAA+PQQBTX+dKxx14n1r7T2rXXzBGBYI4Chtdl6UidjA8jkp2vGNcXOvJtzIEU8p5teDwcSXQuuadeFe4y1sMW86lN91abXGKDa8RsrNL100K0DRcCqfNxDXOeKe0JUHYBDFf3sIRSAaHyNLbDtHmEsovQDbY1jgNC1Zzz4pmPMUAXPWBtbdnwG2NPBN7Z8BBADnq41tnwoYtEXW24KXcUacFoKJHsN2Cvw5mPvY42jNdb4tpatufjmSX3b8egBlWT5y1fzq921RV+bLF7XGVnxf5vp+4xDtlHjqH62P9XxfaafdKy5r3MMzjl4JvYjm2RovrYer2vsSpbOHd0YW0//jrfX8zNx6bh/dE9h3z1k7zvqG3P7hn+2073KN1m0OHyoo6fdyoqVrna+rurp0SHP99J8Zk+Wz+jqbD15/vNRG11/G/eqnu8dl6sYZ7/WTn19s88f2udCftcWT3tlV7HSW9sr3/kpH/rit86yj99nV/niV0f546v462v18pv+2pCVV3psq2dTDPwr3/mJFoNd+snydfJvAaKNFeU6GM1BMgPWoAmmrKyBRle3dps9G0YbxTZ+KODlFU2bS6+s2ZhVAoRAoGIThNp4qdvw2QTHs6lqc6ZuM+cJvUIXtRnsRJEPGzU2NoZOMJ0+yFNucrWpsukECMtf/QSI+mETZoPshzB8d0g8Gz6bbiAKBeYAtsAZIKZ0ariALIAIuDndC9TZzAcSAUS+0cChenHFCiCyL446wKgNkAKhAVFxFyBu/IBEILG2fjnhMGd+tMf4tHm3VizOLV2sJ6Vj3Rh/RT076047XhfDeQFYgxtTfddvdq1h/vKBVsQtP3V8uuziv0azY1Me5XLy4qMKuZiuH69xWlN7bRhrYCZAAxDhWd/WuWsAgEAVgCJAaP7M//kQwFrAM58AIFDi+nAt9VAGoOGnNWbe5eXHVfyCppN0+foFTteD7wL69VDUQxSn7a4r15M1Yp4DGPqNh8ZXN+7ptq6y6f7ievWDLb4f6ZXRrm35149AlLFQ8PXDeClAm3uFAjS6hvkxroFlvB1X9x8842KclHwE0sVx/XcPEJvfwKP5cf0aV/mWJ7BoLsyVPI012+Tl7F4mJz749bDAa6fmxN9juLd5cGNu/LCW+TA3e8rY9WasG/OuDevwXL94VwAxXbYVPNcCH/ns2oi+di19lr/9PxyNrfJ57P7/2H0K43HO61WfTp23rIHT9qp9+ludrZ9626bXfaXPu+jeR+Lll0zJV/ylydDln/XuTctf2+yLGT1zWnv19bv103f+1/6KV9yTrt1dff1dxV9ePoqjvfbxo+lH8bPJb7IondMnWbbpxbvir4y8cjcvm0s62UR9NvXZRye96qi45c4uWT7OdvprQxd/+1D7Tj+/q3fWixEtp3ymX3x6XwLEAthg2VQZCIr4DUyD04c4GV6btnykj6++eumyU2w8bAYrbfxQwMqm0abOq3Jtdp1K2PTYlNnwKG3QbLoCedVRmy2bpDZpNk82btmpKzZ0NnD807Ehs7n2fSqb2p60A3w2szZSQGzAkFzRrk/6oc3GaY8fFAE6bdgANCDORk/RDqjtqR5gBggCiXuK2OufQFsneAFEG06bfX5tHtEAog2+kg5QKm7gL4AoLnD485///CWuNpBAX2z8ACpAqC8BxOqoza15siHtO2nWmbVhnVmMZ2nBtoDJrRnjan2wTYeP1l0LnGzrrUO0WOqtyc0Dnz8lH6hCtjkVB/9KtrrFRbPLr1jlki+0fu21Fs9a8wNKXr8GxAKCwIzrRHHd4LsOrHHr2toDJAAKc2NdWDfmtocCP/3pT7/40Y9+9MVPfvKTL9R//OMfv1DzTcdaMdfsXUeuGXHFca1ZX9azOACkhzxO73zvz69pAiYemPS/fU60gBSnWq4pc9z9oHExBvqeLH5AsHsXvkIPOLTmxJKD6zvAZBxcG0Caog5suVasW2OC6gtApi9sjWOnee4Z1rZ+G1s6qDExJwAkHeOjOMXrZNd4dW2KZby0FbmVn5zkoC1Psc2d6zc784CvlKPYYsiPHfseDshRfl6fBRi9dut00S+jeijnjQdvbwCMinuYe5nxNM7mYdepuWmN4lvjqHloXrSt99YvWbrntbXXh/rddbTX1Of6/72Pfh6Tz2PyMdfAx7wu3RvcU9DKfl66jyh43SOSb59fy/FOfvLPthh4Z9l8zjzSjX+245+U3hUv+ytKP/5ZX1+rs/yznl40ee3GvvYVPW3onLyzTWd9n/La0au42Tc3dPO7dsmXqveZhVqLp7z2+sXb0hqObt+zK/dtn/Xa61s9/ukD/yzp3OVA/xYgdtHpSAPTpssFW2JtCFB6p642H+mtDzwbuIBUmz6bCTybX6cNXp/zxN5mtw1Xm12AD/iz2cGzEbMxswnUVsdLz0ZJCRDmRzt7GyobOXoAorpfBLQR94QdUER9n06xiXICAjB66r5P3vXDhioAaeOrT76bJUcbcxtQG9LAGhAGrAFcNuHaShtzIDEQqY6fvg27DSNqs4nyGxgUz+azDbE2vU6MAAQxO8Xk1ynhn/7pn34JTOko+CdALGZ90i6+jbO5NH7GxTxbGy3sZxawNbO2LXI+Wnt8Ll/9lBeLrjXJ7+aRPp/q+VDPfz6S4SvrpzzSXZod/fyWS37iy0/p+kFt1j1w8MMjTsUCiK4TgEwBEAKJ1rjrwboGJqwD82+dKa0lcwoYfv/73//iD//wD1/oD37wgy/+6I/+6Is//uM//kL9hz/84Uv52c9+9rJWrCf+xXKtAqWAiHVg/oEZsQEjYNY68HcNAAnA6AGMou6XNl1Trhn3BOtEf81Fc9y9ovHqPhIQaby0d5wAZf3vVC7A1QlcwNB1s9eA60M/FGMWiDSG7hEKn8AZnrrrGxgMtDc/+l8xXuaCX9edeXCtRsnkJJ4iX6WTQjxjLL9ArBzE18/WgXsgHjtz1bzwFZiUr1y9PuvHbbwO7+GcU3//cWlOnMJ6aAdwu691LZoHY62YC+NvfVvHZOl1PeGrk6m7Lroe9hpp/aPkK/tc/78f+p/H5POYfN1r4GNel6579wn3iEr3CfwKGX4ydjsOr+V4J7/jn77pbbm7X61OPuLVfgvN9o7yleysb5zVWf5ZTy+avLZ+1/d4Jz1tyE/etquv73j5rh2NvzT78qNLrv2MnbXmc631mJ9Hflem3hqOil/saDmX3+qc9dN/PpauzcnfWMmW9+WP1HSh9UGvXXCd0W4DQCeZAcPHa1OWD7TBTG99kLfRs4Gojtp8AFxOGjzhtnEB3GyobHp3s2vjcwLEgCI9dfJ0ULwApI2Uom2TJAZQyJZv4NL3EDv9sGFyCuhXEBV1pxMnUNQHfdE3dcWmV798B8gmDLi1OQwg2hgCZQCYOhpgtIFXDyCSOckBEPEBQzbRNoE2u+piKG0wbRRtQNtg2mTuSWIbZP6BBnFtYsuuT3AjAAAgAElEQVSp10vJ8cUNnLaZrm8BUyfBToqMg7XQOmtxRndRt2BRa8Z4otZl67ALrgs4frQ1vPH40+aLHd3iq5MpGyd/6UVXf/0kv6LbLzbidA1pk7PLN1nXDNDj9NopnFcFAa8ACHDmGrGWXTOdIgFo1rg1DUyY9+bY/JljBegDAoHD3/u933uh1f/gD/7gK22A0QmzNbEgEMhwjYnjIUHrznUWiPTjL4CiP6f3HWOApFcfXfeuE9ePdaLvjU9rwDro3oPWbgxR9h7YOA0Tqwc/rjv5Brhanz0sQfVJ6WEMnmup6wvF00fXUaDRmgcSjbc56Z6lDjDqo1eCgURzJHbXXT7FxedXAfrkGhBFeytCLHnRp6cAfYo50GdxrAvjT85n9wN598DI2qDLxj3Xfc9foxg7DyLMi7H0YMypIrDooZeHecbZWxJd261bc2C9mp+uv13v5rXrozVfO72uwfif6Wcg9HkNfPprwP3Ata/0eYzXvcU9vs/o7h1opTWSrPbHoMVcesZ5JDt1n23zaTzQ06Z48c/2a/zk0asYZPEf+b/LMd/RfEQf8Yu7OVTP/ormM91tx8uuzyDrrPXW51g6V7T+kqlfFbIz9tlenY2Tv66P1Tt9vGv7zQDRh/1uzg1YmzR1hTxeF2967JXkqLbNQzJ1mwynI04ZnEjshtemN4BoE9Zroza/FfJKAFGb3CbJBggfTxtotDHyxN1GSp3MJsxmTHzgpqfrNnleV6sAj17NsnnyipyNk81S/UIDiTZLThxttvTNBs9mzcYSwLNZBNZOgAgMAoJoIDKAGHhjq9ho8mfTGEC0kdW2MbZJFNfGsLjFBhYCfCjfQAAg2IYZb4t8ylu8Np/iiauNGl/j1Gum1oWFfi7gXexdFPSsF2O5axC/i4S/1hxeMrz4xUPxsokvl2Rrg6dsbuW9+urxH9H6hfYBKJdzTPhLrv/WlfXlB1cAK+sS+AggdmLVtWAtq1vP1nmAwloyrwF9wFDxSqnTQ2AQQER///d//4vf/d3ffak7ScT/nd/5nRf+n/zJn7y8fmrNmm8xvEItrnXW/AMi1h656w9Ycv14tRFIVAemFG0nzd0rjIkxQI1B15J69xvrQrsxZAu4uI84nQR25KS45p1oyw/wkqNrAeCzjgPPriP9MlZ42l17aNcJO7K9Btw3Gnc00OXBkOLaF991xz9bdX6UxgvQM2Y9CHPfkj/qvqQeQNUneor47o/iWhtAqXsbX/jk5oMNqv94/LnvWS+NlzXlQR2g6NTXq+K+U+pVVA98/u3f/u3lzQhvVri3uX+bF8W8mAe066e1b04V31d0rUS7blr7dJ69rrL9TD99APF5jj/9Oe4e0Ge1tlIb1e5zuXtLbWtk6x9rzWzc6mes+B8yH762/xuzePHO9mv85NG7vO/4a3eXYzpRvtLNL3pXX7utZ3PSdKL5rY2ujVx8/ux6O9dctqddbT6uylXsfEXzcdL89Rn6jK98PktvAWKb1B0cm682bAZIYm3YbAQawJOXXhu5fNDD07Z5UKrbUPg+EiBmU2NDY5NlU4QqNjL4bWjSQW2C2gitLpmND6Bi86OtAJk2WzZSKBv2NkoKHRst4LTNOCo3+jafTnK8kuVUR+5OeIBBfapf9VH/bKr87LzYNtY2oDaaNolAlmLTaPOoAIOBxDan2jb4ijo+XRtMwA8w4xe14WzT2Ybw/7F3Z0mS7UTXhs8M6fsejBlixi2DYDrAb0/+9mILfTuazMqqUwfyQqbO5XJJLsVaWzsigEJ1+tUfwNvNCR0nQZTPFjGSmE3qgOkIYv2JjU8/5tTrteYmMM/HcticvLjy/LC55Dv86twkyvPN6uULldEvveXKCmdd7fR32sZG5emSzu5Hcf1p234Qrw7p9CNGADhQjvTYH90e8kXpbtv5rPnm7wKiYb35l3VDBvuOoXTfOfT6qJtBpFBAEJHDP//5zy+3h+rKK4tEIpYIJ19q3yAqfA0BiyiygV32j1s0ewBJRHTJIyzIiFex7RdnROst5jedF9KdIeaGfzSPHkIgmV4NR2z0Zw/b+/a3+UCIIomIoj3D7/lwD2nag+2P9pk9Zx7bM+0N+8I+NF5jp9e49Kdva+ZBk/Whsz1rXcydfu1Z86SdtSMrZjcdgvG4hbXe5ts4OqucKc5FZxzCTQ6xQ9ydoc0BvXSS11abzj5l1okNyswd/2K7tTKngocUfNENo9eDPSTjoz0gcwZaC2u2fm1vtM+kkcN//OMfL7G0YH9o0/672nuP9thH/X8/ifhY4+/WGve598y6dQb0+eos6NxQ5nw4z4XX6H/Ghmdl6nfjbVv5lc0r99o0vVdttry+b8VX7d+rTJ+vGXM26n/T2VOZ+Kqs+u2zsuSLV0dlxbXJ32ALgd8pu2pbm/qWl74VrnSc/a/OU0/7IZl7+tL7bPx/CGIATFzHTU5ADAiTDtQG0trAYvXJJEdnOiIHyiJPATx5BAqwQ7wQMGAlkBTwAV6UCQukIoyBpdqJA0DAjgAsAV7KAS1P9ZXL0xloWsAFiANnAtsCXNq6BXH74dVTJNGfcl+RRGNFkgAqNylAJAIlAI2AooCsRcgA014nBSrlBaBciKwpAzK1BzSBXmAVUQM6A63Sbh6QNzL61Z+2whVB1K9+AsGly0dujaNbDf1GDoB/NxludQLzHD6HveXcZPiRNrXjl22WfDW/VV5Zfll+22zdbjCy6mojrt2VjerSJd14HsV01Xb3TDqqF9PvdT4A3Hf1ECtAnd/yxSWIiEGkEDERrLM15UOIoZs/r5KKkUI/QiMvIIERP6+XIoJIoXQ3iPJuEf/0pz+91Pf6KT18kA8gYPZRJJF/8DXlSAqy4cFKv8LKT/ihBzH2v31iXlpXc9AZwg+aM+TDPusMQU4QTLdc3kKwx/Rnb4vtWXZt4Jt8ln35MVvsBX6PKLbn+LvXce07ZfKC/RBxbA/SYVyCMwhZQ7QQOm20ty7Wx17Rv71pzcj3IAtJE9hvzY0JQTOHxtUZZe60I8cvnEvmGEH0XdXInnrnlzjd9GhvfpyBnYN8SWALeTEb+BydXkNlh3XUj5tF55/vLNrr3qrYs9B6Wb9i+2v31d4k2gvtw/bFo331Uf/dIgwf6/W/tV72+u73R+tPtjNA3Gez8+BK11XZoz7eo75+N169lWf31n3udH3fij9n/9vna/up7barTHyrXN3Oc21WXvrUsfW1oYfPwSFC/rdtz3RtxdrfCttu+8621+hJ9tTz1vw3EbU2n4GfZW3IE5g1YT7otZEvBNxMpnQTuzoq0xawi0jJI4i+6wdIASOACtCDFApbphyYIqMOqQv4ATXAj7j2C4boAawAIk/XezVOezrrD6ClF+DqBybECKwn9PR0u0gHogjEew0QMAKEjCtAJAZifW8RgGWTV/+ARIASsQNSu10A6gFJcaSs2O1PoFR9YDaACnACp8Av4ImMRg4DrmSA1IihvuXpohMQzoZAcsDYzQk5sXZCfdZvt4j6BSh9h8kc8JfdIJtep26D8jWB7/BL5dqI5bd8fTrZ4jarPBvEbS6xfLKli7Vd25JPz1m/sqW1ka5te0FMTzrUJ2vvANpuagB+t2z2B5BeQAYAd/7MrxEzc24drBE/QeAQQK+RiiOFEcbKuz1cghhpVIc0Iod//OMf/00g5QVt9Men2WE/8e38iz/Yj/aKGzUEwx5Qz6/tPbdSzoHOEvMimKP8oDq+5LVGwb5yO689Et2ebt/bq9LtaXucLc6PSKI9uA9selBjTAIb7Qk/3tTDGWXmF3EUk+tWEbmk07isGZJlH5JRZ27knTFsEFtDhE2QZqNzTLqHAfzA3DmDlKt3DmnDD4zdfjPHyJu+jddYI4LaCMrpMD/NBzm2yKszb2tHbRBNfTofPbTQnwdlyGLf0/ZDN5HGfuzLTaPbRWd/a2uftTfE9kJ7sX2xBLI99RH/b5GMj/X+7q73fq49u47a2P97HvTZeOpY/bdkzjbvka9fMTuv+r5X9x423NKxtl2la1dd+feI6aSn+DU6r+yp7NS35dK7Blu3/Ve+ZaWro6fPp3BIn0kre6azQftboT5qK1ZWXP0jXSu3uj4l/Q2gBWQ1WIOXD6gqLygnj+hUL470bBlZchurT4c20pWdBNEPHiBYgA9AErgDWIQFK/IAKLACzABhS/ACToGgwE/AizyAA0h5Kg8gAWnKgVuxvHa+O8QuAVD3ehUyuEA9oggkkUGGgFZz11xJA7PIo5sSYJ/NgHM3f8ByZGwJYOkliJE3McAJmIoRTSGiBrADomJ9KRcjdPqLGLJhCWKgtz7F+gJweyVVf9oI2tMJZNMvAMFIKnDsNdxAYZvhniOT4Yd8ytzxm938u4HzZfFu5jbYbqTakT3Ld0OnS7/JZm+26eusS+aMty/t6K09HY2NnLQye8LNDB8EwpFBRMEeESINQDqf57fdiFmn/qrCbSESWIgYRhQrd1PoVlBADLsxjCRGBsXqyP3hD3/4129+85sX0qg//oSI2Ud8jW/wE2RJuX3H942Hvfwd6eIvvtfrxtSa75ljnvIDZ4gQQTRHSHSv3yJJ9q3+C84JaeRZn86PzhfnB0LNb+0RabbYQ+xuX7j5s8fsAftRvrS90t6o3Li0dY44dwTjt0fsC7eJ7Iq0WT9zI+88Epxf7GavvH1k7nrLQhv1Yu34g/NMyFc62/RtXoxf32LzwYY9T+kzJ+Yn29jRfGWPfOX6Nz79m3/nqltTRNaa9uNeHgA6B5yPbhoRRcG5uGsu3WeFtbcnzv30kf/ukoWPtftYu2d9oM/NPh+fafdtnBd9bl/Z1xiu6l5T9mhct+q3/9LJnvnX2POMbP08I5vMlU1XZeS3vPSVnupuxWebMNiJ0ZQnexXTT+ZeSOa05dS39atvy882n5q/SRB9IO9kAKjKbhFEAC2QKybbB3tx5REl5ZWdBBFx8r0kIAiQAUCADjEAowzYEQf4AJmIIQAkDcAEZpIFZITaaxeYEpOLIC6AAnb8YqlX1zwJdzvo10iRRa96AUCALpsDSF670saTcoRoCaI84ggc+V4eYAWMAo0ANOIFWCJjETK3Fd3mRdYAaoAUGFUGyCIECB9gC5gC55FBQBD4RR6EyFvErhi4B4ID7RFT/SirTzLnq6na6rdbGCBY2tjMPQAPzFt/Dv7IkcnwQT4TQWxjaGvD0CVEsMTy+TGZ2hQrq74y8W7A0uTSTyabpfW1eqq7FW9f6RXrK/uTUW5/uBXjJ4F9vsrXEIliPipvjgF/8219fD8QAUT+EMReI0UOvW6qTDpyKO12MYLoxhAxRAb73qGbQ/l+rIbs73//+3/98pe/fCGJbhH5jHW3j/gcn+CffJPv2btsRmrVk0cs+a3bv76r2llhLoQ9i6TtK/vJPnNT5aGNeXBW2MvmQsz3pQX9d2tHTshOddLOD+eItmTF6oyDT7PTWHavtj8ri0CSp6uzrP7olLaeHjQh+8iY4BwpWNPOOPL0kDV3ZJTRL3aWON/MgUBWnXEjvWK6xM2J8ZFRbuzWxjkqSNPRGSotsEnQn6BvsoK5E6snazx8F1m0Ph6g+fsg39vuB76cqQi+dfdwAGF0Tlhbe8Ba2yPtv76ruPGtPfdR/kFEPnzgv8MH2v/PrOdrZJ/R94yMPp1TV7Lq3sOmRzpu1W//0p2nlRdf2f6pZXS/Vkf2FGtf+tS35aXrr/wz8dnGHAmwWaGyZK9ifSUnPvNn3dp26tu6W+3ONp+afyGIwBfQFcj1ISwsuFYnTzb5wFqEL3mx9smK0ymdvLhyAA8AUEbGj0sAEkAFUAJ4ADqAEMAhDwABHgGSBTdAF6ADpGgfGdROUAbQBHACWuTUB5KAJ0GZmxtPu/38PgLrlyT91DtQ4xdJEUWviyKFQC9b2e/VLn8Grg2gY4xCBBEYcjPkSb++EDkEC8BE9CJigGavtEkjaQJAKo8cymsj0AHACnQCqGJ9AIkAOVAI8CpHSgHfyN3aoN/61A/99S8dSRQjAIL2kV02pNs6mSfjtv5tnDbALacml1/xseTF+afyNnBl+an8tpGmM9/fOuXk1zZy6U82W8mpI6Ou8kcx2fSK6dm+2WBf8DM3Lh5CIIP8qgcR0vmaPcKvzbF1tQ7WDvHrtVKvmHaLKF1AFHvlNBLpFhHRQ/56rRRBFCKISCLyqD6C+Otf//qFPCKa/IV/dTPnAUQPL5Sx1xjI5ON8xX4z7s6J5rd1bR91pngd1f70dxnIlnMBueHj+bs+PBAxN+0H9RElcsrVOwM6HzovnDd0kkOiyEizN7/3AEUwzvaJvaAPeqyVdXLWGDs7lbkJdNvGdvPRudX66lt/whIvOpxPkbnOQTE5Z6C+jZud4mToigQra7z0pVNb56nxkhF3rrKxMbFTG3m2StOXzcqM2VnbQw6vwEYY3S76dVTfy/ZWhYdwfozJa/g+D5B/a9znSfu5PfZBEv87wH/r+RF/rOd31QdOfGAclRV/6tjoudKR/lv124ZMmEP8TJttv+n63bJn0/fanjZe6Tzbn3ltlNW2+ltlW7/pc662fbo3ru3ObTq2rvrKVkfp6s64+lsx+Vt1j8pfvoMIaAV8A6uA+AKyQJkPZ4FcQf68QdRWOd3iiGBl3aRVtwRRG99RcRsHdAAZgA7SJb/gI0IHjJABRgAYoGaBFABGZkPAir5Ad6BGHcBFD30AnddFI3l918nTbUTHLSBw6pUpcp6Oa0OfJ/y+jwPseCIesEUQtfek3O0QYGusAByyBnAiXAC2GHh2uyJGCiNoEUREsrIIIj3ImVucgC9ACxQLyKIYcI5MRhQB3EhqBFEf+qe/m8RifZdWjwTQBRwX02lOgX9z9lqCmF+Jd6Pkn5EseSEfFctvG2kbc+vavJXvxiWn39XTBiNnLGResyHJpldc//pIJ58DmN2oA9Z8md+fMZ/ly/wV+Tfv1qrvHLo17FdL3Sgqt658av/eoltFcTeNvW66r5oihkii10rdIkYakUMBWVSGnPKHyBmSwg/Yx+fYi1TwT/Z6RdODBbdMfMTZcJ5H5qp95AwR7CM3UUiHfUcvYmMu9E1/e0FeH2zpllsdGb6qjp86A5wj9qW5ZSed9o00sqMvhLI9tg9FjNM+sKedT84ZwZmACEbo6fGd5r5Xam31Ke5BgPWlQ7m+ixurfcw2dhszmwrGZi87R4xRW2cp3WyQFtjBLuX1Ryc9xpA+Z4i5QRgji3SW1r6gXJBvPN166k9gA4JsDryN4bx0s+jG3CupfmzI2cofPKBDFK2//cgXhAiiX0L95z//+ZJvf37EH2Tjwwc+fOBL+UA4Y/urrHjr3pKm56pd+m/Vb5tkwx3PtNn2m07Xlj2bvtdWHTwUJrrSedVe2cpuPvlbZcp3Tlb+LN8+zvS2q6+zTJ7OLT/1yG/9pq9kt4zs5l+TfvkVUx+0AFiL4MPWB28fvi2McnLAmHTy5Pqwrk2yyiOBtQX4liCqJ1e52FNjYAmgAIqAoG7lgGOAA3ALSMkDTQAK4ALUSGunDviRFyKSkUvt6CEDFAEvbvPoB4Do8GT/73//+8sroexzq4MkAioCogfIAzCefCOJ7NcH/V4dA3j8oh9iSIf2CCNg6zYSCEIAgDsgE4AG6pAuMfAMyCNpQDTiKAD5yhDFygBBwBRABYIFoBiwA/KAyAiiuQIa9Rm4Ja99BLXvIOpDiAiKBbaxQf/SyCKCq/8IZ0RRv+YGobbu/OiWw69z20T5lbhNJaYjn9Qm2crVVa9uw5bn07Ujl22ViW2ytU0Z/6Zryx9txuxs32QXPcr4llea/diHOet2KYLIZ/kuv+XnSJH1NefWAgnsF0vFEUKksDVVJvQaKjk3iIVeTUUSe9UUIRSQQ0RQQBaV+Q6i8Lvf/e5fv/3tb19IIp38KWLGviVP9hoCkh+TQxA9KOrVwl0n6c6NzhV7C4k2N910RW6QNyQpUirPx9mQHfZYfs/W2pjPHqTYN+xkn3MBubG/20/6k9bGniInti7sihA5ywR5xMmZY33dpiG4ysgjTkJr3FlVPRnnWf2LnR/GKhiPPW1snRnKkF0P4JxrgrR+xd6A6CZTP85MY24+0q3MeWJu6l/aWrIrEsw3+akzUJlxi+nmz8ZmXOZCnb6RxV7Z5wdeN/Y6qteHvbFhrRFF567X9AVnKl+whyKLj/bfR/0HaXgvH3jNuf9efX7o+fr8N7xQvGtU2Zfwlfra/qWvyq/KznaP8u+h46oPeuErwdl+S4bcVV1lj+qTE599yt8K2670KVv5xskoK138SK568qU/R/xN5M4Ha4tQDISdoCwwVjnZwBpdAV3l6X4LQUQePE0GLgAOAOIERcoDxuqBHmCmmwNpIE4dwEJeUA5AKgOqASxp4AQ48vTabR5Qo45eN15Ia+QOGJFG8sQRRoQPUXRb6JUpoEsfAt1IJhnyQA2Q03dt3CJ6HTXCBsghWW5fukEM5EUGAWpgP2CNFCBn3eAtSQNUAVfALkCnL4QaiAQAxYHobjARPgRCn5GK+kEOpfVPrvIliMYBVEYU2QAseu3WPPCVNsbp8JuPTPFBPievXpwfblk+Kt5AllyhunRsu/Tpp3qxzZhtYm3aQ5U/s2HpT2/9KpPmV4CwV+6AZHPW7U4PNLr94b98HWA3z+afXyB5yBny5+GCNRRbT2slKIsgujWMGNZWrNxNYK+buhlEBpHCiCCS6FYROUQMhV/96lcvJNLNo37yBf6AmPEf/oZYIDb8nO0eIthz9oR5aM3NVfMTQeyc8X1g5CJyKI4g5n/6ygbpfNx+EdjUnuvhTH6rTltxNjsf9MNee6q+jadbNvvLGWStnGGIkLWMKCFL8s4KxEhMhrw66QiiM4kPaJs+Z4v+euCDlDZO9kYQeyhgnM5BfTmTnLPeeOhVT7+MKo+w9haHeTQeZ4TQHEaAnS1LHM0Dn+yMZf+SQ2MQlBmTM7a5UdYY1Rln5NHtogdt/Y2GzwkP5Ky9M9f3F52pfKP990EWvz4Q3dr8N8WvOff/m8b9MZb/3F/8YMPOz63ylXmvdH2d+q7Kr8rOdo/y76Hjqg96fe732S9/yp1935I5293KX/VZH2d8peM1Mtrfk69u5epTXenPEX8DiPowBbJ2EQJhC1rVkwsIJ09GmTpBXnvpyGF15JAroTrx3iAiDZ4SAyyAFbAhBoABDmACCQTOIl+IojzgQx4oiyCSF9RpF0lMl3YACBDuB2WADgAEQNIn3Qij20G2sZ290sBrBFG+W0Xfl/FKlKfewA77ASA3QfQgh906IozaaeNXUY0J4ALs3GQA0UAzEnYGoHsJIjnyEUQgF+gGcgE44G5vRLpt1Vd9Apf1rW2kAjkU9NEtYWl9Rg4D/mwHJPVNn1gAKoE+twHGzY/aBMVthnX6fDJfkxe0Xz+lI1nlhXww/6xt5eLVQ299JFvb7KqvdGizderLn3Fjzf7slDfGvpvKh5AGwFngR4Azn+Vb0nyZv1tDa4YE9t1CBC+Cby0F68iXrJk4eURwSWJpJLPXTZHEftEUIUQMkUFEUYgg9qqpW0ZydEXC+AM/0zff4RORW35jD7s1coO4BLH1MFfmyD409/aSHz4yN8iM9vY64sTfI3b8T7/CkkM2mDdllUegy7Nd4PNk6bSfzLmgHyQxshYxtPcRJD5vnayZNwWspXh/aVQeWWytEcFd49pqo8546TdmfQvmsj3HJsRb3hpbAw8L2oP8Ckl0W+e8QwzdwjrvxMgjW/TBvxofvcZOt7FHwJ031k+Zecgma0GHs1RoPvhu/izWF7+WFkeMndmd0+zdX0P1toaHeoitV1Kd3b6zyD/4C4J47r2P/H+C2o/5+JiP/2UfuPc5/dp56XP9te2+lPxpX/nmoPiRPadcep5pd7a91YZcn/nF9ZOOM0/Xlm36Vj9nub7Cf9v+Xnp1JLc2b710MptWllz1xSu3MqU/R/xCEAPcJqRJaYIAscrEC4STJ1O5WF77QNzWBeoAO2lhCWLEy5+Buw0AKoAL4ESM6CFtgIcyAaFSDhTKRwSlgQqAhIxyMuLaACD68DQd0PAE2mt9Yk+rkwNI/GAGsHqPIKpHegBWRNBro/QAPuxAepUhg71eSha5dJPotgiQBOAAMGALII2IiZckAvqAnxigjRwCsMBaoBYg7qk/cOe2QQBixfoSInIAH6JHBzJYHxHEyGAEA4jWl36BUWntA+Z0SwvGZi76JdP8q43QJinO8U+favNpv36qXbLKC/mh/LZVni+edcmJ60c6m/SlXHt6zrpzDLUTq8vWdNPBBj7kQQW/45sRBX4UoEYW5IFs/o8kWGfr1e0fMoDcIYXKI4URRuun3EMG5MEtISIo3aul6eom0Q/Z9IM13SIiicghUtgrpm4PEUfkUPBDN/rhoxEK9rCN3ZENvmI8xu4G1d4wv7s20p0d9qP9ilBq55ywx/k20hlhyh/1ZV/x1XO/8Pd82bxEBvNzZZVrK9BDH99esuj8sVaCPS2wz7oheNZObH0F5DBZ661OmbS26rppdDYmby91thl7r4MaOxsEdtnD1g3Btz/J8h36I6ZIogcS9qYf3fLQjL3Oyc7KzlIEkA7nR4TR3JlDc+ws6RyzpuxxbmvjXHaOi81J+vNnY2VXY3duaysmy06EEIn1g1dumxFKQdoPOnnAYj+118S+n/hxo/hBhvYc/kh/+MO9z+nX+kef669t96XkT/vKNwfFj+w55dLzTLuz7a025BaDld6+Sq9Oclte+lY/Z7n2MNktPenbeHVUvvZuvXQym1aWXPXFK7cypT9H/I1JCJRKFxpYkyQGypLd+sBa9dsmeXXVd3OoTgjoIYfqAEKvYgImwAOgB4wABwAFwAMMK1eG4AEtAQ/1yQJOABQZaUG9Mm0AL/14Yu4Vpb7L4jUlT6W1EzyZ9j1B5JF97ARMpbtBlBfkySGAAK4n2uDaiBAAACAASURBVJ7MB/4AWTek+tBfOrVDjIG1QF4EERAFTAOqAX6xAHhH0MSAWsRSGjjuVqHvDgF2QBdgrgygK5AF4vWvT8RQPxFRfdCvDkCmXz8F9tanOIJIv/6AQ7epSDG/yJ+Kd6Pk+Or4Vn4jnV+eOqrbOP8T05++yuklX536TadrbZPWPgKzddmt7F5ozI1LzNf8Mq6bHf4p5KvibqKUd3sIjJt3voDcIXQIojwiFrGxdhF+a6icDHLoe4YRRERQHlmMJLqVJIfsuUXcV02RROSwm0MEEWkkkyxygpzyCYSKvfJsQmLyTWP04yRAfg+TWh/r0JrZh/aR22ivQ9rTfMse59sRF/6sz4gpv9Yn/xUjNfw40qi8+WKjPP9na+XKmlcyfJ9efRmHcwPhEayT/e/ckXdzZ58jer3aiRA676wnYqQuIpgeMsYpSNNJ3piNXbCvkTFnoDp92n8eFCDq1sN624tkzJV25NiJdPlRJHPqti69kTiksvPTGJ3J9Jjv9nlk2fybD/Ni7q1x5w4bBec4G4yBvXSKzQ8iKOjPmd/nABuMHxl0jiCJbCfDTuXG4EzlKwK/aU9+3Cp+kIJ84SP+cr7Q5+C3MedXn82fw46zn/LFn6PPK536uwrhmtpcyVT3qXG6V4+yzd9K17Y4nJT9qyeZja/0bv22P2W3r+3vVrr2p/7y9+rPukf5e3bXtvjsv/Jn428MeD9AA8HnBCUXSKt+wVofwsrUV1esXntgWrx5QE9Q50MdOAYSgRMf+oAEAghIIHlABaChLJCyBDEiCbgAXckAIT21VgZ4eUoODAGjCF83gIAHsEEeaHLrh9CRAVojhGecDnqQP+38uiJQB+gAf15lRQKMVdCGHq/Uea3LeAE4wGoBaoAUUQNUBWWIAHAL6AK8wHDgtxuTABoiEYgUI2wCcAfAdeMiry19EQn90Vs/bGMjOUG/yshHTJXr23jq2zq6qTDn6zf5ztUmyKf4Tv6zvpVPJldMZuWk6b+q3zr1ySVbWRtMPfv5bW2rKyZzL9ApNC6+5fuuXjeOBPDTbkiQAj5tfwh8GnC2Dvyi10GROoRufcVaCpH91jWCiPx1U4gcRhjTRQ5hVO42CvETEA+vkroxRAwLEcT+Q5GcPvgQ4sBHeuggz/+MxR5xC+R2vfOiNTffBXumXwA2R4iFYE4QFkQt0pIfIi/myjzYO/w1YlhZe4ud5khszhBrdcoE7dmfHu31Y/86O/a7hkiNoMyNYUTPfkdokEbng2As8mQikxHKSJPyCGKkSp/OPMHZKW8u7Nf+p9I6WT/2ty8jbtohrM5DZxQ7nA3OCXtWP3Q2z9IF/TmDO1uc0fLWwJzb//rZ80a59VEW+esc5wPmxtm7JNHcspMN5tFfY/AVc9hng3nWzs2yM9sZK3Ym8xl7tf35EX85gvAx1//bc93n4LfhB/r+Ev2e/ZQv/hI26EN/V+EKw5xy72Vjelefss3fSte2OJyU/asnmY2v9G79tj9lt6/t71a69qf+8vfqz7pH+Xt217b47L/yZ+NvKPBhKTQpAd2UF6tfuZUP5FdWnO4AnTigp648ECjII1V+iABAAAQABmAP8ABQABXgQ5l6AEhZsggdOXmhJ+Di2msDYABd+uq7TsCD/vtOE1CufyQS2FAObJATgPmrEOFTJ60twALQA/fSXkFdckgf0og4GRvwBEADnQvyA/figKybjYAusBtR0x5gBYgjf4HwgB9gZm497QfmBMARmdMWuNR+QbCySKI6cgC+OPDMbnYYh3L69AHgWS9z6rVda56f5F98jhPne8X5jDa1K87nirWRTvfKbd3KSNfXGVe3m0tZxO6q/moM6U2PdgL76AJk3X54hQ5ARwLcjkQQgd/APzJhL1hT64Mc9qooUufBQf7CVyLvYuWIj4D4aItQ9loqIucWkb7qyHWL2A/WRP4QD4Twl7/85QtBFLtN9BoqEtkP2sjTl2/qn+38ia9EEL2KDdCbl+amdH5grvq+sL1ljsyXfW5e+PjeIvJrgc/aJ3zVXOy8tKfEO0fS9pm9mI+T6VbRGPg8wuPcYYvzxRoK2YfYIWFu5xAfJMhNcYQP4XL2aduNoRixRBi1E9wu0hmpNO7y+1DM+M239emGtzVgs7Gw25ywnX/1Q138zB62t+lxLjlfBXX6Ia9f56m8vS2sDR7yOWOsSecNn9VnZ4R85wN540IAvWrcq9b0JkeXufIKPx/wer55ol8w526hPUBwrnro4gdtem3ZPmwPfsT/28TlY/0/3/q3z/rcK27Oqy//ueL36ue0n72ru/qr+Bzbypx1z+RvtVe+7ZMLa4RVKj/lt+1r0/d0vqWf1Xem17Z7deS2702vjtI7TztX0snQsXX1f1W2bU65q7pkqitWXvpLxN/oxIDOkIHF5KRPufIL7CsTLzgP3BVvXSBbHRIGEABIkUCAC9gDQjwlRtqUSSN7Qk+PgRfgpPoAjTKghpxAF6DVL4tG5oBOrz56Kg1kACvAG9AOaHh1NKIYWewGtFtQuipDfAFd+oBB4BW48yue+opgIpL6dXNp3EgVEA3IAubAXGBf+iSNgDagB2hrJwa+InCAFZKGAPaUH5AyPv0F3IC0ZLMBcAei6Uq3dP3phywgqSxblAPk6ui1hoL5N6dAm7VfX5HO7844YnD60PpfG0fbK7+9Ks8X63t1rA2Vp1c79rPnbJvstt909doJdPEVpBmwRSKQDOBb6DVFfsvfe9hhXq2F2z2vh+53B5XlM8iMdZG3RuWV8S+BT6mXRiqQQ2FvECOIbqSQxCWICMgvfvGLF5IodpPYa40RRLeMCKP++QU/jXBJG49xI4j2l7k1N615sX0D/DsrItDODG2RCz7Gr4X1aSSIn+bL3R5mA7sK5sJeE5Q1lxFKZZFGMnTaW/pH6BAWtjlH2CVG8qyts8D5I40okkUMyWtLVtjXTKW7QZSOmPEJafLaS/MPD2PY6rXSyKF1QeStnTW21o2BrDb6tz+dCeaFj9j3zoH2sXE6Ozpvna2CvL4RR6TVuBE5ZexE8qwNgudWsQdLdPeWgT7Ua4sA2g9eI5VX160jGfPmbPV3ML4KQHck3fyq8wDQj4a5bUQkezDVHvyIPx9B+Jjb/z+3nf3/a/PRuPt87POueVBf+nPG79VP41lbV3f1V/G2kV6Zs+6Z/K32yrd9cs19a1H5Kb9tX5u+p/Mt/ay+M7223asjt31venWUvjVPypOh42oeYZWzfNtkZzJXdclUV/zI7uTeK34hiBlzK97OkjG4Bqhs86XFTZb4DCfwiyQiYMAAkAPc+cBH9oAVAAM5VBYp7Ek1GSGAQqa2QMmCE3IAi+8DApmAKELXDWLfawJI9Ad4IW5AiNtAT6H7kZnasp8OcTei4vJuDAEUoAlgkvaXGNpETrs9BdIidwAsABe4B1IrC7wqA+SUA9liYLU08IWoRQ6BrIihOTYf8gICh0giicAbO7QHEMvTrRyg1McSSXl2iWsbsNSvYE6tL3Ju/Osr0utT5ZXxofwmf9q2ZPir7xiVFm84/TnCsf0ks2Xpqy5bsuesT654bVjZyvXFl3wXFiiOAPCVbmmk+Tvf59P2hDXhG8B+t35u/uQRxG64Ij0IQcSHzyiPHFo3ZWJlyCCCiHRK04csRgz7sRoEBOlACBGQn/3sZy+xG0QEESF0g9UvniKJ9PIjvoOw1jdfMU7AvhvE1tpct5/sUa9BmidzYq8iNUjWudeRGXPF1/NvJMKe4KP2i3EXevjCJnNlfps/afbyffXm11wpp8+Zg6SxJYIoL7CtW0AEETnsdVOywrYzJqRXO2kxGToiw84T/qE+YqfOnBijdbMGzb31sS7WpHV1a0zOOKwJ39LeGRAJFpsn81WwVs4K8+vMEiNtnbf2OJuFyKu1Ya81du5oY97o4stIIrudVebSfPgBMa/pmzNnR6+r6tM57mx2Jns1lm762I6o+yxxc+iW0Wuovg/u3HHW7z5sn36X486S7/IYvhbb39M36HK+F95T91vn63PaQPcG494zXDq7r+yobTKfGl/1caXzGblsK6an9KO4Pq/kqntNbF5XV22VlS5W1ho844dXOtJ1L76yJ/m36ExfOsSVrT7pW/NRm3Rsu8pWJl30XdUne/an3T08qL6wa6CsfqrfsurO+BmZs81r8m8miAzbydnBlhZzyM2XVh4wLw74+V6aV5wAlMggIAEseEKtLBIoBjiABPWAiaBcXrt0AAvy6sVkvF7qO4LAQgQRSGcD8AlskBcDc8p8P9LtBrIouFXsRpGeSGHjEQvArv/r8lSbvUCe9uQRRG27PQWOAmHd9gTmgVJkDYgFSpUDseQEIE6MoKmTBr4AcXoBZbE5QAjlzYW0sgA04Bdoiximhy5AMoIorT9ybGOX2BiUBdi6wdSXOQD6zPfpK/lX/iIv5DenX8kL1tA801m8r/vu2pBvXcjL149NlA2ViXdz5bfasfOsX9n0XemqjD6+5BckkR4gH/jnt3wcoJY2b3zSHALB1htJiSAibydB5DMRHCQPIVjf0T5/os+68ilySAR9CIQ8EhoxRDIKbqh+/vOfvxDDn/zkJy+xMuSEPILoFlHs9VM3j/rhUz1UiIQgwH5F034wL+a49bJXlPtBJ4DfnJA3V+YMEVFmjiLS5sp5II/A8PlITX7OX9khsKO9I81Ocyi0v9qPSJX5055OfbOjNWQP8iZG4JQjhc4TZwHCR16I/EV0kcqIFbK1etJLJvKonXOFHucnImW9uwl262sNBGvK9kJ+Yazmx/xpb/zWXT2fyW+aD/L2v2C/80nEzbnLV/ku29kptk5sb634tTVpHZwVBQ+TnPkemHhg4Hu59Cgn76yytogjf3C+SuufX9FrnhFCdcghsuqm0Rlv/z/at+c+/lrzxvHMOfS12v812fXec0mf86vPDOv0bY/3c/o93Rsae1hI/t74a3tP5jV1z471GblsK2ZH6UdxNl/JVfeauP2evnttyaz/1fZWG/K36u6VZ8tV+6uye7rUpW/lKlt90o2p+m2z6W13lte2+Kwvr/7sT37nONnidBZv+2SKyZS+FT8jc6vtM+X/QRBrkPHFlZ+xwSkjJ91gS4sdBJvfdBNZ7PAA8D0J9v2rgDBgh8AAXghMQA9wAILIAX5kgBr1xUBKBJF8ugIvXjdyEwh06jui5hUkIAIxpFcfgAmAwTaABbkEYoEPr0r67y2viCIkxmJcHYgREwSAXqCJLfpXp29BPf0IXIALIAXKADFgrfTeAikDbMURRWkgVnvADWAC3vYWz40KgBVBNG9AFzk2BNSQPPaIhUC9PgFjfeqDjP6U1W/ybgUEwC4A6sk/sH/6Sr6Xv5Tvg0ZcWf5nrs0fICi4iROsjdtbfgUUWiNrjkDq242whwTap3P9ujJxe0A6v2Xj1iVzxqtn5aXp4DdALt8K8APPfLyHINJ8PSKPqFtn4B2Bi7wB/0iBcsRPCNAjBAv2q1fOX6yp9SQfIaSX/vpA7hBDMdLRK4xuDgtIIIKIjJDxvTdyCKM65YhVfqO/7OSTbn4C8dZbsEZu2a2pfQTst+/NTbdp5qhzQr35EjtDxPa/MgGJQOz4PELEt/mvuWWbfWc+dj+ZJ3n2mjdpvk23tUPQInkRPORwSSByiCiq76at+mJtIoBkBPqNU8hPujnsNtK8mAM2WU/jsA+Nw9q7BXaW2KPG0twbCxnzYSzmhJyHD9bemVMgyz+sIRk6zIO564GQs8ReN8/sEayBcZgfc+CVWWO0Ds3/njPInvF5zdSDOQ8FrF8EUR/Oaeexm0Jyzmu6nHXmyUOX/jbGnOnXGcGX7L3/hl81NY7OxfPs+ci/7hXa5lL8HnPnjLc2PusF6ffQ+yk69jPoU/RctaV7Q2f3s+Ov7ZXut5Q9O9Zn5LKtmD38pPymK9uY/OZLv2VcZ1/3dOjH52f+V9uzDblsPOueyTee9Gyb6rbsUfqqTWXbh7QxNa6tO/u4VZeOe/XVray0kJ+b56s9nlzxPVvJnHaf+fSc5e+Vv0sQH3XSADKyuEV6FJtAIaBtUhE0H+Se+gLFQArSAljIAxEBDXE3fMlEBoFD6YI8Gfq0A1gABd9LcXsUQUTS5AENQARA10YAOgAbYAao86Te02q3nYii15vcCHptlD7jKdiU0nQjlNoCNsggwuL2UD3gqw6wAbQAOwAvogeISQNp0uLqyAFpAB7gV51yxA1gEoA+oAsIRxCbM3nzFEFkQ20AtkBzhE8/9CpnA2CtX4BaWgxkS2sDrAKOgB0Aag38vYhXBfOFfObKt9TlK7v5krV2QB+CZe3EfgwIkbA+QKI18l1S3/+0xgiZcmW+D0pvfizW5+bbE8qyufrqno1rJ7b2yK1X6aw/v+ZnfB6gFnvAwQf5sXUL/PODwDpiiLSJ3fwB8NVbIwCeX/ATIR9SBujnS2L1SEFkM4KIeLoRFBA/v4iJ+Hlt1A1ir5f2IzVuDMmyS5yscjbyk3wosspHPIxB3q1r6y7t4U2vlpqn5oTvtr/5tLOCjwn5ONn2f+eBNtqaU37pwYj++b855rs9+LCXllSZM3PHz/WHjETuxJ0VzotIo3JETkCSnEPWmEyvYiJEbhoF5fQUkucT0mT5DKIV4USW7ece9LCtMdqPnQfGaXydM/a0enNjbp0TfIYfCcZqjcR8jk8gnNKV853Ohc4M+958ml9rYc6Nh83W2Y/06M/ZQ5Y95lSwBuTtZfvWHjHP9BWMFemzn/2FkHnoHNOfc9bDIgRTnb7dRnpoxLe+6wTRGeKs6vx69gz6kPu/xNFcmkd+8Z7zSZfzq/Ps25574/zcNugj3/QZFw4yF9t3co/Ktv6901c2bB/VnzGZcMKmT7nyZKTPeOvVVX9Vftalr3ZXMRvNf/73jN4rPbfaXclela2tm76SVXbVX2XFtZU3zl2P6p6N77VNf/0mW55f83Ph9PEdS/LFz9p2JUfHVfl7lH0VBNFEBgDdoiBtgWRABaADbqQF4AdYVo7AqQMC1QEKYmWAgXTgSFobbaWBE4QMmRPaPIC6Vx+BswDl6gNWtAfqgBrADzhBSBARAMWTaRsxZ6F79SMtAUqEkbx6RAX4AVIDVxE/eYAeAAPIAvUAHEAGaAvkAb3IAEAL9BUALkDNXAmBaPYIQCHgFVAGMoFIegE2fQFw9CqrPzKV6YsNwJ6gXWBUrH83C4CbWyI+IFxt7jaRuvxkN596AM8aInuRBmvHP5B6oNx6evAAkP71r399+bVYsXK/HOuHLOioP/F5ALTpqtv66p6Ntx8PCPgN24B+dhtHBHF93noBv+bUevMJ4ByAR9bc7HnNtFu/6slGDK0N/wnwa0+Oz/Cv2iAA9Jw/UhMx1J+A/PmOW99B9D03Qd53E90eskk7JNEtonK28mX28B32IBx83ZoB/OYmsCbtIYB5Mif2oNic8N1uxPkXP+ZjET9xvs7v90yxn50X6tMhr31Ew8OSyBT7mnu22y9sidg5E5A9RCTihwzyNTGS4owjZ72tc3LapMcZRZ4uZWL+3NilO3+cQebM+cQe+9beMw/OPPaJmw/zZbzGSEaw59WzSb/qO3esDf/JZ5DjiCM/sY7KyJiTfKm1dSY4e+x/fUUSkUP7z1iVsbszxjljzq2BcfoeofW3j60xe9WJzaHXUL3JgfwZnzVTb259NcADPA+lnLHWwNlrz/edZXvyu0gWO4+ci9LPnkEfcl+eIPqc38+vb2sNvoSf6GN9s3Pc52bjrv60p7bJfe64/k476nfrN60+HLDpldk0GfkzTkZ5dZUlX90z9acsG8Oh1iHdK3fqPeu2/qrumbIdy6306rmys7LiU37XY+ueSd9rq7/qz7S8fR3mvzqLs/eMn7Hrlgxdt+o+tfySIF4pbUDVZdRVuQk0OeJCcuXPmDynRZTcDgAnADKAgtQBdAABYAQIiBEAMVAB7AUQy9dWeeRQnXaCJ9L7IzHAp1skoAHZA9ToJSsGpLQHspQF3oGNSAiwgyS65TCWiCenaXMiwUAO/WxDUrwC6XVHbdkKSAWOEDCgDGgCvgBTQAwgE5QBccWBVzGwDaAFuoA0aaAJANa/eZIWgEPjNNfkApoBY3GksH7olxbUsVtgr3EAafoFDJEaegFENpgvr3daez7BD/Kd9TX+o55csuuDQB1C7nbBWmW3fqSNpzFaQz7Fd6ylOQAggUtrlq/WZ/ns2fheHbl79dUZr1vk/B45FPiXOF/PD+0FgBihAsKte8QKAXNDJ3Y759VAdeQiiAigNQvo8yEEMcITOQT+tXdj2CuGZPlU33NEDvUluBF0i4gUnq+ZIo9kkEMxQklWuRtKffIdsX7F1saDGnvS/rHu7REExjo2N9YwMhdh4G/mSeCH+TN/IGMeI0vS2rcn6ONH5ZOjs1v19XF7yH52bgmIIJ9SJiB2ypHCgjzSp975QUbQTjlChAghToifvJgssic4e3rwQR8fYZ+1bJ/K73iM1biMzxyKOyudPeadToRTWnt7uf3Nl6yPwG/4gzXjGxHEfE3MTwVnh3PAGYC4Wgd9G7MHRX4wzLjZRyaSKG397Nl+KMwDNra3ltbWmHrQ46aQbyi3/vpBDD0QtM/1aW/RZ+919vAx+3L3+HchzebG8F20/2uaY/MXHhHvfG76tTbTBQM4y6zVa9t/Cfkdn/TmP6V/eoy5kG6xedl5rs+VeWvf6dj2V2XqlWffypfedpvetlfllYnTVbxlyV3pS27j5IvTecbqG9eSl8rSue3SWVxd+as2yTwbp4u8NHu2LD1bt2VX5dWnq/yzcf2Lr9pU39zx2/qqLIxaXXpqexUn8yheuzb9qN1b6z87QTSIJrB0E7mxyTSxvhvm1z0BBR/wQADwArwB+wALYKSuABQBNkCQIF0AKgAHerQFFMTAge+sIASIBXIIfHq9FZAAxMhoqx/t2AC0sw3I8wQaKAu0IbTAntcbkUxPsn3P7bxJNE63Zm5BEBftkAOkUVvgFZgKJAFXwBhQH7gHzHpqjyCQUQdUCfLiK4II8AWaAo7GF2A2TgG4Ygt5toiBYsAzQsim+hIrJyNtDICd0E2isvRaT/PYa178gR+0sdoA4nynzZdPcfzkfPiaR+PQj/GL2SvNhsoA1UircWkDXHpgUH/1Wf5qk92ryzYy99qy2wMCDyUCrvysG0T+x2f5OTvNG5utd4EPAOi9wil284fY8RVyZLrVqR1Az0f4l7JAP13aCm4PI4jkBaROQBD1hTD2S5luDn/4wx/+yw/V/PSnP30hjL6L6BZRQA4FN4jKEVo2WCf2Sesf+LcX3ej3cIWvmCf7WthbsciCmM+ZI2vOB/gvvxTny+TsA3Lk+aX9KEQg7QPk0D5p7rUTkEWyzhrrhcB1QyiOHIqRvggiwsfv5a234EwRpJFfwbmCpJGPHCpTpz9jRxadQ+ScV2wyd0i92Hrai+bBGNWznQ81LrFzjn8J9OovwmmM5kk7Otrf9n4PFfiY/sT8LF9TT8650Nzbg+1D9jibjcGr+tZW/9ZEG3La2av6N0437d4yMV/GwbbGZv66ZTTH6qszHueyW2lfDdCv2K2i89/DPLEz5mq/fs1lnVXOzvO8OfNf8zi+BtvMV3hk57M5fut80uUc419v1fG552ftkt78p/Sdrqu4ufaZvn2s7Ja/Jp2ObXNVpj78sdjiVrtTh3ztpGuXXHHlxVey6pSvvuQ2lt6QzjMmQ5dwiyDe03ur7uzntfls1y4btyx9W7dlt8rJNHfJPxvXv/iqTfX0r99mS+XqThtqexVf9XVVpm3lm67sveMXgkhpRm8HlW289VfpZHdypMtXL668iea8bpP8OAVQhbQALAAKoAagRdiURxDFPuzJI5MC0FaZ8gBldUCWJ8kIXDeH/u7CE2UgDADTBz30i7UFMvrOodsqrzIBsYAGmwE2Msq9Lmo8vnfYxvQBIa3MU3C2GRMQ6Am69sARQASwAmOAUgAf2BMAP0/tgfVuhyJrASuAm5zyQDK9ABfdxmNOjc38AIqC+V5QWFtAjG42CREv8QYygKF2xlIA9hoXsKdvcwagmRP+0MbKN05/aR6T23p1gKPx6JuN+gzIsgtwDbQqBx4Dz9bQeq1O6Ss//5Sy1W+cfBBwBWiBXsQw8M8P+R9ftEYAr7WzhnyisRkXX0DWImHIG2IXUYgodgNkzdQhZJWlR5kHEJFEcf6mDQJCf6+NihE9N4JI4fe///1//ehHP3oJ/a0CMogUIpJkpf3dgjbIbGNhZ4QR0fJdUftl58kam6P2Pn+1lmK+ZU35nXmy7oJ9ow+xcvJk+Ei+rJ3Af8yzenEPTcw//YK9on8+jJhEqoqVI4bdJDoXInM9XCJjzbWhw9nTgwHlEU7l3SxqY+x8wzlGl3o2uhWOgJtTa6aMr/D7xmlvGH/+3350Jjg302+e7VOh8yJSbQ4F82dO+VD9SCvTpzJy7cfayEvrG7lFDj0cNB5jode6kRGsifl2q+zM8AaIs7PzxdnCRg967CefI8aiXFt7iH4EU52HLubSa+n2vQeEHlDyNefLp+zxb6Otc8V5cp5ZV2Xfhn3flT7NX5ikuWtu93PntePR9iSI9O56bfq1+smn7616av9s38nX35lfPVtX2vwizD67T+JMRn1rsLrOsaZvZSq7ilcuXa15a7wy2VJZOjd/ZSu5lZGubfHWJy9u3MlVd+rY9qWTKaYr/wtrrb31VVn57fuqLv1nv7U7y898clf9pbt+b41/25ZuDbfN9n2ms6O4+lt5/eS39UlWuiB/S0/lt+Kz3+TSWV/lqy8+25ffONl78WcjiBmic+mdxOqUWUjBZHuC6xUgQMGrUz7sfYgDZcCYp/hiH/TKgQVAptsVADrCJQYOAAggR1os0AN8ARFAJ0DglVC/fgeQpUebdEvri23aIZNsdePYDycgGIAeIOdJNxCirtdYVe9xdgAAIABJREFUbcxuQowVQUUIgVr9SBsfwAOQGac6AAewRfYAJiBvgTwwFukpDvSW144eQEsa6A30mRP9m2/9m283KAI5ugCsCCIdwB0ASGc2kWOnvDqxsZARlNHj1kAf+rOG5si85A9tsNNn5M2hsAdA/qTMmgDY+g1YRjzE+7qlfCQAKbBmX4Ig7vik/UgP4ArkA6zAMvDPH6TNkcAHrUFzbm35gpgPIIhe30QQETBkse8OInXGzm/4kbTxa9NDhm5/yCIWQjeHyKI8GfX0Rg57ZdT3CZE+BNEN4g9+8IN//fjHP375LqIfrOk7iQih11ERRq+jipEaduXb+mIX37Qv3SL23TLzYo+ao/yWP0UQzRE/s6Z80Dj5njkq5Lt8RL15iXCrE04yRa8+zD//slesV2TP+jlXxJ0DJ0H0IMhro5E67RFDIaLo7DM2dQId6pNFCp1F/FxaX/yDzdbcq7tIuDm1TtbLXFrz1tg8NE6x/WxMxtjeN6fOH2TNmcn/BGnlyZKTjlybn8hfc2sdBOURcHPvzCDvLPKABFn729/+9jK+/FybAjLplXznr+8UttfJWnP72Tz6dWjB/OhPP2z2Srvzm0+ZZ370l7/85eUMsvd9Dni7w/l874Pza6zbz9m1b8/KLf/a053r4rfY+tb22oVJ9jNI+lPmUtseENNlTOLS8udYXzMGsuk79Tw7f/W38ldl1Vd3FSdTfMqwtXn2llUYgJw2YvXNeXqqu9KXjDr6T5nyyRVny4kt6qt5TT494lOmusq3jXS6irf+1Jeu4lM2eeWb3rzyxmeOYe36FldfXJ18ofZn3fZzz7Z7cqfO+qzN1l/1ob42yeYzymtzL659cbLpK6++sgji9lWdePs+9abvKk62eGXSKdZv+ZWRzo50XMVnm6v8vwniVWWdr/IruS2rjbLS4gxu4iozSBMteN3TrRui5YMfyYu0AGOASsTJBztQhERF3qTJI4WC9sBMxFCddvQAVV41QhA9Oe6HDwAz8tqSBcTEAuDhO4L7tNkTZ4DCLYfbRwSS7p7sK/O0Wz82p4NQAED8ql5Py41LnwAoEARket0UMARsgDgAFtApDdQC0sqVyUcWALPAsXpgN8ClHEmj17jMX0QY2FuACDTqE8gqDdjRoU861Qf+9K8eoGODNtK1kTY+a9AauRFwi8sXzs3GTwp8Zwli5fmSekQC0DQ+fbGPTeZAQEICx+rNNxvFwCOytnql17/fmk6PeMfJ7/1SJ5Dqhgkh5HORRCCWX+fnjct6mn9xa44EuNVDEP2FBMLmFqlfM+UfCEJEIaIoXzqfihAiiG7z+FkEUd4NYt8pREr0FTlBBH0HEUn0q6b9sqkYUUQikZgljeyllx9ZJ/3rw/pZF3vF2YDER5ibE2cDn42wWEv+JvBB82OujNH4BH2o57v8oTnIPyI2zTO78v/2Fj9G2thk7SKD9qwzwB4+y5BD5xsfJafeWYH0Ol88oFIu3wMC9eSWIEYg1Tkr2WK+zGu3skiiMgQxYmiO+UnrbezmwhwZo/loP4vNfw90OkvtW+dVxLHzVb2gztliPcxx+49+JM48Ok86O8jow5g8KEH8zKmzaG3pHDEvHio5c8kZ++p1nnmDw6umCLl6eviFefQauodz5tpnAn369XDJD1U5r/te4rfxgzV7/jw6b1bW+df5WTv1zhjlyVb31jg9xa/Ro82z8ukvfrYdudos3rjXPnky2oRJpNPXuX3O8T29W6ddBLH1aM1Wrv7YVJ/ZV3zK1yb57L6Su1WWbm1Ln/FVW/K12fQpe+oia559poeL5FeX8Zz+m576Km5O1VeWri2r/cb1E4FaXeTktyz96ZBXf1WeTHEyyVcuVlc+uS0/5/RePj21b66b46u+GufaRs4abbva6n/72XQyytbOZNQLZ1/Vi69ktnzbb7pxkN2+S5/l8ldhbVO/9lzNZ/Xi+khvfT+Kt5/anrrobz2qozf5tSNbrsqSP+Ns/CIEUWdrXMYoM8gm2k2bJ8hIU0QN2ABIgBGgwwc6QILYBBDlpZEcJIs8oBJB1EZaIAdQAgf92qinxl731CfwCTD05B5Aj0ABd4gksofQCIieGKBAOIEPxI4OAbj1JBtxIdtBKO37VL6HyFbjA4iAJna6ffRDC70KBVwBuYCOGOgSAD4ALwAMvAK7ysiKBe0BLIBXGiAzn+bDXJo74wemIohioIoeoA4Io0PQnwDcCcrI0V+ZdG0WDNJrDayt4MbAnPKH3ZDy+YpY/h5BJOMhg1d1A5fsNk8RBeRAnq1sA1QF8+GHMtixfUq3WT4lXp0dXsbjB4v89QZCgWRYA2sitiZ8SJ5f8vNISvNvjq0vwI8I+F4gYoCEIW1u+ZTxk4ghgtCtUqRJLCASvVaKpAnkte9WT4x4dnMYQdSf28FIiu8g9oM10oij4MYQiUEikUZl2iAzxmN92IDssslc+L6wV7vtS/7awyF7u7MhUmI98/XWXRw5FCNG9oEQQTQ/xipWZi60i0TRKc0m7fgYwtFtoHRnh/V0xnSrKC8gh0KE0nj2xhBxrB19CGBnEeIoyOsHodTWHmKTW1lzac7Np7w5bO2NuzU0RuXaNS+NVV45GWth3O0RcyzYw2J9dxb3kMna5K/2OZ/NX50NzhQ3fc4Euu1DaevodtAZi7Dxe/Xa2q/amnd9evDm7Q0+4fykg16xdfHABQl0Fvg8oEcfbPWVAHX2u7OdD5H3AIJOsRtKZ/XXTBCdKc6Qzklx56ezSr18n7HJveYcuzr/Osvequ+ezrWN/sJVm5U90+S1bT4etVefjHY7Z3SrqyydZ5+P8tohIEsSwz5nW/1drZ1y9l3JN9632kd3+tNBZ6F68fZf/canTG3JlG58SxCllW+dOaqs9tvX1p+6k1cuTc+WnfJLEJOrXTakQ3nhXl16zr62TXXJiqsvXd3O/b10OsXa5mtrfzLq62f7VS/vLNQ+GbE6/a8OspsvnZ3ytd11q6y4dvICvfWfjq0rTWb1kq3vjc/y+itO3zkX2ZI9i0e3jXR9pHP7v5dOT/G2l86mxkkufclmnzhbKtt5TB+Z9K6+uwTx7LTOKxcrK39VX10GiAtrsI2JMCELQBJwgCgBGIFA6cqAEcGHvw/5nmKLAQjlZIEHaTrI0UsGqHMrEbHTp3LgC0jpBxMAMv0APMCG19wieR30nATh6ybRLSP9wBtQ6DsxnnYjH0sSEWJ9sRM4ApqAHDcCyKG+fKeODcBNgBZgCkgHZgN3YsA2ghjIA7C0S4d+zI35CNi5ufLUH8ASpIUAIvAlnS590Rcgpz8QV7mY7cZWms6ApnEj1G5i8xF+kS/lK/LS5tq8nzLlkXWvj9HLzgii+WIf4CtWZyzGxH72uf21PvV9xvnyW+PG0JjEHhzwK2RAsPZ8LdKOIAS4+TB7zaO5F4wFaUFsgH+EMJLmFUPkDZmLECSL+CkTIkzmBmlw44is9Xoif6JbHWKpHOmMIIoFN5fI6b4+iqz0YzXIC1Lo5lDwKmo3jOTY3gONXmHVr33vQQuyZX6aG8TR3rbWfJkcom89myPz01xFpBtv/mtOzINxLnlubpRrw4fEgv3jPGETsoesWT973popcwYgewVngXF40BRxJC8Yi7Fp59ZL2wJZusW105+0PcuPrbP5Nafm1nxaB68aW0/jEqyh8VhHc7s+YD7K5098wrw1V/aywA/NgX1j3p2dna/GElEWK7cu9pygjcDuHiZJ0+es8wqoG0LzZi3ru7OFnPPa2eisdYaRs9fJ0G1+PFRANN3Gq2czW82/txbUmXv+49yny0M+N5h0e7PkrXv9Le06bzofyp+6Kifn3EteOtCgDTl5Z+aCglPfrbz2dIuTqaw+xdWJ1V+FZGp36mR7Z3h6KhOf/aTvVky/ds2H9tl1tlG+dknXd+3EzWM6dwynzjOfPYsdWhufZ6cu/VVff8oEtpHfUHmyyZx2PMqvntVFX/2ftp51a9em050e+oU+082NuahcevPZU/v0tS5rR3q3THrDlR790XerXTac9dm89bf6yrZtwxZztTat3Oo65//Wmu7cS6cvXdU3j40puzYPFzUv6qvTNz2njvJi9aec8tZt9aVXfTqUre3VVV97cnSu3sa4c3Sv7BwL3emvP/1sX81L5StfX+K14VaaXHqK9Zse6fQ3TnLVi5NJrjLy7altk5y4dPq+GoII2Ht62yuaQCDwh+wF/iJ9yAvQERkUq6veBz4wHUGUFugEJoAqIAwI8EoRoADUIErICnIGKAARQJo2gISn1oiMg8yG6TAx8YLbICTRzSSiG3AEZtyMIgPGWXuvMyKI7GczYOMGDzDympPbMPa5ZfTEPoAF9ALAnu4DbwCrWB7YlQ9UAXzqyEeM6AGmzIkxB7il9R95A+rMNWBFHjDMBvoDjktayKjTl/EU0wVg0yPoB1E0LvPjtd02hLhNIS4vnZOvg9eOU1sTNwCAIFvZ1lywJYJoPgSAks1AJ9+zNm2OM761qZ8tZ3+BbmNxWxIBAKYjiHzXevA7/soHrQubm3trbc0jdkgVooAgukHsx0qQPbIIgbYIAoKoDBEQl1aO/CGVvZ5IRjlyIdaPen0JyGGvtrpF7AaTHXtT2KumSCIy0+1hJBGZ0Rf/1Q+dbOYnSJc5APb5qz1jXpwPgvniq9bRmlpr/ik2ZvPUXDVe/fAReXNiHvVvnIK9E5mSbn/RZ+8gIfa49UNskDhrGEF0xhQii24PvRaJLGpnfZETsTNIuTZk3GohlPqgW11k057Rv3Gz1a0schhBRBLNP5Jojcxna4gcSptb4zVGc2Bc5sBYk1FfmdgcdNbYzwLy1Y2is9rceKiRzey2btaHrHPBGWDuI4ntVevqAY/zz4M1Pm8N26u14QMIoJtA80CnvS5I699DPm9vmPv6du6wSx/OefPs7NWv/e/s0MZ57QGdD8xn9/enyjkT9rzr/Dn1rlwf6M5AaWeKtDadl8rUyWt76ruVX1uSqe+rOjLVizfUvnbqKpNmXzamp3NdrF3yz8R0Nie1p2P7TY8ydRvquzbi5les/kpXOs84e3y+CD6n0idN/7a56k9ZY5KmM9uzN9vkT52r/1Z6+81v0l186q2vtSnbitWRY5+0IL1zcM7L5pPd9ukIh60d6RVXXv+36oz3Spd2BW1XZzZoW6j+Spb8yq1MdpKRXnuSE6u/tX5b3twXa0tnY6m8/uo/ufrSxlqIty55eqTVCenfenatnDr60nm2yab0bb/qCqee1alNY7yal6uytVH7DWvj2e/W7ZjYeWXD9r3pxr36dhzqs6mxireftU1a/+r5dhdUqzN7lZWu3VME0QB0UtyAixvg5pOvroErPwfPMD8U46kxAOUDHAFE+AB9H+ABD+BDmTrpbgsjkuSAighj4JEsUAE4ACtAgyfGXu8DEoBxwA5w6IcKkESEERAFQoAR/8lmoju8dpGUG4ebQUDDzRBwBPwhgoijW0RyiCLCCJQAeWyOnAGGkUm6EFgABjgCfgE5wCzQuwQR2FMPUAFWZAA+ZcCYdj2tNzeB7Qg3OwRzHoED5oAuRIpe7emLiErXZ+Bc38kjh3SwBYAjIw/MCwCy7/+Yl5yfj+QzyuTFZHZDJCMWyHjQYP31w15jNnf6z2ZlAnvYCbhaIyT/9PPy+fIZ5/fFZ335bBST9QCgW4xIQreFfAIhQhr4q/UxV+bVGASAPfAO7CN0vebpO337QzXk+Yb2/AGpQAoQAYBfGR0CYoYAIoLklHnlsxi5UIeA9kM12sjrv+9ARhTdZnV7GEmU33LEBqk1hkiZmy9p/mN/mgN7sbNBzE87C8yP9eSLxlTIP43XOMXmQ5ovyyNC/ENcaG7NkTJydGqDyCNvCFsE0flhHSNGiJ7bKucLQieUd/44G7RxtiCYzgm6EEJt6KeD3OqMQCpzZiD0CGFE+7e//e0LYYwgWo/Ws7Vrba2vOTYfjS9fiFDKG795kBbMjTYCn7LX7KP2tXVxthifcTjTpJ3D1tM6mcfOE/tTQDS9+ums9Lo+/1feXtVGmpyzE8nr74LYEAF1XiKYHgJ6pZSvOMO0o9MvUPeKKv8xj+bd7aGg3lsfzml7tT38uWJ9OBc65zojxGefye3naO2cjdLpcx5u2anrXr5+Thsq18/W1WdlZ15ftd1+lbFT2LaNqfFsm0fp+snGtUW69mf5tmNPfZOT7vO+8vQ8irWnD24Q0i32mbb6skmdwKbs2jJy2aWcDiHZ1fnIvuq1NcY+Z9Mprg99kt/+tdvy8smItc8X18b6WxJClg3NTf2X114gV7vtkzy96oXGkV5t6JLPlupqt+W1z47akSGfDbVVL11+2+tX+eoin05zpY5MstWL1e28lt41qWxjbeuX3YXskCefXLJrx6azRbvaVEZnIb2nHF2CNoXaZJP6ypKXpysZc9RaZkey9X3OTf5+lmdj9qy+7CAj1AcZ+ezZ8mytv9aj/Bmnp7j+5bWtj+zTl7HXDzl16zfpUtYFVTaroyN94vL6+6wEUQdNAEOEBmlADZZBXudB1oAfQAm48MENaAQCgWZBOSJYrB5pVCYNBMgjQBFE7SKI9ANdCIGfSpf35F8eaEASED3fQ3ET2JN99nkl1UR3wLBdaEGUa+vpsyfRwFH9eSqtPRl9eKVWn8YRKWM/4GM+sH2EFAgCSIEjIAggC/RGegJ3QBwAFUEUA4HkgKeAVmApsG1+gCrzli1AE5JIFqgDANkg1K8YWNQ/IBch04/AXu2VByaVNxb1wL+5dTtrXrqdbZ7L7zznS+LdHNLm1Zqx1zxlS3ME5Ctj7xJEIBZp47P8tFA+Xz7j5IrP+vLq2wc2Iv/SJwKIWPQ6XiQIQZRGGvmxuTLfwHpAPYBv3REqJA0xQM4QA3lkwNxHmKSRAusmVk4PEogUIBx0SUcoIogRC+V0I4Z9z9FNIlIq6FtgB8KCwJw3hwgiUoMc9n1Ft12IKLuMyXjt5/audZW2182J/SLNb613fmaM1ltMR34a0VMuHeGW5hPmxHzwG3VC80QfPfYCMmGfIn3OEiRvyZ4yJBDRQwoRSXkPwOQFMoihmL6IIpJINhJZORnt6FCXjyN/5tltoQcD1sUaIOvd6Foj5Fsgb31b03zBOI2Pb/EHwVooNz/y6sgXSzfHnUt02FsIO0JojtzmIWrS1qxzpH1o3bRBMO0Fb294yGas5lt9pFIbZ5n58NDO98edIdp2rvERBNFDR0QTme5cs5+8DeLHofRjHtkq9oAQqRTr3/lrz7aHP1fsbOjzsA/vzgvx9nueeeX7cJfXZnXSfepZnVfp9Iq3fstX55aTV6ds2595csrY3rhr23x8qu3sWFuu7FGWjP6u+lbfHL/WptqGG7TXp9jnGr1kGntzUj/qpHeelG15OrdMms5ng377nG09srN8uuiuTlxf9V+ZvKB9Y1VXUGZeBDLGISgXyquDCbJDe2ntyG1/1akX0iGmY29SyConF46T3vJtn071QvaLqxPLV1Z75Wtv/SYrb67S23hrn3x9N7fifGfLNp1NdNReXLk0efXsqe/GkJzynadTXr6gjXT9pXd1kilsOzJC7etfTJ9y9afvqM9GMldzkw+fc9Z80KHtqatxiLMve2q75dlef61H+TOmozZiuoxFeWuTbdW3b2pbG3G2kaUHQRRvOTn1BXmBvocEcSe3wTTIjdVtnvIGpXzTDKmeoQz2aqYPZQDCBzVwHHFCXgBAZMYHv3JkphtEH/wCwOhVIoACqAw8kiMPRAAHgBzAIABo+gPkIoAmxwHiFs8tI3JGFphgJ3sLTaa8tNiCIRpek+pVUyQRoPSH6BYJEQJQAKAFu8YJ2LhppIec70qyM4IGLAFhBYAWSBOAucAtICUN2AFvAJS2wBVAZJ7MaSS6tHljB3KYHOAFoEUy6yMQzgZ96FMfgjx5/bIVyAQslQt0kLN2xmy+vGqKKJo/AUBDqpHu5le8/pQvifmWW1cAun7ry9xIm6fIYaCULPCtz/y4PvLt/P/MJ79+nuzWVU+v8XiAAPzzvwgiP+Ur/Jy/quMf1gKoNs/m0ViAc0StNNCPpCFkSGIkARGwTsZu/qXFETDtIwuRCEQQORCWTJDjT2J9IR7dOMojJBEUBBHhczPoFUgk0c2hOMKIHAr+MxFZRHQQGPbxGWPmn/YtIm1unA32NB81N/Z6rxBqk0/SYa3bH+aL7crISBu7QJYvmCN+zu8F886n6aBb7Dzy4MdNFz+LwNmjyJ18BFG9PY4gOts8EJDna8mSJ4fwOJuWMEqrjzR6gKa9vHPQ/mk9rFnrwy+krV1EXlqwxh4CCOQifOYh3+Bj/MP6m69Nky/ki9rVtnk3l84NfuxBmAddbuasn4cdnRPmt3PDehuXufUGR29PkBcilmJ6nM8IoLnjD3yBT/CVCCLCZ876zOBLzmVnMQKprXXWr3L92ptuEp339mv7+dnYXn9Wlpw+fBYW+owsXl1kK+98qUx5ZelVVvnqeZTuvDrHUl/PlJMV6iud5cXZtzaSkzcfW77t7qWzUUxX/dbXWbZyyVz1TU558vdsOOu0gw+2/Y4znWurMnqSyzb5LfeZuHrXztOOe3n6wzbS+ske+uuXDn2c9qxN2dO45LPz1HuLsJGvD7G8QGf9w0mVnXr1KWhbG+Pbm5Qdnzq6sl272mdHNmw+GyrT5kqXtslmD9l01i+bKkuu8a49jVfc3J9lrVX91Ed6K5dPhzL2iwXjqn/lja3xsrWybaO89mRru2XKyaWrfPrk6zvd5bUzn8LKZU9lOyfNlbE23srozbbS2UxXetTpQyBfuXTlK3/VV2UbN67i7bsyfWza2LdM/8q0bfzq5btskVcnJk9fY5Cv7VMEsYY7EOnKxWdeh9tpaXFGSzPQYNz6eKoLSPkA9+Hvgx55ADCQlkCzD/JAonIyAGIAASjxga+OLICprTZuZJC9BeHy+vZqaQeHiURMkEKySKKfTidj8nKC4spaGHoQFaAIMXQ7BCACK7576IYQEAH+jJOdkVxP2hEVuuhx0wRAGhdQ1U0SsIpkAWaBXmWBNaBLOTAH/CKY2iJDAn3ArvkBnsyPtHkUEEgETwwsB5z1STed9MsXlKkD4NiqT4FNwKgQiAckgUj1wLXvFJkvr5cZs+BGF0FG1s1xIX/ie9IFvoVUmkPj0xfbzAsAzDYx+/Qrb2zmwxxruzrXt9f/K3/W78mnl43G4xVkfoUEIgbS1kA6f7UX+DJb2RwIb13NZ+mAPzKGJCJnSBqQb/zmIjIA2Cs3/9LIBRKAQCAc6gRpZciGfMRRjBgihd1IIYf6jCAiqBHESGKvliKD/gbD/yS6WUQQxYgtndaIv1lDvgnwmx/7yB42P/YMouimGzEwT8bDB42Vf62vGbsxmC/zYe4iieT0x9c7N+j20IT+9hxfYgMC49VGhI3vCshcpE/aWSZ4+FTaK+vIoXb2vqAt3yMTQVQujbzQKU6Ptnym84Dt/NjY7Tl+Yg6kjdWY23vG2zpbP3WRPfNVWkxOO+XS2uZ/6pVHEPUjKCuYY3Y4Q4zF3vYDNMZqvdisnt3Z3n70wMTfVGjjfLZHjcsa2avSzig3k2767Hd7RRl/sUbOXe2dudI9XOBH3hxxzgjqeuCAyDpvEEe3k84g5/Du/WfSez48I99noc/DQh/g4tVXuTbpVq98y9RVfuqo3aN4+32kj6z+t82ZT6Z+5dmW7bWt3Fy8xfba17+8dH3JV7Z9VEZuy09701v5MzGd8ELj0Zd2YmXpzIbyyZz2V55e9tZmdT5jWzJ0hWVWV31nM3ll9+bIWLMp2XP8lT9DEJNNh/wte5XrO/vINq/ah/PIKRfINva1m0whGXLprmzt2jLptdV5QlZZ5WSUpSN7lGef+BzX1rWGV2X6qY/sIbfl0unQT7YoF5JX3viVJ7tzp4/tL7vJCPLprb24UB+nDelNTv5KZ+Xksv1qXoy38tLp1q4xZEey6pSd5doq045M81lc+/JnrE2BrnNsa5t046y/+o+H0KXP5CpPj3KBTLYkaxxfjCA2MQ1qDXQ4+DEWf+kACAHJiEvkDxhEosQAmw9zYEAZYohYCeUBpwV6QEOAG9AEuLSnRznAAhD0/UD2OEDcZHmSDNwApZ5Iu/VT38TmJDlFC2Bh3RIZl6fmQCA9nlD7bgtCrJxeQDeCKNYPAkmXvryuCrgYK9AHJAGFABhA1ZN/eQAuoEYGWFMGiGnXjV63I+bGvJlX865/864c4CYfgUJS5ANzdGaDsvqQJgtUV8YmJAOxYFMAlI1ANxsAZKDbK2NuBsyPdE/13aaaZ3Ob4/OrNpSYX5l3ZJMPpL+5MV/mA8BkI/sATml+4aEAnfTUh43TBsqPy1dX+dqiLB1bb10RX0DfnAOs/FIasJW2Hvko+6y7YDzsF4DzCE4kz60QciggWkgacE8+P0EKBG2ti7WwNuSsj7w6gV4EEVHQRlocQezVReVeb9SnW8DIojJ5MeLqtVIBMfze9773QgzdIMojjWQQTOvVQx7zANybF7E9E0l0TvCdzgpzZd35Hr+yznTxOeM3JnOozJjl8wekpQcl+mpd9O9MIUevMwohQfYiiAid8khfRFEZv44wukHUxplDBvkRkyEb2VTuvNBOuYdLCKK8PuxPvmx8bGKffWrszsKdD/venjRmsTW31o1f3jrnF+ran8mYJ+XmsDpzqkzc/NJFRn73HpuQuf7Cwvqx3f6zTsaSf4udzR7aIZTOBOOJHHYuWS/kzveXkTlzxx8EBNqtoTPEQz6E0BzzH+TT2rkhRBCdFfZdZxDCiRh6owS59Dmw+70P0nvxa+U7u/p83M8X6T1H5J2DyrJBf51ZlRWn+7U2aX+2kde/vq7qsrO+b8lUTz5921a75qJxnbrScStOn3bSwuqqjz675ZPdvpXVR23SXfkzMZ36EtdX7bKv8s2vTHY1lHM0AAAgAElEQVSprzy9p5+kI7lnYrp8vp7+RVd209M8tHby6a9u9WhP9spGZXCOz8Xq9SXIl86G5rB6/QjyzZ92td15UK+9/rRRt22yOTtqmw3K6y/9lWXX2qksXXQYo6C8vleebvLN4Y6pMvXCWbfz35gq00ftxNu3fLbXrvEmV7k8WXaSkReno/GWbz6TMfZtW/vK6lf7bUtOSO8zctqT1479+W3p5qaxVZ/u7S/7klVnrEL61WnbHCivj+Lab760uPr6bg4aB/3qBOnmY+u1aZ7J0ak+31O/OqTXBrL1+0kEcQfUwIozoHxxg2JEAfAHmH2IA0tIG0AAACBFPrh96EcOgTgybrvUkwWYIjfAkqf+yrVVFwEC+upDGWCAkHV76OBADgU3fV57BdSAREAFwFGOhLCbXIcNx2hhWiSEw5Nw4E7fgCFAAnwAMIAQGxuLNNDj9pFeQdrtpfEBVABhIBewAtjkBcAs0L9ADegCyBA8wRyZX4He5sc8m1Nzpg7gJh851Dddgr6Bu/LJRRC1UScGTpGMAGcEBehmr7bsQJIAvQAzMNcNr3lofvkRn8rPNrYuQCFQql92is0P2yIOgWv2GZd1Rsb5dRsxv70Xt7mSYUvtpSsXK3c7bP0BfeMFWt2S82tjlbYeQHRrwOaCsZg3oF6I0CFtCJvvormJc3snBOz5hrbWwFpoC/grbz3E8tqkm17l2iCg0vUl3/fakED96RtBRBaRQSQVSfSLpm4SvV7q9vD73//+vwmi7yBGELXjN/av/QHsI2z2oPkSy0ubM/PVPrJ/+FEkgp/bM8Zt/viaPD8wdnl+QJ7v26POBOsgWBvrZE/kp8rdICJ7/JS/kom8SSujR0xeGaJn/2uTrLolkcr5fH5fvfNDW3lnH3/NdsTJeWesxmEOzAsfso/llVfffjUH5sV8OCusb+seEeQr+QY/4xNklInNoaBcG/rYJU2/IK0Pc+l72B7GOUv5trm3Ltlkj8ojum5akTgPieyF7OcXnVHWwcM25zLizTc6z8ylW3oPmMReCzbXyp299CKDbDK//MkZIO/zgE7nv4d8Pqva558j7ozo7HBO6DMQsueJMp8vyrKls0X7yorTSaayZ+PsSp4udun71CevXqjuKq5eXeM8dZJRJ5w6s+VRvH2nY/tW3xyLqxNXrv/tJ5uT3bpHabqsnZie7NOOvnTe6uO0q/bpbQ7TU/zIrq3XJp+Trk5aP+nMxvrMFvLV8VFBG4HenWdyypWFdaqvzRnvWMm2F/Szbatbm7NNHRyhLf3sOG1eXWToSae+tFVW+ZZlc/Li5MIv6a9vbZSd41j7spFcOpW1Rme8demvbXorb20akziZ9NKnjGxzJy80vvSLyey8KGv86a9t497+6ydZcTrpSvaUo1N9OuUbg9g4dm7OuvSK00OXfG3prF/pysko1+5Rv7Wp//Li9KSLPuV0CtmWDfKVs/X0b/XtMW22r/ovJtvcfesEkbEAM9DgqS4ABOwBAEAN4APo+9APBAI+AJAyACgQhGSRBS60kycjDkgCgPqIEAEVwDobmkAx4uf7cMCFNoAHcOGpNls9tQZMfEelH5RpYcQFesj2Yzh0ASNuBAFItrMZ6Gms5gFAyR76PSFnA6AVwA1MAWdAlTxwD5AF2KSRicAaQIb0AVvmGEgDIJsPsXJzpg5xEwBSsfb6jxzSKw2kusEgp15ekBfIAJRAqBDwzF72k8+u1tTcCMCxp/1ueflMG6INs7F5c/NgzQOf5kCaHWw2DqA0+9gMhLrdtVHSvxvpKq3fNlb1bVQ6Tj02Op/hR8AooiMA/ezlH9ZAHmA1pxFs4NsaA+CCNRYAd4DdLZ7bN2Ss/8BDGM01GXMgFiICEcQF+um0NtJ0W7NeYSUrT3evl4p7tRRRRArlkUJ59rjVlEYQ3RgiiX33sO8ikjEOvpZf8nsBEbSfEUZrlc9Grs2feSPbGcKPnSPWO5/k/9LmUzk/1zYiipwhdtbHHkUo2GLu+QkbPGRyq+csISsoI6uMDjbSKaRTHbJItxBxdA7RV/v0konQ2AN0sb+158/GYN/wE3X2S3NhHsyTuOCciWSZG/udDvNhb/Ate0Xe2ucz/CE/8YCAD8jzL/bwL20E5475sseUC/p17nkY6DwzFv0ag0BW/9rbl+o9TPOwx9itpbH1sND+cK4icF7X92DNfFkfYzaHSCZyiEiK9a8MQSTv+4sIIT3Wwv5z0+lsd27r3y2ic7x9/jliZwe94j3LAiidI+qcfz5flGWLdslUVtx5VB+VPxNnD9nSbNLX6qsu2+ULtS0mUx099J06szl9tXnG5lNmbZPODmn9mk9xfYgr3znWTl3znK6zv6s8We367JLf9umt/KoPMrv2K9sYtKst+e3jyq6zrD7ok65eOr3b77lu5NWT5aPpWb3q0qGcjjDXyqsjJy5o21jF4Sxxa5hO9dncOLItHfVROT3A9eoiQ4+y+pNWtuXb39pAthBBkm8OiunacVS+cf3Vv7rGdsZblz3Z0bgrbz4akziZ9NKnjKwgvWHbSpMxHrG8vpu/9GufbGOqLlvLJ9ccyQvk6mP1JaesMYibzy0rre7Uu2OoLZ36rN/Ks5FNZJSv7vLiW/XqVk/21Eae/uYyG+irXTbXh/L4BPlsuorToY9XEcQGt0ozujpxZRkn3sAAoUG6ZfMqJ5DkKTNyALT0xBiAizD48AcCAwnywJt4QQ8wohwoKgYagHF90CH2qhgw0OTZwAJA4DUjZA3QA0a0BVS0ARzYjCwCKPsLnOmwSNIIgVcmARZglh5ARJpt7GYbAGTcAIy+3YSxCykCgIBMgKqn7YE5AA6oAsKAOKEyYE8eWFMPiCEd5ta8Alz61T9gbV7Yo8wcAtIRw27aFshFutSRo1+anUCefkqzBeAUIoiICvsCpQA4/WJ69E+P+TeHbhHNK9/hQ+tXpdX7wRvryx66jN18SUca5etLDFS7UVj/pTOfFuf7K7Nlle8mY2u28QdrC7CyDwHhX3zB3AfsjVfanBo/+82R2Nr2ECAyZ06RNMQMCXOLJ+4HZMgZt3k3bu2be/qkhdLWJBnl2rktRN7k60+Zfgu+8+j2UCwghl4bdXMojbzKuy1EEoV+sAZZJMMGvmePmwO+KRb4q71jruwdJMLeJ6tMsL/Mn3JtxT000t4eQ4yQKXvA3NO55wKi0T6Vpocfs81ech5FXK2hvY0geogkrQ0btKNfXmAveW3pJ6+d2y0PjrRFVJRFJBFE9W4e7Utrad6RMz5hPflIfm3fGCcb28vOQXaYJ2m25XNsNN/2qrNh9176Oz/0LSCIEUMPDpqX9nH+035zPpk/Y/dGBZKIpPFve69zhDxZY2I/EucBnjPXPlHWGiPlyvuuohtBc2RuzbN6pNttpXOcrK8xyOvbDbAHgNohhc5dZyxZD6O8TYA8ukV07tjD7fUvETtLnCOdd50hC0yyI9nTxsqdQdLJPxtrQ2cxezp3VweZrUu+ttu3sg3a7XlONl3She3vNenaF9eWDfo9+yanzDyTSV55dimXr+5RXF+BuW2bXn2SE+pHXUEZXxCkla/exlHbZB7ZtvX1cTX29OtXm/oWV7bldGiTnfLry8oFfYa5mh8601uaHH1kCs2HvLqV3bLGmC1kk1876GOLtqurftWrY0v16h6VayOsHJvqu3kgc9p1yqgX2KCusd2L2apNdpz216/ygjarPxt3DM3BVay/laW3OVBHn3bK5YUrPVtWe3Hl6dU+XfoV5Mk118U7rp03stmyfaW7PsXVq6NPkFa+8tVtn+mpb3WVidOT/enYOn6arya39XTIaytNFp9gX/1exemg81sniIx2W+YVSuDIh3tE7/+xdy+7kSRHFobnDaVuQQu9sNbaaKGVAD2HGjP4CvgbZxyRyUySVcWq5sLhN3Nzc/NLnBMeSQIrgEtgpzfgAE3AEeABAIFFwI98N4/kq5fWBiiL8AEPPmHqD8JwXg73CWl/UAGYAkr0qy3ggSgCGgAHouhtMxChHR1Ci9QfPvEWGnhhA1vYXABmkGPgBAAEDvWNGLIpsqo9kBXpAaIAMYANMAPo5YE1eaCucnXS2gJl+ZbPliACjfLmgC8jfvqVFgA6fSMr+qBTPXCnPFKD3AHmAU4gkK3siyACucrYRx8ZdgKJ9Ap0mlP+Btr4dTegBV2wqG0ApB+w1jcdAVC2s5lOZeL6MB/+qMVutjZYG7QNtRt6yyqno/lnj7xgfSChvQxBTKxJfrc2+N5ai+DwN/v4xtwW+Cxf8meEDSlDDhEywS0eMoHU8Slgzyd8rD29EcN0yku3tqS1o8e8mTMy0m4R+8QUSfSJqU9E9csWJNVnphHWbjfdLPqjNIiitE9MfXKKXCI75oI/IjT2t+AssAfV85XzAslL3t7Kn9qqpwexINN5QFfr3n4WtCNjLiJz5sH+1CdCaazGxzf2EHvMF3nrDeFD7CKB+lZPvzK6Bf2wTRvySElrIj2RR+eUeueDueNjLwKaC7ZYy2JzbE7ZKlg/7OSj/KdvYzJeMRvzB7luFZ0NdNjDYn3TLVgDgj7Z0VrKFmtSWpv2GhvpRNS8wPEXSs2L9R0pdI7QL69PZ54z2sshfmI7e/lSnRctzmA38oIbwm5ixX2ai2C7JUQEnSN83Rkur46P+R5RdA74Q1LIJ/0Io7O4vf6t4s4RZ0hnnHRnSnY4d8iSqUxcufNSeuseSXeeFXeOnf3Ib13y2bx9b11tzvO8sZAtPGLvlUzt61dMjm363b6T1X8+T6e67NU2PdXfi8nqp3nbtulVn7/OfpLpmaJeWWNIr3xt6dt+7tlXnbb6uBp7fkpnfYsro6dyOrJBmfzq1kaoT/urPsintzQ59fQU8kd9reyWZZ+YTLrqY+0IA65c/Wa/9vWl7qXyq/Z8lT31ddqsvpAMXQIb1DV392Jts0Efp/31q1y40q8vdVdjpV+9uDQdK6utfpSpS77+lNU+HclUXntxZenN5mT0o2515XN6r/xFlp7VIZ3u+hQnow/6hNqufHXbpzQd2VA+/dpf6chX9Z0vG6f2a4M83crIWtvS9XsVp4POFwnilYLKGrD4XtChzs7AUIdCNyrAChIGNAAq3mgDYIAcYKAOwAMQpAVpoFAbhKYQaCQP/JCRBooAM8Dcbw/1jYBxHFvEgt8ZBkqARG3TAeBpD7ABKX2qBPRolz4TIrgJ9Omit9bsNR6BzcYAoCCZwAsgykZvrd1KsklAeIAcpAvJAbwChcA6MAaUCcAaEgRkIQLSyuWBbyAM+IpIs4Vd/BIx4Xe+RPa6xRMDnIG+dHcDwB5gTx/a6UMcuVSnjdDnaWwXIrBslaYrYKmdPoFCf2GQP89N2wZpc/g8GNBjM11sFOjkB0Ff9SPNDz59o9uaLbTOW/diZeqrK18bdrSmmkNx68pLgEiE2Dqwxq1VafNgfbA/n5hX88h/fFZaObCOvCAOPtN0SydG0Nz6IZDJGbP1Eilv/Sgjk5y49UQ3Pfoxd9rQiSwpQw7dVpJBYOSRPcSQHYghWwRppBA57I/W9JtE7aw9e6y9zSdeWAjSysWRBetYvn2lrf0qWNP2rdBLHu35WLDXEAXzQTa9CJ86OpxLbhftB34wBuPmG+tSORkksJvEJZj0Iivq2MYWY1GuDVLiNosN9MizyfpFZMTq2Y2MdRuLsLPHfJg7c2JtmI9d69LstBftX/6iyxoTI23WGpuQQWl+yG/51XlMj/0dibM2+WHXkL3V+rLfyLSXtXduIn1uBvlYnbVITj3dxiHN727xyDv/zKF5d/4i0PkHuXMb2O8NEUN+E/id/7UXtFHG9xH6fExOvbPfmesLEZ+mOo/7A1Z7DnzttHPNebRnkrNFcNbUv/NHGfnOpM4pZeq2vHYvxdoInWt0nX1sP+o6F7W7JZ++xpLcxvUtfsnOl+obw9rHBv3n2+2nOvHq1l6bs3xlbqW1ra+V0e/qrW/9KE9WGp5IR2M6x1D75Gr/SJyNdF75Y8vrR3wlq//kyQRQxfrRRqjPyskKykuXpy8fSOvDc1WZPDk6xeqE9NTf6tq6tYMu+fpIV3HtauNZv/ZXnl3pyXb12Sm98tmcvSuXnuxTdzWvWy6dfrq1zU+Vp29tWTk60rNjoKeQTHG688vm6SanrXRjTpdYvbElp4wcX4uTqbwxqNNn/apPNts2Xv+lq/Z0pTffkJFWXh/paIy1O/tNbvtvfOlPd/l0iPV5BnLqCvo++yej7LQ3ezauH22+O0FEppAnD+5AIXACdAEygUJADaATAy7SwAKAAzBEaBBDAeihh3ygjyxAApgBY0iZh/4CeGk3d8geYAC8s0sfQsAJuBLoowtA8VsZN4luDDswTEg3gIggm+kAwgAv+v0Oxi2qW0OAhV5vrX2amm0ID3vcBgT4AvoAYUBeDJwFzIAu8kCXuBspYBEY5GN28Cm/6DsAy49IHkC4JFGeXjr1I0jXVwRRH9IIovb6ZzMAGRGJjAQo6YkgkhW0o5vP3DR7s2+xt4GKW9jqELH8pS0b0qN/AFQ5/cXWEGBoztpsYhu4DbQbe+va5LXr8HBj6Dek1pkbZp/WsQtARSL4GwhunYqtN3PB/2zmEwDcPPMX25EzPlOnXHDLh5QhEIjXEkTEQmh9iAPyldFLf32J1SmjW1AWuWcDkqIeMUQQ9eH2EHFBFCOHSCGy6BNSoc9K2Sn9yy+/fPnclC57xPj5QjDv5sZZ0D4Uq7N2+YlMwfpV3zlRml87M8SCOUAI3E7Jt78REC9r9EFGoM/a7PeVEW8vMNhhLtltbu1rQTu67H2kj05nl36cHWS9ZHL+kaWDLW7CvHjSTh0yYw8hp4i1OUZS+x2ouWh9mIP2EX9a3+xur1pTfMaf9r897ixAAKX52nicl3yWH5Wr17aXPp0n1qK1IujLWhJbY+2vziR63CL2VQV7yJJDCsXakzcn9rw/GCO2V9jGz/wVyUMI6STjVpFPkT2+bI/xNXKan82FuVHfyz7nr3lCNPt3F/ZrLxPt686C94z3XClNfw92/e7ZUj4btFEmSG85HWd59S/F2VLfnbXbBx3y1XUubtkpn75sru3G2hResvOlenr0SX++kJf2vMjm9FQnrkxc+7N8ZW6lta2vlWHb6q1vtilPVtqzKR2N6RxD7R8Bg+kuzsZ8VHk6t7wyMVvInjYlTyYsBBvph6xQn8YlTVbYdHkyYavG3Qt5+dqKya7O+ksX+e1j7aiuPuiRLpAtrE3pS5cxr67mT32+kiajbusbyymXLelojjbWpvmQzp7a0r3l2UguWbYkR1aQp0Mgl42n3Oqm59Srv/RJX+mjszFIZ9cVQaSjMdB1y4+NY+P1m360b41Jp7cxZIvy9RE92Vg7srf62vJ01sf2mQ6x8gJZZWfY8dc2u5qLxsyG0sX1o83/rEAGJ7h1yqrfeGW3fNM6bODFDdJtkIe/N7ge1AABQILgCRHEiKA64ApwI68cMCSLVNYmkJO8Nt0YAGbeyAPrAHwkTMwenzEibYCCN/psAjLpEOQBC3V0AYKACCDhBgqZ69Cy0CKISCSb2cQ+YwBsABGk1D9uBgzJADlIo/YCwgP8aAdQAWgAFGAFtC9AA64CZcmKgTkgU7sliPxnfEBXwDzgjZAiedoCbwHDgB+9+qo/YPkkk9oJZAOJbAQm2V6Qbxzq6yNSyQ4gz1t9c9UaKm4T2CBIGX9ZE5FMfQPOgWfl2cM2YNktLt2tWeu4Nb57QL3QOq+ucrY0b/41ipcg5tm6QkgCqtYQn1tX5sB6VmYN8D0bzTFShgTkI2nlxhI5QOCQM2QM6ULOkJk+DVWPMKSHf/m+uaCLfgSD3AZt9+aQDvlII0IoyCOpyFNkVYwUIjVIYreH/eVShMcNonLzAbgjJu3Z9rQ1qcz+KTgfrN/OCTLy6vmzkK7OF3uPDLKATFhX1fG9OWEDW9STU4Yg8Y+xGy/fWrPWZi9bzB8iY46dC9o6GxA954XgLEqGfmtCO+XaISQ+e9QGabHv9YtQ8xs/IuDd1rKFTWSE9pbY3mRje9Q826OCfdlLHHtXuk9S8zGfds4aI18ik4giu+wxeqwn/QjWptjasobrW+wMQd7cCjqH6dJW/86ZzjZ584Ss+dLD5558pcxcmZuIHf/xscDnzmeBP9lvLNoYx1mm3pw7x+lzg9tXIc5zZ4Lz2As8Z8Pu+T0bXpumr3Mj3cWdaeJkpJ158vVJPlAiveXJb3n1j8Ta6Yue7Djbkdl6+cpOW7VNXzaXJ1sf2p/9PJq/anvaI68/Nuh/28hny/bJtqvxrMxVevui46qv9J6+SJ92Ad/sVcb+gJ9yQZnnD53bV7puxY3vykZlW66f9ZF+BDL6F5JXzkb4Ch7KrlM+fdqV1k95OuzBxpZOZfWX/JUN6rJb/dnHlm2fV+XqTxn5+tCGffUhlq8sOTFZYzr7WX31RY+gXfPIj6XF8oX60Sb9W7fl9aeMneVPefXViUufco23+vVJdqnLJ+lKnr5TLtntizybCsmsnvySvvLpqa9szlfZlO7ay5ORT0d21FZ585LMma9feuoju1d39elemeTE6q0l45AvKBfkTxs2T299fHeCiBh5k4wgAk5AmYc4wAd8iIE8oCDg54GujKyYTARRWn2xeoAmeX0Ag36vsjd0HTo+62QPYAZg6AOw0D89bNO+37YAb/L0AhZAnT8o4xYxnQ5FN4tuA4BMOthLN3kEwoQigewCFPnDH78xyerY5TMndgBjET1ADAgUAmeRK8AM2AoMAl8AoPYIIrDXTQL/BIzZJ89GYFE7wJgubeUBOmBeHuiTBugiomJ9CZUXkxXYHjlEOBCSgG0gUz/0A7UCMAoEIuF8YzEXLHwbTN664i9raImgPvlHCLSyxdiM0Rz5TSpd9OwGt4nabMW76XejZ4N59ymdP2qEsAKebpwBUQTBugFerW3r1vwiFGK+M34+iZzxizx/SfOJtIAkIAx++4cgImTybpq0T0c3TXwgTQedYnOA3NWP+VEWQZTWV2SkdOQQYdKfwA5kFUllC8IqZpu/WuqP0vTXS8XaWG/WofHzBzBvHeaffNSeVm6vm2drtr3Pp+XFZMSRA+21sdfMB5/bj+rNi7S56dPE9rj+2gf8Z/zWlLXUSwa2Iy90aif2cqgzTt4Y6ddXcuyjX1uyzhikRTm/I9nINF95EWCefJKLEG5srsyrwDbzylZrSZBnb3vLvrRHyLQX7HFngzNC4L/OWL5Tx9fOCmcafztn6LCWBGtInu4zaOOsQ4T53Fqvz24znVHOXnJelvmqw/5pfpzPzlxz5GUeksjfbGIjm5wXbGV760ReuTIyysXmnF108L1zxp71R2zcTiKLvgSw9/dc+O9///v7A7cH7TMxXXuGdbYoWxBylsvXDx0e6oGCLU/P2lz9I7F2+lobz3bnGOQrM4a1Vdv0BUTKd37La3/282j+qv1pj/z6d/vTPlu2z3ypfstfSm9fdFz1lZ/orh9xuqXNbyCPDmXykQtthcro3L7SdSvefrddNqmvXNn6SHly+heSV8d2WAguyq5TPn1rRzLaG2cv38nKe9Yrqz9thSsb6BK0Vb/91WbLpPN5esXKkztl6oN+bZPTTr6y5MRkm8PtRzq57ZdO5c1jc7L55qP22jRmddVvef0pY2f55MXZUZ24dHL6TIc+q1+fZJe6fJKu4mRWX7LbF3n9FRqncm3J8o04neXTUx39wupY/bXXF5ny2idXW2XnnJz5+qUn+7Nbmfpk6lO8MsmJ9W2PGYN8QXn2ZkN15fVDb/ZfEkRCNdg4QysrfxXruPKMKGaAYJD9CwcPd2DIQ9oDHvjwAO9BH/ADlqSVA2IAFaDnoR9oUaecrLQYAADKgApgAgl0sHTgcKjgFs8bY+CNfuBFu0iTciQCaAEeABxgjl5g0xtuxASg6TB0SwnceFsO/NELlEgDH8gOOxATIARgBFrdOLVY1XnjDsAAYsAUMAeARbQCghEHIDAyCYABtoK2yBCQxHcCm/jeWMV8xv/e7gPtgn61pwvgW8InLagnF1GUZqe8evaQEbMXAQFku4kCLOWNoXFEkoBk/fIzXyDhLeQ2jFhQh5QZGz8I+uMrgd/opY8txsRWYNOLg9bnrmPrWV7dlpcWF9jlU1ifMXsJYI1Yd/T7LA5BtJb4m5+F1i+AKs9n7Oaj/MH2fMQfxqE+koAQ+gwRCXPL5PZOWeRQG7qK6Vqf8D2Sp7x+xAigPrSjCzGSjyiqR1iQPDFSiBzqG7FhC4Lot5FuCpEct4Zif6xGuX7sC2vRHreH2yvK2/f2Mv8k0zomT07cvhcL+ZY+a4IMImJ/d+NkLuwv+0/s5Y+zwK2+/WhfaKdf+uwh66a1bX3bL+rptb/piYSa9/LOEwEBYp8xIUSCPtip3r7jF77sN5v8GDFt7iLo/dVac5OM9ns2WPPKrAN7wBqyziprPM4J4xOzg78iXGJ28gk/CfL2Opsip+0xOvVbMH/OUXtUW3NCJz84e5p3e8StuzPSCzPynhVIorPW77rNn8Df9FoDSC2dbBaUC8r52Dwp53vzJehbv/q0P9nl5tAZ7bxnh5d59n/PQOTwrQSRLucGvRucY84RoXMlOXXS2SHtWeE5Qsc+e9Oz8rV7NKaPXjqkz3ZXZyNZfWfPtkne2KonL10/K/9sOh36KZz2yK9/ydXPKZsOek/f1+ZenL4dL3l605nNZLds+9Z+gR9b5GGX5r62ytXvuO7ZqC47z3bZRHf6sl1ZY6n96VeyytiZD9LZGNhL1+pQ13iMT/sIYvoiiI2XvKBee/rW5vSrK9THtknu1Jvs2kZm7a//2tIl0H+WVW586pMtpmv7rN/GlO93btUJ6RCnQ1x5ZfoVqtNHdqaruDbJikuv3nTSVbl05ZVpq6xxbXm6k+EjYXUmU/vtI7kr3+Q346pe38YtrE3prLJkYaAAACAASURBVA9tsil7xcrIJFcf6S/Ol7WVrz0dlW+azGlHchuTuVpL+Z3O+k9/eXq2j+9KEBnsd1n+CAHgHEH0kA6EeYADDAv81AXUlAcuAoHaBLpqTycAqA9vofvjNB04Dh03eAhanzHpN9IE8AmAIpDis1g3hT57Ah60AQSBS/p9Btm/vkBWyAIzEUT2I5V+86ZfdiCS9HorDqAgscotVnX++iX9wFoEMeCHJAB5kSmxALQGYrsdAJDoCFjzobEBq3wk8BtAtQRRO7oQKnoFwC9ASb96REsMQLNTvTaF6tmLcACTAG5EqFid8RmHskgNvUAifyBziHgbQuyBAUwC9gBhvghMi4FiugHWxsQ+5MzasHHa5DbNbqCrTaV+N6n1hOC7hbA2rDugFkkQzGNEHFA1H4K1bF0YI39GEI0h+wF7Pls/IdjIQZ91+hTRbV0kDWGIABi7dHkx3fQifG6j+Lq5ESN9kXi69C+OmGgj+E0cOQTRDaI8ctgnpoigPFLY/0D829/+9sVu8wCk29/Wnj1iD7b/A/GdDXwVCSAvbS13PmhHnzJrXdy6Js/fZM1FZI7v5a0D+xgpMIf2o7b6sE+0K9Btn1jr0sqdN/aUNmyIDCpvPPpvns21+RSsSz43J3yKEPJRfuJ3vmrNSJs75daAYA7MpXK6zHlpa761oy/zr6z5tq+Vt/7EvVhqnOy2t4zNiw97jd+sZW2tD/1Zv/RpHzmkzxlA3ss0n5A6O/nN2WMuzIM04uclixds/pKotJdy+kQwvXhBusnyPd3mlh3mio3S5l6a3Y1F2hprXptP8xaRt3e94PEy0FntZwnOhR70xb/99tsXovhawuj8cK5s0E8P6z1bOpuU1b+050Tgac+r1ZH8s3H2bZ+ro/Nvz0ay+lamfuWlz/pTxyn/TH79SG+62aNfeTKBpsrqY22TLmiTjmQfidOnv/VHdqTz7CfZ5LQ3z/lVLO95AytsOVl5bR+xkUx2nu2UsyV7yNJb+ea1rW/15IRsp6N2lRmDcNapLxif0LNeufwSRGX6Xxvq/7QxObF+tw37BGXr7+RqW/6W/bVNH/vOMjoqF5PNZun6qE+xcuMpkC/dOJXV7+qhr/J061eoTh/y4mxJX22SFZeuH/lTp7r0qlsb6uvUQ75Axtx3xm37ZLQvvX6+8s36qXo6m8u1ic7Nk2uM2VFZ/auvj/QX59Parm9PH5Qnc2VHOorJGMPam63KpOtfOv1rf3JP/ZEaShvgxnV2xhl8xgbAKINw0+bPnSNe3twCzR7YHuiBxPLKeogvGCTn4Q8gKCcfOJQWADO6AT+EzhvpDhuxGzqAHuhgBxAIqJQG8IAYJM+fQPc7RTdEbhz9NgVooRsJQHb14W0zkojEaKMc8KCLTQCSmzC3qA74PkXVB0AKDDn8+EkdgOSttrECWIAX4gD8AXcRIfnIIsCEoMlLI0HaApfAHt/xKZsAI0BLAJwCvoAUeQBYWwArUigW6A4Iph+hFOTJRMTkI7hAJDAJ0IqBVWMRA7HGEuBULiizFoA3AN5c8CFf8TdyCMyZC31pzzf6ktZeWsxudjUec47cX21E67tN1KaqbMu1ZYcXH+YLOaTX+jGvAgBsjXqpwbeBVusX6A5Qs5cvzB+bpREHvhL4g5+QAWQMIeyWDrFAzNzqIRraGrOYXu20pzc9SAYymH63UOQQQaEbQ+XmjKxyt46lxW4Ou71kk1vNPjNlE7Lj9hCRZSdd1ps12NprL9u7AXnrlM/UAf72grxYmbVsbQj8yMfWON1i5eX5Xd6e7OWINSN4AYEUeGGEIJCpffaII4H61Ud7SZ3+2SaoY59xsFUwj/zId/mLr/gnIu3WsP8VyYfmyX50fvCFfui3zs2ZNSCYA3NJXjDnhdZPefX2h3lmDyLXXhGTb2/vCx9p43Du+SS/31jXnj7rzVp27thrG8zN3//+9y8v2RA+/rJP7Bdno3mwf7yQc076VFvsbEVIfZFhL/Er/+rDOPK5ubVGmmdn0drBrtYFOfPbHOVbNjiP9ecm0Rns4dmzzr633xHDt5LEHtbinpGlO2eSqV65ZzE72OVZoU6+M0l5Nu9z+5m0fvRN51W77FMvnXy2XLXJvtqQWT1XbR4tO/uvL/ZknzR/CcamPBvye/4+42QftUf/+hPoasxbnl3ZunLqsjeClD72h2UqM9/19aiN+qhvbbNxy9kkn87kVyYbzvbK2dW45Nke6FdXG7F880OmMSqrD+VensNP0uq0K2RvNmdvtqSHXGXbRnr7S0a8bep7y7N9x3W2Xx3kt+98Wht60m8czYG48VUmX2jM9UWHsspXP5mVO+0569JRu60/7d26xlFZ83ba1jzmy5Wrz7U/ebE5SV++yD9XMRk6tdWPtoX0ls/u9OdP+WTJXM1Nfeuvdhtrt36tj+yTP2U2X//F5IV8R5Yudmw/ypMVq/vmBDEjxDY1MO8vdnrQIyZIHBDlQe0BLwBd5QGj6sVAhjpAxcMeOCCvHOAgT4cYCAQ4gL5u7SwidiCMgAhwAsiTA3qQEDYBYuoQQX9wBAFASBATJBd4AZC88QaYvNkGZtxGkUeC3RwZI/DBxiWIDj92IDv6IMsev3nJRr5iEyCD1ABtiAMAF6ADkID/CGJv7ZUDZ4gQYAQsAZp8xpbArrHyU+AKiSQLZOkTEBUiVGxY0CdPLnltA2aBS/XKyEZUgNkIT6BW3tiAzECuOODJfn5CBpE6t7RuFfnaPBib8etD4CN+EKTpVR9o5DPrBrEzF7uhbJY2tLVbUF6ozMY0j4gFIuglg9DtlHkHhPnYGPiFDdLKrGU+ZefObX5RFoErBuwRQSTMJ5yIl1je79WQhvxJlm5+FOhTJiBqkfXKxOZnSSKiSE4ZMoKAislKu8ViD5IoIDeIjyDNPiQROXTTyAZjtzciUda5dETP3FinwLxyayzwb512HmjXGSB2JvBpxEG9PD36TK++EUFzgyC62bK27OvInraF9ox27el02OfIoz4jKe0155U0X/GT21Z+4BefBvuLrm5XC+aRL82fNWJ/Wk/Iizj/mNMIItK5e8o8t4ek6drYfmgtteaUaSO2Hq1RwZ7Rl/3rHHC2WtPOcX4zXnXGh4Ta79rQobzzwty5nUW6/MbP2SMYlzPYeetrCv73qS+CZm8iiF7k2eP6pt+ZRjf7zI955WfnjP1lfag3NoFdxqCd9tqRZRNZ64YOc+g8d84gib4Y6TfKHqLAqWeAF3jOAWdAD9+AwKNx7enoAR0oOM8e9duXtsoq3zPJeaT8tXaxPzvovRpP9qmXTp6Nt9pkY23SW3n518b0rD/Yks/Yp84ZHxjM7rW9Nhuf9j5i35VOeujNxvqvXF19qcveJSOV9aySF5pz7R+xj4w+6psO6Q35gFw6t37bkm086c2uxiXP7h0PHbXbejKnHD3ae1YL1SvLH2sHm9fGfKQfcmJhbVC+curL16YxXJVnRzprU1/p01ZILh/Ir4w0Hcqbg+buzK8ObbZv7YXKTtu3n/SIlRey49StvvGsnvpKvphMfpJe29KjfmXSKyZT/cbWQ/oaw/roTJPJxvyhfX1claU/m1eWrnv9VlfbYu2k1z/y2Vf9ylQmzmf5pTzfZC9drZv0ZLuYHjIPE8QGczq1TqrfOKMzQH6N8HB1a+d3HkBBoArQE3pIAwE99IE5D25BuTxZgEsgV1t1AcQe9v74gM84ffbZoYPodXvIBsCj2wNkDQijC2BB2oB/bZA6wABgQN68DUcMyQk+UfOvL3xGtTeTjcGY1SGrbKEPIaSHDQgG8lkdEqvM+IAaQAvwAuAEgAfJQYaQn/LKCgCdtgIwBMDSx6YFvMCVegEoFYApYCuip//6AL7Yop9IqJgs4FXb6ugDyugA1gKzQGsBYAVQATrjCbCqj4zQA5y6TRD4X95aoDtAWMw+dtLHT+wPtMoDh0CrT5/5vU3VWm4NW8dtJGUFa10bf5wGmUc4gF3kMNDLPkDYmjQP+ke6kRbr1ZjY1ZjZbuz5hb/4BUkT+AkYdwuFaES+kA03UYgH4sDHdGhjrNJ00a+MDoQP8UuucnHksTR90gihdHNCDqHRJ3KKALJBXJpd7ERgkRk+MHZkx9pDMtrP9jniJeYzdfa5uRKklXUeyFvPyVcvLlj39NOXvP61Q8DsTcQEcfGSyN5Ijz7ZyFblbNNO3ryaay+8zDcbtNOXfdZ6UG4O+Jz/+CWC76+U+gTXzSEfqbce7EV9sQ1p0Yc0nc4oa4jPkU5rwZzQL5jjSKG5VdbcKpduHUmTtzaUSe8+kVbGfmtUv3zHVwJbzIe2dNjn5O09e1JQ5ixwznm545w0JoSMD42T/4yxF272N3KILCJsfK7vzhx7yVnD33xtnvQhkLGHWqfWqHHaR2wUjMfZQF5bc2ZcbLImkFUk1Vlvv9vnngU+O7XfPRMAVQ9k58DVs/JemWendj0v07Fx50xnjzZ01u4qXtnk79lxVaedvrPlSkbd6s+WLdt2ygtn+b1+VvZemu5spq90beQ7x8XZu7K1qa58Op6J03HqP3VWr3x9Jx/oa07F+4wi05jO9i/Zqq+18UzTd+ps/k5Z+e1PPpvpkBcHXtUpS1+2NF5jbJzJpVN5z+r0KZMmkx3pbBzZQ6Yy8WlDcuqk6a1MnG1nufzacdV/+sjWN3vXhpWp33ywctKNdWPljU/7dGzZaTuZ+lh7tFGejvVdusWrj0xy6S1PX/K1OeXv1WuT/8Wtg8rqb/20vtl0MtmmbSHbrnxGXlvxla3qtp8zXdv63z5K062duP7IVy9WLmZD5ewu8Iny0570NNZ06e+rEcSMbUAZvA5E0ryR9QkPUAEYAFweygCUIC0AZB76QJhYWSBQvtsBckCfMu3F3R7Qj7R5wCOnES+fgLopAAAQu95qe/j7zLM31erkkbg+a+jtlTLEE0ACaCKa3jojhwCN/oENdrORDHn9sEVANt1G+uSWX9xAIo6RRwAlYARoRRABHMAt8BZhBHoiReqAH0AqEARM8Vn+5H/6lS85RPSAOoAsghjRAhLZop9AlrQyfWmDIIr1Kx1pDDwCa4BrIFVcMBZ6jVEZUIeMCNrQa6751FiAu/ygjfZiduYL+uQDrsql2YcQWCN8bk72cGj9tpk2bmNp4zbTbQrwjjBYOxFFBLFbWuNnR6TDPBgPWwS2i405fxiz8QC7QoA/goFU+DTRDZ3bJ7/5QxyQP35GDtYn0pV3S0inMvr1q410cgC2vHIEhoz5qL5bS0QFOfTppJsyt4luESOy0nRYJ+1bwBzBEOxdc2pdtpeVCcmQFzovrF1ruHOjW7zOhtZ8MT1k5empbXvQ3Jkv7ZF3c8VWbfRJXl5sf5tvXyAgN+ZfmXPL/PuUshcHdNlL9knrk08j1/yF7FmT+qbH7aaz0hmDHNIpOF/IINvaa0tXc2Y/mBvz2nzLmzex+WyOzaM12ZqT1oad7avWJxl7yZr1CT3yhsjxV3vW3mp8zgwvA5wByvnMSzc3/wi5duaZP/Olc9Jc8Knz1Es+fneGsIlOfuRPZ5b5NEf60S/bOy/4BhmPRMtL81svOrShl35rx7pgE9+bP1+gOP89cJFDt5p96u7LEi8NnQGefScYeCkfSBDXvgd6ZT1LxVsnfRV6Blf3kg1X9dp2vl3VKzv1lxffanNVXrurumfL0iXmh7Ulv4gbW3GyxempzbN2kE9HtqSrPtK59dKVk+v5U5szr9wYGkdtH4nPfuW3jO76PfVtXe1WRlk2JSteW2u3sfrG6DksX33tz3oyPbPJZId223fpszz9ldOXbH2JlddX/VUmXlnt05uuZMgJytfW5FdOuvbVb1z7jdXXRvur0HjIVS+tLV31UdnKnLobD5nks6Gy2oiVnW3u1a8t/B4ZFDt3xcp3TmpTvP4509m6Nq1/1ma2p1N5bepbmfqzjzOfDjGd+US8OqTLk5VOvrraVMem/KHs7Fs+2dpm8//7IzVXDStrAOU3prz6jK5DcWmdr7FIFcIVkA5IBbqAB2kPZ3FBeeBMGTDhQQ4gCQvetAX61ANuwAhC2CcJHuY+AQVOAC4AwO8F3eoBAT5/AkgAPICvT4y0oyPyRvY///nPlzfhgBKgA9gAcgiBtPEpF9htHEigP8AQGaHXG3VkFSBys1k/CDUiS09kCwiKQAByQsRCGkiLFAF3gA/AKQBR+Y2f+NQ4A8uAFpAk6A+oQ2gimEuy6AbUxII+9ZW8uEAPfelkJ3AKvAZYgdaCMqBNDPAmA9QCddrqjz36Nn4ygCEAq61YnkxBubB+0946Me/NSQdOm1++9MZtVHNonZg/oJI+awuwF6StAcCTj9gF2PK7tWtu2Msu9qmPBAbq1QfqpZUDusgYUuj2EEF0U4ecAcJL6ujkJ77Qnr8iCOTK15+80Bwt+UAqlYvpEBBE9uiXTQiLoBwpZBcbgXV2WGMRPb6wNgP8ETlrNYKmPoIobt+LyfOjPSavHqFUZp0XyNFZe/3TX5m5ModiL3fI65dc/bVv0m1PI2zaIW32fi8HnAs+wxSUa0OeLnqF3dfWovlhDxuQTetG3Hpyrlhj+pM2d+abX5Gi5oQuc2ne22/WlnmLRIojUuqsC/XkxfaYuVKuTGyuW0fODi/DfH3hJYs5tWbaY+SNx/p2VkgjdvzizPM1Bd+1DvjGuI2Lv5y/XtbJd3bQ5Vwxv+aOPucL3fruRrUbbLG150WFFyeCMqGXGL3wiCTSyyb22MtIsLPefkcQvVB0s+mlkK88kEQv+jyUPSdf+1dOe0jvs7bn68Zbf5Umu+FK5qUy7QMPL8l+1HpjWNvWJ6XDK2Kyt9qsntek6dVH/Z46rsprYx6ktZH2DCpfu+JT7728No1/5dJVvXjrpZM5yzefzKNxetlkjK2/s716dflF/cpnw9nuKr9zUv2W1Ze4dH1lX+XZlCx9Oyb1tSVTfTLb/+pSnnwyxY1145XPlo23Pj3F6SlfvO1LZ2OxcvKrozLltbsV3+pry52x4bNN86ugTFybjbPrjJPZcUjfsl37s8221e7s48zXXlzb7TP55MrTndz6Mbnq88ctW5IvTv/DBLEGFJQWy+s0xeXX2Iw0kJ20/Qum3R56CAMa4gghINVnXEB0twmBMwBKIAdsKa+ttDLtgChvqj28I3ZIqre/gMc+/BE+Mv7QDPKozwhinxItSZSmC6HzlhuIY7NxAXXaAzb60BcgxEY2uXnUn7cfyCDCiqgCmP4ADt3q2I1Q0x0QApACa8BfwF8Z4AYYAmPAXUEeqAJI+W3BbgRRGVC05BDwQki1jZgCYvUFUNUXu5LVTl6Q1l5Mt5iOwChQB8hGQAKvlQV4A7fylQGrgKxAD1/QK8gL2hXkycrnNz4zV14SmOd9I9UmiyC2kSsv9puk1lQ3PoCuYN4FawMxMT/65gtrns+Vsat5zf580FiQgexXB9giYW7nkEQEEQBGygQyAj/pk/6AND3KheTqJz+xQzuyZPTP9+LaqTNn3cogiBFDpKUbRORQUG+dAOHdWFvb0kiANJ9UL189mSV/5KxnRE6aP61jbXedOwucC+QQi/ZBJEOeXvvVzRWCZ77oEJwz2gr0dw5JK7PfnRVInBdEEUXngk8p/baRTu2cD5191l3nHhvpa13QQa9ysXUleFnEToQMieJ/BJyf3YqZH/NmXZsjcy6QKzZf8mStIfNpztsnzTl5ZeqsG22sg9awvWxcCCISxWf61m97nA7zTacybZ05buX81WYvxviQn/mCvki2s9PYzY+zxPy3Zsy3/unTZy8nIoHWmpt15NC+QAjtEaHf7do3gvXKd8bpPNOXNccmY/LC0FcezmqflprX/tiO5wXy6I+XOdM9D19LEPc5+73T+1yX/t72fK3+ja3wtfpI72v8eNoWznqNruwoTvc9Xffq0vPauP7P9spPjLmyW1/b/FK7you12XT6ki+/8cqXrp+Vk74qr83WB+6rE5+6Vl76lkzt0lX+pTh9tbsX39PVmIvJnrrO9mSvyq7Kr+SWT8QvFpdFHtPXWK9s27r6ql35q7h2xSujvaDuXrhqU9/bjtyZT251bFp9PnnEltX/bgRxjZQ+QwY2oZi9mzxvjYEbD35AQQgoAVAFZcARcEYGeJIWgDkPb2UC4hXQqj0g5beOPh30YAf8ES8Pcr8zRLoQt/6qaLdH/e4PMABWAIOIQzd7ZKUBAr8Z9BkocKgNuxsXguDGEHgCMgBDfbpt6jeRdLHRZ1pAIaISedQvWUAJYOkmD+gCigTACxhUJgBhiGHErTww1a1KvuQztor5DVADUCOEgBJwJ6ZPP3TTGfBDEtUD99qxUV/K5MWCMmMQp4v9QCdAGTEUA6xCtxuAm76NFUCtnAx59fSkT155dfTXh5gs4JsfAVC3PNan+eiQae0uQbTOI4ZidV58uFEAbM2xtRUxFAP01jLf8p2+kRhrRWxsbFfeGIwzm0sbr3p+UAfcdzMSQQSEI2nGr23+a8zGLygXyJDd8uxhm3bq9R+hyI/klCMbQHpAHehGEAWgPcBOlh/4XGxNWDvS1o40ErBryZpRr87eRw4KnQNi54A4gkjGmo58Wffa069Omizd9ob9i7DYo3RFDNsv9UWfQLdxSEf8IjiIot8PO1/cOFkD9Dj3pMk7HyJ+1okzS5/q2SBvX4qtKYGNYi+U9IEgWQNuzsyNuWw9mVtzZ720tnZNLUE098ltbH7pVEZGe33SZy2z1/iM08sve5t8/dpjzgztydNhHn1qjyAiW8bEN8Zp3J4P/MhXfG7+zRMZQZk5o9e6tNaQPgEptBf8ntNfzbXufH5dnXqkUCyoj2DbN61rtkYSzY1nhs//vRB0nntxx343imLjd3547n0SxPvgaAHJR0gHrr62LSfYe7S/bZetW/aonlPuEV3v0c/Zb/n6L7/x9pvcWXbKLwbdOumzbTq1KV18yq+uZMQrV99nfTL1U3xLZ3pXXzpW96bTtWWbrn5j9Zu/lT71bH5tvBoXnSsvTa6+5KVXT2Vnu9qGyZyz2m0cHsM11p501e/G1RWf9lWuzZlePaUbS/lbcfbRWZvKto36M1/Zac+W05Vvtv1L6Yd/g5iiOt28sgaTkTtIhhW68gWk/ZsIb16BMAApcgggICnAhiAdaZEPjAEHQFkEUVpZ8uQAKjFS1eelQL+AlLmhQ9aALDeFPvfshpAMG4EXNgEGPvHsL6AihZHE0j4vcnsErGkD9AvSwA4b9NlfNUUCgQvtsstvEv1WUp03624O+QtR1BbxCEAjbEAXAAZsSRcAN8AGcELcInNioAywigjy69obuNYPQqe9vpYg0g8AioXIIWAfgc1OoE6f6Sgvpp8eYxAiKYAlAgH0CQAvEBt4BTIBOATRG/9kA3XaS4vJqJeO3JTXH138Js0Wc+Umt9vbXbdeLsi34SKIytR5SQA0AvzWNL8C+YJ1BugiJEgP8G48AC9ZvuMDQJwtYmNgq3y+aBzq6VAXQUQKA7sImd8BivkgncYrveSBHfrSB/10KyMnri9t2SPsnDR/2RhJQRL7fI8dADhQLuZzvkDIuhESWzfWi3Uk9GKhuBcPCJn2YuvZGWAtOwfEytTRn0zlZJTpq/7Ng6CdfYt4OZ+0sSfo158zRRs6lLePtFWuXnnz7oWR88ULMX9IST09ZDofIojWiLNGubMMObIeWzviZJ2b6n2m71ywn5o/c2Z+7Xdz01xKm8Pk2h/y9pegXWuDrHTrknx7zNowh2TE5oW/fKnh3DRG64YcO+ytYml15hQJdLvqXDQOewFZVu58dn6bg9YIv5Dhd/6m0/iQYwSw9Y/wuTX89ddfvxBEt4fqlUUKrUV5ssJ+dmrvIIp8og/jM+fIr5tSZ705RQr7K8rGjej6TN150LPyR4/P5/yPPp6PbP+Js9bWMNaW/ZHSjf+Wj7ZeOmx6y0enPLl0F99qW3lyG9dvZStbWXF1t2JyhSuZ6tJXTLZ0MrfaX5Vfld3SU/nGZ/uzTj6Z0itzqyx+EfYKi218jyDW5704O5K5l8/OZItrc9ZXTk5610p1jXHbbro+Hom3j0fkk3k3gtigihucOHIoXqANSHvIIlOATg/93pR7EAMAASVpZYCCGPgQAARx4DCCmDwQ5lMxt3E+/0PEEDpveBE2RAwoQf7c/iAFQjI+CWMTYO8WwGdFyCXCRiZ9YmROPwAduwuAImCI4LmVFAfqkGSfp2oPUKjvX10AH2yOIAIh/AXUAoMRRAAN2EIIBYQNoBFH6hC4AqADBPOjmE+NTzBWPuNTgFd7YC6S2E1guvQjkAH22EU/gC9Ilz8JYuV0AphAKDAZAQHMArIIjjxwaqxkgVUkpc/pkj1BLxk61QvSdJHTH318KC0A8Ih7t8WtW/Njnm4RROvBJ2bdEvErXUiiwL/WBKDLf/plA5+ZB/4LyCuXjiBKK5MXjIMPgHd1xtNv/Pp8DjEDmhEzPiAvkBeslR13esVsyx/1SVb7fNmcpFfMLraYE30iivoHtNnnhkdAHM2/fWrs7WH72J6ODCCI/NP6s4akldkHXhCRbx3zt3UtpKubQnLKyIr1QX9EUZ6sOnOFnCA8dNoTytnJ5uQ6Z9TRRQf9QmeR8w3Z8eKAvurF7LQ2yLQ+rBF9douGkDijfLpq/wtIkzK/4ROQSn2339t7YvuzeRebR/PUmjJX1pZ5EyJ9zSt5ofVq/rWVt/7au9YTm5E9X1sgs5FLe9ycibPNmSGN5DoHvRDjc2NRxmcCvziL+JxP1SvjP/rYbn11W4gI+kuwSKAy/zqkP9wUgSQTgUQSy0sLiKKXGGJEkb+M05ozV+bEPndOIINeLjqvzRFyazzOjx62P3rcs33jH31MH9V+Pr5lW/6/Vf+zlzf+Wz7aeunA9y2/nPLk0l18q23lyW0sXUgu3Su3dbfS6andKXfWr1zpZM628slc1Z1lt/RUx1yZ7wAAIABJREFUvvGttvVXvDZs++rPsvjFcgtppLAYRoObhV0D6TxtO/P1Wfm9/C2dtTnrK2/c5TfO5m276ex6JF69j8gn8zBB3A7OdMrE1e3gmrDYvhjQ9nsNhAvQ8bAHwDz8AQwPfuBa3pvi3hYDYcoFYCFgKAa0gDWBLjL00AF0+BwIsQPikTufCLmp83YfefNbQA90BCCCiKwhiOxjAyDmrTHbkUn6ko0g+gwU6dQvoCf2xh/pi1zq22ekyulHVvnEYpYGJOnwqaIbS+X6MQbkE1gCjBAKJBAIEwC0yFpxoCxgBkAC5oAu/4j5zhi7pQBO+RTg1C5iB5hrKwTUlbEhgsgmbcgsYZRnizJpYBo4NBZpegAwoBPxQCDEgFmkI0ISgQFmyfXHKCJ+5CKNSIqQHmAyfREfMcCLENHBPvPVbTH/O3DMsfUj3+FkPXcYqfPZMuAYgLVm+bP1IM2v5idQbt74jA/YwD42SWcjv0iLA/aB/fKALEC7ILfbOz6xRgB9/Uq3dmpfX/pVJp+/2KRvQZnAV+LIgzpy/K0/cwO4mx+y6or13/7kI/uWj+xdaXWCfY7A7TrmO2tHGcBu/ZKz5/lXO2nl0tYyHWQiosrNg7VXIKNcsBe8xGkvp4+t9UdOXkwvW+iU1qdxaGdMzhl/xMXLKm2Ud4YhiJ1/yrPRWYiIsAOxFJdGEt1wupl0Jlhv+hTo4Et20mV8fGa+Bfus88I8m5fWvvlUv6SQDPnm3hwqk08PHdYjH7pB6y/5tuf5JvvyD1/xBTLo9tDLNW2NB9Hie34zHntS7Mz0zOAzutltfflsFCkUkL0+KZV2gxgBjCiql0Yg3SBKI4zdPiKHdNpLXrL0O159st/6MJeIYP/qwr43Hj7w12q9+POJ6c/wmWnPec/4AJp05Z/xx/uU9mecn8YkLn1v7d2TeVRH+h+Vf88+6/uROPuKtcmWLVtdlSe3dbfSt2TTte0qq035lXk23flTHMeAwxaPwWnC8pG39N8YHrX3WfnV+5a2q+ct6e9KEJEkgMnb1gVI0h7AwADQBPAhWsCWhy/QE/AJoJEPdGmnjbxy+oAo5MwNH6Il7hYPAEHI3PwgAJEAhA3YRyK9MabTm2sAxptuZM3noPtJKsLozTlwEyFALOXdUCKcSITYp0j6pr//d2gxIyXAEvDht3A+c1Wunc8egSfACqFAthAzBAOoE8sLgGBkEKiJlGknD6wFbPkTGAV6xMbKdwAscEleXwgMYC5I62fjiCTZ5OtbrJ3+xfSKgSkkUVobY0AukB0kDxgVuo1SBowiLwhiN1Ni7chFGqXJiyMnkR46S6tb0gP0AqfWjPXC/0sQrY17BNGLj1508CP/8qlgHZs/88UGNgO5xi1Is4Vt0gWAPKAOiKsH0LvlUcdngVqgF7iVP28QtdV/RCBiV1/F/CJ0s1S59gI7lWWD9MpHDslZK+beGjHPfGBv2Nv5R74QYRIL1qo2rRUxXdaNva6OHvs/kiTfGrfOIojKzYs22tsbCAyZ5N36eyHklq79oJ2+ktEPPfJ0s6k+mnfygjMkctc6yCZnBRn66WQLnc4u5wAiKPYbZsTDrRrb/K4aKXGO0KGt9YUsst8aVE4X2wS6jVewJ+1f684cmqfWmD2grDlvjpt3chFEstayMkTUOelFmS80Iq5sMNfGVMwPbHSm+ZrE2Wnv9JtKeqwH88Ru7RBjzwxj1T/i5rNq5C5SiOxJI4XSfoMYGaxMfbeMSKH66qTtm4L940WLvcpX1m+2ex54FjibzYvx21fsdHZ/EsSPR5zeApp+pLYfAWS+t78ak7j0vT7uyTyqI/2Pyr9nn/X9SJx9xdpky5atrsqT27pb6Vuy6dp2ldWm/Mo8m44YFi9BDKsVw22fBPF1Z/DDBPGcwCa5Sa9e/pyMJq8bRHkA21tXN3eAjAe/By4wEFjq7TvAp1y8AE395gGQQBZZeYF+ZAwBdHMI8PdbQaALEXAr2G3REkQPfqAOuNMfoEoeKPDHaJBM7frcNL3eiLM5IKQfb8cRSGPXxv/PostNohtJ/VrUZHyi5eYAWIo8IogIi5sEIBS4i5Ahg4ALYBI5lA+MRw4ja/J0GBMf8SNbgbnmgi+BMCAWmQvcB6i7kdAfwKQvaX3ISwsR0oihevoAPrroL7BFHRCK7CB6yB1g5pagP8AhH3khpzx5hBAxEbRPBz0RRUAYoBXTI40EVaZ/vrEu+sTXQWMOrB9z2HpWLpg79V4qWG/WHR8iCtaj9V1svAC3/hrLkjVAGzAvZk9EDBh3uxNwD6TTZ8xIoVsRgLnbEbch/BIBIEuPtoJ++KE03frMJ2zkO+2Vi4VsEHczSY98c2aM1go/5AO+RRT4SNzejhQ6A1qP9h65XtJoGxmypqxl/rSe9NGa5fvOADEZa16680GZNWhNIiHydAj2r72GfNVerK5zRl/ltd32ZAraGScCYV9Lq2MPHfYfGUEZW6T5w1mCbLADKXQeOU98FWGdecHkxQ4d2vIxXyFe+ZfP6BILjb+xIo72qjXo3BDkrRFro3WhvjVZORnrqfUgzQ++jHCL6OVc57rbPwHx68uRfmvoJZ395ubeGBHzXrI4E4zP+RQZZou97ca8T0kjecjfX//61y+kT5m80G8Nu2UU2ydC5DDiaO8giH1q6rNoe8ie4A9zxH/mxh+l8TtEY+MHa964nAWejT/TDaLx7HO+Z/9n/DoQ9um35/0W7ix+rQ+1f6uO1/b9Xu1esr8x3pJTHmZ/1KZ0PiKfbP2Xf6TtLZl0FLMfrwiHFcNoV2Or3an/Vvkp96PnjfORMXxXguh3G4BAIAawAfwAmYBkACtgAyRURkZ54GrBGhkAS+yh7TMgb3MD+G7wABIgxNtqRA8xQ9KAfzFigMSRAUwCVdLKgD0k0W9PEEM3ifrwWSjwE0EkT9YnrJGL/a2i/vuDKEgGsglsAIPAn1vKbAI4+MzYAOMIIgAeQYy4ybsdIAMER/KkhcAkHxkbvwfk+JZf8ynwDYwHyMUAGnCov+r0BWzLA5j6RxblxWzOFjrZFDBnB1DFX9pF9Pp81E2Bt/hidZE5pCiCiCSqE0cSI4rlERdtIz/SQuUIEJJjHG5ozKkDx2FjHqwh66My5R1IyhF64Nga4FO+5c/WtTUOQAPY2QFUmi/+DHAjWcA2OfXsAkzVI2PKK9NWnTEiiIHdSCKQC0wbM710kNdeXpwuepXpk0+0ES9BZDcf1Y4sm5QJdEfIjQEBMa/mV0AQAH17Ewlob4nb69aiOmSnNpEeoByBpNd62rWkzJqydlu/gLwya94604c9ZB6swUim+gif+Yog0lN76c6W9NOpraCufpJTz17k0FlgTLu/yO3ZJs8O/uA38mI+c/ZEFt0eesGEcGYjPWw3Rn1ab9J8t6Sbf7VTbn0aH1/wJX/I2wN9kmquW2fWiDkWtxalK7f3+c7Z6Dd65lvf5tu+EKSd/er4pZduYj6KCOZXdjYGdlrrXnx0+2fdW+8Rwv5yaeRQHumzN5RJnwRRnTI66KXT3hF6OeX8sf75hX+MC1H3hQg/22fOIOXG70H8SRCfJwGPAJhPmT+mXwO4xa9dBz8DIXjJB43xlpzyKxJ1z6fpvCdTXbL1X77618TpKF6CuLiscdV3fdWufPGt8up/lvj0x61x/U4QrxxzT0l12670Toqy8wYRoAayESYkCEgAfoCUgDRQE2gEloAfZcCPQK6YnPqARKAtoAdo+CTU70EiiG7i3F4CKT5z9SCPvEUClAErwCkgVT8BL2/tkTsk0g2g3w5q49ZPHXuBMODOOL1Nrw929FtFQAohRAwRRDJ8Q7f+3XyySUA+2MuWCCIyBax0iwjERRKVIWZANHmAJoLGX/QAr/xpXPKl+ZcP+R/ojgRG9iIywKA+6NZH9coiqNKRR/0H6oHRAL3+AUPzwg6kA9ETgDKfefmUTNxv2gC1iGRy6sjXFrCrfX8cBeHRDomhQ1AWERMbl0/fzCnfO3haG4igubKWT4JoHfhEGImxrgFF60BcQEwQpyVUzaEY+F6CCJzLB8i1jdhJm3N1EUQgVwB4AWFAml+QPboC9cbJhsYdyCejLHLIN0J2KM92viPLZnG6IpTm3ZpCBOw3+9En14J0ez+S1Jq0HrSzj8gI9qE2PrXkX2vUGoogtratKT52FhTkhc4N/cmT1R4hIms/kDFXiAs7lZFNJp32hzRdpeXJKivQZxz02e/GYnz2IHn1xi1E7tRpTy5fqGMXouRmETl0TtDNNuOgjy3a08t2QVtyziNnLh3mw7xIq0uG3/UjNhb719qwNq03abG5Fpt7QdracjaYK2fcP//5zy/7KDKqf+ejPDsEpNeLL7eNYl9WsM2+MRZ2kGOfceoLaYscInRu++Rb+3/5y1++3CIihm4TxQik+m4TI4LpEZMR94k2kki3s8NZ4iUVEmg/8Af7zCmybv3Zg84Wc+nM9wz87bffHnpje+tB/RHLe95/RNs+bfrjEEfr8LXzfa7hM/9avR+x3a2xVS5+1O5nZOkkjxe8pP9RveQ20C2Ex3AO4Za+2p72nOVnPvnKxZW9Jb6l51b5I329h43fjSB2SwYwefADDUAAQAMMAQIBxcAZAKNMPeAAPGkjDxQFzACjAJK2AKXftrjlQ8z29s6bbL/zc0sH9CMAgD8y6S/SLcjXd2BOv+wBYoAa+n2O6m05ggNwJSMNQABKxq0PQd749eGTUjeY+maHG0WfkPm9EfJZG+QDEDHmCOISC0ThJIgIW+QQiRO8gc9PfL7+Nk5l/MuPxgx4nsQvgoiMIoLpRQjICt0iKqucLcJJEo0J+XXbyyfGBWwBZcAZYIbo9L/9uqESA2wRRGSQvFhbhDJyqa1yZInubtUQHgHgjYgZF5DMHsTcjbK10x8yeokg+gzQ+gCGIzjWOWAMdEfqgF23sflRrIwdYmBcuhAgl0fY5M2FtDEBs92aAMARRP6J2NErIHkR5IgdPZE/ZZFnbZcg1i5inT3aRijZBtAbf2TEnkMIugnjk93bnQP2rrVnHVqf7Sd6rBNBWzJInvXUWl/Cp56/C9Y2Xda2MvYJdJBVbw/Qbd9ai9ZmsvZNuugQ2Chor54+5cagnE5jtCa8dOh8IKeN/gTjdLaxTx/qtE9Xe5YsHc4POrWjq3GL7fHVwRbtrOlIJl96AWZ+6HMWy4vNk7NTWtvOmdamubU+5FuTkUPrWd/OKi+/nJH8aVy9LOETdtgP9ohxeEGEHOo7u4yNfeTMkT6s5T4X7SXIEsRuCe0D5LB4y7WXRwYjiPaKgBQ6a8gIdPdyStx5ZM1bd+yzVpx3zhR7w7z5dx+AyydB/OMQlkfA26fM+62H9wDRzUeguvzPFN8aW+XP+PEZWT4k/y0IYsQwwnhr/hrzWX+Wn/nkKxdX9pb4lp5b5Y/09R42/k4Qrzpc47az0rUpX9zklN8bxNL9zg4YAByAEyAMEAnIyAMRAoAE3AAYArBFTlq5eiHA5eEMoIiBIL9t6QbRXx/1aWi/7UHOkMfIodjvI72dD5gAJ+wA2PTLNkG5Mbg1RCTEACX7ABux4BbC2/QIInLx73//+wvIVefGiX3Kq0MOvU13g4XYKvfbRZ8zGTdChnRFCMWA2d4oIhvd7olLBx4BzvxqfPxV4E/j5Ufy2kb0ACGkRKh/9kRasy3SQ76+1RXoFQBadrgxRZx9WqsM2FqC59agz0yRIUTP23ox0Bhw00Y6YgjsFZQhjohiJJEOpAa5QciMiy+Nx3z6YxteAPjEF0lfkhh5N0fK3fhaXwCvNWb9AcACsG3NWKd8wj+At1i++QS4I4bFyJkQuatcXprt/MBHbkncmIiBXwDXmI0ReCWvjyV5Eb1IIX0AcHmy0sqkEUZx7ZRXx5/qjMla7fZQLCAefIMI8Auf2CeRB3vHOowQtd/Ezgp7w4sde8e65U9z1RqVtm6t4QgbGYE8PcrJKEM8xPLtb3Yhc/owhuqT1V5ov9grq1O5NU2fYGzOCsF41UVK1ZMnY+zy6ac33eTZqM4YrM3OG+X2EhmkRWAzH9BXbPz6jiQ646SN0ZitV+sUgbeGff1gnuiyTq2dQuuxG2lrqnPBXJhnZ6+zkT59GF/zK2/MngH8bCyRUmXWClsE/qHbGreXrWlkTuxMsO6ROS9F3AIieda+NCLYXujlibbK1ScTQYwQ0kGnWKif8s4nPmEbe52FvUjhY+TYW+2fkSD2/P+M34/sfE1fhsc2/pr9fRTdxnvLlnxR/Zmv/FvG39qGl/q7qlf2rE9e0+ZWH2tTafHJPa7av9WOt7a/sumjln0XgogkImRAA1DgwQoweKB60AJDAA0ApEwAapSRAyoKZNQBP4FBOpQBTMqAC2DSLZAbIMQM+QOEEDDAP+IG7Lsp8nsSYEV/AalAFnv0r2+gNiDpszdvkfWnHAgEZqW9DQeUEOMIBaLqd5CAMvsQDyTQp4xuNL1190adfT47VYdEkmVXJAwoAcQRGmm3KEs6EEZlkTvAEZAE+PjaOOgTG6MyPgygApz1pR/6gCL9FfQHEAbQuz1cO7rdiRyyB5CPJOrTmBFi/udnt4NAWUQv4BbJQwqFbgsDcN7yS4sF4DGCqBx5RJhqD3TqC7hDuABRoFdgH6CKvCKKfq9qDfkdq98nWlfmTh6BdGtA1vqJIEaMrA3rKZ8iwaev9A1oR84iXpEz9p0EElBH6ABWYwWCfWIXKOY3YzZGxI1OeoxXUC7QISjTHxmyyrQT60uaTOXZJkYYEURyxmntIwdIhj0nH0ks7wywV5AVPpI2//avdVmdtOCzSi9V3KCRs5atJWvKGuXT9r+YnwVy1njngzo2Vqe+PtmJIEZsyCUvtk/E5AVt5cX1wzZ9Wdvm3ZoQnA21oUeQd65oE9EUV5fuYjr5lH10k2tfs1XQnpwxF5OT3jOMT8nSw//sMzdstZadbebA2XGuTWTRPrFWevEg7yyi1xnnCwtfRESA9c0GvlGmT+MQ9Nt8yxsjGedOL0CscWeAYO/3Isne7sZPuTwZ6x9Z1M6eaF8gkwVksRtFBJCsmL5CxBShRCbtKePmd2Nho/1iDxuTnwogiD/bbxA/KqD5tOs2WQ1IB6LFfwR/3QP0+SQ/nPnKv2X8rW14qb+remXf0idnX2vTvfTZTv6ttr+1/ZVNH7Xs3QjiHjrnNW+3hh6U0mTdhPljLhFED1dgIrAlHYgBmAAcZciWuHTgSzvACfhRJkgHenyO5lYQKXNDFZFzU+XGx+2PTzsFv090Q+EBr2+gCXBlTzbpH8gRgBckERkAKtkI4HgTLgC/dCB2+u9TVkTUn3YHgNw8IhhIID8hHf5ACoIIZCCw6rRxO6WPbkyQMKAYIEPcELAlcsoAZuBFHfAakOS3fIkkGm8Akj8FQDPiRy99gv4ipRFBfQTSkyWjLIIIZNKnvjJjYYt58u9P/FVAPkM2AoIBtkgigicEAhFBAI6cECGMIFZGvrZApOAmEalBegA8QDdyhPQYrzVljs0LcoLw+22r36CytzRAjLiYe3MrRISsE+slAG898Qf/AdXAt371KSBgpbutUU+WjZVF4gBloLbfXO0npsasfnUaLx8XIoHK6c4mNlSnvXp5MtmXTARRW+sUyXITZa/zX/7gE0HevrFP+Eew33ppIY2oaM931qtbLeeHfWzd8Kc1bf1ZV61z+1+d9cXP0uT5PaKlDEEsVm8fILH2n37tc/WRwM4WeX3QFclMrnMocsZ243CDaG3XVnv6sot8tqmrvn7qSxtnlHWG0Mnre9t0ZonZky3izlWxem35li62OsPMC4LoqwW+Vm/fm/fWSGvQ2pW2Lts/bHKW+vTe56a9DFyCyBd8bW3wjzQbjE3e+jBm68reR8zsbWRRmXUotO7az/K9+LD2tVHX56RIXmTRCxVpcXumm0P9aRNZzAZlziZ9W3P8bo0hh9ahM8BZ5pn3UQHAp123CdWP5psFyle2Vx8e+xkJYmPc8b8E6Ku/art63pKuj5d0ZMOj8vTVJt3PtH2kzan/qs/0bHzVbuu/dvqWH26VP2rPW9s/2s+zcvn7Pe17miBm9BohvQRxiaDDqANpy/vME1gCGgAWoEEMyACWwIUYgAGepAEUeUGeLDkPZ4CLnLLAEGBBr4c1EO92ym8LgT4ABEFz+4MgCm74AP/eyusPgAFY0pkN9AqArHqAiqwyoA0wclMJ5ABcyA8yGkF0m+kWFQBCVJHCCKKbKYAKEEZofbro5pF92uhniRaAElGMzAEpkUZEDEnTJoApzu/0ZXtAVb0AOC7xo1N/EcTIYn2VJyMATGwSAHVAPhKpDJhXbh75CEF348CnQF6figJmQBvAJg30qYv4KRMAQXFE8SSIQN3eOgYokSegFwESgF0BeSQjzU6EBZjt8ztry020Wy2EwpoGcoVIkDSwLVgL1qrxWsd08hFQjegJETB2AKBi5RE2sTxShjBqSwZo5h8EUXAjAtjyQQRxiZx+ulXUj3z19LNLX8aeHWLzQi6bpfWvvTrBmrG2/SbX7RGCwTeC/WePCKXzV2SRnwXySDk91qg1i3TaH9pbT9a1YO3p13rvJYhY3jpD4pwVe2ZY38oL6u119rBb//a8OWve7JH2hvb6qL+IIjvbSwiYeY8sG4d27KBHTEZazIatl6dLXL/aODv5wF6prj6NgS5yQmdr52fnmXL1xkbeuSo4x8TWtpceiKJ1b5zWhjlufcovQbQelLHVWerlmGA98APd+nJ2tp/42RohY1z8rz/1zjZr2Nq2nu17fbcfemnCBn0L1mx7wxq358XOBeRuCWIvVH799dffP82OKJIj70wplmYLO5wb+jVffOhsE/t3HV6E/oxAPBzwGX8cggmHLS67mhv1cJjwM67L0wdn/pZPlD8ie9X+kTK6H5V7VDZ9p93PtqfnXptTf/L32lzJvCTfeN4r/tb9vZfdr9XTPL3nuN9MEDNqCWKkUFnpDqXyCJB/BQAwAQDACtAAiAEN0oAOMAHQSFcmD9SIyQMhwFEgKiBEpzJyQJS34MgfYAm4AyA+ZfQQjyD6tBMYZZN2+ge+ACV9ATX0Sgtk2EtOnE3Igpslv29EEpFHQMsb5QiiW0FECIACvtwgIoF8hUCzF+HwSSMyqZ2YTvoAUQQLKF6CKA0kR9Qid0AyEB2QDYwamzEKxgQsGmeAkzwdq5Pu/bwUUOs2URqxIJMNJ0FkozI2Beb1h1S76XUbx58AHRDm1i9QBrAhigCjoBxoFCKLSKK0utLV0Yf0AYyRTAQQ0NMf4FuM8JChG7EEStnN9/xkvlu7pdnNl4iONSZEDqWtlXzMzwAlIBuYBW71KyBjgjJkLMIGkALgysUCOeMAXN2E+A0igrjjdkuafunGGtDXp3r5+gv4K0tOOwCcjJCd6tXRwUdItJcfPh22J5BpLz3E3aZFHO0Dwd50i8hX8tp6qUMP31qP9icd/Gw++FBAJEq3rhBwaQSxFyT83/oG5ukUAvnOEHbYs84o+6I67WqrjM50yydXH2LnF1LI5uzWb7paD/LWxJJActWnUxk5fnK2WVOdg/pqTUoL9FbeGSWmg05BezLOWUEdGQTe+YQkOsucF9Zha6c10xoWm3/rgt/pQu4RRHNt7pTRLW2erRNnnTVizpFE5NBLPHZYX/a8tewssHadN84RZ4x575zzosqaZYfyXnC0fu1754JzBAl0c+hz7F9++eV///SnP32JEcU+0baHuk3UpjNF7ExwPrDPOuNDwXw4wzxX3vLA7vn6VtDw2vaf7T4OAbyai10fm76SVUYGBoPNpG/J/ajlpw8eGWd+ONu+pw8e1X1PLjvXruS3btMrey99r019bPursq2XPmW2j02f7crXfuPqHokf6eMRPfdksu2ezHvW3RtTttyTedaWuwRxldV5ZeVtQGXlxRFDccGhhPgUu0nzhhX4QnYAMOBPAEAAHACidEDHwzdgA8Rpp2wBFEChvfpAkTfSAAiAA6D15h1BRMY8yBE2v/cj5wGvPQAK2OkTqKGPfnZmI1l2BqrU+WQUGfRbNbeUwKZ+/XXSCKIY+QOU3ZwhiMr8BtFvNBFogMofOogguklEKtkPiALHQFCELbBUfgEzAAPIAm0AY8CT/cYpGFMgNdCoHdC9YIzeCKIYIOtGEVkBIMl0q7ignQ10ibMHmdCv3zrxkVtSvnYjhtAhgsAh8tPvhIA2IE15aWRQACLF6jcoA+iARCHyqQxBFIBPMRKpf6RLO7LKAU1jBDyNI/JsrPIBRMBXAHIF6W4QrVvBmM1V+ugEroVIov4iY5HvJYjJA+xs5AsEEcgFgNkesEZ86QNoyW8fygL7dALY5lHMPmW1TU45IiCvPTultbF+rF8vZKxv4B85dCuHeNkP9pq0crL7KaqzAbHwOa81TwffWm9iPrUv+VwZW8W9yBBbu6370hEzOtoHyCGip85atPbMF/vYZK6UaxMJLN0a1p4MHeo20OecM07BXqueDXzV2SJOh3JpsXNHLGhr7BEpZ862sY+dR7XTh6Bc2PWnXJ/JqiOjTB/8bK6c10iimz6+NN+9ZLAurANz0NrsTOAXZM86cP4itM5LwbmIEFobXg7Z//zdOnAGm0d70Rq2H/Vp3TlTnH8F86Av8q0HZ5A9wxZlvcxA7JwLnSdepkQQ//znP39JK7N/3BraUwL5zhP2OJecNc4F+9ja4D9j9CxxlvfMfE3s+emZ+pq2+1x+bfvPdj8WQXxkvqypR+R+dJmw6Ev7p3px6a8x9rfqv7ItnVd1z4zhre2v+sq26raPTVd/xrW/ik/Zza/8lr+Urt1Lclv/mjbb/tm0/p5t8xb5r0IQDaK3VFcE0UPTp57AArABOAE4QBNQIw0YiD1sgRTgCPgSC4GXQBNAow2Qo066oA4YAc67nUD6pP3RkT4xRcr+8Y9/fAEs+hbIRfzYQbc+ldEvZndMRxMtAAAgAElEQVQEEdjSDvGkT/D7GyRQ8HtCZNRNoc9JkT8AiS/8gRN1/ONTUsQSaPbXT5cgstHNAX9EEIGf3phHDpeckYuQidmpvRhBNE7jMDZA09jUAaLkA93AeORQHCAU608MvAFkawcwR4cQoAPmAu+AlbkDEAErQFQ94gaAdVPYp2F99gWwAWpu+BChAgAYMQLo1AtkkSh6Eb+IpDwQGkGMQHbTKE9erCzZiFvEyNiNhS+tN+Da+kbozZk8X+dvY+Y37SN/5vEkXerpVkdOkAfMBeQN+Qv4IogAL4Br/HxhrBHESGVxeoB+af3Vl7lkj/6Uq0cCk1OmHV3ZZB0Ym9snc4pgAP1iBAkpRArUIX7iysgICIOXJP2+0/6xzvVlHbUH+Y99QqREmbVqDSF/1lnrLRIXoTJf3SAqU892cxVptafJ2Q/dNJZuDdOvbXLq7SHBuWENGDvSaf7bX9nR2aKdwAZl1ZdPJ5ucHQJfkBPU27/Oq9qks3MyEkieTGeqdskok3Y+OCvNkzPJjS7d/G09IWzm3noxP9Zma0faOUGHLzP2FpF/EUfrwosAt5R0Wwfy6rzMstbae+0BOp1LzpW9HTYe+c6rbLEelIvZxub2vzPFPvGZaf870f5xttg3zg3pSGJx54t9RRd/WBueBeb4PX5/+FYA8tb2bwEXn22/Prnc+ZV+xOePyj2i6yPLGOcjL1jyh7j01xjXW/Vf2ZbOq7pnxvDW9ld9ZVt128emqz/j2l/Fp+zmyT8y79tGun7O8nv517S5p++lOv29JPOe9Q8RxCsnVLYGb1nEsBhhLCBGiBKwBNwA0B6qABRAAnyIlQVYgBVADLAJcAFIAIE6ACmQEygK4NCnXSSOrKA/f/DFzR1iJvYpm5sD9dnFhlNnxJUNyWUPMOTGw20fYuc3hACDt/3IXX9wBhEEfr1tBoj6dxZuWhFEf4QDeKKLHqSyG0Q2AiMAEiIGGANpgBNwBKBLq5MHjgQ+BGIBxmJ2R1oAUgCX/8kEuCKGYiCLfmn9Alz6WnCoLDvIIoWBNjYD0wF2sT71jRT4K6AIM9sRHuRQANSAOaFbROmIH8DW233yATj1gTrpCOeSSAQR+QMchfKRQbdtkUZgsPqIknrtAFh+A34jg9YDwmid8LM8sgh0W1v8GfAFaOX5Nd2AZ0SOnDo+RczIROr0j/wiwW4/3IQAvsZsrOrIaCfQa55Wf+Qve/QVyF7Zbh+zS5xesbXAD8ZpjyPL1j/CiOhZ1/a/+UYKIoiRA2TE3rQ/vCBBFK1JN0jmhH7r1p62rrJNzDd8GEG0zq0x+6V1F5Gzvq09+S1zxpivCKI5I5t8aTrTT3d6jF1wbkTA+MI5gPzSF9HThj7nlSCtrvOMnsrskfQaOxK1BHF1dW7pXxs6O0+difQrp1O5oFycLdLOQuuXL3z2bi6cWfan9YIkWi/8XrBmpM2TuaDPnvbiTMxuOtjOH+bfJ8RIpLTgfLY2e3ljjTWvvfBagmgejdU8OOfIWA+CNcI3zkBnVWue7b0ksm964WS/GJv1b787ZzpDyMh31mhP3p5AWvnLyw+fyjuz9xn5ng/vT11fn4B9+vj7+Tg8+do5qH3xa/W8pd2598883Vdlz/T5HuNLx8bP2HAlm66ruteWPaKTTATxEflsSba48j9y/F0IoocmEuATMsAx4Oz3KMAKIIiACdIe+so94MWBKQ9iZUANsBjQAYS0CeikJ/BDpwBg+RTUzR3S5veHQAo76AOKxAEpYEo7eujUf+AJ8Jdmm3bGR6fgTTIgDCD3ry76YzTAL9AMOHa7iCAihD6tc8PqBhJh5Df6kEx+A4IAJEAY4AHMAbNIHHAWYQSWgCOAlo1CoNFYzAHQaqz5N2CpHTBIL336EIA1/QoRRKAQqBL0GUhkawRReYA9wlqfgKHfWBo30Al4AWDAG0AWOewGUQywqVsiKN+to3KBHJC3RJJct4qAIALlFhGZihCKETHEBEGRZ5eYvLoIIjDKh8iAddAasdYEvhasBeDYGg2wmj/t+VqM+CnjS7F+gOT8Lx1RI8sWYNqY3IT4PZXfVxl7pDYwr60+6G7tKGssSxCTuepXG4F92tBFr3kH2I3Z3hBbY/wSWTTHCKE5B6gRhUijzxn9hutf//rXF4LoBQo/mT/zyib6+NHa2XWpb2vTerO+rHlxxMF6jsy1D5wj5NhsX1j79COy7DSXzpX2jFjb5MXaC3SpTw9drQnjM04+UU5n8mQEZYLzrD1Yv/KCOmeTlwzIVmcPXWxRvyGd1pvzyzmmLzLizsStI9t5R7+XUoi7z7+RPDa1Ts0Hv1sjzp2IobVsLthk7Agi4u8zY771ssDZZ36dvT5DtR7Usc1+M9/WLf3ODiSsudxzjTybjVV/5pwd2kmzl3+07yxSZ+9Y94K9L9bO2M2TNe2c6axxBnnx0rnDPmeU88E65M++/PBXp4GVPzLI+Bz79yNZP7Lv3wrUa1/8PXyh7+33zKu7Kts2L6XfY3zp2Pilfl+qT9dLcs/UP6KTzB+RIOYb8TM+vSf7PylN6Mwrv+pQ2U5CcrVX12em3RwiPkK/vQO8gDABKUNQgB8PeYAkMONh76GvzoMeMFPnQeyhH+gGEDzUFwwpA6QEcgBQIEiMuLnh8xdE3eAhrcBs8mL9ZENAin3q5NkNQNKnb2Px20K3fW4mfcIK/HhjjvT5X4YRRAAYmACUfG5Kno+0BcSQCH/sBtBAEP0/ROQT0AZ0EERgB4gJyANkyuVLywNVxhEo5htj4xdv6417/aeef4EwQE8/AJW+AEHgMAITIBQrV69PeW0BM3kBQGd7wD179I0oIAf8CRQiPMAXktMb/sCZW8RuEoG38gE5wA2hCMh1C0BP5fQijAgfEgUgAnoIYgERrBwJiyBGGJckGre16fbQ+mgNt+7yOWID2Fsv/MOnbizEQCayJS+mUzkyyN/mwNyq1zc/qYvYGlsE0adyxstm4yOXbrrola9MfTL6EMxnduhbv0B0BHZ1kNWGnHlt3O0XgLv9jtzYbxEF+8M+QB58Ymw/eLmCKKrTJ8JrfPrRHsG0dq1T66o1Zq32IsKZIVj/7ZnWn3bOFeuz/aHMPNHb3mSzMsGcmjdynTXi1WHsgvIInT1rbIhSL8PU25Nk7EW6BbqF9oZ+60uaLN9aZ9aStUa+/U2GzvTWvnatS3vfvutslDZX5FZWvbnjD+eSc4x/rF3z3f43750VkTcvlozDizDtvPCyx+11c48g8ovbQwRR3v63D+xBZ4A1R685Evg6f0f++IOd7DduvlBnTUivP+Vrb60I7DSOSB47PB+cU84Oa09c2jnTCyZnFDvtE3qtTUTYS0fn+ef/QfwkSWGsz/jbrAUYtHBi2DP/teYkPHyrv+rr/8xXfi/Wxjjvydyrq89b8b22L9Wl8yW596x/tk/y9f9M221X+3vxM7rv6bmqo7u1frUWXtv3dyGIiI7bMuAwwAhseLgDLsCMhzywIu1hDhxJe9h7AAMvlQVuAjXAgToxfcBdn/shQXQHJoAWv4sBWvweEXCrTlvyYgCHfmn1AFn2ShtH9uqrvzyK8PUHZwA5n2f5ozgRRAAYEAGA3QxGEBFBn7sqB8iWINLNX4GfiBtwBqAAOcCyGOgB1PIb3zWWAKAx0hdB5LdkxNoHovSBEERa9KcMEQXg9Akwyus7sAhksYku4FzMfkEf5otvvTRww6LM7QGAiMAheUsQkQSAreD3Q9I+rUSKkEXgDYgD6Gq7RJMOMidBjAACffpHrMQIIRLWLaJ8ZREm4NI6sOasD2u2dakcSOVftzHWCb/wET8KEW5pN3Pra30o53sx0Mwe4SSI/OEGUWzsxsBWcvqgG8Hr9k8ZfeqVR/LFyVdGjox47ZMmIxiTObXX+EEs2CteqFhr9ho/uFHkC6QAiUIakAWfVvdvacgD4ObXnPIBOfvJjRMd9FtDfB4ZsI6seX4WIojWIqJBjjwZazEiQQ+b7E3nlPlUJtj/e8ZIC5EOOqVb151TbHTz5raMbutCu9ZE60QfyrI5G+kpzWbriQ+RET5Vr89k6E6ObvVi7fRhXvi1uVEuyGtH1liTJa8vv0P06S+iq7/OhmI+zo/qpelylvlsHvGnA7lHOO13ZNGc9yLNXHjxYd95CWJt0d9c0stGY2xc7OYHZ5l1pk/12pARs8UYjauxkRH4je0CvyKxSB69zgl7yTnkbPGSqnPF+eGs8JKJzezUv3n2AtBPCX777bffQcjVA/6z7NuQhk8///x+DgwvYFa2c1++eOveM50tt/qpvj7PfOX3Ym2uSMG9NltXn7filX02nc5n271F/tk+ydffM223Xe3vxc/ovqfnqs78dxF3rgX9KnvWXv089InpaVAD3ZhM+TWW0d0cij0slyAChcCXh3pAxMPaw9tDFkiS94D3AAfqPMArC8QEepQDDmSBAQDITQ0wCYwich74dKsDKJBEAMXthTp2pE+9vP6V6a/2ygW2Kqse+FuCiNwhewAi0LEE0f/8A5LYBnQhhnzmltXnqEilt+50KPOJqRtE/uKLyN+SMyStcr4ChgO/gWI28xO7zYHAH42V7/iS/+miQx+IHwIoAOndHiCDvYFXjigJiCnApP3qolNgD7AXyOM760FbRK1bQGAMuRN3QwiwIYNuy/xBFmmxfAAusogkIYRiYC/CKQ/gRQSRrfrVN2KFmJDrFg5BBFqVK5OPeBmvdWDd5OPANt8G3s0fwM0HfIqE8VuEDclCwMR8HCEElOUjeOxgM/IoNg5+Mm6/QeQjebayE4DVlt7IYLojieqR/l4GyLOFnHblybOFnHL1ythoXMZrLu259prY3hOsOUBcvXx+s+aRDy9s3O4D6fadeTK35l+fCIbPkZEOYNzLBfuITrrpNAfssJb53hpsT7QXzI/13lokpw2yqg8kkU72KW+fW7MF+q3j1jJ99KhXpt7+93tLJFE6AkNOYAc5QTt7VlBXWbLyxma/8JfxKqsvult3rUP1yo1BsP6sU8E5UF3y8o1ZvTb6ccvn03i3vPyiT74z5sZPXqgPc+x8Naf3CCL/WCPWUWu29WhN0Y/oGQvd+mjtsJt9SCz/6pMMu/mCL82/NuqszcYuJtsZRU//2kMa+YsgehFlDXaeIIeRRHvMXmAnQuwlh+fdJ0H8+YnJiZM+899nzuHPMyw4Li1+FjiHce/NbfoXE2/Z2TadxWf9rXzyL43hXt+njeksTvdLOm7Z+L3KX2tv4/6adr93H/Qtz5KuD3F7QfrZcX0Xgtgnpt7MAxge1EKgxcMfMAEUAA/lgFHgA1DwwA9QAQZkABptlZP1sAegfCYE1CBigABwQLegDWCgf8CBLmWBoy3Th0BGm+SUsbegz/7yqBtBvx90Owi4AB3+B2Q3iP6QgTfo6txikjfBQAXwC/ACyEsQASx9ALpCJAypQjYEZXynPvDGH0L+ZbfxGTsQJG1MwCmwF2jm7wiiPpYYIqPKkECxfORCPtvE+hbTJ2ijrL7MG7+aawAROesWECDb4C0+wOZGCSkU5Pv/ZQgiIBdZpEeIKAJ3gB0SGLjrd4WAKVnl0kgXQtktgZs4xEyejREvwJC/rY/ISWuUX/mbb8XWoXEi1fyJXEX8IoaAMZ0CfwjSCBgZt3gInyAdaTUm4+cT/kGq2bo3iPpEKiN+Ynr1yZbmsTL61bEhIiimx3xnOznl5pcPkBdr+P/Yu7Mcu5Zq6+O0jOpSV02gp3QAIZ3HQ/EAAiGEhKALV7+U/v4G8a2dudNO23mu8yEc1YwZM2YUa4wVa6cRYmvWWrP/Aujy9qG90/wrA67tFZ9X27t8ZU7Mr7nXH+LmJYrftZHx+zh7CRER9I3kOWMiAPqgq73gnLAfOi86Y8ghGW4nff7IfmXmT6yNtFCaXun0VW99S7MFARKk22v6TEaaHvLtb2XZpVxaH/arc8MLMD6jT5249VaczdXxt3VKB9+IyVib5xmYnDpz6mWas8qnvwi0+dOWnDR95lowTi/gfCqvna8htEUuu511LtPjBtGLAeeVFy/2nTVnjXk5xR98I+iPLfqyloxHeT4x/3xj7p1tbHeG0e2MUW59sLG1SJ8+rGfzYQ2yWblzwPniDPLypRdW1qS95Vzp/PDixdnGF15eeKn3RhA/D1l4LiB6k//mz1OAeOMFx6UDz+XvmXuyT8lvffJbdvazMo/J3WoXiTvryz+l8+x/83TDo+L0fRPip8Z8awyN/Vb9S5S/dB/03SKIlYvfxyfvTRBzVIPdeDdmC2xvEd2SIUze+ANegUYPeQ/yQEpkAajxwA4YeNCTrTxAAzQpE5MHAj3k3cAhWwCkh7Y+xfTrK2BBT3qzARABOuSBM/UBKWll8tICHUCH20DEsFu/r7/++gG0uunwuxQ3qYJPkABQYAXYJc9XCCIgBaT6BBZBRB6BDQQR8ALCAR5gBIAqjpgZPxm+4BPgB4Bkb+NiM5AFMBnj+q8bDDoQO33QDZwLSAQyWjkgF0lELKQRIHbRoX+x+RPodBsgGAeb2KcceQG4EDmEQADMEB8BWJPv9hBxEJQLEURliGLk0G0acIfw0S+oUw7kAaUIlnoEUVqojTKksFtGwDHiZfzGYb20vvjTuPhWkG6dmJ/8ifhFzhAs/hOfgd+VRRD5CSmTB0zZYkyArLEjiXwRgCWvL3oinWJ96zOiaG7JkNVffWRjRFVs3GQRVTaQNy7AG1BHDgREBlm0PyKMAXT7hn/EfGc9Ig6IhBc81oU5ajzsQQDcyAs+TUQw7CUkEdHQ3hmj7/plU/vZvuhccQZYh2J7RWzv6duetd/Iml917BGbz+RrK78hWWN2BgnSrff2ALm1p32iXnk665ef+JSP+cu6ch611uSzr30trr7zzjkokFUnXVsy1ZfWp09E/UwAAXLGIlHOcX7ia+eZcrYhWYJxk3eLiPz7qkO9eeJjxFlba8kadiOOrDlD+ILv+aAxsYsP9M1u5xUfWlN0ewHJVraYc+0FPiBjbbCx9UiPflrjfM6vfOpc6MxxnnQeOCfsrT0X7EFjME/G6Tfnb79B/OYTjzDPS8TvA9Zeot8vQcdi0cjNlq0PKt+yl0ynX7x6K1cmDSdX9licjm2zbat/Tnyrv7D7+vCWXjpu1V2V1+dZ91w92/5D2qYnu15CVzo3vkf/2feZX32lzVGcovUgrgynuEdP+oo/OUE0EMQJYdsbRCQFKPHwBkQEaWVAQSDLwxqwDsBIkwMaAkfkgSptgA+fqfnP14FNABE4AwboABw8yOWBDUBDeTFdgIg8/eoCaGzUh75rQx/9/WEZhA+x81sqb8zZ8+c///mBBJq8/sIpsBtBVI4gIpkAF4LIZxFEn68CNYiU8SNgADnyJUbY1C0JM44+V8tfjdfYA6zqjJP/ELpIHZ2AGkIYwUAM5AVpQf/IBRlpbdgSyYwg0ss+9gvS/CoGCoFDxA0AQ3CQQbdhQJoYMQTUSot9UkkuIqkeoRAjF/QBdsgmvd78C0iocvWAXnK1AQC7OVAGvGpHVhogRFiMm9/40zoTWyPWhjjg3do21nyFnCFXYiHCJg6wIl6AJ0KHyBXUSyN//Ia0Gh+CyCfGb4yILjubP7r0RW8xPfSbS3Jbri67aqtemqwbTGPQXt6eBsLtc2s/QhBoB9wFIDygHxmRtyeQBqQPWI8gml8+tyfpt6fcQCFz4n7TJo0oyrMBGUEIkBBkpnOCbvvY3FmD1r+8vYe4IDf2R3uBnDXbOZC8NtL0blAe2XAjKUQ8lCMt9NGbDXTbr+0R5RE4uo2dfyOI7OO7ZNRbZ2Tpsq8Fa7H9r55cssqlnWGtUXH55obvfCaLIPrcnY+UsYFvzVsE0fyYez40P8i8vxxtTtUh7+bHPNPDPi8arGHryHnBP/wk8K/x5A/yArv5is/cGFpr+tR3zxntmjf+16+1w4fs1k5f1riXQPaKvPPLPrfuevnUOeJsam9Zk14csV1b9ujDX8n2sO6h+xa/kcX3AWtv6+Z564aPl9zIn36/KntJP6f/sX7VBepX/iqdbdtm21b/nPiqH2V8JyAXYmW39D5Wd9WmPs+65+rZ9h/SNj3Z9RK60rnxPfrPvs/86ittfiKDrQdlvlTsa8V79KSv+OGP1JTJ+PK34u2oNlcxQ4UWWQvtn//858Nv8jzEAQsPa2DaQz4QHZCRD3T1gJcPKABfygNkAJIAQJABxv76178+/JVSb6+BmG4RAvLaBlClASI6AKZAVHll+iTHRunk0mM8bi39cRqkTkAEASCfW/ndYZPnc1PACeFDEMk2qW5ZgVR/iKO/iOr2FTAzDgAEgOnmEJBBrpA5wKo3771Z5yf2GgvbIzBiNgcQyQBS2tEpdFPYzRJiIEQYEQL96j9ZaW3ZwsZuEtkNbLNdH4EwaToAQwANyQHEADNkp9tCpKebwUBbBBGAE5BA4C2ClK5uI4E6BA/5U4YASiMhAnnlyKJAF73KaydGugBD5Mm4+Y4/gU3BurKexAC9tDVtrRgrIsaPQGnkShrA7OZOmk8EZEx9Qb8Fcvs7ROS4GzfjA3KRyIhmfZs7gf50LWlUnk3iSCGZdJFhPxvoIGc/I2VAOkIgDrArRxCAc2vfOWBf8o09JyiLoFmP5sF4zLn1YT3xtT1iX6XfuSIdQUQSIwsIgYAo6iNihnw4M8xfwZ7Qlj5zZ92259pTydbeHut8Kq7OePiBXXSTVWf9C2wR6FSnrP4iRGxun/KXcRg7H1pbfG5/i+1x64yuzij+Va9cmoxAb+fCWd6c0C/wOdLlBZYXX1686d96dy5Ju301L4gXsogI8ruzTkCcIuzmBmnkZ+eC/eSzbedH42Y/f/LNEnVjy26yAr+wTz/Wj7XABuNUz8dkIq3mmDxiqx9nHBvcGtpv8vaOM8DLFrGzQdqZ4Izywsia1A5BZL/zgE7ntYf32y3i8wD+LfzxVv5l+DFM+b7zHfZMT8BZPp3VlX/pOP3F9EuHjTe9ZcpXtvYbN57i2lyNYduVTk7+7FvZidvrp3bZd+rb+mQqS7Z46ysrrs1jcbLiW/bVnkzpq3h1lb6Se9+y7X/Tt/Rlw2OyyRi7+RIqi2MsQXxM15Udn5wgIolIkc+MPJSBJgEIAWoAsQBOICcAACAATR7iHvTAgjppgCdApp0ydYAHQiroE2DRF5ADxHiAA++CcnqAIG31o5xe5YEooERevTTgoS058oASUhdBROr+8pe/PIAVQMnvDvnBLaHPj5BYPkAQfUJqQgEKv2MEsnzOpdxtZASRPF8AS4AyMhjhECNmYkBWyB8AKdvZazzs5Qt+57f8SZ7+bgCBpAIyETkA4pABQAqYFbs5lEZAxJFVNrFVmRAANgZ1+tIHogFwAV6IDRCG6CEH/jKngCwCaYG1CCKZ6hAJ7cRk6UkeQeymENDTF4KIABaUKxMCh0salSOJ3TYYtzXAn+anlxGtCWWRIGsXgIykIVaRq0iamC+ESFdkks8jdNvWLR5gi+Qae77gR8DV7Yy2+o0YmjN604dE6s8ck80e/ciT3TWgffaItSdrrSEvADhSBKhHuOx9AcFBlvKNNWkdCoF4baxHIN0cmgM+Z4P9Z+3aJ5FOxJPuyKA4gkgX0kDGPO3+QBwic+bHPtaWXvuFbGtXzCZtrGOh9mzSvpicYJz8IFgb1WtnD4gFba0jaX2K27cRuvzjPOND4zce9Z1N0vYzXWJj6GzrPFNGrr0v3RxU3nxEELVxdiKGPpH3tQSibx5a68bXnJpHY2dnJN78OAu1c/75RJhOZ5Y1bP04K/hIf2wyDn4m0xnDN8qzm436Nr8IIt38Lc8O+ujgK2vCb1f1HWnVlv+tLS9brHVnkvVmD3XmOA+cOYJy54B9R84+E2vLJ/zj3H4jiF8GsbkCWm9lz5/7gO77+u4kPRGIBckf2sdjtqV7Y/Ly2Raw3zj5la1s48ZTrO6WPduudLLyJ7moDE4V9FGoXfalT7x1pbd8ZTd9r650Fq+OW/adsuXPeHWVPmU+JE9n7Tdd2RmTaW7PuvLZ2diTV/5iBLFOiuv8OXFtN16jW4CIj/9z0B9eAR4BBw9uD3jBA9VDPFAC2FSHkAV2PMQDQsBXYEs5eWVit4Y+z0TW+kuidAN/AVcgJXAFiNRfgEqfgrpIobz+s49sIMwYENMliG4x3R4Am0AVEogg/v3vf38oB6b8sQ1EsKtivzUEABFEAIO8ep/Mkgceka+IF9CPdAgRO/XAJf8UZ7Nx8gNQ1ZiTIwu0RjYRQQFYijhEEpECfQN0ZLTRLzvYGIFVpr04oC0tkFFHj7fwyBsSF7FDdn75y18+kB63h4AZIgecIXeIw5JH5I4cwqiOfLeO6uhGoqQRSDqU0alPgW4k0C1h5bUlK6jrZs4YrAlryfx0q8LH8mLrna/5xRzxFzDKh0AxcoWoCdLI4X66iaxF1LYN2cgZcGpsS5bZD8ACvXToUx/8HTkU061Puswv2QhftpFTt+2kEUXl5LQDxAFzpMCNkRAxVI4gIAX2S8HetMesUWTDrRKSZr+x3TisDZ/ysd8+t375FwGxl+0x/ThfIo10dLOINOhfu9YiPewVIx1i5xKbk1Vm3Zpne84ctgfpqZ0zyP4R0qcM+UBOBYTOWlFOB73as8EeVCcvpEtZ56I1xD/WmJdc4vYxOf6L6EnznzbOKf4V6CqvT2VkmgN5urRNH50C3yBevnLwIktaGRus8wiidKTR3JiD5obd5sjnqtrTi/iZV+uTX/TPRjbxpTOJjLOFz/mrM1+f1oBgzhBAc+3c1S8fGQc97FSP5DpfxUgie6xFfteHuRasPfvdmdCZ4eVLL2CsSWeBF1v2GZJoH/CrZ4EXgc95nn5sWc/pj93Hh+gPR3yIjre2zydlr8VnzX/xadc963fBMvkzf+p86Xz4N1s3zhZx2FhcebJsqkxa+YYte8z+2qSrfORCWm4AACAASURBVHE2lBcrg0WXICpbmdUnfWXDyp/pbX/WNbbVSebM146u1Vf76sXVr47SpxzZ6jZObsvuSWuX3KYrO2Myj9lLPls2To+56mvEnbfq74nf/T+IVx3coyCZbV/a4M7AYGTpN7/5zcOD3EPdwzoAIu2hKi8EbACXgnrlARkAQfDgDyxIAxZI17///e+HB7S0/gAR4BRJRSABFEAGIALu6QVqAAXp7JBmg/6FgJhyOtWRpcMfzEAQu/Uz5t5k//73v38ge3zh01Pl7HLDGUFUhyACUSdB9BtEgLibtwgiUIWcATZi9UgIX7EXCGUfe42VrxGW/K8MGOVD8gCY9gASIhFJBOAiEGLkQL1+BQBO/9pFMqXZSU46oK0PeSGyAlwBY0AXotZN4M9+9rN3hE8ZEqQeaZD/1a9+9RAihQgjUiggmPLIooAQRiwBvoimfukSssHtQH0pJxuBVCe4mTMmayKC2MsPcyVYT2JzwBcCn3aDB1AKEW9EjV7gVKxcGRl+R+YilcqbF5+3IbZIMQDLXr4EXpFvbeiio9s/hM483iKI9AvZtm2V0dP8ZZe5B7iBc/tNGniXjhxa9/ap/dM65J/2UWRPvfWNGAp8ok/rVXt+9RmhUBuEZElj5YiB/um07qxB5wVCIkY6pBEepMH50JcH6skLZBCJ9p+0+vaQvECfPYgM05U++5AsP1k79AlkrSPt6LMX7Ullgn2av/iPbZ1rdCbHn+TI115ecFaR7TzTD7nOhmK21JaswN/OR772pYRzym8Lu8W07qURMnbJGzuS3o2suWG3tYEwqzde543zQ2BT4+UD9YI563zjPzYaqzl1lvb5KiKKHEYQnaWN1x4l5/fd/rKq54A/KONlhjXjeUCnsRq//WEPRRCdIc6VCKLzoS8KIoj2IVvp7HeIr+UW0TO6Z/drjMMQr9G2N5s+PvFs/otPn9+zfmt7Kz51vmRen0B55Gp1rz3wMblChIBMbZK/lVe+8smdMZnVv9hc/1tHVtkVQVy50mLy2VqcbeU3vtXmlJFvLNWdeeX0bUi2uP7Etd84udUlfUtmy0unQ/6xtskV135jdY1ny9Nd241Xzny8KEFc5c9Nr5Gld0IaqFswf6TFZz0e2AEbD3nABTAECjyUgQLlQuAksKNOmrx6YEKQVgY4ADE+70G6/N+DfhcI9AHq/qIeoiYoZ4t2QIEA1JBTpp/6AxiyS50Q0GK//vUbQTRet38AgrfZgJHfpCg3eX7DA7ACU0sQ1Xs7D0Sx77xBZB9gGTjtNipwBZgAm2K+5Buglh/ZKwDVjdMY82O+TzedEUAgHZGIYMgD6mIykUhEUX8BPoCOnggk3ZFPNgr0AGIAFiDWG3tgDLn7+c9//kAQkTSfeCF40mJk6Be/+MW7W0TgrRtHhDHyGKhDCgW6I4iIJqBHJ33678YqElob7ZDEgCECZz6sB+DTOivwczcp1hQ/GzufrP/6tA7RExBBhA4ZigDqBwGLIIojlnSZF7J8yEfGwnYktt9Lqudn8rVPp/IIaHMcaRSfc8/OCKI6OulgpzkG/AF3hMFeFwPg7X2+sW/aQ3xj//OjvRbB5Ev61mZrCWHQnn/1hbRo0w2lfvQnr1xAUpRb83Rap4ic+StWTicC4csD54W9a/7sf3LtE+2sX7ZUbhzy9p3YmNjmXPAHWfRvzPao9ggiO8jST7c67bUV8g27I2r2rzNCvOdn/mu/ZysZfhWk6VLnvNQm3c5A9inTr5gu9dpa4/yDfPnvLpxdfGuemmfzYb7FyBoi6KsNcsbPH8gTkmh8zgd+5AuBXcrZxi9CflXfeW8czk/zap7YZM2ZdyTQ+SqWNy5jYL8XBogtguglnLlhI1n2sout2jjb7CFnjX3vfBCcA84q5wACiSRGEPvMlA+c+R7Yr+W/u/CMfu4z/lPKhyE+tM/XNM7Pacvn7Pt95rD5Lz513Due2l/Fp87n5J/qH96F7+A4JHF1ry1hZGeDIF/9ttn0Vf1T9mhPJhx+Fae3OIIRyc3WtbH01kkX0nXGydO9dbUTK1+f7Bi2Tenari/Tk64Ib23E+XZl01XZlcy2Xdtqc9Yno3z1S6f/jNUZjzbpq31lG2977YzXOjz9uHJnOn3K390gnkJX+W2oXv6USyYHZFh5G8YfafEwBhKADMDDgx8gAY7EHv6BI6ArcKJe6M1xwImssvJkgE8E0R9+8btHYA8w8MAGCvwuEXFExICBQBCQo21gAqCgTwyMSOuHvJi91clrjwC7QTRe5A4pBl6AOTeAMXs3iBHEPjFV5+bRH4EArtiK5HYbCWycBBHZQDp8pikNQAU8AStgUxxgBPLoBuYC6QBZwRjpAJQBccSPfiRAOiLQZ6FIAhCF5AnaAHvignJlgGDkkK3KIkvIi5suRAzBAb4AMQQR4UP0InXKvcFHgiKEybkxJKtNZaURxgCetvoC+hBCQE86AhgRFeujvqSzDyhkN39ZB9aNlwRCawmxUG79WKfGz19LrhBB5AzBQtzEQOaWI2lbH5FUxr+ROmQzgm1MwK1PYRFOttKjf0Quwiimrz7oko9Eis1/ZeoFZQIbqmezeecD+834rTnrrdsjacGe5Bdrs/0UCQHU7Q86nBHWtDWn38gEn/MzkoAE0I8QIgDOGGTB/pYH+NXZh/ZtxMMZUxpRo9vZ5Pzwm2H/5Qxip62+tG0+7Rl2CXR0PkQWxcbFLr956+xT1j6tz84xbegTG5+QXueOPJ85BxCtCCKd1bfX2aotO7XJt+wnq1x9RFC5sZszc0NemTSd0uZVnr99iYFEI3/dGpovoTlBvJx/3dCpMxfy0vxt7dgXzirjbrz5gq36FfMTe9nDVr5F7Nz4IojsMsfmi131a0x8wHZ+c2uIHPqixfy63e3WWJ2XeuxzDiJ+XrY4k5wPnR29RLLPvISJIIrtZzbyj+fQG0H8+LdPi0muMMrWf8r057IlTPYpx/pa+mrsxdn1oXNx6ktvMdwL+9nz8FzltROHiRcjb31tHoufI1+f+jsDW1aXNPLG9ghibVZ2x1D9xskaQ/qV0VlIRqytcnH50vlBeW1WZ/3WvnwyymFopKm61bN6pW/JpE+cTdLJF6c7GXF9rExyV3qzo3ZktmzbnGlyxhwp1qcycmvTptOf3CcniBYcgujh6wEObHmAetgDPWKABogGAoAEgEEdYBCQCYiRD+CIASRl5IAT/52GTep3j8AZcANMIFmIm+C/wAAg9MuWwKy0MvoE/Qv6yA7pAuBBHmDpN4hLEAEQpMxvdvhB8MdrIohAhM9hlVvI3szz0UkQ/Z+KSB0fIFbAJWAVmUPAAp7AlXo+bAzsDLjTD1wCgfnN2ARt6I3gSUf+xAiDOmQRuCutDvmQZ1+3iuQigxFDMvSSQTwQFm/iI3DIGxLYJ6JuCeUFBLBypE8aCRQiiG4d5bWrDmE8bxKRvQgiwAcAsiEyyo7a6LvPWLUDCiOIraFAtLXEv2LrKXBrjpAcPsl/xu6zNH4VEDWETlkkTnkEMaJGTjm/0yUmw65uNZBuenyeSV4wZ3trCcyySR3d6umVrs/K6jOCuDJsQBDVGbO1Zo8YO18gBsC5vdD6cw5ERvIZ8uiTQcQiYkaPNWS97Lrm78gIctANUGQReaBDecQxskGn9e78sKd6McIOxNDvhP1u2C0ZW7RHGtjORntHW+3smc4hMb29uDJm5wKCaOzKjUEwJrEzL0JkP7Onc4j8nkX2MX8ao7Gzw1icldZhgd/Zoa2y1qaYbHXq5fdsMM6CPsyTer7RnxiJckbxDULOJ2TZ5izkLy/MnPnmoHo3fuaDHmvGmnIeIMbZ1H4xdmceH7JBubHoX1+9BOi2kB3sttYiiL2QtM6MwfwhrsihZwP7zY20m0UvFNnNRr6xfyKIzoNeLEUQnR/2nBcxBfvAmjB2LyR9YvoaPjN9DCQsYPimp1/TOD+XLfp9n77fp81rWy+NvTj7PnRsp770FgPYcBzsCaBXXjsxGSHgHihPpjaPxavnMTl1yS5p2HR21L86YxCzTRyxSSb7K7+KyW7/ZCIt6UyP/BI4ssk0PrJCNoiT2/a1S57e5iM5cbrE9CSvbnXoJ9n6zib5ld92K0N/tm5f6Ss+/VW7bKT/tKW6yssbd/6uT/1k18a1Se6/COIal4Hb+Kr+LKudjgoNTmzBuTULJHnAe9AHbCKC8gBWgCnAoF4dEOWhrXyBkzpBHRD21VdfPSwK/zm9hz1wALAgZhaL4HYPWAFUgCbAiw59sY3+dOpPOduUB76UaxdoAzD8YYJu/Xxi6u00kIIgKkce2QEEAzNuEP1BnQ4WBBEg6mYxsumP1ABefABQASAAZsENizTASgbQZKuxsJMPgCwADpgGvIy9er4jHwFFZgr6ExBAZKFbMACPjLwgL9Z3ZWJkkG0RRLZqRxeAiLB4Q4+ARcikBcQO4YsI+k0ikthvExE6aXLJ/PSnP31ogyAWIpCIXjcBbgP0C+QJyunQL73AoJju8xYR+WI7f/Oh9RF4BkQBYv5WzrcAsHFH6oy98fv9JWKFcCGMkUYx+QgcwiYdcZNuPrphQwbZJtDLxgioNEKIeEqvLnm6Ipps0XdkUX3t1JGtjk5zX70x2zvWqLHb78C8dQ2gi+1TPrIOBXmkxz4FrAF4t0Lk6bOmrB+x88FeRKKsZzIRRMAeQXB7GBnp80E2kI3w2Pfmbs8cdV7aOB+8UJJ2htivdAv0sF1b8yrYO8Yq2G90StvjEURpe9OasSeMR1tl9h2yqFzamWLcjZVO+jpr2MBn1lzEiT2l+V8bsTL7X4h40sVG9foxR84p/heQOkFaOT+bJzr0qc5v+Jx5ZBC21rxzis/NYb+95GsyiJv51781Y41bS8bOTrawUayNuTSPxtpZqx+6lOm7z0Ll2akN0ugFoPlmt/GZWzJs8yyyzrzAMz+IoVtRf7im+baPrW1fF3gpJDgTnBkIojND3O8QI4r2m/OSj9xEewa+EcQv9xZx8dSnSt8Cg0/1D7+dbcN7Z/lTuj5G/VM2ZOtL9X3q2/43rT95ID6CVdsw8caB8WRuxbfGob2+tEtm01umX2QBlmTbBuXZkpz6yvVRUK8Pcf2rky6sbD5JNsKSjHJlheS2Pr/oU2hc0tplq1i7+sge5fB+cvmAbLq3v2xRRkf9Jlv/jW3bbpo8Ge2Vp3d1nrq1UZbtjeVsnw3pVr96pbeN9PZV+8aQfP3+F0HUsMHU4FRw1stvWe0yQlxnYpPiBtHDGEjysA4MADUCQKAMcACYIony6oGdAmADkAWaAkFi4MN/5GxRRBA96IECN4oRROQNsFDHntOOwJP+9cM+fQpkA4DAEuACsABEJ0H0ph2YyyYk0W8QAU5gxVv4bhDZ5vYCUAZMfWLKd2IEk518g1wBkZFDIBOwD0B3q5Hv2GucgBuwxEfSABj7A7d00xV4pQ/Q0R8CIiB8AJ2AYLjVIQPsKZPWPnlxdonZTKbbQ6TCjRkCFslD0BA1+T4ZRfAQQQHpE5NB6vqdYgRRHZJITl3t6KIbCdUOWdSvz8SAvWzQLhkEUZvkpQFFBAxBQoKsW4Ev+RmIBlQBUr43D3xijpArge8ExAugVIb4AcxiZXyTrDKyyem7eeBLfpbXxk1Gf9RFmwglsEt/JDGd8tLsiyBG/sR0IPHdPMqf5LKxkLee+CUyZ+9EIMTWn3MgkC+25pEHn/oB6X6D67xQx7etSTqtU/sPkeDjdNpnkRtEDkC3xxGFyKJyZBLpsf+0t3/pEpTr2x9h8akp4tAniN1KOUvY235EbjoPOi+cGcrsM7dTyEgE0RjsKfvAXrWXjYkee0TeujHuzpzOOr60tvTPfraTI18b+exwJkrb62S1J8e29r16a5Y+/uMj/uI3REs6nyFn1jhf841PNcloq854zYdzTz2Sr0yfZOhUr29r1toTzC8ZdvKrNuaCbmeltP0laM8H+uMHhFDMv9oZgzbmC0FUJjj7yKi3ztweWmP9VdP97FQ9e+23vTlcghhJ7MYeUbT3ukm3trzwc+a/EcQ3gri46mOnT3x2b38nHgzbXWG+e3W+pNxT43ppO0992/+m89OC7douLi5NLl8ndxXf8p22dKwNm66dMrIRJXiy0IVFtpBDSiJTjSWysXJbJ10gGyFpPOoiSNWLlddX+ZVTn47GITa2xmQsdAh0RKqyRzlcnZwxJ5vubXem6dFXsvlVrIy8QK60WBsyleuTbelTX0i3WBkZoTb5pPb0ep4kQ271SrOhdtlDtz52DPVHRjvhHUHMoG206VWk/N5Qp3VoUnzS6aHr4Q4AAC6BMqBFGrBRjhwK3UAElMSAjQAwAVXiAJEYUHDbZlEghN4OAzQAQwTRJ6Zu8QA9D3H2AE/FgSrASZre+lYWwGI3wBL4AYj6K6ZInT4AJIDEbUTkVBrwAV4QRPaYZLHPYwEe8X/+858HcCH220TjAB4BzIgcYMVPgD3AiYApC/yx0biME6jifyAJWKKP/fxoXIF6QBWABVbFEUT6gTpkAFFEKqTJAVJs0H+ksHbsUU5OWjkyoz3SAVQhYn0+GjmMDCpH+OQRxT4hRSD77BSh046s+p/85CfviKS23Spqrx352iOH/XVTBFBbush04ygtqEckEURjsE6twdYCfwK5ACm/y/MtEkeenyJ+xi8tLg0skwEypflXXpAnF3njb8ScbvNBVp3fQdFLHiEkV1q5MvrFgjmgly5BX/UjVo+wJqdNMshiJFJaX92QmXPr1Jptr1tz1qD1KFiL1iUCYq+4vQHY3U45L/gvMtH6tj75VJ0Q8AfokU/7B4ERIjuIov2ONEhHIPWPaEQ4EBh/pVP/bPE5IoLk/NA+HcindmxjjzXgrOh8EttXiBc9bqzY5hyxf+0D44nwWkf8Zo/wWecOPeqMVx/i/MV2flXmDLIG6Zc/zzBy6tNLJ9vp1Ifzz5pFxPhPMFZzIvCX4Hx1bvGhF2I+wTU+vmaPudVWmXq+M+f6N8f8Zt71bezWkbVo3Magzjzqp/7NmTI2Nt/mnP/5tLluXS1BNB46yTfHdJtPJBZJNN/IoRtEzwtzLtBtPbtBtOe7QZR3XgheLgnIIaLoXLBP7De+pftf//rXu4dyz9B9tr5EOr3FL6EzHXSWfos/LdF9H3+/7xqo3eea73v6f8q2dKzf7mmz8lfp9G58yqkLnIsD5OFh8RnWtnSvTGUrp99ktvxMy5NjC4IEX0YK5UsvOUAqIibhd7Hy5OpbPtJSP7fk6IzI0KetUF/l61+eznNMlTWmxpCe4mynj0wBBidDP90CGf7IdnXSAj1rw845W5LZ8VemXTLpl0+Wbuns2HI2NJZsUZY9CKI8veTSlQ51hdqoExqDftWlt7b/RRAzbhuV3ji5e+I60rlgYSJtHsoe6gA0oAI0AAVAjYd/wAZ4AK6AGODFg1Zam0CNMoRGvXZiuoCTfmuIEPoECkABBiKIyFv/1QQQD8QJgIQ4IBWYCnjJS1evP3bLAzAIIjBgMerDZ2rGDJD4IzUWJ18sQfQpKXmLIIIIiCGEEUSfoCKMxmHMACRQGhmU7hYJ8AS8+CkfB47YCDCZA2DQPJiDfE0vnfQhcUBbJC/9ER2EBDFASshIq9MWqKInQilNJqKIQAKGCIWbLgQN+Yq8IWGIHqIWKVyCqEx9RA+ZE7RTFkEspueKJLop1AbgczOADNITQVSHuAKGytUrE/t8kw9an/wIvFoP1pC5srYEMmQbcwAysqZcunKkLIKnjo8r4zNp5XTydbe3ysyDG1kyAp2IqRixo7ffOCJ9QmSx+dRfxA/QNUfakMvm9Gefcm0icea60C2ZPWyv8JM4QsBfwDtCgBS6sUOo7APruDVlfdFpXToz+Nwa5+sCPYiKtY7I2HvOBKQBWfFiBglEcOTVIy5IhrS+kQQxe7TTPoIk1k7Qj7mN0BkPewv2qrG6PXSLqE97UZte9PANv8jv/iPjXKNLfUROmTEiL/ZxfYojh2T5paC8us5KevVBVjAfzgM6851xd4vIF4iaWJnz1NnqSwdnGBLJj+xy5jkL3c4pM7908zHd7Gq81q61ad0o1z8/6ctaoBep5Lf2mD3FBwhhhNbcaesMZ7d27LQGyHcGitlIPxl9eCGByInNlTGaX7qtN+TPFwRI4t4m9qlpv0dEFBFE+0Rw7tHv96w9mHt+7rP1JdLpLX4Jnemgs/Rb/EYQ32cN3LOGWruPyT5Wx650rI33tFn5q3R6Nz7l1J2AW1l4WHwV0pPulalMnJz4qnxlqq/vMCmMiVQIkSbYM5IgHTEJvzem5LJPG2Xq6yeZypSTozMik77a13fl5JRpe46pMrLs79Ilm4vTKd7xRhC1z0dsJtNYtJEW6m99X1pdbaTLZz/9laU/Of0L8tkhXfnakC2NifwSxNMGOsgmXx/pz356ks0W8f9HEHfB1fgqbiBXcUaoyxCdCX0i6aHcgx5gAWoAk9LAC5AAECEtpQEZZQJgE3ACqNQpI08fMOEPuujTJ6bAHoDgQe2vmlogiJfPPL0lBl4ADzLAnBiY0Qe7so8M/QGxAG4xsBJBtBj00V8rBST91VSbU/C7lG4Qf/vb3z7YZDLVyQMnPimNICKdgBhbASsBaO4mIjKHeAElfAGcsl8bYwLMAsPsAaSQGePhP74EVukUgPAIImAuAHMICWKy6fL6B6jIskOsjD4AUJ1yOpARwBCgioBF/CKLSF0kUZ2A9ImRyUgbUogwIm8CmQhl5FCbyrqFRBDTgQhK91lq5DNQyKZk9IFY8Q9wzc98ad2IkRVpPkbEzUekWDtkytgL3eSpk0bKBHKIGMIWMYsgKuNfvoykka0dOYE+/aQbcEVu5QXkT6yMrHmhjy5pZclrSzb71Ed8lenPWrSOBPMtby1ar9YYf9mzfGI/t8f4DSBHyBAJIB8JoMfa0Y/xtta1cz5Yu/am/Wov8rt9zPeRCCQhIhG5q4/6U+7sQAwjh2xIzt5RH2Ekb893NrUGjI9NQgSRPmeDGMF0BrIzX4jtafL2ij3SWcdP+YpO/SBCiJfY/iUr7lykj28EPhG2L/Lq6NJGWzL8xrZ8x2/GHzlGuJzhiJ8bQgTReeXzeeND7PgMyXIbR94cOIPsA3XSxmec1oR5tW7MsfHxqXOZr/SDbCJ0zjBrRHv2OcOaV3NiftkumCs6ED36tG0vSpNVR3dEFzn0rPCcMF46egFg3TsHIoliRNG5hSS6SexzU+eZlyn2lb1pzXjWON/7zNQz8ur5+iFlPZM/RMdraft/aSyvxadP2ZHPP9baDB/ea8ctuefa17hu6as8uefq3/bGGPZdcF75GYeP63NtkCa/ZfUl3vJNr0xybIkgwsXwKRIjhocjL+SE8tknVh5Rqbwy+caWjmxXp13ELdnKl9woS2flxtaYpOuHrDGFqdPf2Oghu/1EKFc3mXxReW3SUf9nrC0Z8tlFB321Va6MXVumzbYjJ0+moJ30qTOfVC5eXemprPVReXlxZfqXF/8XQWzQNSp/FSdzFddBnei4gOggPEgRoBBoEQf0AjSADKAAeKkrLQaUAj9ADkClvLfR5IEUn7PaCG4MvbkHCjz4/fcWEUQyAAJQxA7AA1AC7qX1s/YF/oHR7CcfCANMgAyfmFog+ve7SyAJSPGHc1rMygEtQMVNIZssBG0ALnX8JW9R+12jT1HZGkEEnAGsQHhpPgH61PNH4wF4AsP6VW4sAh9qLwBvSw4BcuAN2HETJQbqxAF35cC7oCwQX57OyujuhgrxAKzcyCFtyFy3epG4CJ58JC+SiMTVVjt55I1cstqTjzSK0yWtTe2QTCQyXd0eBgwjiGLEiY/Nv3VgfVg35qjYuhPMmfEjXsAjQIxoRRSBSelu6SJ5+pCOTJORFpoHRJ0/6aaXjBgp1B649ccz9BcR9Amq/0pDXt/SAVtt66N+ydBFZ/brR5+Ib2RS3lxbf8YsbX3at9YWgmitWaN8J6iz14WIibXJb/aZdvqwrlpPyIU+hNrrz5lQuTkxF+aleQD4EZ7IlX0pbW8gfAiM/SooixzaN7t/tFGG/OjPWWGv6a8zK9v0j4T4hNH5gPToiw5nRucOefbzifHxkbGJ2/N8Z1zs1r+XPvrUv30sJisW6GRPutc/5BGu/FRsDtjknGYfnyFoArLDdmNwriJUfqfp/5V1bjnf1SOHbuS0aT84c/iQDdaJubQ2zKs1bI6tDz5FDt0g6weRQ4StCb5kn/FHDpsLvjDP7Nav20G2kGeDsWovaEuvc9bcGIvPYfXpOaEdGf3yhb3WJ+gRxUgigljwJYR9ZD852+wL9jjLPRPeCOJ9t2/hiysM8lZ2nw+f66d8Ln5u26fkw4T36M6OWzrv0bFtn9KXbHLP1b/tYWAh0C2u7CoOH9fn2iCtzZbVl3jLN70yycGWjxFEdZEasidBbEyISGSkMW6enPZCtpMjQ3+yqy9ZZVuerLE1JumVYyeMDFenP4Ko/co2riVq9LFPmVCf2azN9p8dxfSTIb+258v6p3f7TbZ2ycnTdwbtVyebhC1fXempLPnK9XerTN07gthAxTXYsqt0cuLtqLwyhmwwiT6x9FYX6ABGIlkBGIBGGRAUOVygU3mgB9AAnooBSfLAHQJm0fi0Z28QEcQ2ClCDTAIMbACY2CUPTNQPnUhA5erIasNecmLgxBt1fVgMxoyE6gM48padTZUDKACoP4bBJpPtj9X4lBRx7caRLn8q3W+i9A0AGjcwBUgCWYC4vHK+Yy85NgJHbAN+C4AawBVw4tt0IXBAG71AG2JDPxLYLY6YjKAcQSGrXKytdhvSBxgiHoiL3+wAXAgasvbjH//4gdghagKiFsGLvCFwZJUr67aRLOLnFlB9BDHCp16ZusinvDQ9bKgPMvJsE5BQn6Ein/QDhAgSAN/aAST52TrhV0GZvDUaQYz0GX9EDqCURr6Q1CxOLwAAIABJREFUNsBSfSQPSZQW8zWfB6zlAVht1Atso0ug26dv9AKvyCLwGiEkIx1p1B6AF8wTewX20Zsd0vWtDZvYYaxAuTW1JLB1q1y6Omlt+JKv+CzSbe9Z19ak9RNBbN/zvbZk0inWh6B9+5isNY/wAO3NExKADNgb9mmEMTKp3D5FyKTtHTJISGeZPthsziNqzgR70XgQHvvX7/W6SUROEK4lNmw0NoF/jEUwPv4xJmcU25AY9rC/sbCDnHGT1b80Hwl0ac8PrdfWqLOF/dawemMzj5FE/Rg3XyCCyJuz1YsrZ7s/xoJsCciiOn7u7OwcNJfWkLVjTp07nSXGqU2kjd+MMVvYhRyaA3MmROL5hB/IKOdfPmo98YU5MU4+d/56VuiLrRHESKL5pVPwbLFv+g1iZ4JbRMTR2aDOy67+kqk9Zg/zv3l37iOIPT/PZ6vys+wt/3HI0Kf26+ea2+f0e2td5qvn6KpNsbaLFSu/FV/ZclV2q/2W16546850MuKz7qm8NsZYCJyXX92lq1vd1a2+ylZO28qfihEOOBL+7MYQ4VAmL0RA4NDwaPaJjYeM+rA9vfLiyoqzT37ltry2ldWP8uyprrE3VuVkGpO0YExiOmqb3srZpIzOfKNd9ihrTPrbvjed3sbcOOmpDzLy9KuXr119bL6y/CbWPttqL66/9LK1dsq2fOu0zY9ksrWyT04QTaLPPr2d9YD30AZUgCkPbSBCCFwBOuqBGqBJXcQnwAcAAVJiwAeg8jBGrvyFUoveJ6VIG9DjjxFEEN1osgdAA4rYIOhfqE/90ikf+BMDGcqSEwMmQNNf//rXh0Xrs1DkL2CpP37Qt98gAi/q/DazhdtvDYEWbdvMxuH2gW0BRuMFXACsADJb8yU/BYgALEBLMGYxIGYejIcP6QLeEBkkTxogl9dHb/mVIYIB9ghLN1q10S59ypBMMuQRCn+YJtIVYUMQI3TIGlInH4lD6CJ5lSOIyZJH7CKDyWqvTIgg1qdYm/qgV0AE93eJ0uSQRP8BvTHwNx8Huq0zPg1sr3/5AOlC5BAuBCuCiLzRFylU7tYOeYskktcWEcvHkXPzEYEjpx2ACqyy1c2GfH9IAxlEzpFHgRwbtKMnvc2VfqUjodmuzJi0QSbNubHb4/aEdSnYx3zVHpZGZAR11p8A4Avtf3HrvfVpHSnTVh90RqasU2l15J0P0uTpJ29O7KP2tvVvfyBAbq+KjSFChJDYq8hIBDE5JMr8Wwd0Owfk+UEZnT65dIMYQXQWIT9uuehFaPSlLTuzP9/kQ3m6EVnnnBduzhF5Y9Bn56OYb+jTLj/wL4LE/ogXuwvWsDGxW+yc4AtpscAH+nbzZlwIIaJoXM5bZNFZzx79GxfCpj/niLVmvTRHzglzx2b9IG+IGv8YGxsKfJXPkLcIIrvMK/9I08E3xmvs1gJ/qKej+iWIiGK/RURomxdrxT70YqhPS5070kihc0xAFu03Z5v9Zj8Zm/n3FUgPYHFAo/iqrLq3+JtNFD/X3D6nX7KPyT9W99T6THfxvfIrd2/bbSNdu+KzfvPJiLf8nrQ2C97P9Oo+06t/69JR2cotyK9+462PZCB+ESiYU1D2FEGkl45wqrSAXERcIiTV1X9y1W95+ioTk6dTnTbVNfbGqJzc1Zge00unPrSnUz4dO5Zk9Ld9bzp7G6P26ah9dr4mgsi2/Lj+qOxbDfI5cY0fizmjwIgCYoQUeRgDJ4CCBzcA4YENSHm4C0CcoAy48HAGHIBKsaBeXQ99AAgI1Abw6o/R/OMf/3h4MwxcAByIlsXgps4NIgARkGNHtkSyxPpSTk5gY22q1y+ABQQhgj4z9ftHoMmbaKTM+L1F1rc37vquvIWFIAJbgBY9bBXoYj87AnqAMjAs5Id8xZ6ILD8DTAAoYOX3NWLzwGZjAZwC4L3NX6KoL6REQPK6JZQuAHzJICyRQ/rIiBEPJAPYQlp8poWIIWeCW8Fu9eQjegig0M0gGXVkALVuDcmkLzJY2+SLlUsjfZFK+pBDdiCC7BOTFZPzeSkAiBhZi3xtjfAlX4vzPbAdQG3syFS3h4giXygDJpHEyhDEbiGU8RsfA9h8ydd0yvNvfo0cuhUEWAW+RgiBVyRR3F9cRBaNR99s0Yf5o5vebhKVRXDJ6i9yKDYm68TeRj6MHbGxrvKT9cs34vZyxJEPEQn+41P7zHqOJEUmrHV6rVltnQP2vvIIoj3Ri41ssG/oolPQThk72KS/CBEb7A/7BklAiOxjMUIi7UwxTgSmeVaGtJSnx77zez03h0LExx7vd3K9vNEfP7DLGNhojMYXyeM78l5G0YeQOXf0g9Tp05oTGiud2tNljI1Df2yOKJamR1n55OQFY0RQu3nr93vG6b8I8dmp841vjYUuhIuPvVSwVqwZc8Yu68Z8khPY51mBxNU3u9nF984vcXn+0M449SntdjCCuGvA2jJn7HEWIqHsjhyy3R/d0X9zrm92I4NuCpFBXxUgiPZXn5iK7S17yt61h7XTl5eWnofPeeZ+qGzP6lOP8rNM/lb5lexb2f2k9XP59db8v/a5y+6N38dm7eFR8T3t75WjK9vSW77+yhdvm6uy9ISfTz1X+cqK0yu/ZdLOnnAmUiDII1NLEJV3m1Y7sfKI17ang+7KxOH+2lenXFn6IqvybK9cP9mgTePaONmrMVVWW7LSlYuV8blyfcHZyk9b9dncbKx9erXRdv2jLnvV6YNcbfRbX6cudcrUJ5dt8vRWX/nqqE39ZUfl6VBeH9KN78UIIoV1Ls5IMSMKiFGfmAJcHvpAFHIC8AAOAI1Yvgc9QOOBf8bqA4aARQHQ87BHBJHSCCLAAJhFHBGxP/zhDw8gpz4jfXQvsMo+9WuvcnLVsx+wAS78cRqflAKBxgqIIIhuD/XNF8AP4ICommShG0S2+kM2FpXN67/L8EYeuAkousEDsAQAkp8K5ABFgBugA4jYxg6gSQzoqjd+7QBwQA2wLiAiiJ4Q0UMcqkdOEBUxYhFxkSezeWSDDLLj1iqQhdBF0pAzpA0hQ9YQwrMMOVQW8UMQBfJ0Rejk6VJGli5xBFGf8vWdfPrp6TeH2UKXz8sAQGO07lovkcIAujzfywOoAHHkD0DuxlAa2QIoxcqRvD4JTVZ7Qb8IuljgVyBUW4AUMUT4+ny3W45+HwXASkcU9asvuukwv5HPYvOmT3VkENpIojGpN6dIjf2NOIn5x/q0xuwde17IV8rWf9VHcOwte1+wxtvn/KnMXohE6RtBVGcds7e8OkSFDvLWu7xAh31MN7vaE8Zg7iIhkUGkAUFCGiIzvfSyz5CVSKK9b5+7aUPkkDrEyh4UC4iMF0X2o/Z8wi5+YxNb2/Ps5xPtkTI3db1QoocOfmdPNkbqtKNbOZuQU2cCeWPSRv/yZIzX2KUjy8ZMHxkEypict17KlffHtNzC0dV88YM831tDbqCtW+NU5uzha+PSl77Z6JyS1q+1QQ8izG76lLMFYWSXc4+/yCLN5sKYrQlrgU/5wXj5XDAH5sU42M2fSKJ8c8Ime8G+sZ8EL48EpLAXMWL7agmifcLuzvkewp8i7tl89rVgYOtula/MW/p+YpivPpdfb81/dr3WOLs3fh9btYdFxfe0v1eOrmxLb/n6K1+8ba7K0rMYOjnxqTe5p+rSQT48vjHceRLEiM62QSQqlxbCrauvultl2U0OKaOTbONQDvcK9FfXOIrXtrOv7KIrvWSU60/Qns/F4ez60468Ou2bm43VCadeOuqXvPb1q7w22slXVrl8fYsL6ZVvTGQrX3vIrG7yQuVkK6s/+cZ3F0FMQYMsv8orE2dgcQMTI0Y+mfQwDmx4iHtYBx6Bs8ga0OhBD7iJA4kAhzpBegEeWeAOaPEpKYLYp5mADrLW559u8fxlOSAJgCgAGAJdgn7k2Qa0kpNnt0BGWYAXmAGWgAxgA0ABXIAdN4L69elpBBGIYUcbT93vfve7h7fZyi1c4/CbSr7Tt3EDjN2o5AN+UsembNY3cMIO4EvQpwAcAVgRRCBK6OZPDGRHBpE9RAQpifi5Veq2SaxcG2BKkFeuXcAQiQGiEC0krIB8dXuItCFl8n12Kh9RizSSQw69zY8cykf+IojaaSOOgJJPZ0QRiSzQgSCyTxvlytiNVBlf5ILPrQdrwTppvVh3EUQ+QKKQPwAZ8RMjZ27ulEe+pJUhe2LlCFz+z+dAtvlQD4gihnwrdtPBVgEZRwwLEUSflrID4TM/kU5xfYkFc0kmIrn2Swv8AbwD8daX/cgvfMAvgX1pa095+5+sEBmQJqd9+17sLGgPWPvS1j4CgBi2htkbKUAMyLZX6JBGTtgs7iVLZ5B+7X/22ENi9guIYfYhG8aLSBmzvc4H5MTOGGRDQOKQHnJCf0gFERHosnbYk33GJm9cbGSfswCJ8dLJb5Xp1k+3Zva5Pb9fDLDPelTuBRSCWRs2syeyyo7IorSAiPEBHWR9Nul3e84754nfJTp7vSBDuMiaG37kP2eRebCGrFXni/Hwv5h9zmh9acsf7Ne2FweeHcr5tTkhb0za8J2zz9ywiU5zqF/98SF7tKHHONiN3LLZLaLPgH35Ia1/4xa8kPPSJWKIJDp3+u0homhf/frXv374ZLsbRC9QnAv+GJnzvIfwx4732Xz2pe4sk79VfiX7f6HsSxjvh4xR2+e0P2XP/HPWTH0XP6dtstqGVyt7bnyr/8fK6yMZcWXFW1e9OPyc3WfZ1icDY5deeelC7bZeGYIRUYtURKIWw6sLp2ojlI9kkJeOtGRXsuqyQ1q/zsSzXBndlfNZ4yimJ/07Jm30l47ksm3HRq96dsDZ6uTTsf03b8Xkkq2v/KEvNqWfHkH5VUiXuny3ZZWrk84H6U23NumvTlny6Um3mFwyje1RgpiyjVOg7LG0OoEhGShGjPorpr0h9hD38A4genB7uEfMACP18gAdkARwkFFeGYAhrxyQ8NlVBNEfqZEH1oAAn/lYCG40kS4AKUAf+Vsb6BXIsDcZtgpsixQYh/6BD7d9QBdQpB3g5Q0yP/j8FFl2ewgg+r8SW7T+GI0/UgO8LUGUBnjYFmAEqgAf4+eL/JH/2Kf/gCtQyQ6xfgFVYI/ddAbWukXsN4YI30n0kCPkRAzwIRDkyZEHxtTLIxtumBCLbriAKUAL4ULAInVIGNKmPFL3gx/84IEkRubI9CnqtqcD6Svu1pAMgqeNeAniEj/tytcXG4FA+UgkwoXoGRsQ3zo1N60lPjXviATQGjB2s6AtgIxQIXZ8AkwigsqRNWnAknw3dHwYaYsYivkV0dQG4QNQEUHkFjHkayBWvwBuAZHUt/bNoVg/+hSyQ7m5jjiSidjSi5Cy214B1q19a03afucHe8M+bB8B9Pxl/ygrWLPqyEuLrWlkkq+l+ZfvW/fOBWTQGnRbKC5NLhJCruA80b689a/MGOwdbfSn32yTLrCBLcZmjyEs9pRxRyzEzhjEx5nAH4iJGAGzF5GUSA4ioi82sK29zEZriH3q6XOGeOnkvOhm0r6m01lnDvSpTh5p1Cf7/MEcJMjZ6HYT2SOLaNLBJvJiY8hu40TOkEIEirxziYyYLi/GtO185C8+Ms9ealnD1r1zpptdY+UX7ZFtY7Ru9CW2BqwJ/mGT8tZJRFYbfVlTzjU2aMdnfGe/6o8d2ujHfPGXYJ74yZj6gzXOaGuWPra3r+wt50CfmSKG9pm95zNUcQTRHmKD32p6UdpD+GPH+/w++1J3ln2J+Tc/PH4b2hq6d22c/jzzj+k5+yr/HB1X+tNzVXdP2XPbr7213bL6VBaWPssqr324+iomA29vm5U7dZz5JVOwunx4NL30qYsAkVk5abLhfnny2SGPRIkrI4uYCbVXp7x+pNmbf8Rrv3ptlKW3MUQ+yRQaA/3pFl8RxPXBaQM76q+xZbM+6Fy76v8qTo9YfXpqXxv95L98oK/6I5eOLU+PNmTSsbLJ5OcHgng16B14RmicAmWlxRmVTHGGNCjEqBtED3kPXA9zQAiwBiakATJgCDACGqr3gBXUVUY2gKdMACL8ifUIohtEeSADAPKpJnIo+AwUKAAsgAYhUMOmyJiYreSAfTKCcnZKKwcY6SALSEW+1AErPmkFEPyxAp+GAVWACTv4yQbyCaw38ICbcmUILYII2OkvHwV6A5Ly/KOeL9jCZrYAQt6UA3/GLAA/6sjRoT0fL8BGCroRRA4iEhEUeQTjJIjAuVsu7dUhD0gMgAVMAVcRMsSr2zw3hpHEJYjIHaInuAn80Y9+9O4zU2XdHtIVQdQe4StOd7eUiGl10kBfpFK5EEGkv1tKtiNWACeftU4jha0jvgdQzT/yARQjU9oCjchgBBHBUsZHyiKQ5Jcg8jXf823zgaxpSy+C2Odu7ARWEUIxXYCr0E2ieaFL0K/+6ameLNsip807WXYhiYCwm04yxtpa62YGUQHI7Qc+4Sfrs33UOrVv7F9y/IYAIF3WqHxkWx9IAL/TIUYC3Q657QbkkUVBeQSxuUpeXLCvkAh7pz3dOaS/QnYbg71Cp3NAPfuQjsiUc07avrXvnAGIIBnBuPgGMZIXG++SaOPmn/a9vrRzU+ePW3nphpDZz/RHEJ11zhbEz8smpEdeP0gQcth/cO83g/23FGJt6EMCxewX6I/wkkOi6ETW2OQ80Y/gvOUf9hqDeedbe8YaFqSbI2PUB4LIR9YCP1g3gnVhPajTD19FEK0X66HzNzm2KrcurAn9iZXRSZe1aozWqrmgu3WLhCtjO3vMtb3gTLC3xH1uan8hiPaa/SdP1p6zN5Fh/vRcuvXc7eH8UnHP76v+rspeqt/Pqee543qu/Occ20v1bcz3jvs5suw79Z75W2MgF3ZMpr7v1VG7l4xPG8o/1sfam/yW1VaZMW9d8pVvPv9sXH04/Mwnqz6ZysTKEBIESYxYbJ4MneLqwvRist2e1Qc5deL62raVkddWIJ992VSZ/vOZuDFmE/lsrCy9YmVkBDqVsbt2YuPvM9t0NLbGsTZIkxPoFMjVj7j6jbe+9FmvX/qUNy6y9VG5On1mX3rIbnn+EqfnlE1n/n1HELdx6Ro/lc8QsVA7cYY0WMTIb/I8jAOLHroAHtAV2QLKIjnAmzoB2CgAGskDTgXlwIE3tR7EJtxvEOX16QG9BNHNnTJtAhcBzsArG6TZClgIEQA2ZJ/2q6M0Ge0BGp+V+o0h0gqUAWvAiJtMk89e9rEX6HPbaTEjiH6PCEAZo8AugAX4lWdHAJj/5AEb9gJv3rprDzgKAVZADrjVJsALKANuwDaChzwgBoheN0ylu/GSRyQF8sBYbSI7iAfw5DYL2ULsIm2ImTQiKEQSI4PqkDhhy7oN1J4+pI6MdDrEEUV6tJdH+rTTBqk8CSIdQKBy9UAh3UAhYuSWtPVqnvk6QL9rxnrhU4TKraG2PiHlM76RRrKUI2hIm3L5yKQyBAwx49du88yHMrJ0IIhuDdkqRvCQN7eF4giiNHkk01yJ6UAMzZH2xs1H9KhjO5vJ6hPIZzsbAWF5ewmotq6tMZ8y2mOAN8IU2bHWurGzf9sv1myAny+XJEgLyIL9KJBv7dsL3Up5yYEY2CeRRH3aK/rTtzrzJzZfythnLsV0s2v3PPnOG/rNa/rtIzaz375CGMUREWeQPD/Yk4JzAcFyFpBDEKXJlaantcW/9rLzATn0OaT9zOeR0UgO8qYOmTQPCB7d5gVppEP7Pqn0YsrZ42YQUSMj7cxGKgVp5NAn9IiksfCTgJAhh/SbG37h1/aEvLVjLbeO+syUPN3s5Af68qO8tLHzlfGJrYPmxtlnfs2N/viVbfr3sqrfQ1sfdDcPfGlc1iv/0SvWB4LoVtQaEKwL+8D+d4bZH0ihvHhfxthD9pIvABBE+5V/PHM8Gz1bT8DxsfKfsq+PNYZ79X5JY73XJ6dcuO4s/5x5NoUfm8NPZWf9XY3/tOHM32pTefLFlYuVNebyyjZdO3KlN042/K2O7ElWIgzkNiiHMWHPCMjm6yudkatkxZXVpzjc3/iU1aYydii7KtdeIMMG49yw46Q7ndkZ4aU72fpjr/LaaK9Mm8rJ6n/LTjvSqz359Ik3T66gfEO2V68tG7Kjcm22n8qVXem4ktXmlNffVfsXI4g5ojgnyRtkCwVBRJCAAA98QM+DGhAD8Dx8PdwDcZEeZUuIIkHaqNNOOrAHTAE8bumWIOrTAx8B6xNTv0cEgICPQABd+gMsskkdOwFAQEZavZAd0uoF9XRoXxrY8ymYT0jdDAJCQApwIs9P7EIWATMgzG2iBeq2s7+4aszGKvDF+gN41S8fsot/gSVACRACdvqULIIIpAJZ2gBwQDLQ6017ZA+YK0RSkAFphKYbrm6XAn9kgCMkAlDydh2Y6iYOMUMGI2wRv/4vRMROWfVIGoIWkYz4LdFbokhOHxFFctLKI4zqpelmV/XK9YUoCeqQRWXAoTHzUevO/EdYWh+tBesA4eYrIZ/w00ka86cYGO0GIoKIOPKzuUEOBWVI2hJEtkYQ3WQgiABswXzogy7g2VyaH2M1Rn7kC3OBKHfryHaygr7lI7109dIDOUEMrXNkw74H2q016xS5Qg74xXpTZs3yo3XbfkQC7BPAXWwf2+N8be3au9J7RtAnRBisa/tEH/Ujr17eHOpXWfsbGdGXfEREH/WjHRIqGAPioc7+NP/2nTGItWcrnUJkx5lgb/IZ8khGjEjYrwgd4sdvjV0dXyJ3foPIv27BlEduxNveude5Sz9586McoVuiKI1QVuZTVGeGYB6dl4jpV1999WCfMTszrHF90odgKY8gGr96+wVBtF6cDdY/4sSH/Nx6YT+/CZFkvqGnsfEHP5tDoTkwh+ZSPZ1s6yWXPWOtW4PmwDOIzXzj5VnzoK1+fJqLOLJdG/2z2xkm2GPOAnsmgmif2SsIorR9Zh9rZ916Bnouelgv4PmY6U/Z18ccxz26v6Sx3uOPKxk+em1+yib4MdsquxrDS5bV35XO04Yzf6tN5ckXVy5WFl4ur2zTK5OOjZMNfycfEYgoiJ07W156yZEy+Qgjffpgp/bqwvTprEyeHekgJx8XqP/GnOxVubLaZwM7Cuc466e+IohsyUf6lc/+7KjMOPSrnB5y70MQ2aZ9+rO18rVV3+Qal7SyyrWpnbL0Vr6y2ipPxymrbuX1mWxta//uN4hnRR1vTGbDDrD24gwq3SSLI4iICVDk4QwABKY91IErwMsDGcAAsMSBuoAeOeVisrUjR6/Pp/zObwmiPr1NR8YQMcFNnjfmQAg76jegKt40GaCDXewV1788AKF/ILD6ALF2wNUf//jHhz8qAfiRBby6KUQE1ZNzw+j20xjyHWDHHuNcggggZWv+EgeEAB9tkVEADhCTBkCNnW10AO0Let0EAnQIiBsjgA6pQFbkxfIAHxn1latTjpx4k+6z0t66IxwICGKGgHRjiAj+8Ic/fCjrpk8ZokIWcREifZE85C6SSHf12tWPWFttlBfKa6+ePfqkQ1lgMHKqDBg0PuCzuTDf/M2XiKG1Yb2Iybil04afkEKgURrBEiKE+VMZGaQvAo6U0WFOgF7+ltYGkRSAUsSQr9mOEPK/WJk6abLaAq50IfFuRCKGkfD/+Z//eZgf46ePfvPKFv03HvYiSdYUwG19RSysZ2DbGgSSrV2y+hUAdwC/lxPWrvUob13zq70iIAoIJD/3okl5+5fvkQRt7c3dL/RGBsXOE7HgDBFrrz/nhVsk9tKvP/OYvvpAeozFLZUyQT/WA/k9B+iwHtivj3Tryz5EWhAThDA/eqmDvPBdexix41MvkvbmS9uIpj0vLxgHIqQ//fChPpWpcx4ghQig80HwiXu3i/rqRhFxdEZ52eWcc0Z4UcB3zjTzrB++NX7jJce/fOQlAtJk3Vh/Av/xU+cTu7ThJ7YaA9LmfDXn8nzpJYB9pX1fO5gP5fSZi+xjo7T1Zg61p58u/uUHaf4z32Lkm3/Js0ffXmpECjvPEMUIohv8PukWG6uXN/YoPT7rBTo8XwMFX1L8pY77mzLH4T72vtRcPUfP9v+SPjttqJ/ix/q6R+ZW+9puvLLKw9DJVF/dWa+cTPKnHPnF3uF1ZVcBEUKOIiBXxIiO5MQRDfq03faVkau/0tqxT6BTnox047gqzycbk1/Z7WvJXm2SJ5cd2ss3NulsqyxZ7dMlzl719AiNrbLy1W9Mpv7SS37b1od2lSsrpCO9ySdb/8Vbrk/ltZWu/TuCqHIr6njjlBevwm2bLmXSOZ6j/QbR29MIIjDkAQ3YBaQ9QAEJD3dpYE0MfAB7HviBNGWAGHlBWp2HO4LoBnFJIECkb7/lQ8TUIWBkgRB90lNf+iuwQWAnYAf0kJdfW4EywK6bh8Amu+gCfAAsAEyfQAfg5SYTaIgIAiY+92oMPkv1+023BPmBnfwBDInzm/r8wlaAMLu6MQDckWWgiB3k2IgcBnYDcwgEggLQIX/IAbCDqER4kAsy6tUJyA1yiBgiJcgFAoJoIGWFbhARNsTMbwuVqReXlkf+EDSxfCQOQKNbnRAprE1y6vSD/EQQI5Ni8ghRN5j6cTtAN/JY/8aEHAHBAeHWhzVt3q2R1gmyAgjnrwgiH0kLCBcf8508P/MrIqfMPAjd3AHabBDIRxCB0ggiu91kuNFoDsyDPP0AM33mzZiag+bEXPBHv/dUT6fPU9laW/2z0RoCqJEEa806s9YjiIC4fWh9Wmf6b1zSwL64zwGBeXJ9Kto5YY3zccQqAgf0Iyf2Bluah/aqdtLKzRcSyhbygj2k3BwiafaHPujUN53ktBPsO7YhtxHc1gM5afr1mc3y+s8OZwD9yI8z0X5EhpwVyKHzJJKIgPGrvVsg51yIEGq/eiKMyiNFXszlK+eDGz/zZn7EiJozyFcMbhCRRXPoN4fyfkvtxRofdHNtrNlprM6QhvZKAAAgAElEQVQSY+VL/fGdubRevWTwQqE17KxRz9/diLKXT7rNax6UC3yP9O1+iHBaN+bDi4fWqXWmb306M801O/mK78w3P0jnP+vYmNhmnsyFfu0p+8iecp6dBNH+EoyzT7ntNz7hQ88fz9dAwZcUf6nj/qbMcbiPvS81V8/Rs/2/pM9OG+qn+LG+7pG51b62G6+s8jB0MtVf1a1M6eTSI47ciMPryEHlCJR0AVZPTlk3ZxEK9RHBZNVtuXxldKi7yrNP0F/10o3jqjyfbJw8HY2DjWyXV66f2pCnO7uyYduq23L60qN9usTbPxm6T9vpEtQXktOXvuXTu7LS9ZFesbICnY1HOnlpsvUvXh3y+qw82dp/aztQWeMUVr8KVi6FyZ+x+hzAyUhOv0H00PfABVKAaIAJAPPAFoA0cQCvvAd1D/ZA3QI7aWDRm2/kz4O43/sBGB72/aGY6hBEdfQCNIL+ADhBuj6zVbz2SQN5QJu3+voJtJLVXgCWvKVGII0NAEIQ3SBa1G49vZn3Rl/sv7xgp9ifsgdi2BMIBVa8MRezO9DJHmnAjB1AIvAHXAJgwJ60Gwlgiy18B8B4Qw6oC8DUkj4kANDpxgvhUYbIKIvgKHPzBSB5s45U+ESzT0sRDWRM2BvCvTVE2CKMySN+SJqgjEwArc9AEbkN9alM+/qIJCqLJCJG/mKqW0xpdbWPmIrdyAGjgKYQ0TDXSxCtafPFrwBqRIqv+Ay4zoeRPb7jc7LqkUhlwHAy4vIAMn38jZAjiN1wsB2YRf4CtOIIHh36145/jDuCbvyIcje6YmSR380p28x3toqN19q3xqxha6y/BmlvIB8AOD8hVgC8dvREfo1VaD2pN8ZumpBHba1354c95AWHvqWF9rF6wZwoT96+YIN90r7vHHHGkI0wIA3amUd6d77Nu71ofgVpZQW66O180y89bO1MoJstxuAMIavMvnQu8RcS2A2iT0MRRWRKiMg6VwTt6BEL2uvXmPShf/7QZ2eEOmey/pxN+nJedFY406QRfsTQWWR+nRGIkDXmHDL3zhp+QND0hYAakzLzZr1pY12bU2sZQfQShb3WCcLLDm3ZtDd7nhvG4Wzqdt1aoZcu51Ok0bqyj9Qps5b0yW62ODetAePXj375E0HUN6LMx2T16QWjubP/7QH7zB5z9vCBm3lnnrSYnBtF+8t+9/KDDi/+PF8DBYGN8j17y7/F/+/Tstfki+bpnMvXZONzbWlMz233mPxr9M9zbXpfvzzV7rH6qzo4Wzl/V79xeB3m9vXZEhyYXB7WLMhHUsLwcHskK/IkThb5qJ/K1Wm3YflC5Utc1MurkzaO9FZeX43xXGfKyey4jHt11oasftRpU//nGLZcXbZpv7qyaW2V1qb+tRXkz/LKtEmX8SuvfXOSTWuLurPvla/vYrICme2v+srF3/KPCobUsLRyCpKp/ozJkbkK6eYUiw3JWYIIpHjoAikeukCENOASeJIWAnLAFpAmLw2IiQERZeoQIp9n+u8t3Foiij7rAZQ87N1iKj8Jorb63T7oVS5Is4WtYrYG/MTAhVs/N30+1wJqAmLZT39jklbvhuVvf/vbw+Jhq7f2gJb/C5HP3Coijv7qqTFoB0wFTiOI+YF9bONbYArYAbaAc4BdfwE+/gAM2a89IASAA+7ewkcQAazIHzAG3AXgAbBIIxmy6oC3brOQuEhbZAw5RDYQNWVCZcojc4iKvDplkUPkURm9QJq3+JE5JAiAE7zlV84GfUR8kB96uxWUVkdvn5nqrxtJcuUjiBGDCLq5Bcb5vjVi7bg5yS/8BSwK0t2CdMPBh4CumAxfJhegVk9eIGc+kD52Ad/dehqz8S9BBGKRO2BZe33wl7EjgJFjPkAWBWnE+Tvf+c5Dns/NrXlH5rLP2K0zNy+AsE9N7QXrDrFRB4AD5NYbYtBYjYMeY7F2AGt2AteCT/Vae+z2IgNZ43v7QWzd22vS9JsHfXUjBPQjIfL2HnvNkzb2t2B/2Tf2L3KILNGjXL05t/ek9SH0oiBCKCbT2cEGwV7TJzurS4/Y3mV7+uWzHfGy/7vlkrevlyCqj1hVT54O/bfPI6X6VGZsxsgnQm3dmJk382kuzZ+zwy0i0moNWTvWG9KFuPJvN6p0yzcnxmYfmFvzbO4j/s4e8s4kvjcuY2GLtJgu9vG3NWItW79uz61Fa8ha0Yd1qY/WJ1vV16f14+zULz+Yc2MSzJG+EEQ22L98xBfmUH/Olsbu7IkgitVFDsXdIurfOPyhGs/MwIbY87Z8D+/yb/EbQfxUa+BjrL1d259qHE/181yb3tcvT7V7rP6qzrmh3Piq31g97I0wXRFEeFx5dfLCYnk8IDIo3qAuvK9N7cXqCurYlT2V4xD1Ja78lF+u0Zgb986tMm3ZiGc0NnprlzxZetVlh3jHcJavnu1fuqB/7dLFDu2UVye//SrfsnSxmZ7aywvpEV/J1v/W1U6b2pNLRrwy0pV9iwE5JkNbCJQQFjI2mWJt1dW5uDYZQ7aJQ3aQJ0DDwxcgEYAHQEgacALYgCcgS53g4VyZcg90eUBKXcBQGhgCYPyBF7eW/pqp/6AYgQOW/HEF5QgiQua20UNfW3oDffUhH/DLvsA/uwXgwtt1f0jG56LIHLCkHOgJhDaO+lDnTbw/nGNhAw7AGEDkrwTyGTLrD9sgud5yG7e38UAxoASwBojp5y92Ajl8gTDTF9Bze+gzV7FbguaC3ggisOdttwBQAVcC4BWIB74iL4APIKbem3pgDbgHBBEUN4gIVuQwwoccCoiXoL4Y+ateWqBDQFgijtogccgQIiggSRELb/IBWCCO7ogPwoMM0qetOnYV609aqF9lyBGdiN0SRL63FvgdiJVuPQGj/MNfAnDLR4gOEh4R50d+5vN8XTv9RRC1U58MfcaMCALNEWIxENutorkgy4ZuVNQZF38sQUQMlQndHn73u999SPMTvQvMvVSw3u1vwfq35uwLQNtLD+sNALeO+cd66xbRuhL4hY2ANVJoTMYmsFUAuMm2NvmGHkBeQDwD/ubCnNgH+rXXpdlqfzh3do/Ku4FDDBAk9srbw4K9Z//aY+1ne1F5Z5T6CKI1oL1+6ULi7FHlYu3IOmPsY3YbA5KljD0IHYLHbjbTJ0jTF5lic2RKrL8Il33O52w0XkHeOPTLlkJ9aEM/HYiy89P55CWT8TgD7G1rwRomgwBZ7/YGm/lZn3wlkNPO/Fnrzhjj5UM+oTdS2Fj0a2wIPputf2sZEevlgbWILFoz7Qv9SCvXV2dU68XLMMEc8Id++Mw8WyvOZmOwnsjwg3Vs70QQ+x0iYmityktbv5FE65Vd7OBjzyDPxoDLxj28t+wt/ToJ4pc0L9blpx7v5+jzpcbYPi5evZVtvPWl1ZcuDmNv202rh7/hc9hbvNjcuYPACOrC82TSA9dvXThembrk9FV7cVxBrG7llAnZoq72W66sPNnsavxXcXriGmI69LHy6c7W9DeG+iWnTrlYfvWcaf2Q056P+FZ69cif+uWzhWyhvuXXh6ct6lev+pVPn1hdYe1fmW37rXUmIxsYoiKdsuqUCQ1K+xyYbJ3JrxyHITs+TfIWGtABegQPTA/k3mpLA1hASwCsGJCKFAbGtAdyxAAGcIMgukFEBJErxBR4ATIiXv0G0SdTgJD26QTMpIVsUUa/vthYAFjoReB8zuq2zx9xAC4aZ4BMGzrSLQ90AAw+MxXLAyf+QmEEsT+mQx97IofApJCvAmFsAoqBSGNDjoF2n4m5AXBL6WYH2AHIgFA20QXcAU1uEIFugA4gKyAxQHwEEeiKPJIBvpQBgEARsISgIVmIyJI+BG0JIpk+5VSuPjIpVo+wIS+1VY4kInnAGYKEYOhfkA7M0d1t2Pe///0HPdoiffUrXT/6ioBWhnQtQUTSrUnzap75XTAH5sO6Qbizh9+QZ/luMxC/iCBAG3kL6CJ0yYrV52NzgYgbowA4RxD5BDHmkwA1XfXBFrL8iRxGBvkIKeSjgvoIpHr+AoD1zx6Exvq0ztweIoMIon2AINr3kURAPOKASFgz/GFMArsC/pFDsfFZT8ZjzOYWYQS8jYsOY7Me+TSSZW2bD2A/wtj+kI8kmr+ImD2N5CIMCAu5zitzTV8k0fzbg/ox3wV5Ms4kZIcPIiDKBbdYtW8/Wy+CfU5HZyQ79StIC/Y34mQfs5lvBXue/QKi61bO+LLdeARrtDPV2aK+OuPlp25exeYw4mR/I4j2nXNCv84u5wd/GDdb8z999os17KxonviAz4yT/40l4rux84yt5l2/1oE1iIC1Xqyd9o31YF10Y9760j9i6owT9G/c/Cfwg9jnruYIQbROjc/vMdXr17lm7PaQ/cUeZdapM0JgV/YhsdakF3Ses/ugLt1Duvxb/EYOX8MasC4/tR2fo8+XGmP7uHj1Vrbx1pdWX7o4jL1tz/TibzhcvnbyYfnISfg9PWRrV12y6lau+jM+5ehLZ3VnP/JCupLTX+O/itVrE1fRT21XPt1rS32JayNOtrGunqs0eXqzIX3ZtWNPt7psqU9x4yktv/X1r6x+TjvL145cofbi6sXb5lu9RYhtWzTKPLgqo7ABq5dWZlBkIox1kgHrKDJkkR0ECGABHABE4MMDGFEK/MgDAYGWgAPwIO3hDHCIgRvlHu6CPL1LEP3ew2elQBLgoc7NoU83kUi/kerNdMBOHDCT9vZ4+4scioEuY9JHN5PIHgKmP4BHMOYFmGxls3IAml1uWwJjCCKySWf/HQc97AlI7g0Wv+UH/Qh8wQag1Gd+bEIOfYLrBhFgBejIGh99EcRAareIQLwA1AFeiAHAFSBHEgAvQDE5wB2Ad8OAYCFbCB3yhywieYJyZAw5A7bEyhGRiKIbQ23IKos41hZQAwQjCuwRsgGASy8i9L3vfe/dbVh9q0d8ulGkW1jyiHABfIAlsLsg3hq2pgXA2HzwK9luWQHYyJAyQLk65QKfFhoPOaRHMAfKzYEx87HxCwAq8GwM+ZP/1SFZ5qw+AVh+jPztjWE+8lmpm0N5RBJxFGuHrLHXfCMEwDxSCFh3k2jdIRTlrfX2In/Z59aa8fKDmI1IAAICYHcT44ZGn2K2G49xmQ+EkRx5ARinj7+6XbSP28vOjYjWnkH2AtJlXyBZ9g5y1ZmFPJHvvLKPnRXGYa6F0uqcEYhNL2mQDDr0rd6e4zv7WjtphASRsM/Z274W66uzSd5ao499iCxi42UYQirmay+djMPY9Klv7dr3bG4M64sIJTnj1Q+95pOOSJK9ZQ7V0SvNNuPmZ/rp4FM6EEhz4rwQ7CFy9ZH/+Z3fxNaWem3123q29gvWTOunPdbNnfLKIqbWhvPNmcfv7GW/ND96yWFe9Gk+jM8zjE/pstecB92iWpv2mmBtWqOtYbZZk/q0P3wZ4oG8D+t70/e264F/j97nyN6j703mdRLb1k7xPfP0sWRv9d1afE6/V7rSc1X3qcqy4RzLmb+yZ2VWz6a1k4fB0yEdFt+48vC5WH34vfbpq7x2ZOt7+1250iu37aWrO/up/EpHtl3FtWus9XHKJpc99VOsvnFJKz913MqT58/Tp3RcldVnbeSzTx/l66868VVZ9dUVV15/4urE1Z963xHESB7y9xhBVG8wOhA/hyDqA0H0qaeHKzCDCImBEGBDLAAqAaYFQwCEfIAM6JAuL1bmAe9W0K0bcoUg+vQTGdKnWzR/ydSnp2IAlh1sCNgBBfQpkwbS6isAJVaPtNHh/y/02arg81ZvmpEztyqABYAG+GijrfHQCUjRQQYoAYK064/UGAPdQAX/8A1QCTyeBJE+eoEwgIxeugBFn4V5c40cCvJ8AlTqk++8SQeWADygSAxARQ67TYzQAFrIhgDokUOGgD9pJAZ4B+YiWQgX8hdRlEb8kDSkBtgiixAiI0iigJQghtojmwI5QTtECWEzV0DYEkSA0lt9uvWF7HQbli3pESNW5OqvMu2NRV/8BNhaM9ZlADfgjRgos374MAKE1PEbEsQ/0sryacRbXpAnp30EXFo58guAdnMBsBbYahx8g3SzG2AFbM2XtmT5li8ih5tGor/97W8/kGn+J2tOBPOjPX3WhbFa416W+AzRekUGvfSQt0eK3UIhSr2YMW/WS+tJjEjzswBYi60lwBsZNBaA3LwiCEgjPwjdlpLVRvt8aOzmAwnb2zvzZAz2EKIgsA8xQWzsY+eEly72of0l2MuCNdCZ1JqgSx1diA7yHNnUlrw1ZM1q7yxghzI+OQkiebrJ0J3N+rDnu010lrC52zfniv71qQ15YxBns/7VtW6dCZ0Lziz9qXOemFtp+woZ4m8EytiMgW/pd/5o58xin3lnk/E6u5wv1g4b2MZPvdQyFrKeF8Yjzz57ovkXm2Nr21ropYC5FqxNNlpL2snbO4L11n5yXrE/H7CX//jNHFgv7LW+/Y7eOaqNfu0B+4sfrEVxt/YRRHu0NWxtI+yeP/tQ3of2U+l72/Xwf0rfAoV7ZN9kXif5u2deWjvFz2nz0rK39LVun2Pjla70XNV9qrJsOMdy5q/sWZnVs2nt5JdQlI8ULHGqbElL+taGyjauD2XJbv1Vmpx2S0STy/byV3H9PBZrd+p6Sn7Hsv1uu/Ru2a002Xy76ca+469v8UkQ059N5a/i59p3pfOWjgeCuCSPod32iSOEyks3yJVVlxMabG3or4+9QQS8EBNgA3AAQASgAgDygAYaAixAh4c3sLGx9AZtAQ3krD9S4xYOwQJOgTyAA/n605/+9PBbQW+JgXqAZ3Xpkz2BMnmBnABc6QuQ8NmmWz6frQoIorJADnCMmALP2mhbfwE+ZXygDzqRaT5j/9dff/3wNlsdcAW0CAAu4MJffCMAuXxqTEJjdlPq95b+amu3lQCbvozT2IGk3u4Db0BQN4LAVGQRwELAgG1AKxnELHKpjJw35wAkooJoIYLdCkYS5RGyyAyZCCJiIkRKIpJAGRIkBsyAUqQDqOQXfQOFiAWQiDgAb9qnTxxBTC8bpNmmDiGNaAGD+gI+/W6K361Ra4Tf+dH8is2nMvOLNPMXmxBDIJFt+ZE+9QAs4qaOnFhdAJe/+TUCBXQu+QVMjZGd0uyO+AKzZAPJwCuSHeHjiz4nrQxBdHuINJqP5kQ9skg/G4zPmL2IENwwefmAENl38v0VTORCnb0A+CNd/GTdtZ7Exp8/+AAhtpaMAelDCs1pMYIoGGfkWBxw79ZRW3ryA3/q23y2n5o7+xFhsZ/Egj1lrMiTtPlu33ZGWBP2YnljNFZnTcRYWzJkEcJkW08RxNVlj5JVJm1tWXvaZisbna/I2ZLaXj5pr23na+eGWDldxh9BVEa3Ps0T3eaPD9zU8i9yxl5nOpucTfxijNo7V9hjDTh/09cYnYXZzWZnkoBw/i97d5ccZ25kYVgLc/fWvQY7wo7wjS+8Drtn4qHj7TnCfMUiWaQkW7xAAB9+E4lE4hygKLETxIw8/BF7Q7isodi6snFy+LZ/2jNsBom0f9iTYJ/ZV/yZfSRmv3wXOyCruZLDumeXZO3scMHG77I//oDP6FKCHOxOPttkb+TqooMM1sI/THbrcL4CAx+ZF3D4UeT5yLn+N/b90ev2aP+Ptn/rmn2vcVdeMkQIHpVH+zMYqzGMs2NVN4LYtzgsv3nSK3vp6tR3+WdcvfL7FtdWuvKNb+VvnfdMr2y3+k2m4lv1yt9627+5p2/pdFE+vqR829fn94qfCCIiKCQgsldepDCyVx0TKQ/5u0cQvUqq5yXsT3/60+9/9wbIOygBA2ADaBAv6AY2AhPSwIbDG4gBcAR5xdrqo/9b0M94kCw/+UTYgBukFGFDlLyikUGbAJI4kGRs38YUA0hLEMkOwPg5KEKKHHpBNJ6+jQcU+tdNkVI/8QQ8IoPkJjPwAbg1JzL6h27I7m8o/awJwCSHugKAIgBj+qAHQd/AGUAmBOi8qvr7S0EacCe7sczT2MBRxBAYQwgBJyQQsAKmfQNW8oRIoboCQCUAXYA+cOaWP8KClCCEyAYSFhETA3oCsoicIS2IiCCtTUROfxEhQBWYQ3zp2FoBYgBiJAqQBNqQGn1HeCKnxoxMIYXkUUc64mo8oBDA7PWJ3thmIJ0u2QhbERB6eokgaisgh/RTvjTSQubArHqB3cBt+geEzbsXFES5lwy6iSSZkzQACyzrT1tA1twjg/SLEArS8pcw0tn5gmgtEbYIYj8FjPwhQy4hBK+JfmYKZHtBESvvkogdsy+6Ylfphj7oIbIIbJu3cZFc6Yiib2tsvr0wd5Fg7cwZgaQLetMHoqF/41kThMHrMMJon1lf+273fX6gPWbN7TtBPfa3wZ7n78xbQH68lqmvXvaTfxPTR8SRDMZkY/K0yQeqq6x93wUFmaSTia+SNif+Qj9sc+WUNpZ6fKJQWpm58SfWDvljR/SJBNGRsvpNDmO5vDF+P2tXL33mq+iITpT1U1mvnmxJTB98CRtGttiDGDm1d62z9c/G2zfsg5z2j3WOGFpvedbcnlImzXeZq/mZE1vk78yLLC7azIP+zZvt8SnkEPJJ9IIgkocMEURy04Vfr/wogGDBzPcCJJ/jvv1V8qPt6NH+H23/Vtv4XuOuvGSIEDwqj/ZnMFZjhNF3vMrOvAjLVX8rf/3Xj/gs77u+rr4ru9X+Vn59fUScTLf6TqbiW/Xu5UcE03lrUX7r9ug49+R4TfkXf2uI3AkEF6RPgii/CVTvJQRRHcQwguhv/vw8x+0zUlZwuw7cuyGOqDigA0vAD5ABzDiwA1PS6jiopQNyAI0Xi7///e9Pf+eBmHrR618rdTgbG2gFPIytD/0aJyCkn4Bf/QfEAk3ArVvxv/zlL09ELoJobDJ4QUTE/vrXvz7Jg/QZc+dqzMietEAnSCdy6KeyZA98AUoCMicG+MhObvMIGAKv+jFXrzYIsX8kyMskIkUuYNUcAEF9kANAQg6BfmAdeAKqEBlgqbTYtzpLKqULkRkgHCgHpBA8xATZEG8aGYucISSC8gidWHmkJ5II3JmLnxL770HMXR5yKABywBqSiDwAlAhg40dI5SEWxpCnnLzAJ9mNBwQCknSfXWST7IKNCNZDDFj26kemgKo+AE8BWBUrW5IoDehGGq0BvTc3BIc85EJiyWh+0oK5yEOM1EOugGy6kG8N+mmp2GthBHF/hosw0r1YvnatBZ2yAXNlb0Jg316zB9igCw4Ekr3JQwIEdm0Psvvsju11GWGu5k039CAA3Na1V6TIopg85mt+EXs6CbhHGLMdegHi9dVrDx1ZD/ZLJpcB9hkfRE5ryvcgN/ayudt71r/v/JEyxAcp9Lrqwogu6MC+Uy6wF23ye+1r/cqvHlszDoIlb2N737c2gj7JnJ8Ua09+saDv6lYu1rdx9GlO+hVbW3vNOlsb+qYr9ZEqPsSYdGP8dKcdn8MXeRGkE7bQJYFy/bMZZJqt0Bcyqp49Yq3YLrLFJtgCv8LO7VOkjA1Yv8rZPFuxl+w5/dhD0tqbgzxtfEcQzR2xNTf1zYk85HfZwW61MT47I5vLCbZXICt5xGRAVO1nffubdQf2e4MC/T3X51VZecWvARL36n5En/fG/NnKfxQd35LjVv5Hr9OOu+mPHnf7RwIK7yWDfs4Q2Qijn+Xnt/pnnu+VvfRZr/wz3nqVbZ+brvw/IX5UbrrGh4RsYddLvnV7dJz31OXvBDHhCBhB7GehlRVnfBHLXhDL31gbZFMdAXlyKCKIDn/gEGhy0AL0wEXgKpADYAArgTKHNFATaBI7bIGcwBWgYoy//e1vT6+WCKLXPS94gIdxgBcABRhZIKQ/gEgIHJGFDMiAuurI0x5QQrz89xR+CmqOiLCfhEaE/aMw/hsLZK98gFgf5mc+S/QCV17CEE0/hUVCtQEa1QXCEETfgT3yCnRojoFzYEx7L4f07xWXzP42DOCxBtoYV39eT4BiIYIIQAlAl9A3ggjMqxtJFANZEU1AHzgDJAEp5Au5iGSURsaWuMlH2DZPHXm9IuoPGDOmF1s/20LGERIyAmXAJJAIqHk1Uh+g3H716bXQq5kxApzqGAvZkIdoeDG4IojWkm0US7MXOo3URQDFm6ZTOhIAVsBTOTBZXkDWvOSZk/kAqBFYMgoItJiuyQ44k5suBDpQtq+E/ZzUq6H8/hbROiGG4vKtTesFFJufPcr+kB5zl7Yn6YN9yRfYPb1EPMTq01M2twSRboB086cPMaBNB74jikieNRabayBdbP7kFCOKAp1lP/LZpzr0Ke7VB2lAFNk6W87O7UHz4xfsYfvQd/NvP5mrvcvPIUMIj0si3/k7beipQJfa66+gHzrli+iMD9Ovfa69vuSrp452+iEn+eqP/ul76+urdahtdixfXXX4aUTOHBBcOmFPxiCLsfkl42kn35rqE8lDrJBEPz1GkvXjVdl5YB7qGUsZHfGv0uRF3tm1tZG2B+0Ta4fs26vW0ysim7BW7KN1ZC/sSCC39srF2ZT++C1ryh674GKPZCMTn+klkexs09hsiVwCeQR2hxiShz12OWNM6+I8cqC/NyjQ33N9vrXsreDjufHe2udnu7e/Nn6k7t5zrd+jr+1j0x+pg7PvJQTvJYN+rsKSDunqJFPfz8XV3fisv2Wb3nqbX1p56Z8pthb4kJA94Erllf8j6edZgtir305gyR/ihyTeIogpZAmiF0sEJXAQQURQgAM30gAIABNgAYiAgw7sQJjDWr5yoASYkSf2DVggY8ih4BUOMUKWABngxTiCdsbXBoAD3AAu/VTHWNs/+QAXxMucEFA/B/XzUkTRKx0gIXjR6h/M8d9fAEnak13/gJx5CYADcKUMCNHWSyLZ5AEtEcRu5uVpp9y89I0g0idCrB9kk0xeOsmrTwRRv9bBfJPBrTmQhCgCWUgiQBVQB7CQFKQAgNoXRGlt9QFIF+diAGAAACAASURBVGsLuANSgFw/70Q0BN/ye7lbAiIPgUNI5FcPWER+gDI689+M0D1Sbc5AHaAI9AGxxgfWEADt9KtPY+tf30gRIoQUCuoIfZMfKaODfmLKNgXryEbWTtiQevQVIQQQgVVyIR++I4PSwGr5vgFY7Y1J53QpH+DstYxc9EFW+kEOyVwaiFWXHgBm9c0bGYwY+tdKBXn0ID99IIa9KIpbH/pDtswnYmD+7JE9yesig93KE8sTs10kQmA37Mkc2Zs5Z3P0swSRLgR5rS99IA7mhygC5V51CuYvLxBPBwgF3SD+7EJaXsRRW+utby+M9Nd6kRX5sU/Mh/zWOn9lTn6myifZX3yMvcZv8DN8nf2aHxCzF+3ZMx2ubeXvxPpzQcVXIWp7waa8PuibHGK6ZqPaacM3iH3zwfwF38gnRQ7F61PU7QUR4bO/7TOkTl9IKH2Yi7Z0JJAHCexvscUu0LzGSfOTxjZn40ek+Wty8SvsjL1ZN2vZi691Q8a6GLFm1ovvso+k20/to7Uv9sZ+XToI1pSujMn+1LW2fCo56ZzfJLu592KPFBqbPNJicrKfkyCyE7/icKa+N1AKpG2/Czw2vXWkr9qedV77/dx4r+3rs/7bieF7r8M///nP/2e77znGLVt8yRi1PeNvbT/n+H2TQ/ol8lSvuLb1VVw+7B1W37LKy7sVJ9OtcvnVOeNtc5b5fq7tVf3/lrz4ED7V2kj30HZFEL+3rp4IIgJ3Co30IXNI4k5gJ6Zd5O/sQ70UsnX0iaC4MQaSIohiIADgEAMkAA/QAQgJAAbwIAAegE7AyjdgJRbkAxjGiiD6by28LPUP0ugTEIkEOvD9naB/fMBPT42vnw31rx05ET2vcl4P/Yt0yIm/efRzVn/jZ45AhHErl0aQzQ0gMmfAsfkBcpENYAx4Mo7xAG/AJYIYsJZHL2RFDvULzABs9ACI+Vf3/LyUTgS31wiiW3CvbXQeiAT6CkAWEATkAUuFQLx8dZBB9QJTgLE8MgKM8pE1IA+JQU4iGcURMXF5CI4QgZOvPDAIyLulN2c/X07/5gasIlfIBRLRCxMQp13jIISAp4D8IEPGM6460gLCBQzqB9A0R2MA8wvkI4jZF13SWyQQGAVYkY2A68bqbV1j0bM4gqg+gAyA0im5EMSVtRdEc1AGqBoTSUaQkb9+Uho5FCOGkcZeE+lFuu/WRwyw69d6syH6oBekSV4ByKYzANx8AHCxOQkIH90UrBnAbq69GBZrF0FE2NiWQCcCUmCebOMqIIn0hhCKhSWI9ENn5tYLJLsB9OmcDZgzGdkY+cXsnM2bO7u3J+xPNsEe9mU/MmjfKrcH1eEL+Jrsiq8T5GujfoTM3kX0+BH+wj7IZ1kD69G+9q1ffoG/s/cRsF7q+ApEsX74kpWZT+SHEERt9MPuyUUGspg3ezdP41pL/sG4+nehJvgb8dJ+ik8W4/Fj9KB/flifxkD6269i62UNrYmAkFlLa2YvWHv2YY3YQzbV/hGzP7YpXhvKh9mD9q061pT85KRjPtVLqPmyD+OK2Qa5pMUCm2GD5sB+jaVPv3hwxl4B7UeAUSBt+3gp2Lhqu/18pt9O0L637l5qA/fkZK+F6va9Y2y6eq+Jb9nirfztG/4UqvuoLNv3a9JX4yZT8t3rrz6Kt359bZm0vsPhO87Wv5Wu/3vl1ROfdbfsM/1v/cSfipcgyqPD1dX5vWXfIv0uBHFfGpu4mFFSwEkQveoBBA5bh38kEdjwDYB0O95LGLABGAmABkACUJXnGyiqTBpgQRgiiAia1zv/gTdCBmBpry3g0885/cMB/jEb5K46+lOvccinfyTQzz+RT/+VBoIoGAd4MEfEzM9L5fuJqdc7r1vmpg/1EEAAz5yAOGAwIkw/bqzJACjtq0tEMVCuDl0BML1WAFr6JyuCiKBGEAGUkyACQpFDYB7AFYA8BAV4Aq7EpZUB/QH+iIB+yChWBzACmICpCJk4sgH49WonT4ioibceAA+8C8gA/dG7F1x6RvbpzXzIiWR4XQLsATYg0ljGRxAjrNJ+Ttm3cZMV4QJMERHziSBaqwXz1pEtArpsBlGIIAKq9AC4RjCWECrzjWx4HYt0GI/eBeugnnmbC2BMD/QaQezlcF8RgVeyI4p0HTlE+iKI5Ykji70cqodUpp/GMj7gy06s9xLEtQtpwNh6mJdAH9oK9GFOgHSvgIB1PxtVJqgbOey1FQmoD6TNPGtn3aULbIAuenlashHRoE/r7SJBuQD0myvb2dch/RuPbOaw+4Oc9IJIIIrZib3KbuxptiIfGZMv8DHy82niytRrf/Mxgtc5xE0+u+Pb9M+ftB6+2SMfq43XMPvfpRkyJpYX2bOn9Mkv98KIPBrDN5/N16ivvW/rywbUsz/YqTzy86kuvJBD/ohv9I+98E98on75Pn6XHPrkz1wG0Ls9aS+ybfvfOlgve4BfsSbyrZtvNsGOrA07Y2/2jr1ojfgla8JfsRn2ob79Z93Yk7pe++jU2UEuvpvfRnDJaz8tQYywkic7YXPsxDhkMSfzcy7861//+goYPHr4B9a2n5eCjau2289n+ucmiIgge40QbnzmsxXlb7WZW7Z4K3/HgT8jRi+pv23fM23ss7/kSb6z/Pyuj+Itr6+zTN/h8HSh3da/la7/e+XVu+p3yz7T/9Z761BsfXAkQd65huf3t9bj7/+KKQEjd9JeECN+vSCKt07Ez9/c9dK4/TR59QTt1fN3gUAC4tLfIQIWAAegASQ4gIsBDQQO4JEPOAE5QLgQaQOeAlHq6rP/JgJJROCQP6+X+gy8qwsA+cdjEAtBO4c/cmbsJajGJwcw5SeryGHEUOzbvzjq8Ad69IWckkHf/cyVDF4X1RWAD8Av0AjYSQf2AEl5CA9QIwZcpNUDVLQnL9AG2NEnPdO3l1EE0T/igqR6QQTU9iem+u/lI5K4AB+wR1SAGyHCIo0cCsCwNkiRviKc8oF5gB+wA/KEJYgIB+JS/pI0ZQiiMqQHgA+4A1xeQvp/KOkaCaZfuiAPYAakAYHIAcCpH/0a54okIkKRUuMCnwApsgn0mhvdt1bWIHLIFq2HGAAFOMkJfGqPSPQyRi+RPuURQ+BUfvqWDuAC3sAsIGwuiEwvhmQ1L6BVoFMxIA00i80ZAUT6EEDpyKG8JYhIYUHd/h6xtQCCyWyeyAFbpRe2yQ7YBbuhM2thDuqbq3VBrCLv7IN8QDegjZTpX1q+cnW10ZYOIwJioT69IqkrWPfS7EA/AXljGE+IONKp0EuQscmRriOO7GHl08fKhmRYq9aRLujB3ljSyIbYD39mz/MxYjYk8G99I1AuP/gtdo+02OfykD9t9aM/62A9WhP2yYfxE3wk0lYffIG+kEdpsTK/ePBtPH6FP+SfjcdH8l38Krnsc+Pqnz0gZfwU+RFOPpHfcYHjb7MRRG0RVX0lW3MiP33aq/Yom2PPbJ0PsD7WxrpZT+uijjLfux78lT1lL9pTCCy9sFH7UT9sg/1YN0EbdczdxWZE3CWiCzbyqpdvSA42wTYEMnThwV4joObrb6Z/++23JxAZIHsUCCyw2PS9ft9r/HvjfJb/55JMawfMhgsX8y3IPYnhaYfZ2savsYva3WpTufhWHfn3yp9r+0iZcVdfb+2reZ7t698Y4fada+2u8s6+fF/V33qVb95n+ut9no6KW5v3sIOP0PUTQbTRd5NHEJHEiF3OIEPbOhHE6lZHrN0SRH1GEAEPBMYhCagADwJAD4AAGEgUQCIP+KgMYAJ0AlSBqMiiMu39TRpi6GeHyBsCAewAN0soARxl/nEZQRppAwAQQUDJ2AAaOfTtJ4zq6Vvw94eCA9+/OGp+iJkXxuogiIgoUIYQu0H381R/MwcoGQMgEtz6lxb3MzGkBAgXA5jyARhEl3zpji6BGXK47T4Jor9t9GoKiAXMIoiAHYIIOAGzERQxoA8ESgNPSKMQ8EUABH2QDzgExPQDmAHpiB3AB+ghMr3QFZcXcYuk9XqgLZIZeCcPMui/FvGCSN/S1gGwMw+vCP3k8CSI+2oYYUWC/NSUDABnr0lAJ8CvT7q3NksQEUJ2WGxt6AMh0k4AEgWEERgFounSt3oCXckT0rU8dQXtkJ5ISy8ndJpulyAqB4Dpn97MDwmM+P3666+/E8YIYoRRHcSwoC29WCd6oU82YJ3ZZS/a9qf1t/bWSEwXQLo5mi9gTiZrI0TaxOQE9AXrjZwB3MqECB+yJ2jfK5Bv8xXLE3rFaTxy9/JUPX1oZxxlxgHwtS8/Mi4mG92Ke2XUTj9dSIgjjdYNQbCu9gydIdL2tJjvai/zNfZ0l1LS7fEu1Oxf5Mo+lxeB0wcbZH/6FNhp38r0z8cieoK2/IZ+Iod+SskP8mUuvfgKfgoJVR9xVK7MeltjvlW5tLW2R2qjb5dv9ib/oy2CiDiagz7JIk02ts8O7Mv24kkQ6dqaWh/roK460tpaO3bWxYT9o18+ij7E/IO1Vhfh6wKHv6NzeiCnswoZ9/eDiK6zRL/WPjKonwiimHwIorj1ZwN8tV89fBLEr4HUR4Cdzz7fR8fArPMVluly3LdLWWcvjAf3vRT8BpbFr1mj2t1qU/m9fu+V3+r/0XzjvgcxaJ6nPPXfOsDjO9faXeWdffm+qr/1Kt+8z/TXey4dFVubbEDej6avJ4K45JAR+V5St9/SBa+Bgr8rXDKpPJKony3zjSC6iQUAEESAwaELGHT7DRg4PMsHkBzEDmplwIaDHcgBhPZ2HVlErtRFwLzeIX0IorEBEe0jiOr7f638IzLIrvlwfgiGn2P6x1yAGKQOMQSqyOn22z9MEyHhIBHEyB4QUR395lTdnOtLOQKrDyTRjbQ5kh3QIr+5RQ4B78gh0C0gYEAfPdAR2cyNfICccYBH4A4g83rpJ75eEBHVJYjGM5Z+ASYEKIII/ANUgjSQDzhFDAO7SCVQKGgbQdSnb2DRCw/QhrwgMsgXooEEAoCRwb57rfKtXqSk1x0gHyGha2vYevg7UPpFEMkLpAOQwJugPRAJTDZG4xtDOoJITvIiBPqIINJ95JDu2KQ1EwLlZKMrgBApBBDFEaTSyJ865Ucae3miO+VIlfEBWsQFKEWe0mey+kbeBHlkV19AaMy5n4yKf/nll/9BEsvr7xD7h2roQkASxa2TvpErBBDByS7pwh6jH3Zg/dkV2zAn8zVXYLzXFQA6cE3PQLe5LQmLKFq/CBwdFABy+b4D7WyEjJFAtmAs+cZRXxo5kF+euLbKpMlHBvOmx/SefSSv8fVb0K5xzdcaWku2sbphRwV2ZG/zUfa1b/uUn+A3+4UAkpY/Ra6U8wX5uC4s9NvFkzi/yXfoVz3Ejp/je5FEF2r8I1/KX/AnfHME0eUaouQyyvojvPki8+Ij7AV98mvk8pNSbcT9xB7BdBnHZ9mzAtvhL9hw+99+zQfQP31bmwgeW1FX0K49q5/2jrh9hZjzDwihtUc07UnrY7+xV7Ijh/TsnDJnF270Qd/smq3wa/aXtbb+2aJ+ycj+yGl8wXr++c9//v0npgGHjwYK32qcj57HW/r/mef+Fn2dbeAjv8Rit+EJ3y46YB9nMPzkHBbUjzBe6f4q7xyzb3U3HbiWd9XPVV7t3yN+bf9bf9MvlUWb6ta+WP6m+74iiFtPevssfRVv3avyz7yvCeGpj9W7svP7rP+9v58liDZ1ZDDC2Ld4CeJZvgRRvW6V1POihiAiSEAAIOLWGvGLGCI4DmWHsbxAEUAjDwACNnw7ZAEbdQI6gBBg5ZXPix6CiChyaACIegLgop3bYE4NkRPUR/a8Pvr7Qa+Jbr2BMu3I67+JyBF2g4aEIpWADyCFhMnTJwKJDP7xj398AnaAFydLLgRRvnkB1uZOTuOZH6AEeAsATS81vs0VgIwcakunvR4CXkAYef1Npp+YkjGCCPSYDz3oS5+9HgJ4ANJJEOUBtgJwpRxBqB35pBGDXjt9q4cQAE6AG1DdT8YAOqSsEMjzutfPPxccIggCQGat/WR2de3Q8ioLyCJbAbheeQDJCOKOYXwA1PgRREATGCUz8Afc0Y11EehNsHZsUWBbvpF6xFob5ND8gU8yiReMIkwRROAUiQrIIoj10aubOUWiIioRl/Qrn/zAK4JCfvM2t14PvRT+4Q9/eCKJEcTiCGIkWrv0Qlf60q/1NV9rLlgTNiVGkumBbdEbu6ETFwvmBDRHEs1JQMaAbHKbo/mIrbm1EyKL4ohZ+epbM0E/5s3uInxi4wTmETkAnj3JK/iOXEprQ4bswTh0Ts/JpSzZslOxMSKOCINg/bscsOb2Ex0JCJcQmaNf/oCfsMf5TyQRkRPseXs5/8knWAP+ga9kk6etKtOndVLOv/EhiA8fzZchh/4xLnuMH9S/vsng8ol/0Sb/hMwK+Spj65dd8NtePfklvkd7gT/0SockmgcSyl/Ql/0osDX7kh+g82zdWiJ29Gs98iXaqMNu2Kh9Y//Zh+zOXst/WQd2KMi336wLuzY3F4t0be79IgNBtAbmaS2NQ5a1KWkEke0o85LcnrcW9BoQ+FaA4VuN07x+pPhnnvuj64BseDV02ezS3CUP3AI/+ZviLqH9eQdMI7iohaXgQLhRH8mxa9FPUsX7t4zVFavft/QnQfy//+oi/VzpKDye7lfvZ/30exVv3avyz7z/MoKIuNm0GZA0Yhg5lF9eJK/yXg/FiN+2qT95yqujD7dMDlggwOEKiAAaDl7piCIQBCQ4nIERQB/IUEddoAb4AcaBG2XqCAAVMAVwuNlC9PrJobG6kQdWtPP6xPFFELv9EmvL0TnI3dKThdxeFpUhk70e6kM9IAew8lqHPEYQ/SQVaUX8OFffSM0//vGPJxnMF5gCRtzaI9LmCkgAXwEwoAXgDjymG+3V1z/AiKQCXkCdl0uOmz6QxAiisZDuCGIA3xgCMgjMB+ojhWI/kQOwpNUDaiOvxQgUWfWLRAJmgBIADVQDfQE/hCNwBwQKfS9JRHgiBYAXW0Di07UDyd9+Arh0BjwC6JEGQN7YvV5GSsXGMabYa5n0EkQgFJA3V8RHiCiyOyCbXYl9mzf9AZ2AIYAq1oe4vEijesp80xUSBShHEIFcIBNpIYt5mQ9SQk7B3AR5gjRiox3Aat7mhgQK/v6wF0SEMHK4dejDeogRRDF9AeD6ZYvWAVguzaYE+qCL7Hhty9zMF2jvZ3gAtflF4CJWvqUB8eacHYitr7m2zmRjW+rWBuHUB7Io+NaWHssTVydSaGxpZeoKtTOe4NtYfZcWC8qrQx5Bn+zTnAX2sRcD9hhbs4cEfo3PiiTyh0gh8uJXA/Z+F2v5Un4BYeO7sk1+xtp0KadMn9ryb/YO38BXA3/2l18eeDkzHhmMx7fwMXyqvWaNG5dvNo6+yc1HsA8+mP93CYYc8ole6PhrQb/6QdbYc5dI1tN+FOSxR+tLp9YFmbT+8vMllVs/emZj7FXf9h5du6yx7+w3efaafSfwY+ZGJoHs5kwPLqCcCWxbn9bT/sp2sl9rzOclgz1sHOvp7HHGAl8B3gVwQNf5fQKxysW3ys78n/E7Pf2Mc390zogbO4Uf7FV7l+3DGAW4B3H0ayj4yC94XMr3D/nBSbAQXAgzhj/1y/bhxisbTvYIju/W8oyrW37f3ztOnlvxPfm2nbq+6SOfUXv5m64O3Va3vrbemVfZvXjHu1f3s/xrAvmj6+5LG3QJ3ZI9BnUSROXCEsQrcqhP+caIJIq9yAEEAA2QgNAAJYAN4BFJRAyBmkgfkCFPufqRom7AAZbADnAOkHBiiFA/F+2mG5DVXj2xm2A3XZwXUoj0FSMdSBxSBQiRg+xu0xHEfT3s1YrD1Ke51hfniDDqAwBz2+ZFEZkRu6U3X3MDGoAxpA7RA+oAq8A30CKNnCjTDtgDBAEYuuS8I6qADGdtfM7aXBAoJBQgswbaA2X1vSA+MliM6G0aSQT+/NQqgikmH/CEMPjWpxcxQA2YA6QBOGAP6APsAndiLwDKxF6wBMAv0A90A15swGssXftJi/WiT/mAH/BorMBmxEG/grH1KyA+xumFTVlESx8AYASx9TC/iKL5sr0liHQFiAKgiJAQAZTuZUM5eQX5QCR9BVblqwvkAp10iKhEAiOH4k0DzfTkZ3ZAKp0if/2MtH+Qpn+oBkFULnhl9E0v9E4fSxCNQ06XNPaG+QsREPvLOhQqpyN6Y29IkHnSifkB72TtJ5m97EUczRspMG8xYN43eSJo5LW+5Ym1idxpk11UZ8mcNNvpFTNyaDwyyBcijKW10299iRtr5bQu2uq3OUhbXzoQ2IF1px92RF90R790S+f2f37U/udDBISmizhpfoGPQAQjlUggf+U1z6ue4O95ETeXXHyHFwIEsZ/c81/G5Zv4cmSSH0J4kEKy6J8sfCW/jDySnx/Qlh9X5hJMH362yRcZX3117TXrZ7/SlZhfWF+Rn7B+9Nyat6e1k2+97BmBXXnxY2Nd2EQU7W0EsX3Hr7FZOos4u9zjXxBFurPX2a0xhAhiZDGi6Nu4yKRxEX9zd+4AT/cA3C2AFbi7AhyV3Wr7M+V/6uJrgPqatY8gOmf5EnuYL4HJ+CGxb3vankAiBXuF//AP5MEfMJJfdbkUF/yCynkNS8FCcJczPEKTjL0w9n3a+rm253ftvlecPLfie3JtO3V9R/6ka3+mqxPGP/upr/Lr56XxjvfSNp/1/r0Pf3TdfUH0EMACMidEEjMq5RHDk/D5Vl7djWu3ZJJTQNQctgAGMABQIHNAhRABFCN+AucDVAiAh3ZIDXBUHfkO8n7ip47bLGQLQQKCOLPAq3r6ddCTawkislHgsJA9YEZ7svfzUQRR8HooD8ABdJC7/q5Rv+r4iScZ/MSKw/QTVU5RW2SNLMo5YU5Ufc6WvAhIAciKIAInnDVdRKA58H7GRWY/A/GyiRgiiBw1wCcfYaU37QEhABRwB14EAAlY66UQOZQG6uX7RgzlqU8238AiwlmQDySqD0wBagG6QB8wWDrgBxQKkTZERVkkAPGxJl5HO1wcNm4yyQBsR6ICmI2jn8ipfiOH/fQSMUIayYlYiMmNyJmr/guth9dEAB5hEgeMgU4vFcgUcBgZ9I0EIAPyAdRe1BCmXpO8tGm/BBEhQTgCz+LS5hpYBp6BVsScviKI5tc/RIMsIohCPyuNJKcH/QDe1kIs0Iu5sUH2Z09FYAIR1odt26vtPfZWXbpjd2wIGV5dAfEANVBP/i4XImVioLw1bp3YR/Oni9VLejKf6rAJwTf9iAX96Uub0vQeCYgURhojehHE5JQvLdYPmYyvnjy2ZQzf5hOpsF7mTg/shH5ctNij9itdI2cRRmuQH+BfEUAXRWK+xcUR34CQISf8owspQdrFlhdD3/yiPADPiwCf5afq/J+15Jv4F/6D3fNP1pw/R0z5QeMgpvYJG7bOLujYAz/F/yCi6gpkMxd7gZ7YGL2sr7An5beP7Vtp+rR27Wn7Wzt7hO6Rb6HX6SVr9lYviQi5NDv0+s8+zdcZBfTSEd0g0nRgr9vP+jaO9Wus7MS3NXXJwYbtdz7U2jgHAOBA2sbA1H5fgYryik8A9pL2t9qefX1+v51k/Sfrjn3Cdl4E+Re4g98RO+P7tv9hNDjO/nZ5xO+4cOp1kQ+BjwQ+xcUTzAOX+LWWC/3OchgSyUl32XKXKfLL2zpbftapfnHtPjI+x+q7uLHP7zO/8jPeepuOIBY/166y2t+Kq1d8q95r8/VXm02X9xl/W9/zpZc/m1C6l74I4hI/5fIje0smt94SROleEZEsbU+CCEwAGICBWIgYAhZeHhBAecrkCZwQZ4QEclhAKIfkWxvgUwyAADvAkHJtgNNeNBz8gAnixCkJEUOkzje5vTBycOobH+Han5j2j9MARpwhcof8mTeCqE+vjkAG0ISsuTnrbxP1bR7Is7609XMOspGZE+6njMBWr1Ycs7mYUz8Rc4sXCARkzB95NaY+I4huwemHXiKIkc8liEASogjQIHilfQP1vgXgT5AOwJIbiNWvPOAWmAKSADcgHJAL8IkDgPID9/IRkwgi8Kg9sGdNHDJ0TN/WhR7JoRxoA7z1pR/9RgiljVffYoQokuhbW+MBm0Al+c0jcljcmpgv0NirCv15kQA4kT5AXwyE9g0wIn/Iof4RR7E62gLXyOJJEMkU0YnEmCe9As3m5hsJAU4RXN/mZY6RQXO+Ioj9zJS+tEtX9KZ/unVRkO3Zq+bOJu1JtisgBEJp9ftGCOxX+qJD+qRftmbuADs9pStzALwD34B3ZJk8wuqFfugmPZmHEJHIFrK7bNAc1VE3feqHLgF+RIANGsuYZFAmj83IlydEGsisbuXS+tJu7Uy+fgTliKJ5I07sgD20F13IuIhgd/wBfdIvX4MY2uPd6CN0fA0SyB+5KOKrIn/IoF838Bn2kLoIUUTRRRZ/oX++Sd/2Xxcj1rSxted3+SJy8RX8A2KLJPLVZESyECX98V3W33wjgPRCD9ah/WqNWhNpa6ue9VEvwkj3p77ZS4QN+ban2FiXM/addJczZGa3yDV9eBVxEUhmc2Pr9rY+yZB9tO7F5sQf8X0IvzbINkD8SRC/Lfj5BJuv03f2CUMgf12A8jn9ekbMhzsD7Al7hm8Quvxn7wijPW8P8Q/8i5hvQR5hK39+Ayv2sghDCc73sCdsCWNGflpT5OIeQaz8WxER4+xYfRev7FvvzK/+GatnjaovPuvcmnNrq74628dV+uz3qs5b8vRbu02X9xm/bs8+qq8viF0hImfzIYJL+hiNb3UiiL0otkkjhvW37Wunb0QrsgYcIHpIFaeBeCGMgANwiRByNECHtHy34uprJ1+eAJTUXlsgibMCOAAPBzmSGUDltAKwnJabMWQNyUAMI4kRRD+F4MiMydn5GxR52ojdgAFjwBMw5cWxtpyael7s6Oz0HAAAIABJREFUyGj+SKA8Y3GEgJs5cJJeFLXRh9t1cnLEvca50ZbmkAEvYMu8Itt0ZL5uuPVHVvPj3P1LrgLCSB5kNYJoDOAMmYsgAnUIjjhCqEw6YgioaqMtMAWsBhj1Wb9kVg/wQogAKcAuoB74A9QD60BgLy6VA3/ytEd66CeC6BBxI4+kIy5AmXrq6yvwjyD1U0kEwXcxUqSsGOAkJ5CKIAKP5mEdEBqxOUs3bweoIL9XMYDwJIBID4AK+EcK1ZG/BFEf9KYegIksAJ4AaQRmCSKd0ldAmuyRDG3MtZ+PRgKXIDb36tCP/tKRtDGAYutvD7JtawEgiAX7114Uu4QQ5LNV+7G9y/aF2iCMiASbYm/sT0CMEGw66KeCYnOLMNKLNTdP6ybQje8IhDz2wM7M1fyyjWJzVCfCIV86Qkin+hPk+UZGpBsvckA2Mgp0Rj6hfLG6+qgvMbvVpzKBvfc3dGyBjfQTVPuRrtghfdMx/+cWHxjjS/ge5A855BO8vLsw8pNzF0Z8l5+V2j8IkKCdII9Psc7Wju8A9KyvvS3mV/lIvl0bJBGJtLb2Cf9g75CR31Kf/+U7+Wn98jf0YG3sdetGB3SaDSpjf9bHWvbqSkfqy6c/+dpmB/qVJ9C5/Wz/RQp330UQ6dTc+FQE0bycQfSKNLrYswesq3Eaw/q2bsZDDls/BNFY7N+lXeBsQdyCpE3fOvjVeWmoj+q/BBjW5l5cnxvfa/Mjlif/jyjbR8t0NXdEwi+buhSKCDrn+Gpnnxgmgb0Kvvkj+319hL1uH/EV/JSYH4CFXGAhivknP00VYCX4yOU67OS8D7OGQXcPpSfzKa1c3eZYXPlHxSuDMc5x+956mye9c6ts5d286mvTnCPUjS+OWFa/Poq3/02f5ef3WXe/r9K1Lz7r3Mo/6/0o3+T9UWR5ixy/E0RGg9CdpC+jKlbHZkQSq/8Sglg7/dvcXrWQLA5B7KB1+CIqDtvAYoAR0BGUqSsgjNXjaAR56gEdnBFioo585Q5j4KXDHdDRpwAYuclF2hC7AgdkvuQGDrRHTgGtHJbXRw6NkwMY+vtEJE9bfXBsgIX5AmKIckQUQOAYyej23uuhdpwxZ4n8mUsEEbjKIUcQAWvzpEO6BNzISC4/D+Noe0Ekr/8HEXnk7MkEuBsDiAOIgE0vE4APwIZsCYFQYF09deRFliKHZCWjQ0K/ESf1gHygDGgCgIGqQDmgDvwVgEDlwCHQF2jXDiBDDhxU5ofU0zXCDsiSGyAH0tTXV+NEACMHiI9g3CWL0kAqYgD4AXkAOZBrTuaJqCMyYt/mG0GMEHsJBDiRP6FXxAhiALW48n7q5iVN+hZBJB8dCdLmSm6B3sjub6AQS4CZHiJ/dLA/MfWaSD/C1qELeWLt9Uu/bMC+s5/sPXvOXpMGCLKBAAPyV732u/bs196KNKoDWKgf6KBj46UPa0Fn9OLnxNann2dGEq19JGPJGz1Zb/O39nRlXulNrA77y3bE6Vk+HQjpP1LXN11HRuhe6AULQSEvklK+PPUF8mvPfkuzeeuoD7rXthcpFwxsy/6yD9kh/fMf9riLIxdxfIq9zw/xD70WIoP8Bv/Kj/BH1kM7edryU9aZr7PH+HC2bm2NY82sX5dUvRQggXyyfZLPyFfwqXwWEqsPtk+31oa+rV/rtgQxX8C2ewlEwOhIG/nZgH6E8uSrR/98UcRQTIfsS6BL/o39mZM5k5W90gGdsFtzsR5sga3tmlnLxoqQ9osB9u1yMeDmrA0ILcDY9HnYA3iBvMrq4+yv/LOe/Pp5Lq7dc3FjbPxc/R+1LPl/VPk+Uq6rubMLmMWf69jX9oH9zx/w+faus9g+D391HoZXnP9hA35dmy4OxfyH/vgb2MRrPWzGV7nQhmVcbLnk7pURNnMpTDYBdqIbc8iWV1f2BEzaHIu3zkekjbP9nuP2vfU2T/rcz/qrDh8Cj8PZ4XQYVICLYFqxMvMXtr/6Ssb67fuMz/Lze+sr2++rdO2Lzzq38s96P8r3S+b8o8h6JceXiGFxRtNhZYLSYoZUvUhhcWWV18/GjFZ9Nz9uqB2qyBRnwMk4aIEIgBHAUM7ZRPyACIcy4KKdODACxFRPHWSJ8wFaHMD64Yh6uQgg+dmVQ165Pv3cyk8a2lA2UyQPeQQOko+8nJWbdz+LUEYmt+wIn83YJuW0OLXmqB096B+pUWbu2kvL4+SQSP2ZQyQLKYmIcLTAmXK6MBe65LjdxiPiZNOnVwJyIbUcqxdEIBEoozs60F8EETFEApFCRMsLllgegOclAEH0U0DgCPCLMDkMkldsHQAsgexeHwEkQBdgA+aA8V6ngHQBQAQCATuAG/gqDYRpjxQ4WBBEeqZTBNH8yQxIA4PG0Fafxon8RA7kG9N4jVvdgCiQCgQiauYfAW5NzE2eeVoXMf2oHzEUIzT7WuhbHTGAKnhhUAcBUgasSgOzCAE5mhcwTT/mGJE2VyGSQ3YgVTuA1VyRwvMnpv4mMZ0gggiiEGEUV65/gNzasyEkxP6wd4W1KzpysRGRphsgAoFhe+1lbSKL+gA8fIv1rZ52bFV/CDgAz6boh97YBLnYB6DOxiJqdEYXQiTEPLOzyGH6i/z5zj7kZYvqb34EPb2zU2PSOVuMCEbwyIk0ICrWRrl0RFEsWLudi/noV755CtoiSnTAZuxXumGD9mH65kvpmd9snejVOgj8ifWxb61P68G/8C1iAJFvsubq8rf8q775MuVi4/BrgjLrxm+QLfmMg3xpI00f9N2aZNtium5fiunZ+vIn5mzudEo/EfnaVVdZ9kBn9pS9JkQUI4cIIl9IbmcVGcX5W37G3Ox7dscu7EP9Z3fWyBoay951mUFOQTvngfPRObqA7SUAozqA8HnId24/12fttdWH/2Kg8Ntvv331Xw5cge1zTN/6vApXdTdvZdn8e+m3tnuu35X/uXr/rWXN/5wfO/XrJz9FF2AIOMOvCWAo+INf4TP4m/wIvw8n8EcCv72XrHBH+IEv4Yf4fJf5+hX4nXCNSy1/w+ii20/knf+wjeD8T/612dLh1eoUn3P1rezM37xNn/Ve8n22v/IB6ghbtrI1H1jVAwey7N+/QJz9A4hwZME37NllOowajm+cU256O/MavzYb36q7+erv99nfWbblV2XvkdccHumreb1HX4/I8R5tnwhiZFBcmsE1wdIZZ8aoLsMqv/bFkUN1pIuBeLdBDllgw+EKSCBPHADHAlTIAzg4CHUcyNp0O62cE1E/hwTsKI8gAumcjQD0IBLG4Fg4FDGSCLhwRl7ckKdeESOHSIf6wIF6ZDEWUggkuekiv3K3azYngmfzaeubIzUXN/B+DolAtqGROP3SBwdXmU2NzHK0AWygGBHpFVGZeWkPZOVMOWwvnsAHcujGTd9+tsrBI8N+MuvVgA7pxxgcNfIDcAsBuQATsMTBc/iAXk6e848cAVOAHhn1uesAqCKZAB3ABOQC0YAV4iYAhgIAGCAUA3jqAXxLEJF/c2RbdEdv9AAwAs7GOAli5KfXsPo3RunGb9wIop+K0pG5OADNV7Au5m1NzFk5Mk2OSGEE0DdCI3hZVMfLCZAq9jNCcXXoH7mkt5MgAsLITgQRuKYngezKIogRZnPsXy/1YtjfIMqjk0A4MijIEyLWYn0D89Y4wmH/IQ32p33LLumEbtjKXiqwNTZCd2zHPmXL2bO+7E37u6Bv9hpZjMzQtTWhp3RJh+RDvATEy/yB9WzCHNgamxLorvWmP9/ypSMs8gryslvt6iMb8k33yAKCF9ljl5FEctkLAnlb30iffPL71o+gT3NAPHut8q1//eqHrfQz1C54xEiPfd2vAvru8sca2eNs19raX9bCmvJf/By/xF/Ktwesg3rW2+2/esraI3yyMnWst7HIwsewA76df0RmzSHd02nrIW5P0nl2yv7pzJ7qHzSiC2tTsB7WrHWgsy5MEDV6QhTtOYEN2ef2Jv2wXXPo0sLc+Hz+n9yItP1JFvvQ+giIovlYO2uIRBongshvesV1XnSWdvYGNm4d9sq7eO3cFddPZ3Vnb2Xbb2lx9c961UmOgPZzwFFd7Qr6Pvupv+J75dUr3r7Le6+4vt+rv1v93Jpz42/8XB/Vu1XntflX/cmzjvARLAErOXe9gCNq7Ngrn5+V9zNsftte4dvDBLADHyDO/9v3vgV7gt9xJsB4fD2/oQ9p50qX4DAYggrLII1Iq4twuAu+CoeKyU4P2bm4PHNTVlx6v8vTRn5B/mvC9rlpfSRTfRfLv9qX5mWesA+cCdvBejCm4B9otD5iQZ618+DhF2r7+hpZbH7Nd/d58lTWd/FL9aD+Wfe1fZztH/1O94/007yKX9rX95r7c3I+EcSMQcVNN7HyiqvHWF9CEHeDauPmAjFzqAISQEdksTSnohwY5AjcSgGFHANnI1bGaagLnCrXDxCCwAEsgLoAwDjA5Xkxs0lsJj+15Fgc+g5//ZINieofmDFHDjGZc1bGMZ422pMRIdOnOdpsgo3rp539lNN4CAxAYGO7zUEeyczZueGRr9wGRmCRDY4TkBKAbU6UwzUngDqd0RdyhPh5qeW4jR859FNX/1KYf5TCzzcAObozBqesf2AIEez1UAx4CwAd4KgOp65+zp489UPnZCarPKE10R4gA4wBNUCq1xzAD5gLCEpHTqQB7ggP4AVwWRNOkd4F82NLyBhgZoxIaH0vwAxEBkbVCfiXBliBSzIDjOYN/Jqz2GHWXK2H+ctfgmjOArkifkAlMCqvcsA+cK8eoCpEEM0ZaUh3EUPgNDITUQGKlZOdLoBiuqBfr4cIoRdC6V9//fXpG/mL9CCHfVsH3+qL6QgwN3f7kg0K7Yduk607IIDAIR/IAQJSLI+eAgnpESAQ7A1EsT0eAbX/GlMZMKGtvtgsAgLg0y3QHzAnc3ZBN9kTvdAbO0iP1p1exYK6dCqtDvugF/qKyNAL/YrVXdIQubN2yB0btpYFxM4roFcwtiYuqKON0AuYefQdaaxvZUiJ9mxGkI4sG8t3pJSO2FiXFva7NbN37TEXUP1doZ99AYLWhq2z+UigdVfX2uVH7Bc+U5nYtzI2wJfoX771Mje6bS3ag2J6pltxtknv7Lq5mZ+1VMfa1N5a0BGdL2ljD4jlhl4U04k9z4Z78XY+mT+fz+eSn2+0vtbbOK2HsZB262csezuCyOb5fz5/AWCA4eoAr8zZ5JxyhnQ5Bhh39iCPQmBZ2nm843TOy3e5tv1pZ4zahQEAxvM/M4801p84ObVr3Kv51Oa5supsrF+BjK9tu/1cpZP9quw989Lp2Wdzs1at11mnb3XVeU8dnH2lDzF9szdnLdvzYgfTICfwj8t0pMS/fWB/wDX9eqoLPnsdfrOfnKH2AUwj5hP4HWmYRDm/rhzW4Fe0debAfoKLf8HlFcwDw8FP7Bl+E+yx7IW+zCPbkU+fzXtJ0dq2emxZLFS/tXhJ3FiNt31sv/IL5RfLNwdrADPCPAigX4Z5pPAwALP20mst/PmSoIyOPBJoY72QfS+P+oM9sydxcja35E22jatzL66PrVc/m/et0sY21+Z9Jd9LZGkOL2m/dVvXl4zxSJ3GrA/jJmtxZV+2UGaNt2J51fXdZHajpFxlpa9ih5CfZfZiaFMDegCFQ1cIYCI66okjjxxMhBBoLC3WD6eR80EOOaDICafiULeZODgbwmZCGrVV7icM8ji6Noz6bsvJBRB1qwUQ+TYmOW06bWwwh7TYt40KGBnD3G3CSKAbHLfQ5gIo+Ilr7Tk5RA8AA6K6YQNUOEv5ZAHA6UX/dBVJ1B+H4ZYvh8lpcuTk4LwjiMgM5wu4GQuA98oA9AjANsAIeAPgQL16HDcnTiby0LV+pMlbPicPRAocP9C+BBGoClgHAAE/4A5BiaQAjeoCgIAwMA2cuTWkV+tqvggDQtCLEeAG3BtDn8YQFjwab8uBy+ogBICr8egDKaIzwVzF9MDm2FF59IQAAt7kAQ69dJRHD0KkMBITqQHWgVPAWTvAEpAFhoFiLyWAaEQn4hK49p2uAGc6U2ZeS/YiiP6hmv1JaSBcffpQVqAv8tCFPRc5tE/sZ8G+tT7shD2wGQBAYEsCfZojG/ONONAbO1GfXo1Bt/ab/ti7cQQ+xDjS9kN2bDz7RF/6zIbplA4RI/ZBJ8gUIE+X7CR90pX02p20OtlsJISuheyLLQlLKFsffVoXdhl5QCDsCQGREKxzJI68yqxjpMM32bMFc5GOSEaE9K2dsl61fAuNSycIkYsKtsbm7HV7l4/jJ11weSkANAA/+lYu5sOsj70nbe3oWn98h3Xjf/XDd1pX/kbgp+0hMtAL3bZfI4XZIH1HENmn/NbJ+tEpPavDb7BTayDWtzmnZzG9LoGmb3K0BvYmvbBTMpurizs64GP5aLbH3uiX7Mlhf8prjY1lz0QS2aaLOr6r8/I8a/c87pxWxxnCr/N9fLq0C0CAvX/9kT/0LQDLvp3BYgEJFLswBRKBRcGFmz6dT9pGQo0JVIcBkjVQsXF14AQks3bnfLbNa9L617ezlu5e0/Ze3feS8d445kD2HU9anrnRWTjrqi91q6evqzrvkWccIXmTSxzWYUtsCxlja7CGy2l/4gKHeOETXC7BPPYQrAK78e2In/0VruC78/3hEjFMIb/zV1pb33yMX6hFgPqzGraMSCVfe8C+I3+XIOnaPIXmTYfpurpX63ZP1+lQXJ87zjlu9eUbj77hw/atl0D7FZ5DBumWT6IDsddV/sVjAd8tXVDuxVddpNFa6Y8vsH50tPoxfvIlO/k2NP+rvMq27Zn33PeWvTV9JZc8cyu0Ho+MsW0bU96Zbl2zu233EenWLzn2W3rHfCKIm1Fa40371vjsdA2mtDop+ipm2G4tgAQgD3HyCgfkcRYIom9Ep58qSQObCJDACQhAabdIDmj9CRwOAAJ0IE+cB2KijU3h0HPQ2QAOQoDHTzLVAXId+DYOOW0am4dsASAEQFr/wAJwCvg4YM2PwxGM4cDmDMlpPohnZWLk03jm4pbHYV17r370A/AGdjlPTtI3EmJ8cpsz2Y2xBJGjRJjIwWF30+cf0uE81DU25xqwNgbggiAC8oHrfm4qD3DkwAF/7QoIIrkAeo6brMrk0xfdkR1wBMQA2m7dAThgD7ADsgPbEUTAMHAOPAK6wJ7DxatwoMfrqHUH+gLBgBpQDigG3APyxtWfsggjGQKiAVByIojmT1/mCRxHBs0zgtiBRY+ANoIIKAOGXifMH0mUF+kjr3IkUbk22tJ7r4zqAK6AJvDf61GEJgIiNi/6AlaRAIEezNWcBLoFsvuJKYIoHQkUB8ID3JUZg7zmbW+xQcFetI+zQ3ZJX5FEtiMA3BHEfs5nvkLfSxq7UaZv62uP24fG7CXftzVoXbJHY7NrweWH/unUWqR3pCDCyLYiKWIBuRCyQTqnY3phU/SqjA1tyN7UlS8W2Jv69gA7RfQiEmQij3WOxERYyrN/5CnXjj0gI/qSFuQL5RmLDShjD/oSlOurCwp6oR/2S4fWlB9DivgOl2h+FWEd6Jre+RHf9jl9s1v2TU4XHmwEiOFv+XRksn3CX/Az5KeTdE939Ftgr+3L/IIyemXP6mf70vJ8C76tn3m3j9IpXQt0qVyc3u159dglcMreADF+BuB1ljkD6EFbsvMVAjsyJ2tLx3SRvdE1m3Z2IGCdl+dZu+exc7nzGBD3UuNPFFxCWhevAvy9cwYoBviAZMFZU55zD7CU72+4rKe5uDQEIIFGa60/5fyrPp0hyKez0/kGrAKtZCdXry3iwIfyCGL1whePxPqPoOj3kb7OtqfOz/L3+jaHUyfGjvRFRtS7GlPd9HurzlW71+YZRzBG6frY79JicjmTXZK7ZGB7LjHEbA9xZLdwCAzkvOBn8utwDV/C/zhjYIn8uH1TcB7zU/w63+/n78iQPap/+A2BMqbx7QPx/syyV0b4jc5hsGzWPKyREHZTdrVudGLu6WbjdJMOq9u3cun9ro3YeOSE4WBNe5cO7V3YkR75aHtY6Jt/aV9LI+YFPtyvQtTVB5+mT/udjzCO8YzbwwU5mtfKJ32VX97GtTvznvvesremG3dlpW/7zbyE9P/IGNu2MeWd6cZmY9Lb7iPSxmiO0hvkr16+7MeVMJVvJ/J8i0tXvnkGo/RVvDxGxvD6yWU/M3XA9gf/wKWfCiCDHIc6vUYggIAGwtVNdeQQEEU0xREnDiMi52B3CDqMu4XhuByoNoe+AR1BPzaVmxfksT6VcWDADbIj3026TXq+HnKOCCbHp416DticjAMWCTVf/TjgI5jks0nlc4zIFnDrpxe+BYAEICMHnahLT3RHlxwkgkgGBFEIMHCcnAUCSrZInX77eQfwzukKgDpHDPQBcpwzosdhA3cC8ATw0TeHrk956sjzTVZzAbYAryWIQFxAL/DsGyAMGKoDQCoH9rRHVN1Q5uTNzbj6B9gEIA1g017bwDpwKQ3UNT4gGQgNfCpHCIBp+kB42JY5SaeDLiOUyUOEzNWLTK8zQHOviEAi8IkkihEuYBo4R2K8vAjIovbmRAZAs1evyC8Z6Sb9mGdEWt+Igrr0Zo7KI4lIX3+TKPaiWFCWHsS9KurbXMyT/SEIgv1oP3tVZ4v2lfWnJ+sSUaMbNkWfvSCaq7mbLz2IkeUINVIZMGBH7Mw+YFf2Av0DFMaSb1yBjOqL2bg+gAr9LSE1HwCeftkWXfUaxH58m7ewNsOGIunS2Rf9ZtOlzzJ9ImzWBuFHJKxxclg38lhDIRsQIzXZeeRGWzYfwdFW0E+kUbn+m69vfUcQ2Zq1sLcANf6QL/RPzyMNSIm1Zef0zbdaezq3xtaV/eqfHOxdHWBNe76HjbAbfRgHKY100y87TnfsLj8gTZe+xWw5nYq10769Ls3W9UXX9Bsh7DWPnO1FuqIPMR3Rr5gPND/k1nkBSCG8zih+l53RPbuIILIda7p6p2f73JjsEEBzaekc7fDes7VzNYBR7OyyDkBhP/11AYrYtU79fZhzAEimf+eMetohg843Z5Q5uGhxJti75gVsq+MsMdd+kQJkA45eZXptcK4l/84lAhMI2vlc4Y7yznq+KxMbo76Nu2XSZ/2z/Nb3jlv67Ov8vtXXvfz0tP1Jw01IyBUR0Wf1xffqVfdKFmW3ys8y3+Td+vtTzLN/dXcesA3MI3ZWs1+YBD5hV2wTsUNe2CT/AhvlW/h3uI4P5y/4b/uny0Y+hy9hu9oLMJdff7nwt2ftA2OJkSH4C86CixBXr2dk6wVeGo4jM0zmRU2e7+z5nPfqp7T4KtDRvcC26dGYZIxY2+eCCzfzs5/NF27lX81bjPz1gigdOYQR6QoWpyvte3mEk9MXHVmndGINr2Rurtnnzjcdbd7Wr3zj6pZ3fpf/mrg+duzslI4F36/p87m6xklXO3bjK2NHt2zpub5fU9bYxsuekuvMq983E8QGE+8g5e+AJk7phBIcIl7GGKnDKILIETDUPaAATT+BdGAJ6shDhASOA8CQV1APcXRYAzbAizgy50C1wXNUNh1HxUmRiQPSRnt91l99RAzFAJHbY47NnNyqml8E0KHvMEZ01bXpkEjlnI0Nh8yQ19w4KvnK9QVIIaQALSKCuHGMAJhYHjm7caMT8pKJY7DZ9eGmiWNBTt0CyzMuUEE2c47oIH0BcESwmznEkCMWA/TqkQHojiBJA1CctBhYlyfQnzxjiYEtICmCCLhF0AA5aQEAREgEwBAABPYE5QAYkA+8ACoCB0l2AA8YBPbExlrgaBx9ApiBfeMJgdBkUR5BpAeHlAPLXKSFSLE1EXzTFcIDcBeAUmkECCilB4A1wI4MAdd0BKT7rq45AdxCBNG86IEOyQkg0w1dmS9yrG9AtXr0p0ydXhGXIEpHFL0oAuN00XrQD30A9WyHndqLYvuyvW1/20dslD3QE/vNhrMva2jNxOaNtCGHwpJrukgnSKXgIiO7RT6lxS4mrI8g3WWGOBnUtZ7WKcJofGuGGCBV9Cyk54hgNpON0L+yCHr2ld7EkRlxNmatIp/iCEX2a/3IEeEjV6SFLQm+I4/WuqAsEmkP1I/6bI9dKde3Ntkj8kKv1su6AhJACHDFfwAPfI29bm/zPdaYr6JP68KG2Qe5pPka7QEOBAUBQTztI2ORjz3STTbcfmR/BXnpT8yO1RfozzrtC7B1UUb/1gxZi4Dbe+1FujDv9NU+pRPzAEDNlX/lbxAuPta3c8r86ZAN2GeCNOJPJuOaY7o3LpsDzhCtzk3xnq2dqw5u6WJtEDeElR7tNaCP7wcIyUZO6ybQOQDZOWuvOnvIbV58s7VwtllzZ5a9i8jrG2AHIvXlQtRaAtnOFwDbOQpAO8OQFme/Mz8MYF5kX1KxL44Bk+Kdd3OurO8rULc62vovTe+4peuzPs7v8l8b00nrXVt9m9c94qe+ume9lU16vxuj+Lnys+z8ro/kqLy4efneOqXZBVtBwGAlFw4eD/gXBI6NsVmXFLAKO2eDzhdnifOVH+fDnRv2p7OIL2Kz/I3g4sMe1Qf7tT+6/EeuYEKkiz3DYF4XvZyJe2lEHOE1ctp3HhlgNHMwv2y7uYkL2Xt6qE7tsoGr2P6hI7iGLGS05+1vZA+hhiv7RgrNzTyl+9ZGcNlj/nQK7/LB/A+/wS/I962P+oZvvb66FEIU6aJfEOz8r+Yn7yX56WrjW223zmvT9bky0Xt+RLxr+dr+z/rGaV137Mbfsd9z3Cs5koVNNc9kK0+cbF90cgpdYWXiOjnLarvl0gZpQAYktADSyApDBDAcPDax2CZGlATfQKabTd/qCl4jbH7B4eWA4xAE/ajjYANcAvDIoaAuY7fZEETB5mPsjJ6j8DLpwNRW0K+DU3/6Vebb4Uo+h7ADkvPQVwTRQYk02rjGJRfHxxlGEG14G1GfNqrNpw+BA3IxEEI1AAAgAElEQVQ75OAGaDnEXg99I3GILLm0JxvdcIYcIccKxNnYSKHAsQFn+kUQgRrzM09AEJAGrIEWII/DNQ7wDLwXB745Zk5a215sfEewyRZANwbnbT7KAUIACXgKTAHKgWgEBlgEovtJo3Tl1QX+gE8OEfk2R7aDSEQMgTJgG/AG2CJP+gpsRhyNgTA1DjmASsFYgCXdmK85mZ85+44sty6+6Y0sgGcBAAU6A6BIUOAcEI0ERVQih+oD8gF9gNOcgE96BIrNz1wEsvuOWADP8uU1J7pIx35e2j9UEznsFZFOAuulrRtZ1wbtC3vI/rQ/7En2L5++6Ia9dHHAptkVnbI79sbuXESYv2B9kUS6EQt0yX4C7+ogdWJtEBR9Zs+NYTx5AvsVqgNsVCZeYp/uI4p0mT6zkfLoVx7ykn2xZYG+C9mYfASmNdGebhFDwdoKSxStKeJFrmxJuiBPoCO6UrfLBTasHn2eBDGdiq1FF2UABCDSDTy/Z42VIxOBNm0i+taAbRsfgMsHAmP8IoCCeLIfcthf6aQ9yjbbkwiitDr5BjrWTqCjdGLvy6NTumT32kUi7R362H1HBoG8dMfO2Hf7kU0gT/wm8MS/mgdAZS5snF6TZ8e3N+3VkyCydececOw8Pc9S352zxZ3JLvwAPvus8w+IBvScAYAgEAkk8o/GUdd68cVsn807T/gvefyZNbUmBfu2C1HtncnmrE/9I6EuQp0tXUTyxc5ZZ2uvL85+8wlbmI90JFF6y1YX1U0HxWGNvrVfndXnVVyb4ur0vXFl7x1fjSHPvMJO6exqbHXVQxK1WZ2pX/9n2/I33jrlb95z6epv3Dqc7VpvddUhP8wDj7EZZzjbho/8usslBOzEzmAXds2XsHl2yT6dweyYzbJvZ5DYnoQTXaCwW9ggrGkf2yf2EH+GQMGAxhP8tJqv8grvAQFphKOQWLIhi3AePNeFSDg3AG5NzLO1ST/ppvUSq7NBH/Ti4sW4fC8ZXfJE9OBHeoks8ksRQ3qSVgYPCtqpo51ye1jQp0AffJlxep1E1I0NS8K65s9fkcv+JmfzbK2bZ7H80sXpoDZXsbrb9lad6l2V38vT1hzYYet21WbHkN7vq/ry1Nk1lt66ylvzl+hj274lbYzGaw7JuPOX9yqCWGcJ1XedN7kVgCAGbeAWwW0jo22z2sBuhpAkeYAHB2BTSyM9SKLvgnJlgAkA2quFehwDIOrAA0YROoHT4AAic5ExGzxCh7hyHMZBuoyhP+2NE9nUF5k5EY4isslR6M8YnJo66tp8CKPDMoLo25yRJvpILuWcpM3N4XF+5tLroUMdEEMalUd+Hd7Gs+E5PD8zsplzbDY1Z+fWrBcAsgEEnCtwEDmMDPYdYfTtlQDAJ1dAP33LI5c5CeTzzYlLC8YBIgFUoA4gDmwDcQHAQCCC2N/BVQZAAt9AGEDHRtgVkGI+XgZ6LVmCqL62gKXQeIAjUA+EGk+ZPMASyBRrG0E0B/MCrMw5gliaPugGEQY0AU4ykbUXQ2CWDhARwDKA6hu49ooGnGqjHLEEfJGUyCH9IYjAp3SgNJkBUzIDw8oijUAzvZsjPdIvUhhBjBgW9zNTdemI3vSNjFlbNugwDkju3rSPlNlDrX+XCmyarbFnaaAViQOc2ZyAXNAHvQiRDnqkF3GESExfdBlZ1IYe6dPro776qbSxs/XIof1lHeWTQ9BGf/o1JmKBpKX31sA3vbCXSI44+5JfsBYCO48kqitPHWukL3FER//WP9uO4DR/c2/+ZDXvZM7u2BG7o0dBPvvIBrNJPsG6WUugAUHkUwRAA/nPL/KN1jR98RN0nO6tKb8KcAEbwAkwIs8+oUvztu/SBxtDCNmbS4kIonJ1I4vsOju3RtaKDuwHeqQ79fVHv761Qbj5BvuDTsxfu2yIbsivTzbILti3syeCxNeai3PDRZ0+rJdgDOOL+TdrF0FUzzh0BLjyXXuWOkcLe9ZKO4OdpUCqM8LFoPPPeiCIiCCSaM3IJSD4zgc+2TrZa62VtbHW+XS+LL8WgczfWW/nYYSUbSD5xgI62YjLR2ef1xhnnLkB/M63yCL5BfOJMPTSEsY45y9/dbFYo3x15O93/Z1xdYor73vjysTy9/uR9NUY8hY7mc+tMdSFr06CuDq4knfHLb1jXOVt+Zmu/sZkWNm3TPu+qyc2l8gi8oEwIiICHOMCAuaCYfgguIpt94oePhTbp/AgbKDcPpPPZn0riyzaL/qxV2Andox4CbASm+a3BP4PgUTaYCr4z4U+GV2MwJL9Ss1cwntLIgPpzZ0uSq8e9Gkf9bNw8pmzvQYz0gFd+Payj9jxSb75hkiiiywEUby/KOiXBfL1pU8EEilECM2zedvT8BUMibjb23CqPW1u5M4uWtviXe/y1JeuTfHmla5NdTY+y2qzdZ5Lqx83Ee88tt32u2NufvUrF+tvQ3XEZ/lVX1v/0TQ52J74lDGeplzZE0FM8K28Qpz5+32mGzwBxB0ExYSwqRhhmxZBRJRsUpvYBo4gOviQHhtbPRu6l0IbHzCJIMq36ZEe4N1BiFg51ABY+TaJDd3GtXkZt2/OiOFzBuQDYACBxnQoAgFAAllsQK9++yqoL2TRocjJqCdIe6VsXM7PbQx5yea2hlOpnDN08PbiYi6ImQNb7IA3N2TI/OhJX5wcuWx8G5oT89MAgUw2vc3PCQIMACDQrk+gACgOmCM3pQF4ZQA8MCHQMXkAi27xAInIoL5LkxE4aT4IIjAGWAeGERYgDgkB6IA5IBB5iZQsgJTWBmnSP2fGMQI+fsaFRAF/ygUADXDTr3EATXHAUX/GQYbkAXb6Vx/Alwak6cE8FkhZH98BLWuDZNAhwB04N2cBsBcC6l5sAFJkEiAFHBfAI5PqIwfmAdwCxYAnHfbS5DtCIS2fDujDfOjVPIBn9ejevAHw/qEaRFEaORQXWgPrQz/6AJzZIBsW7A0A0l5sb/qWb43YGt2xE4HdsTEgVZr+2La8CGOXFHQi0A890Z0YAaJTOgzoK5MvAOIAuXJBWXpHAAr6Nh9EkV0bN4BMNutpH6jT+ujXmPTLNhAda2Rt6BsZoW/pbKh832wrwuM7cnTWbd30GxnNvskQ4aAHc6aXyE268r3p/vZSffalbaTIHrK/8yt8IR/mFxj8I6Bije1xfpFvtXb2tbWjp0i1mO60QRD5Ov3xVXy4+uaVHtijcJJD9sf20lHfdKW9PWZt9Gdu9MO+2+/tc9/0yf7ZMH2qi3RbQ2sp6C87sd7skT8zX77W+YUYOSuANv5NG/uu0Nr7XoJoL7MbFxb8MD/tPHVm7vm55/Me6s5RZwQwiCAKZHJWOrMKdE5Gslor68CHW59eeqXZdyEfXz37wdp2nrILejBfwd62/p2/6QXgdM44b3phRGqd/85aQNp5Zy7NUxxwWl3QTfnS6oUv0ld16mvrh2mqUx/iM2i/5bW96m/LbqXP/rde4zTvxjAnehHU2TabVrbg9tTZrbY7bunqim+F5DtlqO2Wy0uXpfd723RJoLx1bV4wlcBeBPgNUUScEJZITLiG3SE8/BUcJC3Yo3CmPQJbwXVwJR8kzW6V2TOIUgRMf3CFfR7JQsT6SSo57EWySMNZ8Ba8h+Ahj72ow4qwn/mEPc0zGzZ/30iXdl4uEUD7CK7jN8mF+JErmcRkEpNfmXpdYJFfOfnpBOmN+PLH6co4fDzsaK+aF/3y235S34uqPETdA4R5Whdzak13vXfNpfe7+tmN76tQu7W70tU/+6j8Xqx9tma/WYuzTWPciqt/VZ7s7c3qaCNdeXqpr2J1Sj8aGyNbS45kMPdsUd6rCGKCbadnusEToG+DFgjBoBgiMmijOiCBBcbvRrkNa/MCKDa1w8/BbBOLEUib2sEUEHVIyvcNtAKgCJ06XjHkOyzdZkbEbNICA7d5bYx+2uDF0cay6cjgMBSQWBvLJu5VsH4cfoiYsRzKZHbrwjk0rjo2m/kJyjsw1bH5zMccHMxIGLAqdIDL76A2R+Mg2RwJ/erfLY/5ILKclg1to3Mg+qcfoD0gDFwJwDFygwxJA/BiQEFQn47F5AAUAAzgQRoJoHPyCcaRbyz19Q1MAWeBYWAKABTkCdLIC3AXgATuAEjfkUuAFihCRgBeAA8pFJ+gPcCofeNJG6PxxBEtZdoYC9kKPFubSKI5+U6PCKI1A1iXuERSAoiB+YgOgA40IkHK1FfXuAJ9BWrJJ0QYgOTKAFKgt9dTelA3XVeXzukT2L5FEBFmZa0DPdE/wMtWIojWGUmMNLBrNhBBVG79BfoR2BLbAr6l6SxgSpcCgMq2ANnsko7YkLUQIiN0Jng5A+6RHuSJDtkbUC4d4ZZXPl1bB33pE4AmVzZuntabfGRShxxC5Mt4+mdzdG8NkHRrhBjSuyBN99aDbRWsRbaGXArsTr60NbS29ROpYRvmZH7Ngw1FpsmH5KQnMkvLU0ZXdCbPvOnbnuWb+WO+2W068CC21/hAa+wCzBrTE51YJ0FfxuFD2ARg4vYdcOHT+X7tkbmInLmzLTbGJgV2J0QI7cclkOrSC70b03jmTTf6Vbe29ChoQ/eNm27tny5gtKdXOmUX7I19sgNnAP/J3wJlXu34PJcR+hCsUevlmx30gmg/kpfO6c55EYDokN5ztEO8M9dZ44IR6I2Y0adz1LkjWCMx0GuN7Dd2a7/Zt/TUerFpa87elalnDdXp8ga55OfydWL6kM/38f0C/ZhT57Hx6cm6A6VeJAKXwLRXCOeos9e8mn+YIT2Y++KQW+Vwh6Bu+iotv7xNb175xY25fWzerXR9nvHWV2Yccyxfnm9YSfBd2Rkro4cFd9pe6WzbNm5zLFZH2QZlybj16q+6+10/ta19stWmuLbKr9ZVvcrgI1iJzbhUFyNgSxzhN3gHwUHauhiPCCFMyBO8ad8IfJJgTynj88S+7St7XNDGt30PA8KILkD6ZRbchUDBWoLLH3u11/TsHQaECXtVhz+towcGxFI7fcOeMF2/VEB2I4jSsFzEtXnJK62uNP8LFwpd2pBTsC/pxni+4VH6E3wjv0ijNH3CkL7FSKw5WQtzyEZ27Vvn8va7td+80sXbrvrFW6a+b3Hl92J120P0z87ONslxFRtP/S1Lpo2z/ZVPm63j+2rs8q7KKyt+ro6xyKHOBvnrQ5Q9/SM1Z6UG2VidvpvM5tVHZWecYsSEYEw2k4MDSUTqHGZtRPk2LGCCJPpGBoEVdSOIkUEgoxtMbXwDqgCOb30hd/KRKBu1w8iB1MbMSGxaG9RNp7qcCwfgkHPw6dfYNlGbO3LoGwHlOIypvg26f1/IwdEB4qmcDjiDiKbxATHgugMZeHaACw5z+QAZ0uVlRl3OjfNyEANxNjAH6RDuViuCSCagQXsHukM+8AAYAAnAgwCUKzMuQEAWASgQAx5AP9kCCMCSuek70lBaO8AUcAecAmrAWj8bkycE7gJ0wB2AWPANVAJbwDsQB9ABy/oHxLwKAGdAuRBArO/AozEEMgiBR/UF8hiHTszPXM3dfAJNdEBHyq0PsA2wA5rIQ6SFjORDZno5VA4wAswRRvWQDQFg7WWC3szF94JRRMQLlvkiyOZubO2B1QiHtvVHf3TQT0z9LWI/LUUMveAiiekJeaYP4wCPiF+vg2JkgD3ap4C0b7aQbaif/ugtuw5s+o4w0mF2p1waaEW8pdmfPsRsVj4bYF90SY/0n+7pnG0IdGM9peki0K6+NdEewdEneewRMpizPWGfWF/yNDaCol1jNl5k0ThII/Jg7axHa5KNsTt5CKR0+8N3hEPsG5mxDr2AWXNjsjPEzzzYGMJENnMRC2Snq/5mU9qc6J9d85d8GJ8JpAAPCB6AwRcq45N7SbQG9BIB0Z9xrBMfpy2fpz9+mQ9lC9YmPUQQd29GEMX2pTL7v8scdklHbB5Bs3/Mn17oT111tJXWvrRv6fxLeqdb69M+YiP0aK3TD/9JD8CbOfE/xrUW9mEkXlqQb33sx2xNfTrgqzugi/fcdKb67mwFIoFgBLCfzAGvztECEOvssz78Mxsmv3W3P9gCXyav/cbPK8/3S+f/ra9gT9oH9GCta9s+VCZtv+cbXM6Sg57IzJ4AbDaFMAKdLjKdu4Cms7DgvOyMNv/wxi0iobx66at4dbjpLU/v9RH2EVcvGcRbvunqnnFt68945lK++vLYQYB7+920NuGW7Gb1svLVf/Epl+/KxJWnD/1Ky18ZznR9qNfckomMwjlW451z2bHUSS/hrerTkzy4DmFEvqQjkn7ezL6QGWQHsYGx+CPkSWCPiJUY8UIOI4rhUT7PfuO/7Dd7P5IWEYNt2TXMaAx+DyGThhntW7iMPLAiYku+CK89gFBqo0/7RTBWgbybjhDCfsmhTnMgI7+NBHZJQ5ZILHmV+XUIufkjlziC/amugPySPxJsTsr1A+NGEq1L65XNtMZ9W1v12I+yq3J1BG1qt/UbQz9bV1rZaZtX3/WRbRqnesqE+i4+887v5D1jcjaPs00yy78VzjqnLurzbL/z0cfZTl7+o/Kv/hXTOq6jjZX1rbGweQlT2a2YYgjhBZGRIjQODODBQWsTIInyI4/KSwMUCKODRtpmdUj3gmjjypeHMKprs9sYDqTADOewPzPt8MnJOJAcTjmXbqZsIGMjPOSyidXdYJMjlOYBIKtvo9s4HFh9a2tegLSNjIwqc/C7DSOzcRy0gKlD2YEMbEkDI74RPCDcWHSoT/3lBBBct0CckdhBzAEknwMceNAfkKt/IAFocPgDCoEA45EFSAACpAMCAKU8MWCgT2RB/wi1II0sKFuCGAgGkAE5YE1aCNwBg0BgAE8ZoBdYBJiBQ0QI+EKsgPTIVUR0CaJxgE4EKJCov0hifQOtxgMagW+6ieyIzZku6JBupBEguqS/5AAGAXaAuFcrBEaeMvm+AfsIDfkBXcQCGYggAp/mIja3CANAi4yo38/lAFJ9qJ+utaMnfdIrHfj7w19++eUpPgli4JxuBG2AXXO0zoILgAiidbYv2TD7RBDpRB12UBq5ZjeFdJiNsXUhnYqRGEGa7vVpHbRho4LyCAqSJ/SaZj0E5NA6AP8RAbpLb/RDd9bcmuhDn/UFYLPj9gggHVGMdBkTYdQHm2w849C9dbCmbItOrU8kpfWSp9x3BLEya4986ENf0mzGeNmZfUEGxIlc5BeT2xwEe9y+bz9bN/7TxRxwBHgAOsAAnwoc8bUCv2qNrQXd5zfoSt/WGpjxkyykhW14XRKsLT2bj2Cv2eP2mz1vX/IJ/cy8faoOOyzfXtXW/K0f/UrTnb7U1U/7u7RvfYrTL10X9GEvsXVrh/CyLXMyd2SMLsyF7tiJuq2t9ZEWsi3ysTn2Z23sAUCL73cGCQGJAIYzNWAh7Xziy43vHOT3+f/IYWeB88cZYW1ba3PIPuWxA/uY/OpZt9ZOOX9nzuogg+LWmb1rY+9pv3vQ2voWzJHO7H1nM9/Avpz1XmoAdTroZdFZBXAK8AIA7QxNR/SzgI5OFpOEQdJf9Tvr0+9VveqKt08YqPrFZ3k4SX5jV7dvZbVT1njS8sXqmh95fdfvGatf+/ThW9BH42gnLSSHWN+NV/3qlV9/+pd+Tp4dp/bJ1XzM6WosfW+dHW/70j47aC6NUR+1TXZt7Bn4jD0hZkhaL2MIEQIkhg/5OpfscBhyZV9FEtmtgCS6kFcmtgf5AvbMX2on5vuQNiESxo8iWfZwr4seCfx0Fok1PhzHX0YQ9SUPlkUIjdNYiGCEUbzj+ra/Iof6Ns8uZYwpr3LYEVH0yCHAr70c0hf5tKUve1Yd/SGOHiLap62ZeENrJrZOyk6bq/7WLV1dsXqtufK+6/PcL1ff+kkW8khXrzEau/iUz/eWlc7+1j6VJd/ZrrnVf98rx5btfrtVR37zEWt/1a49U/2nn5huwwrOPPkbGuCsl+DilLB5KQvhYoCMHwBxSBQYs41os4kr9y3tMBQczmKk0GGDFPbtUHRg27gOHIZrPERUXZvLjQcCiLRxHpQjLkTmOCI3UQ4oG4IcyE6vfupV18sfImaDkYVMHIcNhfxVz7hImht6ckrbVOoocyja4ECvg9UB62B24IojYmJADjmkm15gzY8M+uV8OEIHLkfAKdnQdOOgBq4d3IA5gNsYQAEQ4AY5QAAIBOiBc218k1MfAKJvBBAQEAOOkcPIghjwAJgBJ4B4QRzwBhwCdYCbbyFQKE9aHem+gWR9AWgAGPDVywpgbQx1ti2AKex4+osQqaudAIADdfTU/IAvc7cWABK9iAPLEUSgECnpdQnY1FcvhcC8Fwp1lkQidnRkHsAmGcTmEaCVJ23uSxARBXoAwAFd5eYTuSOD/gFrL4QnQfR6iCimCzrSXgC8kSe2aX0jiWKXHkiAtbfWyqXZQ4HO2B57YUdCdp1dBTizNTpPrwFPtqfPbE8b7ZUjKtYKuBXYNOCL1CFJdC8gU8B7pI2u6TE9050y87VmAt1ZL+0jW/YKwGwc696Y8o1XQNTYJpvoAsAaWtMlgpF+6yZfuXqCb/nZhLq+2QH59Uve4uyLzAIZIgJ0RF90R8fWi590CcYHAz1IIYIH2PBN/CAfrBxYar2tAz9h/vSsb5cDft4EaPDN1keeNuohYOQX2GbBPmRz9n42iMxlh2L5Yr4i8qh9OpOOdKqnT/XseW0K9GkvCNbemtMt2ewfwd601nwwG6cXRIwezIct82v2nPbWSR/2rz5bC+uuvy4M2D0w2hngnOiwdo46NwMcxc4kIA147IyMIMpztjqDrCWfbi16RTYH38XsVR3rwmYRSOVCRNE6se32k72lnflq46xgQxFHOhLYQsF349j/fAM7YxPsyJkEALMVZxTQGpB2hjrHgPteh5zNzkxnNh2FX/w9mzTsIb+zvfP31G86Vq8QJtDHgqn0vxhncVB163PXTlrQNlmrZ1zpysTJIn2O0bd+to90cTXW6qRybWufbCtD9cTJo37yJ0fz7nvHClOJ6T7968dYgv63nrF8i8862kcQk7U5VLd8ciSLOtruy6JfcnURIe2iHslxsW5/wUtwlFdBJMzesu972Ci219ixGHHkHyON4Vh1ETo2jrDpk09k43wrsmUsWBW5VNdY9oWxteN7EURx+x1mrg4SGkEsrR2iCxMaA5kzL3vK3GFD38qRRMFPVvt7RfIoR2C1KfS6GIlErOmM/uxRa3eu8dpTay5uvcS1aU3PNpVXN1tRT9mO2/pnl1fxVT+1qywZ9F3aWMlYemP11E++7Ds5jaF+daSN15j7Xf62XRkr3/Frr97Ou+/ai7VvXtX9fwSxgo3rRAelxVtHukFW0NJiwiYAsmVTMHBEy2FmE0nbCAET3w5f5TacoMyBKNiIwAmi5Rbbt1iedjaZTe/JnlEjUEiRfhl9r4g5Is6jRXTwCBxRJNFGsukAG/LaMNrkdIxlI3EiDj7jcAQONXXqTz0kTj+ciH4azw0X8mrOAJuD1KHqEAYkHLbygWLg2NyNQy4gLmfgJwOcDnLM2SGHyCK92/jGNb4+AAN9OvSNhRACAtKAgdjBTwbyAOyCNECoD8AysikdcTIGIKAuktALE3ABIAFkwBkCBrgF3gC4AB9gByQG5gKExZGWgGAAGRAD0ASAcQmivrUDMBsrAClGmJRFPvUN5AF/9NScxHQAHNFjZAZYpDfkALAE1pEKLwy+kRJBGngPwPuORCIigVUg0zwATwGYRgYEQFSMtEUmtUOUAVFjq5OO6RtBMRbiI998/cR0XxCXINKJQA+CsegisA+I0gWg7MKC/Xc5IF85u2AHAvtlL3RXYINsqSCfPulSWnvt1JPHJuX7pmt50vLIJc+62DeBVyCVfVtDawMMI3nWhp7og/3QcTqlLyESowxxUJd+6VIf1g3oBpoDzvaMsRZY+wa+1ReMzVatV+tr/aylgBgaW1l2QLby2IU61qQ87SO6kRz2ZM3sOyQRYTV/wJ8u6c6+tWddXPErfC5/BjQAFkA7gMIP87cu9vjafLC2+km/1sAlHtDPN1lDY/ED1hJRNS9y/y9vd5gjR44DYbQP5rnK3P8QNrB4Bj4jlptV3d4x5ocgpURRlERKEZnVtjlF7syFX0b8+F5lsRt5LI49OyP6KbTnfLXzQf+V69lYziHxaC+tD1+wJ+oi1fbWucXPzL0XctaKj5uP85kOc7InkrL9QBD5i32mO4LIH90TfjnirukeCoyUd/m7R30NcbazwT4Bku4MewVYOt/FoL1whjt3+gpuHr20UNYuLsSJ+amLIG6+ZFGfXrboo3+xxecjhfxAOXKpTK77wxlg7dzLzo1+vud+hQ/MBeDlP+40XzLcj+5iX4Hc7RFG62aNwinhjgBad7C71j0fHpEnI5fIpm/xTXuQbvnFQ+rSKQ/7pDsb6d02sumTk6/u4q2ejb067rzS1xzIhnHSn62etddHrk3aMZTvnNO/dtW/8eSta3bS1bokl10907O62kft2bJ2qivpV1lOd/3FUGTRi/nwmTova8QjrAY78TnYCW5E7JxlErzKR8Ve5yXfDat2TsKkkjZkTtzqC6PybfGvHIYTx+QkZYRQgvMkZ3DxXpkddC5BZCOdXkAho0gcYudjhzkhc2JJGTkl56w3BnvYJe70gSNhSOeORAd99JJBPq2Rr4yIpw8mxZC1Xz/bPVduj9uv8va1PN/YdnX5E7nK6Xzy1fxUTi7bbt/s3vGzPb/Kpp7J1i/b8jm5Ou3FrjFfjZvO5pJufUutRbKba7vz71meXnm6W5tfBLGBath8lTzJqSNfWwMyUnmNzQDB56Dn+ALJRRDh4/TKgk0OfLj8yGmT1x5B7M2NYBSE6pU5Oyd1EHgz5C0KIENeUHF4bTbHptm8NivCtjmih1x5exxBJE8G6RU0AqqvmoLMz037UunyZ48AMg96BK9LLgdyKCF2dABXwMmxeugAACAASURBVG7kLOAFoES06HEIOLgEuGCV0yGAje/Nq0POuILYIeJNFwBPZ8nlbcwAtIvcxV6dZ+De5a4PIM8+lzx7NgGC2l3+6vVTVo9EAMwAErAUeQP2pFekDbgDGgHBCCPgqA6wDEQCZQFswB4ADCwCovQEMuUIojGVA6H9oyyNQwfAzWbrYC7NDxlBQOxLBNG6WDdEAREDCIFzXwcBSGBdPX3IoZ+YAqOIRiSSDHBZMq9IIjDdV5IliMoSIoHASNZYX+tjPnQYZwmi+Zvz/W8u1OlT38ihsdlrnmKKL9vnXtAAzb6g22vksJcDkUNEJMIHWKuX1PEnSb01Vd+zMfK7yKP4sCd8EsjVpz2RS/ls7WT1499AMFBsHyKKSJV15z/WLj/K1/iR1DojFPaLDvvnaw0Azc+BZPbxB7awz9jZTU4fRISPlJAJCXkxDpv4oLI9Zpey/ZT4hPr8RQx41ocf0COP+PBF45q/dRD39tMa2ztnr3MO8HCWOrMBAee2M9gZ29ntvFInt9/mSZ+9owPYcKZbA+thb8WMWGh9+RT/kvflT6xG5BC9/LBY166PtmJZnXgt6U9evcSfEUny+hnfmiPr/STYPkrWCJG2RvbSnlkf5651QZARG3OW+Jl9tC/2Q6Lfnlh7fmIfxaT4keh1hntheQmi+2VBhfvUXRVBdMcgg+7ICBXwaS/EEvKGhJuHpOylgHOpL9rm5tn5L7cGxYS4kJKNPPLZ6pFNpNA86LC/yr0ckSOUkcTWUSzyEz4ipvcesZbOFGeLs8Sdbo7m6x7nh8Co+809DpC6O4F76xX+CPh0v3fPWld4RNK266yOnKQcvlksc7GN57BQe0Sv/j0bQ53n8NK2kU1PdmtXXky2ZXrSoX/6K+ubTrLqm1v2yUuNRzYb9FGfTvmTTfpk2/Y371LrL2/M7Nn1MV59mkPzXPnsWNvIbdIm1d+46aarce846sUj/OYlBAwZWYSlpEiSF2e+pDknYUAfAJyTMKv4dAY6T52BnvvFHBlYVMyWq+PrkrJzJnJIBn5TL+mnXeyT1+4siVBGQMVL5DDbkT2/eEMSYURzMQ9fEsUZbNrXfH2QSMnHFnHnPuilIf0RRTpgYS9wIontT2vf3pff/fLcntW2fe1V+9leJp/O9nP9Mv+Uq5ee9KQ/u+Wl9Gej5+RqK2db/sqXcAVt9LNBv9rVN9ds6rm5kFfXc/ZXn7y8uqf579yTk2cX236LIDZIeQudwgbM8PI1uLJDnINxZoHiLYkLQAABHYJICoQILheyIJCrL+AAUqBE//rUjjQZy8YgcALEGAiinCO7lCOJbZRNjRjqK2lzAbmcvO1kpyDo8HBwCCxB6mKj3/hL/oxjPIcIG9jukotAGhMJFZQICIAFyMpdvMCH3IXq7bAxEFbz6Ke0cmsrsc8nf7a5RM2fjQ4tFy/QDqQZQ3KxA3DArHFc7BJQ5PmSIHZIgAh7JRe7PJCvDaACCCMFvjLQG0EE5PpaEACMsHkG4oA8OVltQJ4+2oFJAD4ZzxEo4HHrgU8gMTKoP4Io0UlWWwRRPRn6AWyg0fqYizmZH6AjAdf2KNBjLQEpffp5GfAIFAOGABsCgKipVwbOJDLWJ7IXAQA2lSMscnXN17MycsDecmSmOao3tnEB1dbRuu4/UOPnpfpYD0k7WWtoHDYCdgCymLAmYo9felEjRviZtr4okuEjfI+f8A1rmH/kI/kP/6pNmbw2ZevNb+1HBIyv5s/rr4FRbfqyOxLDF/k+EAz02gtEEWkI1Fsze2He5m+NJeuq3jpHxOybtUH67T8AHQHLN5BEczUXdhqfDPDOjvwAgaMr0siP2BRRLDc+v8gOBEWbOrZHeCMn+R0f8LIAcUAKxDkb7Y99s4/OXW+VvXRyNjnjnLfOYme3PffsTHYG66OvuYl1QMZbbXXW2hjmj7yYjzUV1xG9yGHP4lXs870IXucCGftRGz3WgF7zt0d8lx+L7eK7WNDP/iH3kWXrb+/4gX2wh+0fn/PSwzzdXfm4efJxvmwtrT+72MMGMcqe7LIPzgC+wj8APQDUXeP+CWC4dwIVLnBJuzvDWQ/IscOe2Atg0fmOVPErc7G/EcS+ctvr/Iy95o4c8r9IpPaSunxSnTjpmS4E0DwihvZ2y9ojidr4u1gVl2Kyc5NfbLlYta7W3Z1p7YFsfgUAu0/7cgHo+uoDmFpLa9cdvvmuqbW2ptKusbX3HJisDY6BbwJh+mtTBwcpt4dhnsaQqwsvKdem39Z71k5veOvm5NNBXsq2xvJcUmdeO1d10o5Hrz7pNIZyctqebKmu/tnWGPmzXB072ifPzZf+2reODfq0vuSMtbaR39Qckllb0kWenuxOrzxdZPmVX3mVfOxAHuE28YtwIVHIFtIELyJa/FRsSuLUmSpu5eJVmT/XJp7zcTg5YuickMipE//KEnn6kVMEMXIoPhYjwoZwIUzIXi9XYER4kd2Inr6wpXMf8fXLuDAlgkhOzLkTfJAwV3gXviweydNtrXpxk+/Zg92XV+XWXp4/yNuX9k8dGfV0qe/ZnuaXm7fX6c62+lWfrZ63Tjm7ldeWynJ6pc4f+rJJf2dR51FjpK/nbN3x8lEy6pNV3zqob6ynuWtv7fRf2S8TRJ3qWG4wZYZU7jkD5Rm9uYUSRECDwODwLlogI3IXKeT0ACcwokxOCpS4MJCtCKI2Fwh5jssxLb7A9sZEUCGUwIqyQNk3tzlJm1auHskUMPqyiX4B5hO9sgBnj4tMwJqj/jmJS11QCl462EmmA5IsfdYDSAOmXPIIIgBcGfAyX3qQPoFNT78RN0/jSMouTUHtkPB2y9oBNAC6S9qF7KJ2oSM1AWagSNnYLvTk2OYid7ED78A24A5Uso3eBf3aAv7KxqYPCAd2A4fAXwAuEugZOAwQkgX41AOSEZZAYqBSff0ifuq0RxDTox1gNAa9kueSevqBOqDRepifBMDYF2sDPFqbSIh6QAoQBAyBcsCzBLip62uFMnlgLIIIXPr6AGCae2TQ3CV2Adgl81NGCpADfQFTdf38DikECNmhTI85W4/+cZr+L0RrI9mPCCJ5+tht770Q4fP2nV/6Oi0+XHLiQbyJUXJANELZV0e+gDDyi/LWlm7+FBGX96zN2vNb8dFLFLk6+1Hy3B61T/rbr9rkfFIMBJQBYcAaELYfvrzZR+BfsrbWIaK4RIBfkw2c0wEY96LF2NZLzJhHMSUXg4FnNiEofAKZYwcy40sU/XzSXm9ShySpY6fnSKX91k9/5ITPyfmo/TRna5AP2x/nBcAAODizna2dyc68/u7G+ew8l5zf/WQQQHKm2b8IojnyQT7KZ4vbJYP8TMxunWfxqE488H/rTtazeYpR85DTn1/feOfX9CH59jZCyC7rLNm3iA/fMgdndz7Or3sJosy/ESa+0byyUV37JUf67SVSZs2c/e6CAIncnXDruovcOe4wfYHMyKG9EU/8jf+aVwRRzJtf54yy1EuCfJ6/JWMNIojyLeurjzlEFN0byCA/UrZ+Ej+OSBYL1jR/F6PK6kqeaxcb7hExwy/tg7PFPeq+dR8Cp75quAsBdmRR8qLW/Q3MA/W9lA0guaMDSoGrnsM1ycrhmZ63L1n11YWB6KouIJZebTuW+vTL6Vhwt+Vk9c+u9HqW9H9lB/3ZVn+y6dCeDelL59oRBqxu+28/a8Cnw1ny8A87slWuH/nGbw7qWsuto+vqaH67PurSvX3YvKm5+JvWHz9+/NwD8lI2Jd+8fATgY3yODyJJyJWEQPFPGMxXPl8CnYvOTT4shiX3ZmcovyYjF+uVq0cQI5b6RBCd0whef+coJmBdeBBelOBDXw+ROGUYkgzSx07ntv7In7OmjxBkfD2EJ5FEORLZF1SkuH76IJ+9tOljjPVav7A/pa1XttbSq31PV76jz93X9vLm9o9uY9en8aq/vpOd+R45ZXbQsXayhbw6fi95zg7txYP6HVufdJM3RvrU53vK+mq79er0S5aeyulqXHLZJf9FELfyVZnS26ZuB+9ZXYnBN1kQDgl0CAaOD3T0BlpZKmC8kdYGqLiYBZPcswvCBe1S9LwEkfNGEOU+eQtSAQms0suZkSdfBx1Uba6N3qQekRR0LibAV5ALHAEiUNkSKEIkXUqrz8HRT2sBCcEcKLAmbBR85gAgulzlXZZyABcYt2bGFejsF4h98vd2R53DwCEl782QgwOQAU6BbZcvcCxvPBd7l3uADrAFGskhh5J+dLi4gXoXt3JAHwivbDzJxU6OXgAMeQHsFgwCchESxAUYBOaUyfU1IVAIpANjniXyQKSE5NEVqNQWGVKvrC3w6Blo9Kxv9WwE6gAsa2HewErrYG3MHdi3R+XAFQDeTxD19xYfsAL4AUTrQAZhBra0qwMgzc0XjkCwnC3WoPmXa2O7HFCWIwjIAj2RvYgLQhBBbA2QSCTRl8R+hmed+qIa6AWqAU/ztA4RPP4v8TFxKsbEZuBZLk78hFEMSGIx0EcPX7K+6QbKJeMgVvzKs/W21nwSuETcxYuy/ZCUA57ayEv2jS4ynuX82d5KdPFRCUkDlu2LZJ/6wmh92x/7IlkbRF69fY+EAen2HVAWy8Y0T+MXQ8Wl+SlHYtnT10U2WHv+05dF40j2FtmxrxI/kFevjZx+7NKmTlJHr3HM27qxw54BJs5Kb7y9BLCHzmhARXtntDqAxfnkPHa+Axvk7Kc9sL4IAlJqvcQkfxZ7xW7+zd/U18a/i9GIFz8XA3I6kRHjGANJ5tteeHQO9OJHbBuPDfbReog7Olo/8Rr5oc+e8UPnWH7Lh/mzdeHrSJC9Zyv72Smpc95F2O2D+HdGuM+c1e4gF3eXt3uhe8lF7j7xDNgBYdYVMJS7T9wdbBMTzhLEb5OYt8eRQm35Uy9D1Cl3FmmPGMr1LWmr3TyQRC9Y9mshf1cvhpQlMu4b94z4Kub4eTEoFyfqyNjT4lZcKDsL7Ie9cCfDCXyPr7qbvUAFjv1ELlAMsALFCKM7V0IY7zpb6wAWPNP67/5UtyCrvdu+1SUXnkqv9idwp47MxV49ayOjf+OFw9Q3XnKeG0ud5Nlck9Vf0r/x619d9meHvH7lt4++xgkQK8NY1l2d8bOpvncP6CAXEO9Z/3Q0vrwx6VFOf/XpqX7z9DRHbdmuvHNem8jwKf7Vl0UvK2BeuCxy1RdGZ6q7UhxLzswljc5TMvzaOawcKfQs7tUl009M/doD3kX4+L+xI4LFgjhwlkQcI3/6+RIJx7IT+YMxtcvFVP+ojheHziLnvC+I+iCXkmcxqJ9xrIn1aV/zW+tX2rqVU+7Z+rf3+u3e6h92V3/3sf0sT0+6PZfool9enWeybKBbLqlv3HStneq005Xv6LPrka5skmfnjkFH80pWHZmVV1c9eW1klI0t3fb6/zGC2IC7WOqkFnVzC+KrGwfuYhMUBQaQIVA4vHaXrgByAQMiLkF1cpdCbxIjjerJI4gOfuN5c+FTt8DwphGocakIRA7ucvaVsQVt8VpAm4vMIYLGQ0qN01sgdiFuftojeAVkb0tyGgRToLGNnPn39dIhiaSyBcB2Obo8uxzlEsBm7gLPXLz18XbKcz8L8IaqNz79nECQCmC2mXdfUBY8d1lHDl3gXdyRU/IuZgmgpmfBrXJfk7Qpu8AjAIEqugExwAxAA/CAqcgZ8CYBd8AicqMMaC1I1FcdoCenJx0RmyV6wCU99AUYA6C1BUoDkOrpBe4AyPYBkbEOQKN5S/bHGgHD6oEmfQBBJBCYUgdgAfjWANnQBrgBYMCZOgCyL1SRYPNt/uxsvnIyckAZCEVSrK+vKOqsozkhC5FWc1JvLbRZq/6xmkihuv410/bK1xDzMEdgzXzNHeGJLIoTcSZW+IEETIvZ6uSRRO360pF/8p2erbfxjNM6R6CQLP4IRALH7Ym9UK/OvpFTlteXrKSOv9deToeYkJAP4Fayl/YVCUEKWxt+KHlGCuwBGeuOhPEHYJkuNiEecnM2R3OWixkvWFoDMQgoix19ge6AOl8C/unOn9iG9PAjSRkRlLODPZFIZb5ID0JkruZtbHvoLAY8nF2enV+d0fawv1l0RjtjvIhynjsvgQdnun20F+bAz43Jh8VjxFCs8cVijj9r45vq+Gp561wM8HF+jdyKS+OYH/35r7jn17380Ean2OkLn5iwn/RZLyQxUtWedR7yQ/6LMFsP94m1s+/skuhmq3hcgki3PeJH1hCIcg/sHeTuusTFnebstx99cbDmktjix0iYc2TJoTnwD/NRz0/st7I68vyJnMSuymQ6u+RkO6u0eVaPVPLtSCKiyE8jlksii6PIZDEmt3eSuOgulPMfiW/aA0mcimUvVMSM+5MfWhvgGbB257sX+aI72P1oDeEQIBmAd/9aW/e25N52/4dd7EvAL1CmXV1yMA+5cEM4qLrkFqyp23pt9OsjpyPQdvMwFlnJczhM3+xN7tqlXr+dg/7Z0Pj19yxpv7bU79rguf7G4dPWVlnOv/PxZFe+eVVnDvVni2c6JbLZ0Ry0G+vOJVvkO27jNNfa6G4cbeZvDO2tobyyOfGjXkL4cu2jAaIEb0YW+aZzQ3KG8NvOks5YOFh8I4TaPYeP1SvL4VHELnLHz/tgYEwvRxpbuZ/FsiUSSV6MwJMwKmwJO8KZZJBDpBOJhFfJkiu2EER9zUvuZQ2SqZ94Cxe3VnJ7VKo+/9hnMu2jvLb2qL3gH9LKrl9smcyO7bmUbfLqyOZP6Wlc9VJ2rn/Ujy6+ow9ZPpV882hcYxZn2siR188z/WTU66PuymtLNvl0Na/tV/9/TBApagEMIDF2y/tcvY0TJByvNyI5u4AAJoALgaAeKEHGpIhhz8BKQNQlrd3loN0bDqTPggpWgeoronp6XSSADkfm7C4KMm1Ah5AFVi842GU8RAcwQEqNq05iq4DxSb3+cuMLDoHLZvYhbb4qZh8C6tIHkl2GgI4LsgvTRQhEWzPBKtDlAtJ8kFRv7a2Bg0JQC0xEWSD7+mlNXaLITBctUO2iNSaw6mLu7e5ewuSBD+ArQuRilgKxAJO1AWwBQm+ztRlTvTXSBhQAc75uAdKRnQAj4AYIAoYIkWdlYMtz5A54rE9AkT7yQKAEEOqbzsihXApwNgbASK+cbjmdACSbrRMwb36IUWtgXdTbJ/XWCFgCngLtAFLACiiLIGoPlFUPQAOp5gVgsoVdElutQ3NWJmN99EFKrC1Aym7P6s0DWegnh4CsNQCgWxf/UM23b99+EsXWD2nUbgzgmW18hT+YJ4KVP0W21Nt/a2FtkB7+wYf7UiaGgONiKj+ypvpFmPST6FTXOtsDNhhTH2vPn/PVcvV8mZx2AJNNK6vM98nS6VlOVhzK+7JGr/kjU/bO+loX62Od5dba/ni2zlIEATEAzgFy+81PjJ2N5mm+4qZkPdiTTezji1JfaOjhX/wsgG8cNkrGRSSrU+bTbOjrjrka314gHM4qgMS544xpz5yFzmt7Zw+da85CZ0xvtZ13QIJzSdzT6zxDVKxFsSsG+bTE5+Ta8m/xK5Hjh/l/Z0PydFoL62g+CKI+dOrv3ODrnQnpEuPGag+Lf6SODjETuY8MIYv2BDl27iMizmH7KOb4QP4gLpcgeoFDp7UX9/bY/eIucGlLgQd3x94liIwzPbBoTOtt3cWWsxVps8d0RwA9RxDtu/k4f/IH85L4Alm5Nn3k9PAtOb18N91kO7/IIIr2wRp1BqbfMxv7MmufyKkr7/6xlvylZz5fjPN78SgX184F+9GLFv6Wb9qj7kdfGfmz+9C9D0T7qoMwuoNhBPf3/u1UexE2sD9wgaRNDutItcnDPNUlBzfBT+T1l8ioD8R5Dj8F2sJcydFPbmW1qU93Y2Yb2exKjkz19V+9+m4i886m9OtTmT5+bA3XnyNS1uDKt7Z0rF3V08n2dOpPrqQfmaubXP1qU1dq7uXVky1Gs2fHSJ5uc2yenvU1V5hPDPu66Itev8xwnkriWSxLSKMc+StPjg87f+XaJS/kInawH3zoxVPkEAY1pi+GyksQfRlEFPVhky+AYkQZVkfwtDl7xExfFhFDL1/Cm3KEkR1eFEpwLV36I8rWY9fK2rRG6nf9lEva8qenfPfJ2vesX+XbT/0r/dkiL7FV8rx+tnqUa5M/tbGDHv5kfM/5VPboV5ytfHNLN1saM3nP2aqv+uyQbx966lf+2wTxSUkTYoBk4PIMqK2c0Q5hpMUlt29JkMN+atobFZdvdYCGsgS4ACUAC6IXQexLIqLWJ22BaSM4p2DhxHQANnQKMj/Z1OZyICchmMgh8qgP8unSAXwROReyxAbETCAIMn3Ms0OCHl/zzNWYLnRBSo4M+3wNNGfAFcBx8XVBygFDc0MIjeFCE7gODDYBy4B3wK7Do0B3eNAPjABqAK8Lt7e0xnNBy7uQA9bGDmy7hPUPxLuQA/atictZmT3KxuyyVu/tMbAK0AFRwFmAGqArAXCAYsCQDDAH6JW0AX/qATv61AGFEkCoHYiU6Ixgqq+vNmV96QE+jW1MAM+XOCDb2gDv5mEtrLvn1sM6qQdazBNYArj0BdwXWAGIwJc2ORAFkKnvZ6KBVzn7liCyLVvNm52BUf33ixFQitgBhhFEfaxRBNDa+HkpgogoWruSNvuEeAKG5hkxU+ZH/Imv8iFJe2Uy2vmLteJDvTTgG8rW0Xq2lksQ9ZPItL7ySJO4URY7kbxszNeNqa36ZCOBbDWPbGWvNnLJ0MEOMuoAXL5sXZBB5AAZsA/2xxqrb1+0IZTtjz0C1K0pXxGDEVHj8DMxpLz+Zh2sj7w47dzwbC58FZEF1vu6w95eOpHpbDEOfc6zfjLpzEB8vHACXNTbJ+edZ2eosqTNGey8DugAB3Q4N+m1r4gAciSe+JO4E3PFH3/ka9fv+b567cWvPsrqla13cSbm+ompr+Da648gKqvXn25JvBuXrOQZaUTu7asY6ssfgmPtzc095px1j/AfvmC/9bX36egFQQQxwm7t3Q+BT3dn4MHd4I7w7O07YBeoNJ67xP7YC/7hfOnFkzVA3Jwt6iJ7zpe+JFdPLlly1rGziJ10OZ/k6iOKdKuT669ectZZo0hl8hFE+ZJEZyU/XcLId/mLpMxXra9cjKjjy2LR3MVm8aqOv0nOBnvlbLHWzhv3NT+1fvzUmsIAXtwijO5jABqGCA/I7UEAzj6VYJ+Al3b1YR7l+pAJSynbV4mMeik9cjoCbfJk5Np2fM/Vr27ldK5d5NWvvfVfvfUvJ/POJnrTXZk+/p0/GzPs01cl+lfeupBTt3ZVT2d6Vo7slV/dyvWjy3PzTaf2rSNDdgH92kp+E9nsbGztrQFf8hUPwULuIoZycS2H4cLHcv4Kw0kIo5gn6/zJj5E1uNBXPuQQzjSOjzIRxAgjXKsOlvSCirwviGKhl3uRP8Swn5b6yIIgsp1sMl64VK/OxxfnP/vYCUP71dyurXLnm/Vq/dVJu6baWvOn3Dq3T/q2f+2D52Q2N0Zjr976b04u2fUz+sjRpVyb3LN67fTnm+qa463fMcSadnX8R0pX4zZmcek5W/VVnx1yqXr21K/8twiiTk3gKvMsGZDR5S3IGkOHek7iMBYYnJyzc35lAMPbPmWEEYGTI4SVtXnu52qIogNfAlLIcVwHfOTQRlhYb28EhAsd4epLIhs4tSDwD7tIgsdbRZeGADQOgITwIEW9pTSeS0YQmZtxbI4xkUBviwQOe+kwDpKcHBlvV9jugou49YYUkHMBOjT6eQybgDf2uwBdiAC5S5JtABkyaq0EJ1kHi3pgM8Drsi1FEF26UkCT3oC4S9Z47AEoPculCKFc0ma8CCIirw4YAFIApoC0HGAMoAFwUs+AHDLU8/70EbgL1AHkyJ32yI+2iGRAM6KVXs/GS5YOKYAH0HpTbo3Moa9j5mnuAfgIhPUC0AEhwAmICjzRE/jSBqQBYVsGbgFedjfnbFXHNnOtvXWMkCCDxgDQgEbrrQzIGQvQtd7A8hLEfmK6/+UFGWMbE7g3Lz5m3gAX/+Ar8vVZfgXESfrwKX4nWR/xYx0jiNaQTmBO2Rj0W2911jryqI4eY/L9QKLYQZTor33L5HomKy3BAkD1Uy/ulOmT1BnP2BL7xAKga735COKHICgjFfwHKZQQhZJ2yT5H3vmIhMxZL2tpPHNmh7GMW6xZN7HVehWTYi6/ZKP+5qzdujoXnDXi0VkbqXMG92LJeebCDyxoi9A7c5yXyBFy6Jk+z1IAxnnl3HRWs5Xd4scaWYde/hRzkTY5v649AscHvbCIJJJTVz9yyJyvfpIyPWTkxb7+nQ+ry3hiTlxIysWVfbRXbEee7A3/tQ7uEuvknLXOxtavPc8X+EX7vV8l+fj+xNSd6Z50PwDPcneJr1re9ANd9sn9iRxK7ha+y3+8BBLj7PQcIfSsXDsbknMuOJe0l8iTRSbTJdfH2UK3XFJPh+TZWdfPURFLz3LEERGMHCpHDJ2VSxzdEwhj7RHCSKM2deLXuosVcdrdtXFOJjnxID7yXWvnnrSe7knr60UsouhlLEAND/SzPODenb1kZ3GPvfMM70i1hY/CTJ7hhOSrT16uLtBWnl45HfX3TL4xA4iNe/UmW3vj60+npG0THdqzpby+5WQ20WG9IoOe82/1xrryfN4cjGkcupWrp0O/u4bZRF8yymub+u2X3OpTt8m4bFZ3bdVv09rYmumn3nz93FQsOzv4nbPDWeLM9KzceSzWnanOaQke7mMKWf7Kb/enpV448VtfDPsyDs/yY3WRRGV4mDx7JATT+d+XP7GAFMK37gQfd7obYFlnnz5ktCn7isgeiW3mQCdbrHvrqtz51n7IrVNr2J7cdd89ULbOrbG++nmmL93tkfrkG+/q175J+/ZffyJXm3JtcrbpK2295+wis7LZXz2dZDtz9FUnN25jFidP6QPY4gAAIABJREFUupOVp7dYufm/ThBNgFFyb+U4myAAHgoATi8AHNgFA9Ln8JYjYsq1ATeBHHqAkwgixxQMFnQd0DMS5/AXXMCNix74MYa3Hd50cHQkltN7E6INsAJ0XC6AF3DLBoFkPgKwr4I22FgIqcvfJe5CYjty57IvAJR98QTsAMEAKxASiGWjcfrUL2jZxI4ArH76uxgRFcDRvKyrQ8Qhwwb1O0ZvZF3IyhFEetlAXwlAdcHSEXgH/NhRrsxez+bU+iLHACqQiBT11SUgBpRF1AC4gCJgB+TJkSVgD1Dcf0yFLKCJINFDFvgjR14iU0J2jEUvnZXT45kMINtXHwAHIDFv62oufMA8rUtA3bP1so4AEeAFTAFRykAU4BWQkvdMRtnaAKyBZ/OxJuwyl0sQAVjruAQRMQSmrDewJgfAlK0//cifNTJva4EgWldJeQG5dWIrouGLkdgRD+299eBXEnIlNT7fUuZf2pEd65hv8BPrV2xZQ2Uy9MuttTHyPb7OzyOI9qDxgUVl7VIxQbY2/fk4OeUlh8rsl2980cUutpi/84dOoNkLD2AaWUQkEAUk0RdDbcqRRuSFX1VHhg6gna/0pdma8SM5O4wl/qwJH+xlFZuspRhzxjgLnZeSF2HqlZ0Ffu7jEgdO5JLzRHJOOO9c+gECZymdxnIG0gW8yJ0n9DuX6XYOO2ckz53xznS+In6sDT/ly/ybb5cX5575m7aSeOavEbxiudjQpiz+xa14KK47A7Trv8mY5PSxT5L4K/UFMVKHwPNfa2G9gCTJfcIHEaxeLNFpb9OFINLvBY04F4d8G0hzX7i83ZEu/QC0XPLCEzCzpta3rwbApb1HpJwffFBiR2cLXzSeejk580mOHWQ980NJf8/klMno61k7eXUlMiVtnXu9GHPu8Ou+LiJ4ErLoXFLvJZZcUmet1cnJOsPMM4JZXLgnxUYvpYprsb2xTK5zwVlS4tsRRn7Nj93Zfipnb8WGLyYwQeAb2HW/25v2LRAW3gnzqE9mgWAAkXzgUXllL3ijs3THS3c+RH+6rt5ka298ugO72jbRof3aVF+5tnSvncjhEkT4x7M8vfUzJtslbelUDjeRYeddw2wzdjLK2Vj99ktu9anbRN7Y6ppXulqv8mz0zGZJma94wYCYOXedH84NxFBcy6VLDsW7M9gZzjeV4WZ41XmNfPWzaV8BEUB41EuNJ4LoCzkZXxjhUz4NE/tQ4YxZgugugIclONXHDgkJNKbYMJcIYl8Wix33B1vNyznXfltHa2pN2gtr1DrvGtZuHXftt6yNTv0kujzLK/csb18aT93Vl0y6V9f6k3ZtdCnXtv5M/9aT23mtbPazR32y7ght2S+nI93FSfVs0pceda1DeouVm38YtMqM7vkpz/infrUxJCN24uozUu532D6Bc5reOAsAzxwf8ZFH+sggYnJ1EkACmPTm2rPg0VcucDj9ErY20KEkaDgyEAO4uGCBVJeDOm896ODUxoscukSAVwANQNRuLgJR4Ju3DeT0flqqvp+nkncgIK7ZZcN9/jcecOGSc4G5yABUZeAWIBeIxnJJubzY7YILxEYm9QF4AWE6zUcgs5UNAH4XKAKovxyIl/e1R1miK4BtPP3NHyilX9maqAfelV241hSQBoCAWXPQ36UOVHizDkgBdL2pBwwBNmQoYOgZGPQMyCkjLxKgp486OeApAYR9JQiIkol4Lhmtna4Aqv5k6ALyADwEEQAxL2tvnnzGGuQTcuti7c1Tn96sA1aBKiTCF0MgSgrYKZOzNgBy8zJ3tgV0I4hsl9gZ0bamACGQBVAB5UCVhGwEJCOI1pFu81cGtKXKrZkxgT1zFhPijD+JCQQgP0Ci+JTcePyJDdaDP/El68Qvijt+Yt3yG/XKZKr3rKzOWIiSBKwbi07xY+09iwNtkjq5duNrK9b4t7K9JSOO2EmG3drpI2NcpJAvm7/LnV1InT0FkIFnQFrydRAhQgjkUl+UkENlCYmw73QE0IHzvsQA1gFksctOfifexJ01aV8QBskZgUQ4W8S+s8elDkAABc4Sb4y9sHLxO6fMRx/kMTBAj3PW2jsHlZ3XYsCYzhd9ABzARtoXeZ3xcn5hDcSWeOXX+XhxXNzz69rkxWfnwcpr9zIjkigejCEm6CtuyJGhi19L9JGzV84lsVjybB/ta8Td+lsLPu+lHQAEpLkvxIKYR/6daZ0dkU65vbYGkTB+665agugedY8ECPwDKu4N+2LtrXl7bF35KF+hkx/xN/7Dfs/rh+bSeRNRbY5ktXvWX65OTrc6PppcvqpP8tU594zjzHPWWRc5O/dLoXOKf0tkJOV+/VBfJHHJpHJnSnegeO0ec3/aK21iW1lsy7vTxLi67jfnSXeavRTnMAGsId75eC9QAGmA1wvvQFvADM4JV4WJ4I+AmfbwiPbq9dGmTg6LvcJcr3TQVZsxlKtrrPRWT6Zx5NmcHfLS2rpYsf7VeSYrseOJIPJvmGl16sce9VK2bX3zYhOZntcGOrVru/q3nzZjND/yyupKyT/ZQz4byPVcXTrUm68/Y3L2ImHOW3EcgeJfypIYDxd7VuaD4h0+1s+Zjog5FxA5epE/5LCflcK6fk4qh0eRUzJSXw/9xNQ9oD+/dqY52+h1ZyCESCDMLHdXeHGiPYKonzujF2b6K+vfvIzhLGuNwsqt1dbfOs/tS3smr9w6k6OXLnX61K9nef0ac2XSlX659mxS5mv5pGepMWuT66teUq7NGI2dPdroiTQnLzd28dJ48uaqb3FNH3mJzI7lOdlitbz6f50gMsokGYpI+RIGSHD2AoETKfc2Wg6IAiQRQc+RR2QQcRQ0+lXvWUB5A76krU2yaEgqkMThBRo9wE9Ehl3qXBDqgUBgCCgCygBY4wgOwegroE01hg2zkd4ueiMDnOlHp7cw6rWTQyK9uTEW0Bd4dWm52FxgSJW5CVJvaRwE5gukRPZcemTLA73aHSyC2oEE1BiHXKBYGSBGJgL05QFldgXG+4ITUAdwAqpkgGiA33rJtVs/60jOpQ5QeDN/CWJECHCrDNAFCtUBd75wVR/Q1AboScgMMChFAAOHcuQIaFSuvzEkz/qQATLZiCACKtbYXPiJ9Vc2J3OOzJgzQgGo9OUQUEPaAl/K9GlHCoEpoAt4Ah4ByyeCyDZJm3nKl8wCxoApIEo/ECUBV0CX/UQ02GNu1jCiDWBXtsYB7ggieTrsI3/k/wgiAKVsLYAqAMv8PfMxKdLF16yXNdIujpQla7rlSGIy2vOpSLlcfPA7Od9WNr4Y6FmdxBa+HEBUVucZiKTDHos9OviqfvaW3chhlzfi5fywFtYYiAaGgWL7GTi3r4FmgBxYl+xRyTOATRYA5x8SnenjJ8BzANhastPamid/BGTZ5yxlHwDSW2rPXhQ5Q5yNzgSXujk4GxAcZ6pzypkICLvg6bLn1sAe9ALPePbLePojifpJzidntfPG2U03PdbbXIvPjesbj57FtBSZUyeJz+JDu5jgy8riFvn2tU5ONj3G69wQ+5I2Z5E9En+Rk75k9QXLultrsW49rJM1bZ3l4kB8If1i0dmBELbPcs/WwN46D/gVog5Ad5nLu0fk7isyyLq1daZbT3eoOOqlTz7Ed3phwacaX70x+abx8zFlyRp0RulHH5+tLPdcnef6qSNPhzp+m993zsnFxpJAa863y/NzMurIS/bFOSbtnngBhQxKyu4xcVu9uHbuiRexbQ8lZX20kZE8q5d60eQOtcb2nO9bfz7P393/fobanR7GgHOALcleVh/gu4CtevLa8oMA3wK49L7SEc5qXHJbp5ze6snQW319s0NeSjb5ta1yeuiXzB/m4eOBVvkFwvXbue14yvrRp8ymfV6bjKudrHLrJt9+2UhfSbuytsZpDz2nS9n42dB4W0cmHcgRYuYcFr+l4rm7xbN7Ra6udphY0s9ZgIT1FQ8+RPSQQOTQnzHBpoihZ7nkRRMb+C15GFVC3voHaOh0/vcVkJ/DnZIy0occRgIjjtrV9dKMHnViBQ5GINkF90r9y8HOuNZ31856tlfJWMv25Wnv9Ce7e0hu96xnuXH1Sb79apzGyA7yyunT7rmkX23yxtBPuTZyO3Zt9Ny40MbGf0IQ9ac32zdWizu2Kf/6iWnGXuH7nNzmjN60EzbxFlI9o8o5hrfYHMYly/kdui47wSApS4IBwECgyJJTBwhJ6ju01Wvv6wZH9nNSCyOtTRZKm8/sAkMgsIO+CCnwG2gNDAFEQCnCB/QILJd3B1+b4AuhtzZAGH2ALbAmMLXZ6GwQREBwwBVYdYF1WWkTYICdABO45g6wAbEuvpJ+9Ljc6AFurUtAEIABJrsgXYr6IoS9jXWxujTl2rssgWfjmb/1AJTYpl5Sr11d6yZXH7hUdoEDDkAUMgPQITsISCAx4AjM9VNSdYBi5EUewQvsRerkAczywCHZSGM6A5metQGwcnaxEUEEXKwpsGBe5hk5thaSNr5hjQFFhAHgkgJjQBTwpi3AlJwxgLnWha3sB4DZFtBlm/UCkrWxl62tJcALsAFVQJZx5GwCsAA4sq1lRBEpbI21SZ6NyybAzNwBf4BJWZzw8d64WwPJyxX7LgFZ/Mi6WLf6iiexQY+6npWtp7UkLyGi2tVZ93Qr0ysB23yeHxYH+aZ2dcWZnJxYKX7I1o8uBMzY5ii5mF1+Lkex7Y2rC1E8AcSRfmvtGRAPkNsD+x7oRmAAbHX2KmDtBQFfUS/RQZd+dNgDX2DEUbmzwvysDxLrfBDrkvh3dkb+AA9na2epZ2trfvZC0p8M0qO//bHe9pVO+sSy8fRHQsk6051z1sl49oo9AQTrjbRF7vIt/lXs8+fiutiN1OnHbyU+XzwUHwiZdbVeftJofcVJcW48uujfvkibdbZ/1refOCJeYsaXKf5rDZqTe8adgRC3VubuLHVePBFEtmnrhQDfEBvuEfdC96S7yv3Qi0R/s+TlorGMWRJ3ziTnBv8xX4kPGaO6COKOy5/IOQvYEamT09E5lX+mW55vRgr12bJxJTq0RfLkxrI/1RUnPfNx+2BO8toRRvvi/OqrI/93b0XuxIHn9sy+Sd1l4lSsk5O69/SRuvt6OWttnQnOI34foOfz4sJ+uJPhiCWJgTB4Sdl+wgYwEMwUFgqXeA5b1SZ/h8PooXv1hsfSkT/tMxljrR3VGU9b8vLklMN0K5+N2V+bvMSO9efWA5Bnf312/GSygUxrKfecTa1BNjSHq6N2/fXZftmaXjn5numSjJkeZXOIvGQfvUtSyGnjI0iY81AMOzf4VOUIIt/iY+rVeXa2ktXXCzn3jnsIAXMXeekHX0YO/SQ9Yrg5AknOBxLnDnv0hYP9Oo0/I4DOdHcdfAofq+vroDrjJ6ONHexBXNWzsa+bnuFl/YzJHsm55iMOosg/Wktla916qq9dXespv4ls+9oe2q/8dOuU8xF6PUuNkWx19K4P5K/kS/VZH9GnftpLd2x96GkdzE0deXV4hryxtn/jkdVv16Hn1pVs69Ecsknb/0UQr6IUljPCAraIjDcR9U1IjiB6c8FhXLIFgLwDWDBIQAywAmw4oAWMYAFQI3PywI52geXi5KjelliUtYldksVmCycVLN7AcPqCFwgyNvAEIAFDEpBgfATUG5rIXpvqoncQ0Ak0Ac7kvWVBSskbm5zfgLMZSAi4upRcZC49XzdcTgJPINMBhLCJHfp06cmBXRcacAuMKVsP4EJ/axxYdwkigl2ULlJjqpNcnmTYQ5d+8ghfhAggN45n7QC19YosaQPirZ2+QBeQASgiNYBeoA/xAdwAOAlh8Q+mBBAjLZ6BPcAwYAkELoAMXJKhU7v+gU91AUYyxl4d+gfyACyAxRqbV/OzzuZk7vLIjjXxxSFwAxQBVYEmYApwQgwjAAASeQDSF0RrwwZ2ydmW7Z4jsebRc0QRmbO+wFZj0g9wSQgI2ebvy2FfZdVJxpMbk342AWf8zl7aU3P2ssB68FNJGdlADOT8n0/kI561kQW2JXVkW1tla6qefvVi0bj6aZOstxw5subskXvmi+LDHiWzJFGs1M++Bgazk830sVUMOY/EoVhCDP0KwosuP7chZ12BWH4it/aSPZaQRj5gj/kDH9CuHGgGqAPaYkS5/pWNQxeQrL9cTIlZ54U52RvJvO2XOVkXc4yot07FtfXSl6w9dOY6m5y79ihdzkXnqzmr9+wsl5wvcsDZftk/++V8psf5IqbyZ/HIfyUxyNdKxaTn5JwT4qLUeUGfNmtmPZxd9tRekHVeRAzT1ZjODC+rrK9Ysd7W1RrzdyTE2Wh9+GFzMj9z765y33h5h4AgYuKFXmXnB3JYQszYajxr3k+vui/dV+6JCKK37gCY+9EaA5buQT7q6zX/Kc7ppd+YkT02ZEf+xRedA2T0lzuLtGvzTA8Zz/WLONbmOb81tjJ9yvrIPVtXvk9vY2Y32/cctG/2QFJPjt/35dCeiDEvwPi+/eH//Mu5a03kiKK8r4ruuu49PqIfYqhd8qy+s0DseNFlzYFlABlGiKir9wxg++me+z2w217KF8gF4NSHS2CkAF54Sb4gLvyVHD3pIBsOW/3ZoD08pp2OlauuMciXtCUbdlr5bFydT/bk03BSegKxq4+e7NUnXfLWUr42JdfavNJRe+v21I9M9iSfPexW3vpwX+tL5yUz+qhDzvgQv3G2imPJc3XiGi6WV+/8FPvOVv6GaLmL6HL/+HjgLoJ3nRV+xuofR1T2oSKCqAyz+mkpDO4eg3t9QIAP6aEP4VsSiuBFFCON6mBlOVu0O//UsbP+cvVyyTnmV3N+Vp+9MLgPLWJHijTCyWFl9crWNz9ozfMN9flXe1S+flqdfaYjnZ4leqT8oDpy6wPpzB55usuv7zSG/I6tDx35VL5GVp35y8k0ZrY3Hln9yGnbZ/eJOrLZLk9Gru2/COIK3nKDplBOyVPaibVxTaTJqEeMOCinEQQCRV4QdOEKiICFi1jQeJYDKIhhRBGAS5eyQ92zi5fjWRTJ+KXqLBoHFTiCzBsUgceZXfoIWWCnN+zGoBsRbDPldBnPQeCtDpAFULhQBESXh432twvAJjAMfACsAJ4EZLjw1JlnXysEl0MD6AIAXWQSMKRfXzoBPIAOiLMOxmGvuQDM5F2ELke5N6dyF+ySRHJ9UQFkJP0Dn8YAMAPVyhGIwL428sC9sssd4ACe+gqGrEjAGuAGFMqBur4gqkNaIi5ywDCQqF0ZUKQHwCSTLvo8q68NWJToCbRGMulCtAA9YAhAsS/NS946mLO15h/maR0ADuAGMJIDSkgaABXoAoykABTgBNghd4C0NWEH25q/ZzZW33zImLt+7PYVkd7AHd2NhYTSQWdr3M9LI4Wtl5wsfcCYefIBc+R7iAY/QBb4nfnL+T3f5avWxXpJXm6IW+3ilP+XWlvPlYFguumilz7rLVVmT4mPKbNL/LCXfXyXzfxZvCnXLpfINR4b2CnWXYJiz2Xqp35+nuNNqLLYZCsyEUH09UoZyeA3kTp7D/z2MgDgDQir4yOB5YC2ej6kXq6/ZAz7CyT38zvxDBD3gkdcS4FlfYwJOPPPYp8835ask3MEMXbWSvaKr1tzZ6G1UbZ/iB9Q4GxxPnsp5ux29tkzfeniF9aBL/EpfhZp48N8MR8vTvl0fkgm/0b6+LhcvThxntDvHMwX7IkzJt8uxhurmKFLf7EXmbL+9sZaIxwRa/5hfayBtXG2B4i8MTc+YiSGnRviDjFc3cWkMcgDZ15Wuidd7u4mdwlQKUc+gDB3pWR9jc2P2ZjfGItO4xpPWWKPM0fcNzablPVdOfPXPz1kSurI09U61V+dlC3K9VPHj/lwie86Fz13NnVekjUvOTlJmf/aU/uhLL74fl8S+bUXBBH7JYrOLrHgfpMjgxHD4qZ2Z4ezpf0FisW+WAeegXR7zte1AdVAry8zQLk/ObFvYYxy+xsYU1YPjywQVJ8fhLsuLkuHvnToX13906FNmaycXDiutvpv/W3zHHYid21r/Ma5Oo3dy/p0sx1u8pxOesju2uzY6Se3sk86spdc9srpD7dtv5Wx5tnU+GzS13N19DQv43mG79SRTR4u9FKR34RVI4iRRLHN5/oYsu3K8Ghf89xHfJFfIno+SPgJKXLoRQVMG0lUD98iiLApLMqWvhjyawlR9OED/jUO35a7//h8ZM9ZxJbOPm3JuQfEhT5kzBfWl6pnt5cq7lB2swmJZa/ETl9AlWFsCV62hvhDa/4UY9rsw+5l5eKofeUXZNtXz+2r+vymuuQ810bX6ljdq6++6qpXx970qecvW0+f9vxKnl/tuKtXOzl6qleOYKpb//acDcb7+TeITaRFe8qTkaewAW+eUQxjeJMoVycx0pczbxyQHaBCwABigsDlpz7iqF7ASIIH8ABSJERRrp4cPcoub6CE03pLwak2iNsAuXo2keGQDnkBhFBxYuSKsyOp9AI8AgPJ9aaji5wel7wLQl+B4ZJhowtE4BqnsQSEoAE2gFOXPfAKdPeWE1gz7wiewGQHQArgInDkgRegyFpYBynwbE2QXodBBJF+l6ILVd6bU0CxsZXpBmAC1S5OADzQLQ+QA9dApBRRBQqTVdYfQAVAEA6AL8IDOEZaADjALxApBxSlQGQy+lcfWAT8tOsHbGrXJo9YqUcOySWvrB3gZJufrLET2AH4AWhzi/AoA4zAsnmao2d7Y129MQd0enMOwAa8rMG+lQeSjAPYAW9AK3DLHrZL7GObxObm0vzZrB9SC6ACaMaRFqD6RzTopsMa3K+HxmpN5PT6GR6iYb/5pb30Rp5vmK95S5FmZWTQmlgv/igXD4gX0icnI64ksuoRD7lnybN4pkO99aZfLMo9r/8pRxLZY2/Yq06cKasTd/YwGfqM5YxxLvWGVPw4CwB5F5rYF0+Sc4yNwCbQ2pcNQJWvqwNigVlAVy6RI1MfvhEJ5DOBZWUkBTkEkslJ+pGhmy7PgDLdADLdjaM/mQimPtrtJ+DMV+0lgGx9rJ916Ey17sW1PUPUnUH2hIxzJZADBCh3JtNjfZxR/JpvFXtLENVVv/Ge7/PD4pLvehEiiQHPdJsXX7Sn/BRBcKbwb7o7X5SLdb7d2dOXSfrEPRIkJq27tbVenYfmz0cCQECS89yZKa7FW8SGHuRMzk5xSa/kDHe+uzu6N91L7hUJ2QCkgLWApZeoyLc94zORMuM5R8T7kkHtxmSTMWtXZqtERh+JnDrtkTxlMtVHEOu/c8uG+pOxhtnJb6X8PILI/vyefF/bzVE9vxdT9sJeFxt8n8+r4/Py5NxxfFyfXoq47+ylpI7/y5FH5xn/hkPctwCzX+70dUW5ryzagF2AGsB2HnhpBIwD6PCB+94+BuwCY/baPssDZ/LwknK462Kzq0Mf8hJ9+VF12qvTl950NN6t1ze92lZHuHDtSsacJP3TSV7/sKF6iU2tS/Jy9XQ0vrrWaufRmOrIZFe6k1WfrbXBa8befisX3lV3bWKXxCZ6pOxTDm8aXzIOvIfUwbXODRjXOblpCaJ2PijW4U1lhMs5wN8iiPzS+eClJWIFw/I9pEqOaPFHiQ3wMB8N2/Jbuujk18ruNM/8H4Z2rkX4lNV7ZpuzH3FkV4RQm+Rs7A717G5QpyyOxI/xkdXmgBvA3+5YWDzy2JdR8/KhxXkpvqx1KSxuzfOF9l3+/fv3n6m9zRfyNc+718rq2uvkqk9e/fq2sbXVzp76Vk+nPvlgsjtW4yRrfvSol1ZvdVuvvfGUO4fItD7Zqo6s5486VaGyhbxlz6Xtp0wp4zPKZE2AMeo3qZcYadM5CKcXLBIiVLAAF+oCGXLkZ8mhZ5ekur4wkovIASUuVKCun3Zmm7wDopzNDnMOSF4wCSoBJZg4N3AELHFw9Zy0C4CT6gdARuTImoeA7LIgp5+AdggAMhEwOcCApLmsAHH9XTzeEglOoAy4JUsO8FI2X8En6IAVtgIxAFzB7wACjul2IQYOXZjAoS8KdMolYAjgARrZIrFXYoNUGSgLbMvZA7yzwbOcHpc5gIKkAGcAXgAtUgK8RYj6yqcuIqRcSm5BX3L6Aptk6JYDmcYjL9WWfvaQARL7ssBeANtam7O5NT85goJ8mK+5WmNrCpgHgoAfAAdBBJwkeoEmZQALMAtIGtv6ZDe72Mou9cqtW/P1DDQDtwE9OpG7iCPy2LzM0xr0t4cR6tVrXDoBWz5jv/mBvYwgejZ/JEK9+StbG2RDjiiIB3GLFCJj4jeCyK/JkYkMIpQIYc9IZGscSYms2wM+Jo8wsimyiDh4Zlu2KtMjscdZ4gwRRy5GlyXw7pcFvhA4B5S9ABJTLlKXIhvEC9IFiMr7ilEdvwd6A7Dq+RQSA8wqayMTCUTolKvnS+ToSh8wrBwoJuNZPwA7cqmOnnR6ZqvEBiA5AmTvrHlgxh6os672yx5I9sP5AiiQDTD07Ey3x9bHWcP38tXi2jNf5of8Tz3iWHxqFwP8UC7xT89ysSAm+Hgxal+Rf3tAnn/TQ15uHPGen+9ZYtza6HVOiU1xa2+slb0W5+4X94Jz2ZnLb5yf4lm82AtJ/8iXXNxHqJzF3ty7E7oj3UnuSUDIXQlEAWHGc0e6N8WJ/UK+nCHOl77G0W09xL6xIqTqG7fzIdJHxkslX1L7+mkeJXqUV5e6zi9jmTOZXoJ5Zp9nBE9fZDAiaG3Us3uTdr5bmz4S3+XD4kXyTId9l8QAfyejLMbsVzHZfdfdhzwuSXS+82tngNh27wLg1h94XrKozdnQF0V3fl90nBG++gK18IS9tZ8wRpipva5OfSlMFT4Lm5XDY2GuME1Yiz7J82K06hpDXp9k07sylVcvuWwpNxY9MCD/XZ3k9dcmb15kWgflUmOt/WFL8uTozN76ZaucDvV0ZKNcHV32Q072aT71aQz6GpsOz+nvNhRFAAAgAElEQVShq31QBxNag+rsPwzorIBPYTrYr1RMy8W4M9V5Wj0ShiS6a5wz+Zr7Cb71c1F/B8vfYFA+54ubPILoKyJMyy/5p378Fw6nT3KnSb306I5D/mDexo80sktS7ww0v2ScV56difKSZ4mcOSGQYs1cxJq7lW3yfoqKNMLb8Hgxhfz66GKOzdc6W/tX+4og/vjx45c/5CfrK/lxdcnYS8kzmXyTXOe1cu38Jl31zR/V1y9b9cuv8hvP1ZEzjn7pViabXLl6ZTrJ5sN03DlsO7s8f+i4qYaENziqI7NpJ9Qk7sTW4IwzSZvsUuQggkUCzgSEwFAWKIJJsDiwER5g4xLFJYjKEnADGLpEOba3ER3S7JAEdSnbqudk5H3S9gZXcPmKwB5AV8C4uHuD4SLnsBzZZWIOgBR5shx733oIYmDTXIDrvtTJfaUCMoBvbXQJHBeSwAK21JMj41LzbDwXGILKBl9qAG7rUdBaP2TS18EAISIjeQZ8liCyB2GlH8CWL8i2xggD8AicS+rkQKXxAW9gSj3CCbgCChHEQJocUATgSoDaBYwBuAAlmcqAn77q5IFQetMdQUwm4OmZDDsCnREp4AfwsB7WwfwiJsiFuVmXyIl1sqZAC1AZ4AFoAlSBLQAKkFpwZry+jpgHu9gp+cphDtlaOfvZDogDiIE9X0ID1OkA7uhqnVpDei4JtQ7sBabM0xoA4HzJXCOF6u2xOn6RLNAlJsWwmJAjF/xfvbI6ayq++LLY5UPayPAjZWtNn2dknUx+p8zXpOrsCVsk8myK7JAznrGdMYC3GAMGxZvkYvcyp7/X8JMeFydZ55VL3lhiyvp40QJ4AqVyABUwBVb5Pp+INAKyyaojB/Aib8gN31EGhiOOAV919MnTJydPxjh0GUOim03q+DK5+hkrO50n1thZ0Qs8cdya2YsIuPWzh85q54y1cF7pp+wM0maNjcePEDa+G0njj3yQ/xWv/SRUnTZ9yG3MkvVcPIgXJMLcEYDiT1+y6aCvc6Izx7OxJOSUfHXii91iyrmFtFhLa4AAB4rcM/zBOSqexXCxryy+vbiR167emcun3DfdTd1DgI+368AXIGVtkW9ra4/sXwQMwULEJCRQ7EuIYMRQzBszcqhdf0mbejaqZ6OYVx+plKuTlK2H8yy9dGvrjKNPOeJK3ljqnInOQ3nkMCIoV1cbefNSF0m0z8VEvm49+DYf1y42+Lb6fF2MFnP2ka/YM3ep88H5ZC/d92IeiO6rCuDsbABggVf3MnDbT+8AZ2dDL5V8AYEdYAP3v30N1MEeSyICdOEqebgsPLa5tnTJb6o/uXDYU04uWViv5+rk+tGfjeTWFuXGMSeJ7GJH/Zt/86JbPdy42LGx9G+exUYAd3Vn452f+rVVmW72RequzJ2XPtmZXa0Hm5pv9pNZW40D7/InceucFMfdHeqUnZmdm9ql2nrx5qyBJyNzyB0iBd8iUP28NMLE74wNf0YQEUlf6/iuc4dPO1/oRT75sLpIKH9Wx8fFBTnPcvY4l+BLbZ7JaadLnbREkqw71vzC8/C/ObLD2MUZ+4o1JBi2hbHNxZzMpbmp6yepcHtE0X60b/mdPc2v1vfss3p5e1yeXDLJ0W2Pjffkm/rXV1l/ST++w1eqz9bsbWzP+ZS+fDRfppvcJvLkyCSrnL5s2PVQ1/PHKlOuMYGCxHN1leXkmwwDlVuEjEuvXFsTlHNcBClHCWBwlMoAm8PacwQRGFHnYpZzMAHnWVKWgBiABoAhJzg5j0u4gLahks1lU/NoLuqS5XCCilPTLQAQRPURSW9mkF7BAOACnQLGBd8FgVAqc3IBCNAC2X01RPoiiIgawO2QcOHQ7QABDPTx5hm4iLSYpwtNwJiv8QPmHT7IDAAPzOoLzLocNze+dvqVlyB6M88mBMBlyhbAWw4kS8YEKIH5knZ9XcIubyAhgojQAGFS4BGABP6ANIDNF4DA4+aBOLLAnWcAsKSv5DkZY0ie1QOJngOj7IggIlbsBOoAQ2th/uZpjnJrGvHgb/wOYQJQgWKABrDRH+ABkoAvoAoQ6tk4gGjEDknLLrYqA8lsky9pVGY/OW19+aATsPVsrq0XMG18ub7WtP6e1QPexrQ+7CIPWJmrPUcQla2Hva1OeUmjtbAukTDxLG49y8UTAoFM9PVQXb6jTNZzLxv4mNgxPlJJP8CuTm5fqtfGRvZpsz/80f7R7Uxx7ohVl5eXLC5dxNCbVheTn7yIP5eiC89lxiY2izv6xEsvbMTWfplQRs4AWaAVGbOWQCuQqiwnh8ypV6cM4OobGdTfs3rtylcfGQBZApjJAsLZoC59AWi5Mfm49XXmeoHn/LFuiLV6e2QNram95f/WQd567ks9Z481Nl6+K8b4W77Kb/mmJNb37475Iz+UF8v6kVMX6STD3xEUsWY8scd/jaVdUu6c0NbY1XdmdOboYzw2Izzi1VrxPfPiN+bo3Ldm9oKchNSIG+eHOBRXyJcY145kOSec10sQ3UHuH+AOIWkfAEnj8Fdrbx+RJ+eInG0SvYieZCznjToErrGNb72WCCqrY2Nkz3oqm4PcfErGcpaT0ZdubRFO8mQiftWTVxcBVLZWzYOcciRRm2SO6hBDvm/+cnGljt+7XyRnby9BliDan3xe2f0ndp1Z/BfAdQbYExjFy1YkUFLv2T3rbHAvu8f1AYjJwAb2jEw/m7OPsAKsAVPAHfYbaQwkhj+ewFtAL1wW6CO7WI7f9Bym0ze58ie5xXnbN7yX3uTWFmX1ZJoPHdlZW+OmQ55NzX/Hqb86fZPRx7xKV386kstWcvSE65TJqE/m5rt+6c2etelVm313f/APdx+cKo7dIfJN6sJq6pcgaoOXI279usU9BXv289L9gngJImzoZaf7zX3Gn/Nfd5+EpEUAjRFBVK99CSK/VxcRdBbWnw5lMs4s80rOs3uzl8Dd/+4N83Te0UWH8RFhhFY89lXRvSy+xKH1lbyQsRbm6cspouwDjyTWxF3+mQ/0nC/Y7/XL9lW7cv5CJn8S134Z6MzWng9pX19JV3XxjvRuOz3JlbOBffTL1RcTyvrUz9jJrj3JyJuDvHrljybbwCnXmLIWKiWeqyPf5DJQXrnB5MaqrT4RLk4gEAocDhK4iPTVBoS4kF3CEiKoTq5PBJHjIWhADeAGNHrL4e0Dp0HS2lCbugQx+6+95Lyl4bx0C/b+aWuf8l0A3nSYDxs5PrtdMj7rG5ODmrdA9mUC2WRjBBEpC2BGEoEy6+NNCl2AAWACnEcQ9SdnDQS+eQpM8w7UtVaAHUIZAaQDcARoI4rGZkdfMQFGYATwD/wvQTSGdQbEAchIEwBtrQB18vQYC2hz0QNMETE5AAaIlQA3xAVQkwJu8p6BOglQjAAp91yfwF9EKMK4BNF4+iFTyJEELAWygA7k2hoiF6UIon0xf7n16guGn0oFfoAe4KivCIDsAjoAMuAWQYwQsw9YBWqb3841gJ0c+wOl1le99aAvImoMOvRtHSOEbFG2L8oAIEBl/vacL5gvoiCptz582jO/RMqsBd9ABl14klgVJ+p6mRJpBNJcGOURSXIIIn8ybgRQmf5IofG1JaedHcVCfmoMMSoOxa2LyOXnEnLpuHh70+oydVmJP2cPW+0/e5xBdIshX9/MWwz10kUsia2AKZKGCKqTqxcXykhiBPASyMhkRE4/wJicvhLd/I4sOTKAc+STbm3IE3AdcCZLhk3OBz5tri5y5w+ftt/5fD7u/DB39fZZvbMPme/Sd9k7k9kR0eJ3/JFf8kXlfLB/Udcz34ygiVVx71niy/yTb5Ljv2Q8iy9ERdyRob9Y4f90k2VPZ4Nncj3T79lY+rJZbCIv1plPOVf5jrXi1/wCKScXMWOL5GWTmFSPOIknsW/vATX3CNLgrolA9CIRuOKr1tKeiB1+hWBFnpwrSGAJyXN2scVY1oMd6tUpa/esj3Z5dZFBNpJPV7LGk7RL6dfu2ZjKkjVjq3O/cdR5Zr+ypKwvvcrOS2ckUhh51Edd5DCi6HyOKFbWxufze/umbI/4vJjhw3yXz7vfEUB3LXAs9zUD8aveWeCMcNe6l7U5NwKy8khkRBJg7SWx/YUH7Hd7DhuERcJmAbhwV7hs8/BYeAsuC6/J66ucPnl4r7r0rHzl2hrD89pQWX240ByMWVvjpyPbNtdXv2R2nOqyu35kSmR27Twnt3ZkI4ynTEZK5ub0a88GuX7ZUv2VUW8MX/W8SBC3zglJHMOk/E3qXlQW69W7m5y/1Ttr9uuajw99pTZOf3+YbyGL8Cb/k2BWxKoXH8hhLz3Zh4AicfCt+nw/smd89fUjhwDCm/pp90xeXGjXZq7moU0yR/eoO10K28MF5mw9yNOXPc1b/PXrHusqBj3D3+bVixk42Hx9We3r6n5hRR7hcbHo3HXm5hP8SIoH9Lx73X7jNHRYe0QU4SRX+/WTfOfm20ffp/7q8k9+qU+20Vc/eXGRvLy6p3ls3f8QRIM0QAoLjAZNuWfykb0WcXO6GnDr6+NAtIHePnAETsE5OI2LUKoc+XP5SuoBDuUIoroIohyoBBgRF4CRnAMf6EMSe5vAKXqrl23mtjZ7JufNi8AGXNnNfg6HHHp7IRDYBDSS4djqe3thTGVvOFwiAFTAC7B0USFlABoypQx0CyYXjrco5qkPggggIHpLEAUMWcAFgKGLrDWwFmTpNlYJKKRHDtRGTuVk5Pq5RPsyJAcM2UdvZWAcWAwcAora6AGEXM4IEzDQly3AK4IIzJWAs8hRhFBe0hagA+AAPMAvQOeZDKAX6EufflIgEVCkIzKEGLIPKALogBb2W8eICECBhEutL/JhTayV9QRQmi8dwA3wA5wBYECP+sAVEKne+MAku8wpYsfenV/zl5Pb+VlTYBkANy8y9JBTL1lr89YmGS/Qrl1ZChwDWPbbHPmhveZnCKF95ifWQJ01UMdXrBmf7PJzSRavYlPcaO/lTpeGOFoiya+su3HL+ZyEEBqnsmdy7GGrPfLc/hnLhejCEo/AIKCOFEreVLqMuvycUciPZGw66WKr+drvYkXciU+k0ZqIK2AUeUPa5NVZU335F5LmOXKnrI68lEy5eFKuDVlUrp++fFC9ciQTkFZPrjp62Gu/zNElbX3sFXJoP62fdZScK/qQl+pr3fkHGWvjzHQeA/n8ly/xrcp9AcwHxbf/2sYzX+ej/Jc8381f+bJ2ber4fv34sTGQFDLplhdLyuScDfrSQdY42oyVDDmxiewgOtbTnrunrFF3lvMO+RbfkURldkTIllQ5B+0BH/Mi0c+k3Clyv1BBQtw11tA+AHGSNeZHS7AiY84P5cZTjpRVJ5ecbc4aMs6htVNbfc2FnD5kmgO9yuahrE917NAmpxupI6ecjdqTVy81prk5H71QjAjzIfWeEUR+3JdiLyAQQ7lUe18SkULx0rN4FKNeaoljewiEApvOAiAYZlDnXFDvfpWcC/IIJBll9b4eygFVfewhgApABkaBU8+wCOII0MMGAGt4RA6HBPbCZTdfnAZzhdM2D8M95eTobJz0vep/x++ZPNzHZnl6tadzx68uOW3hRuX0yutnfsr6bEpm+69cuhozvJu+O17y8vpkgzxsu2Mkt23WQhwjS+FceWRMXCN/7hYpYuieJMcn5eQkdxWfzL9g0L6W8aO+HvIlPrUEkQ/6yNFPo/vbQyQOETO2s8ZZFMFjtziIIGonvwTRswTvbnsvTrQ5I82J/eSMZV7qPBtTm5QufeiTyLDBPS0W2V5sskX8wb1iTxKbYg+BhvnhcGQR9i63L8izGIxY91X/8gP7yGd2b+29OrI4gHG80KNLXX345JPv5HurMx8qz9fWz/JNMvrSn9+rK+W7yW+ePcn23Dg/CWKGUV7AJFDH8q3Xj3wLUNkzkoVBq8t49ckmg3DZKA7BUYAR5AcZdBF24VYfmAQ4ADugEngELAFI7fpX1h5gBBABOjo5mDcoAicn6EDeT83sl8xH7u2efmwFAji4C4BDcD5OaXzkEIg1lgvDRd+lQIeLgR5vVFxKgBQQHSlEFJXlCCIwbg0EhYADogFToFO7pAysmLvgYqM5A3TJuQjJRioRQgmoAygROIBVSm5zlyhdQKEEMEpsiRAoA+fmZW+sA5CIkAK8LmaXtssdMOiNOgIC5AGCgJhyoA9AC8ABccBdCYDTJpFLFsgD9gKUyclLycvJG5sdQGVf17xZlwAYIMQ8rX+ksC8l9hxwNncy9szaAyARRPMFfAAkCeACkhYc7Vt647KDXc3fvJXNKxDruTnJyQDY5tU69qW29dHHXK11oDhgbDzj2htrgaRG4IFDYNaemqPcXtt3voAkRAoRRnVyyRqJUReCy5FP9+InYih+xL7YlcQ5P1IvziON1p++iJrYltTbh57Fv8ROSZtn7WJYnIgpsSVWXSreRgJ03kYqO5/YyRZ96LHH5i3mlNlljgA7oifG+HyxZk3EmthSj1z0cgbBkrSJQ/21W2cJqfNMF/JJpsS/tOtTHCtL2iQ2pUc5fYCy5Dm72WgM55HYtUeAg7mLefFv3trl5sV2c2cfPfa8Nn2stf2zbogFH+RP/IoP9/KB33leoqesnh+T46PF9r4IqY7///XXX7/Inn5ITX5fnIiPYklf7RFEMeG5+FLOBi+LkBMkxNpaBz4EuDnvzZN/OeP62iamkR59+hKmXUJ8ECD7Q4+XEv29DV/0kypAyF0h2Q+xI4asPR10s8k5Uop8Gds54uyRrH9njHrxTJat+tLlOdIYGdQvObLK9EXmIpdy+ulSTk5/Z55zX85ebZK2iCh9+lbv2VdEaxcx9LLNmllLZ7LzVbt66ylFEOURyGTL+T6f5bvOMueLWG/dnQkAaecDsAlY259IYETQ2dFXjEgkOfign8XBCYBoJBD+8OylgNxLgb5uhBfIwgxw1IK7d+Xwmjy5rau+PBn5lXv1vH22TD7M92Rz+p7Gqi6gSvbq3v7bVln74tTqb54cGyvLr1zP2n4nsYFuCbZEyhAc8St1Zojp4jmCKLadJ2TCwd2ZiBIyxDf5lV+5IDxLcPYnlRFEPoYM+dKoD7/kw/TAw8gZMsYWZT4f+RIDSxDFSATSl8Qta5P0oZceZXJsN1/t1qIzjYy4QnThYiQrG8UVG5E/+tjkPEQE1aefDXBvsuTFpmey1sqcna/p9mxcY1oX8WktEb2SGJWsY1/39yMSXoDHWH+6rJN1NRdrLn4jiuuX18fXB9/5Wf5YTjY/y5dr+yxvnOQ8K5f/cYJosSJ/TwRROyKajIXltBxIMEiRQoEhCRoB1eWLAAGMwCNQFkF0uAOfUmVvrAFGoA6QBA6BSjo5Dofwto4d7JUEc4SQvVIO4dD2NoJd9AADHNGFwGkRRuNI7DUvxJGDdeBzMm8XOCxQDGAA13LgCwlDDEsuMG0AKn2Cy7zVkQXm+mKhztjWAChz8Zm/OvoChsAjgAmQBiaBS4A1EBt4lQdMjVdiKyAoRRARXRetdQYQrRHwTBaYcln3JtgFDxggIsAiIAeEAWeBMXWeAThgLSIEyAX01JXUBQQjh/oF9Or/1Je88YBWNklAC4AEEAEq1qs3bHzK/OSAtDX2DBwiiVLgGYAJGEUQL0AKnFmTgJuxkTRrYA7sBmzl5tJcm1frYH3IeTYv69fPTAPD+rauzd04yvbDnAHr1qI9sib8yL7ab7k523dkCSGIJJq/Z4msWBUXvQkt3sUR/9YmNl2GCEkvesSxNs/KcuuubO3bB7l9yOcji+xjZ/EfOQwQAnYOdTEpVRbTLh3xZBz9kBxxJvHxfJ8t5t2XCWskpviMZA3EkXgSD9r2JZAYFnvFm7hEvMRN5JG8vsnJI5Rk9DWWusiiMlvoQ94ksgincsSRHH1eCNk3++mccfa6yM2v8a2lvbaezhhjOQfYCnRbB+tkzvTJxQM5/swv+Zp444fKPfNJPqjez0z3LBCbxSj5/F2eX4sN/ehY3y3mxUYvUCKIZOkgo5xuZUnsscMYYtMZhmRYR35gjfgsP+a3/ELMizkxLOaRFGthf+wFX7De9oHPWH/+CEgBakg5QLVv0p09xgLi+KT+vWhDupwdzhHlCBqyxoa/5x+VQb7Et7mIZzJy/SN4+vTrCfJkktOvseg1lmdlub5ySV86tTlDnXvsU1avnXykUz192UVGH3cHoqiMCCKH9gFB1qZuCaL22uwVAkmupM4LS74eRrCHACiCCJgCn/bDvQtkApfAJAzgzHA+AKHufz9rQwjllb1kUo44AqG+VgDwAXdAVN0mYJOMhDDCDnBTQO6zPOAX0Av0PdVfXSvzrnz79axP5EhefXk6PVcuT2aBdHUrv3W3TFd1W67u5slcGz6TW/nKm7cG9s3+8QX3nvh173VmdBfyPXVbTy78q92ZwB8RJf7Jt+BLXw9hSjjTF8QliMrq+Zevh+TZ4p6jg7/TB1d27jhzImLwLf9HfCRtyFiksOcIJD3qInPy2vTpS6Gy+bhbxBYekM/3FVRs+ICEMIo5hE5Sbg5isDhtXGukLHeGsskcIo31YZd5uu/ppZNu5E6yVjiC1BqLW5yhPwNA/tjNRuPZP7m96R8NMo9e8uQj/Et5/ay2p/xJvjo+Jj3F2+q/5ca59T1/IGopjww1kMEKVB1SJldPrj7y9NC5X+GqTwbLVSaHjGHZyFoBIiCAwZLniCIQGUEENgEYwMXFGikMWMq1A43KdHgG8vQxnosglm8D3xFEbRzBZcA2QBRJpYcDurw9u2xc3hySs/l6yKkcEpFEzsaJAFdgCsiSACkgzBeGEtBHhs2AgUPDHNQhfRFExA1oA+yAMfoAObYZC2AD4IDCQKccQJEDbwCH8ZQBGc/KgI2xjAGglmd7IBkwAhoD5MATWToAR2DGW+D+xgTg8IXKl4FLDtUBg1LgDFiLFAFtCxCBO+Bv68hKgbwrE2jUh77AJyDKLgQpogSYWF+XvYOG/wUsIoiRRvO3DtYHGAQWEeLmDSB5Bo6AKCBIDhypM64EiLEj0MzOS47NYecckQR+JfLq6AH4zLE1lGuzvuYsl4B49gBuC7L1ZR9gHDniV9ZBzg8ALsm+S73o4JNilP+6iMSLsrgErLsI1bs0xJgXKIFucuJKnTOgeBfT1l0uJpUl+yP27YPE3vZLPXm67aU47auB/XUeSWKHXfTZU7EVOUSI1Jm3uYl9sQGI8nPgFPkCQhE0cSq2xFRrYp3EvFilT5yJf4mc5/o4D1rbYl4e0eBnZMiLXWU6pAijWJc8F/fV0WU8/ewjQm9O5m+frIE29rYO1pWsvuqdLeLcvlsnc2IP2+TAOf/KZ/m1cnGan/NJMct3i3/9+DA/5cfyiKU254V+9RU/zhqxRYdx6CttfBg/mzoryKn3LLFNnIlJ5CKCaO/4JX+1XvySX/jJLjvZIa7tE//kK3zGGd45bf3srXOET9LDf4ENseKOAXSMIQ6ASrrsnTPFHJ0pYhMRc7Y4ryJaEbbOGeSLXeolc3IW96zcuScnry3Spj0CSmfnVkSRbrLsKbGPrMS2bPVMvnHYL+kvOYf0RfjklSN6vXC01+o8S9ZgiWFfGMUmOfEpNvmp8wS2EO/Ao+RcCBADm0Ascgg0IorOCXWBSwARwEQS5QCivJfHADnACG8AwIHgvhoihZFFZaAe6AfsfYWAmQJun+Vhtd8FjJ/p/Wp7GDE7tt+t61lOTv7O7uRW51fLn/V91a7+tr2rq8084Fz7iYw5R0vdd57deeHfnsW4Om3KcqSKT/JNfuXeyqf68hxBhDklz/yI3yE6vp7py571c+cLwmYM/o44SchXKbKnPVsqayOnPjJGfzoiieQlMsiieZFBBPta7oMNbgCTqzM3cQA3I5Ly+1NZ8+neLm7D5ZFwZyn7zBXGgKfNme1i2cseuRi2RmIWcfQs5r3gMa7xrWfx6qujsd0Dzu8IovPCGeBssA+40Fd99atyfC1u9S5uvqpv5T7ulzITQOAMVCowcnq5NrKcP+M8V/dVgkjO5gNnHCUw4rCWLLhcvctRcpgDd5KL1HMXM3kpkuiSlTgCJ5B3+co5jM0XODYwknjnFZnlEJyITQFReowJGLi05Rwzcuig5+TeOEiClrPRsV9ckAkgC3gE1EqABcAFdHA++gE0dYE6svrRkR65deCcHFUZSOsLQl8RgFcJqJSMh9AFKtUZx3gSG+XAsDEipQFwIBxwVE8X8gksuZC94e1nQsAEYALoRQYDer5WVRdABNCkQGBlIA5wA/CAPnlgUK6dLJBXfYQqWc/0Gt/YJeQIWQJgABS+BCAAB/wPyAPqIohyfmENtAHI1hFQAViAk96CewaOAlpAl2drYkwJwGTLzp2tO2dzqC5AK7cWvqT4eyxg19zotK7a00G3MdoHcwbKgDg2AeVSa8JGc4og8kVzBXqV8z/+gejwS/6S/zqYHdAuP5chwCsWxL/nDm0xz98DxcAyOXVIYmeDeBCDXqDYH3tgb9TbiwiiHDEsbp0bbHD22FMXQuTfJeLiYBu9+nrZAkwiBHw7gmgdzI0N5srH7Skg21cL+y8OJHGHtFkbsUQPolBMq0MWtBdv1RnX+K2r8ZA28S9OPSuLc33ErSQO1ZGxd8ZX7lluLHrtm7myxxp27vJpuuhFHq2FdVFmg4QQi3Vldkr6dAbwK77KH/knH1zC5nnjm2y+jwzyUX4YoeCXfFrMIBjFjWfnjbnKnSHG6et75wAb+tLeWWD8ZOXZU7wYx74iwgiaveoOcv7zP2uFFCNV4kksiQ/3jfXM3/k4X+aXYig/pkPSLh7k4qYXnWLFurOBn4lJ54p4Ra6csc6XzljrwRbtkvWT1JmP1Bo6c9RHbreNDGJnH40jl4xDLzu02wfkbsfUpi4btemnf2PST86cIoj0IaDmJNfWCxhEzzwla2xfljDaezJiMoJI1rM2BFB6sDIAACAASURBVNE6inNnEuANrAKYQJ7kLHCf9yKpn6c5K4BS+EGdf5vAne8cASojiM4X2EO9rxLAZV97+roDe0iwEDKhvWeA2DMMsuDtXTms9qcB47sxty2MmB23TX11yVQnf2d3cvX/nfyzvq/an2xSd+WrKzcPGBe+5FPut5L7TFxL1fFD9eI7UvMf6u42OY4bCcKwrmVbvsre/xCyd+Nh7KtIw93DISnZ0o8KoPGNQlUhs3so8X++T9gjW2Kj2R3SElnZL4hwJvtiO3Aru0Mm/QySTSI0bNp4xo0gylurcvVIn3zPUuSOqNMe4VNuXcrr38uW+muvLuFX7mBEke9YP2KIU/SzSXk6hM3h5z6y+IqnvQ8w9Mv/4FzYmm74pz1am/Hd58ScEUR6bn770E699bZWeeu1Fy+DjN3XRrpMn8YS98V3HMFaiDzhx2/x4Wftmq3REXnkN8+Ot+0+UTyJKCJ4JknuHEC9Bdkw6TAjiMbrZ5kRR+m2018bhkzhXYScZcGfC5TTuBxdrJ4DgPIuZ0BGqg0ASVy2AKM6B8wAGQ1HU+8CVmdehsTAGBwjTCf2Zp2elefo1mFsFzujMFaE1XjePHBIDoockr4gehPC6PQDLgAyoAtQDNRFDqUAFuDnIjMnMKotMKeutvKBSmXe7HNWwUEA4RxAILAGEAIwfT3oJ2iBx/MLIsCnr3WcawZaAUoAh1gfcBlg9NOqgLI0gggYACmRD8SFeAaqAEGkJoBYCrDJA4y97Q+8AXxkAV4gM4IICGqfRK6MG0GNnAKkxDr94wZs09si5+u8AWRnki2wAwQkwAcg02lABrCxf2AOUAF2AniBN2AJwKIDcwO3fSmx7/ZsvYHa9iJVL6UHBNHfY0mVpVN5/e19gbd5nQsyDERZE11EDq0HqGMfiBGbdNbOvzzbZCOIYrZND+zdBVigFpiJC1J5b0z5p0DdBUrntdWO7xUf8vX8PZ9H6sQC57F2GYBXr495BHiXLEAnDigrBnWuCBx/sg/7szcpWyfOmz3wQbrrLPeMkUTCH7ykoUPEjY6QB36Ub0mNz+eU0605pUSc0E894Wt8Ph8VB9K/dsUK60MUteXL5ifyxmxf1kPER7qmS/s0j7XRhXUpkzeecSOInumq/XjmP0hBpIyPsj9p/qpu/VGejUvZPltkrxEQfolAIAcIC7+KTNirNdI1+23exjcucui/0lBGIpCVtx512psbieHHxU/6pSe6EA/YOXugK2viM9bFFsV9JBFAAUDEZ4CED9AxcCF1rykDOtwn+YI6efZJt+zJHHySrSFV8uYj8uLJkj06s6bKPDsXOkUGpfXZNvLqzSFGIHJS4gwij2xfW+2UGVte3/prr7xUuX5S44mJ+ZA2e7YRRHeJc/Bs785dnEUQ2UNfErWJIKoXf6V+1ss22K/4AtwifM4IqHQuCy4RRfgB0fOVQR7wAxi9YFqCqCyCaExn7RlBdH/0tacvPFIYIaIIhygD7n1ZgRlgkAVvz+RP/Hb2icic5R99btyr+atrjteetTvHOZ9rc1XePI/S+pVuW2XwLuy69fL7fPapn58gumPcK+zsvM/4PJ/ubuP32kUS+b87UcyAY9kpspLd+aLFPuA8dkPYUbYVOeynmr5oITrsnF2StXMxaYlhJFJKzF/eGNaEXMlbV2VS9ykf0YcoS/TjU937fCo7T9fp0HM8Ah6PeyCTcDmyyH/gbXs3jv3yN7gfIbZnc1ijNdl3L4Ijx5FyZ0XCKmK2Z+0j0NZvDPvRDvaAiZyd80YIza9eP3l858uXL2/247WtMx8Xo5P0drZ57/MLQaRkwacJIofS0wE8d2jaRwItrENEqpRX18HeEUTECet3CByFAG+AIKW7fDmNVLnLMwAor5zIAzMcjmgD4CljqAwGEBTYHRhC6SIH6I2rja9tDpaTRegYIOPzpgKRZQzmAgj1Bwxc/sbgzC4Ec3FQY2S88sq8VbCfgB5QFziTAmvADQEyIn0BMm/ut13gEAhLfCEAjAURc9oPpwY6kcN+duZrBsJI5ElfFQBYoI9YU0A00CcFAgkwCRwFoq3ZmACMyxlodmF7lgdeAAFAAiBBCoEWKcACKAB1QCEyE6GJHJ0EMbID0CVAHuAJ2Kk3hjyRN1bjlQcAI4eIWeQV0KEzAYEd0GsBgR1kC+yATQCJ9E83gCQdADFLEANxgE0gC2iiExJBtJ7WhMBao/2nmwBvINbeArsRxL4i6mOv6ZMulEUAgTLn1Bdf66EH8zsfawI62UhfvRBEtkw6f0QjssHm1CFnLkGXHekSzOf5jkuxYNxFWnv1/Ibk43zOmMbgz/mls1HnXMzrTJyHeCAuaGd8wVvg9uIH8AMKjVdscI6CfgSO37F7qbNl8/xfDDE2n2Xf7IUd0xWACyADss4aeNXGz459AWIf/CvfXcLGt+mUrulRSvI7a1GOpJDWpoz+xYzKIorGzJ+lyrU3pvbEeZknXYmvXgLwa+Np0/7N4yUImwC4fZWxF2Pu+uyVXiKDbC+bVYaokUiaOsKGleWzytiksSIUkQC2S7fijPmdjzjEvo0jNogFfMA45utfPG0ua9GueYsZ6vmBOfmu+Ojs2IKzF5f5Ar2xB8/WxZeldAl8sWd2Fnhig2ybPwAofIAEUrRn3+4xkh9ka4hapJD/iiUIFVtTx2cjffJEHJFaGzulS89SbauTqi8e1dY87DrRT11kkL3LK5eSxtw69fSp3ljyxrb+YqLU/uyHD/Ef+uwe0VaZ+uxAOyTQM0Io/nqujC2618R0Z0an7m1AMuBI/8Cgs1IPRAaelQeU9YEbCBIIiBJ5eCGADKiKNbBBBBGucD+HFcoH8BFEmMWdA6e9Feid+O3sH547yz/63LhX81fXHK89a3eOcz7X5qq8eR6l9SvdtsoiiNLqlF+1V18dzOus2RY/5tf8vLsvUlgafu3u057tFTOQEjiOTbGvbAMJ7GfJkcS+Tvs44KUE22OD+vXSgj2zd/YME2fjbNtcYpP5pNl7BEv8ivQZR5tsPeKkTaRMfomlPuZ039u/+WBvXCSikx7PdDnKySv0xT3gdv5E/8YlfM9XVC9zfPWH4+jCPqyHz9MBwmxtsD7dRxyLzRunlTm3XhDqbx7nQef2ZY/ms7fvSRDpYm00W31veksQO5Bz4MqlFhMRlCdII4kkSqsrjUxGMB0k0iQQcwzGAgD2tRCYA/aANimwAgB6m1o+gqg+8KgMQFTGABhIh8YwHLKL3YXucF3CjERwF+wFZZJhcSyGr53LPlIAeFoLY+IgDJCTenNEIoiMlbNyMPMCWcBZBHHBJyAWiFMO7ACKgCrQpZ96YE9bYAEoi/gBbOZglC4hYl6gThvgRhviK6I0sgj0yPeFw7jmak3WQwKg1hawtB79gDKXsAsZMeqS9rOeyBJAEECJJHoGGoAIhCQyAxxGapbMRZICfBFC6Yq+AF6gFEjUF9lKPANOwGekCKixDiDFHtmAgOPiZ18AKD0TRAQwZA+ETdE3XQIzQAw90AcAE9gB4gJ5gJK904G5mz+iGlmMKNpHYm+7f6AayAWAperoIP3JK/NsXGdgbUC+NQPZAJu51FuD8wHW2AvCwB4jhpEoemITbITNZrt0JJDyny5Il588v+8i5EeCbEG554Cytkii+CBWGE+ZsYsJxQxxgp+aG0n0rE6MMK7LwSVL+G6+7RztD0EEIIF9Z8kP7IsPeu5S0N7LgUA7vdEnsOssgWfnqpzIO3M2wUcQcv7iKxv90y8/JfRnDeYTq9gcXbeuUnqPoFsv/1QnNYYysYbwZb5qL/VzjvI9m4fuxF2p/uJOvu8ZeaYTMYTNWLuviEiuduY1nvl8sbF3vsju1ic9R9bYaySRTVeOtGkXWeSXdEy36VHKhtmus3CG1sN+jWO87N/8yvgGH1KXn5in+fhJ8cI45uPH4qQ5sgP7pRM6ZwtsQ7wTO7wMUAZMsFu2DZQBTe499sz+lbNzgIJ9uo88s3O27S5Tzn7ZiP2Ko+ZAkCJskSr2l9/SFZ0RPi21F2dSHC6vj/aItTL5xilGF6ukyhoj287mrcEYja19xLByffIV9dZPlEmLkWImck7/9m7PV+RRnXtGu0ij58Sdxr7Zp5S+AVl3P6AbMaR/YNHZOCe6D0QGJJ2hl0swhZfP7llSWSDZXQwbeBkFhyCBiw28QO6uVke0E5vgBlgr/HXish/12Xpb2+aVtZfSbXfVtvrSs1/lz6Y7R2Nt2Y6jHG5d8F0f7cqfqTNz5khC95lUHHDvhXNL+bf40J3WvcjuEBb2yD7dWz6q+HoYOeylA7vxYiEb8ks2NhQh8kKDrUcMrY1EEqXqInnmQ+wiePqa33Nl2mrD7pXVx7O2pDrtzGcvkVL75Wf2swTxkW47HzqXX+KlzHnhGMaDw/1EtY80EUe64Y/4B0znl2F8uF8H2EdfV8WIzs65WLO4LTbjA+5PMZ/+EHI+S+f26fxwCvaw62wPH0nZZLxLat/p5CPj6nv5E9NHE6wDIHwnQewnmW8hiA4Po3cQnCbgl9MAfhFAlySQ5xlwkTocEijUX1/1EUkGyfi8VeFQ8ozWIQOOgIQL3PjW4JBdFgwmh3IxaK9NgBApAD4ZgPH81MT4DNEf2vb1MYPk1MZHIIA5oALoCngBngCd8oijS4zxBcYDeQAeiSy69JCzCJ/9W4+5EVZObGxvTr3tB+iAjP7+0HNAD8EzljEjiJFE8xkHMAKI5AFA7fTvX3H0Uzpv9CNFSJLnkyAGHJChBRUACdIGnAFzRB7Ak/YlTbmyCI9nYM+zlCjrOcCnP6CU9IwcAkbWA/RYB2DizAVaNuRNHDsQENgNAK2ePQAcyomzo1d7D9wAL0DNf/7/jzEEgjzLA0MAU+A34HWSReumn/SxoDZyCPAGdNXbe3qjF2V0ab/mdmZICfvwEy5zmyd9WBPAZk98hgDE2ScywCbYBrtgs3TA1vkof6U3/inY8huXpYALCANdRDlQps5zb/G1SyKH2hC+aVzxIhETzMcX+Km8dsYWE4C6Lk9ziBeRe/tCEO3HHggbj/go1xZJcu7sAGFg4wAw3QWG2XW2hGTQZ+dLn2yDALz8gw8hjJGtYgE9mo9tSXu5xebklTmTyLoyZ6GffPHFePairrPTL4LYZRdBZNu9mCpW1c84iCHfjyCKMeagM3MgjEgbu7b//Jj9skl2iKwRP4mWZrfySKOUPVenr7H4Kz3TXzrnY0iZtSHgbNgYbH5jSmS0mGFObaxJGdHeeYkDRLxyRvZrbxuX6Yhe2BqbQPi1FWfZCj06K3plv+zQfdUzwMEvsn02Kq8t2yaAivHZRzGjGBKpog9xRCpuWLO1y7M7eiu+sc32JU/UKbPvniPkyrNd49a/sdm+ubWJ+DkXa9x+5fVXh9zmLz3rHzlU5lyTyCEdiKfOX4pAeklAIojiL6KozJm488UBZ0KXdAq4Ar9Sd2Vg3BmIQTCBds5D6h6XilXqgEn9AstwA5IIGMMS/Qy1rwsAPIJI3NEwQ4QRwCewBGzkJ3MwVfjro8Dvn+ofUAWKyzd3eyk9y3uWnn0ruyrffo/y27c1bNn2Vd5Xq8rr47n8mSL87hj2445a33aP8efwav7tmW2q78WRuwk+ZmM+dsCliKcPGEsMI4VsB+bz7AOHtn72yA7ZOBLHrtmtNHv3TLL9tWd9smUEyjpIJJHfVFY+ghjh8hJWmXHtxVxIIp+yP2QNbl4OsrrvDKSnrvccOqPKtJeX9iELd4k00hUfQxj5J0zAX+ks0mif1k1fzsOZ8n/nJH67O8UT+8jX9fVMfE3kw9+DIPbxTbq6Wz28J//yr5guqcNATUL5VwPuoWiHnVO0vL47lvLGU79iE+r0ZxAIG2PhRMCdNymcxMUoHwEEMBNlAJ80cldfzqautsidgy8gA/mMwIFzyMC9i8Nh65tzAq6MoLnU1x4IsD6G7y2EtwaCPcNbgsgA7ZHjuJAAPEACiI4MAhfyAVBAjDA84A34A/R6+w/8IIiAWAQNsEfupHTBKO1VIHGRGRt4A1gig1LP+lUmjyiYgyCHSxABI2JtxjSfvi5fgAzRAHLlXc4udZc1sOTZJe7CBw6ADAJgeAYKiOclQYgQsEbKIzvAJgHmIkFAnjJAj1S/z8bRPzGXPMAJvAR+rMOa2ZQ3umzImyF2g0A4TzYoZT8AYEI/yJR9B2wAGmAo4BOIAm4ijoASUAVskZ4DVcCadVovXbR3+ycIYiQxsKucHoA+e1UeYDaX9TlDNuXriD13BgFk8zo39gEYs0kpMkXYpz0TeXWBaDoi/AdxcykItHwe2GKfLgu+KvC6TCvXrmdxgajjl9ry0erFDGfD/qX82NkhiZ4DdC6qfvYFzGknwFtzJMs52kt+igDmn/arPeIlDhC689XI+Tq3bJldOzvg2pkB6J7ps3bsTR7I5yv0j2wiAmwo0hV5M6/5m1vK/tikdVtfMUNbZUit/YgZ1uq5/WrjrJTpq73zojdji0X6EXltrEV8YDeRRD8xFQ/EJLqiO8/2wubt0/7ZILvKT9dmkUCSLfe8BLEYoD9foEtlxmW37LQ5lfd1sPnYfwSRH5grn+BPxQXj5qPOx9k6Y3suLtMbvYiR9CkWOAcv3+gDURbz6VYb7T3Ta2RfH/cVG2XD7BuwYOOEfbNReWfIPsQSsYFYI9uR0rG89WZXdO2ZRAjZIN+3RynRnv6cUeVSotw48sUiafFBvefilbnKW4/6CKaUX5jTmtmGtvp4licRQGW9RIkQGrOYqb+z0QYRFM8iieIvn0Iq3WtiAN16ISROiEVA8Ql2ew44i01ijf7OwRkVZ5xPsQX49cIYOQDIA/Qwh68L7hH3MgIBL/TlMJKoHvBHEN3hcAW8BJMtBgujbdkddqvtVfpMn2fanGPXZ0GxMnIF8mvfOLUtrVx6tj3rHtWf/Ru/dMcqX13jSttD6ZbBuM7NPdPdJC3vDnMv5e98u7tLHftSxt7YKqwa4UJc4FnjI4NsibAlKbzZSwb2hrD420M4tRcg7lp2bVySjfMDJIgNS4k+fAHBdFeybWXEmPmJ50ijtPVqT/SXaq9fJBHZsh64ig8syUmndJwoeySdGbtL/vjjj6/krL7Gi8f0j+D0wibSCLdHGH3ggRn4c/sWE5YgigHq+b79wS70gvx+D4KYfugsO2z/H01f/h/ESJzFR/ZMejV4ipWm2PoYJ2msxl5yWF4dgui39QIhJXIe4JHkIJxovxqqA1ociuAcYZNXh8jpI/WsHgh1yA7fF0tf9hgAR3OIQCaiZ57Gc3l7NoaL2wVO1COkAICUAzMcbx96K7iftM2jjoPaE+AFFABYgAIABXABEYEwAEAewAqsmU8eEAHKAEYpoAeMeUsPiCF7vv5ZdwTRGySBqL7aAC9ADgFAN48gPCKI1rqg2ZcO5NBbe6BMvr9jQxL7WRBQ401uBBEYSYCHCCJg4DkgGViLxAUOI0hAXyQJ2JPXRqouUgkAksoqlzY2sGlNAGaACkgXCATgfhItmAPkbCK7YTPOyfkC70gSXdIBsGLfEUTgBqgJDHlWR8xLF/Sgvmdl8sCVdVpz+wzkArq+hBCge3VDX/rSqz2rA+4AK+dmrezK2QFT2pojUGhO60EQs0sgGVFIIiGAcjaOqPAhevJyRZ7PCZ4BLXmXEz0DbMCXi1I7ZWIDP6Z3F2cXrbre5vHF+mlnbGPpJyYYzxwuLhcdvxUDXILWZM3OzLrti0QQ+U6kh/1H0Pizc2cL6r0YAU6dbUJnbMr5Ba6z8WyMvQfQ9WMHzgCw9fUN0XA+1pGOiyVsjl6tQRpxZYfWKdXWfuxPbCHyyrSxZ3t1jsr0QRDF0fZWrNFXe/oSo/rlgvWJBeKQNtaqnr2wf3viV/bKppAJtsiGI2dStovQZdORx+xam+w+e9d+27Fv89C3OKBO/8aURhCVG8eYyvmFdVmjc+K3xS37EA/EUHqje3pz9l4gsHV6cwbaiKPaEDoRa5dAK2NPzoLO3SnuNzbL9tksGwY82DYfMm5kyfrYEBvjx57ZmnhSuTL7oXvCzpTRD5uU8nXnoS6/P0mh5/SiT22VqdNPapzsvbRz37baGcc6ET1trMtein98ILuR184++Zg0gqiPPWvjjNQnYpsydV7EwhpAdy+i6RpAhgXUiQ8BQM8ANACrj3hDnI045Lz4P/whJokvxtHfF0QEsV8qAIkAZwQxQB9RjCDCQ3CDdsC9rxvwEky2GCyMtmXylT+bPtPnmTbnfFfrOst61veco7rSHf9se9Y9qj/navzSHWvzWy8fIC/dMrgY7mI73UnsTD5sy/7gMnakzJ3VPVVbdsamImj+zAWu82UQQWQn7IiwoyWI7IjN+XljhIWds2N3pjQSKJ/tRho9L0FEfPoKyca1Y9+RPc8nQVRPEEN3bv19VbQnc+RbxkdscQS67Jzod6VzeC3dsytfn8b2bL64ixR/wU36wki3sH0vbfoqS69ihXjtLhTjxet0ScfE/vUx9r4saU0fTXdPHx1r+/+FIFp8X/0y+G0sbyGllLr/wE0Kjhw21ipffp8jiIycwXAKFyCwxmlyHAegXBAmQIs2JOIWkZNyOqm2Ajin41QCsC97vS3wZU058sYRBH5tjalfl7X5zG9Ma1HOGJRxCm9pIocIRAQRIeXEgCijARyACiACCAP0gAOXlhSYIgCHFAnT1lzm1BfoigwC8/LeSgMigBoBILT3Rsa67A9w1JcAchFCb/4BuCQAY5wIqPETQAio8Wx+/YBiINabdWQIgAIUlSvr62FfEF3WLvfAMRABKEiBBOWegQmkpBRg8wzIReqkBAgMAFYfUfRMPAOA8siSfpFF4yozV+uwRuCEHji5s2U7bIZtLkFkC3ROz85LnaDhLOgAObZvYBMBAGwAFvsN3JlLuf0DX1KACVginq0NCLPeCKI9BKwDwoHe9mzf2utLj/bZXoFN5N5ZsgeAypq000e7dE8n2iESAG2kyjOQK2XXpewaOclv6YcPCZxAr0uxoOrSUe4SpV/lEUTkDwDjn+rECs+IZWMZTzt91AHWfDpwrc4F5qJy0fIPl5Jy67Jue1iCqIwfsnu+w/b5JwLgjJ21vnTBZxE5+nPeAKrzDtQGgOmQOFN6dsbOmyjTLtHXOHyHP/Fbvs7v6TZSR8fiA7BqbeKG9Sn3XL29iTfEXpVr296dW8THyzAgxh6RQ36Q/2tnz8ajF/HCutiGlC7MQV9eOLB5AN5+EQNkgi3bL9vKR/PviBq7JtmxlGiv3NfFz58/v0j5X3/99etPUbWJRPKJSKTxtUcsI6PFCCmbt04+yX/FtF6CiZ/2SH/uCj6AHBK6jlT3xdk9JTbQkxdz9FGcjUTSrxeGdC+WsF+gkZ1n1+xUPV8VO/gt2xEX6DX78ixfGT3TsWfCzpQ5A/3Ldy75ujTSJ18cqNw4xSJpoo9zTZrP+M433Wof0WQbpP3oI19MVCfPjviO/Uurt+d0Is4SvqM+gsgX+UwET3yhZzoODItBYj3ghxwGoMUYd7h4QwBt/Z2/M3dmzilwDTQbxxj+vglQJ31BdC8nff2BFwggqgzARzI8w01hrxMQ9lyq3SMJx9XmfK5802fabHt5ffq1mLQy5cnZZ59rI93yzd/V3ZXXd+vlSSSkNmdaO+W13X6VSWFALx/ZTISwlN24x8QJ8bWXmcq7D7u/3GVskD0heUiJnx0jHF4cwM4RQzYTQWQzPkzAKtYBX7NZdsz+pX1FZPvqzIO08YH8QdpLk74ARgjXV/ITbY1BetGi/RLE/ZrIX5rL3cw/cIh0n86fTbdfeenZ/1FdZ8pm+V2cJr6CR/BdL3B8UXSWYgAc4EydYRiFnumNLxvvexDE3cu3zP+FIFJEpI6BU9I5WWVS7e8IIkU2lnaRx1IKl9cOYWPgSBSnEHAFW4rmUMAicKlMGtBU39e8fgrlIo4YSrVxMUs5loMF8Dkv6c2AtxZ+ImoNjNRFLNibX96FIHXYyqwREOPcDp+hFNzNEUlkRAI8p7HugBpyCFgBGC6sBBCVBxSk6oEz+7Q3/QEvQA2w8CY6IicNpAEfxuegggknBGIaG8DRBthE5KSAnbLAj7GBUIAQGZQGgqTqkQmgFWBBEP3dGjAFSKkDqpS7oBFHIu9tvIvepU4AiSWIAIvnQAkgIS8FMCJ1yAuSh9gBjYAgQBj5U6Zt4hkw1Edf7YBBaWObJ3ACYFgrXQqybId4qxtBZF9s0/lI2aJAoRyYo6e+rBqLAHYEYAFyIgNAUHoBpughXXimK6k1LkEM2AK/wC4gHEGkE+XpRT/96ZfezYfAW6NzQ0SUBeboqT50BHCxETphj9kxwoCsRBjlCZtGQgRRL274Dl/gS4CZvDoXKT9xIdKtMhdmfqec72lvHHURQHX5rHGNFTGU8l9tpHzCm32BPX83F7KTz9mLffUSxx4ihwgPv+T/nbOztkeECAGgR7ZPlwRYdd4BVzYQcQzgsgPnCxQD8aUBZ+2QTj7WWUUu+GNkzLqJPTgf5C9yyB4JMijGaFcbZfrYmzb2Z190o41YUDygA+2dJR3op0yM6KWVOEWfiA+/Z8fsjV0hEPm7vcrzQXYmz87YHTutHKngt9pICbtH8n777bevZE/+l19+eXlm9/yd7ef72ucP+Quf0cZ4pHnEAeScvsUz4nzpAUFkF/ydfu1bnKQ3AIFu6ICevBARw/mDMxMzvUjohYwxlTtH7d1dbNs4UrbLV9i4OdkU+7G2SGHkL4KV/UQI6XSJmnOg62xN3rnQMx1HBvVTV8zxTLQ1nnJnpUwf5fLGX4JoDGXaEHX6KiP2Id5ad7Yin/2LSXxASpRHFD3bB52IZVKijTG7c9xN7JR+I950S8cBVSkAKxYB0OKJtDgkhhDgWD/+ETYBsvULaHsm7g7k0K+Y+htEwJ5EEvsCBAsp9wxU6qMNcAl33d6GsQAAIABJREFUhcFObPaW528xxjPzWXM4SwoThv12P+d6+lngOccVuD771kf5a3W1KY3gNUZp9ZvWtrKepTCvM0Po3D8wbKTB3SUvFRf2PnO/ufu699gmHMqevGzwoh+eI75ERxDDsewGQUQO1bE5L0GtA661ltOO3ZWRQ7brfowg8gV1niN7vTxRpr1nZDCCqNxc2q8giUgq39JHnmivb6n1ws9rH4/OIf2Xbtvy0uqv0j27rd/yzeMubBkW5M/OKfwnFrg33YvOWazwgsgZGfvKhnedP1L+kiByYMqwmXOxylN2BA/Jk+cURH9lBQJ1iTJSoJAiiIIHRXMGFyklu2AFcQ7DiZA8l7GUYxGHol0EsTJtaueglHOuviCaLxIXyeXQHEtAFtCBR18XApOcTN5lYX3GtTZtHb4xkURzyEs5qTG00x54BiYATwANGAhEe5YvBboANcZm/8iovapHEBEPoAJYRww9E3nAA1jTRwCgC2Ob35z66BtB1B5IQRCVAzulQA/gAiADRuqAI8QScAL+XLx9Lextu3pA2TPRDriVusQXDAAaAATQ4KIHlCsLkAATgZEIIiADQAIoAGCEUBmgt+AQACTK6qOfPMBiPuDGHPLACeABXAB9grKAwG7YBucHnH2lYX+EPWaT7DjgSE+BlL4kIgn0ENCxb4CH0EP6sJZ0sGu05sCyvdIJwBsAlu+LSV9IVm/GMqe37gCns7Em8wfkjE9HUmsA3LRhA2zT/tkUWyVsjG0jGfJSJAH5ciESepK6qPgF32TfLi8XEp8HuggdA2HiglQ/etVHnTEE574CeGbvLpzAnb6BOm8qXVS+HjpDgVs7Y1o/ksU/rBt5sjf+Zg8RMKBfW37JH4n+9qgNXyL8x7nTK/06d898whckf6fLL9hFgB9Ipn+2xwfk9+VBLxUim43H1/iuefkq3+ev9kGclb30VXGfnSE7jVhq7wzZvL3RuXo+79wbn56cg9jS13JnTj/aiBvy1sXXIwZsSZ49sfNeemRn7FK5lL3xydrxCeX6GoOv8mc2z9bZOYLoi2I/GTWudvrwk16gFB/qZxxlkU/9+AFS4gydl7OzH3oQa9kGO3D2yuyZzgBCKTJHr+zDM72L3V4esAExF1HsJZ2xjSlus3eAkT/IS41rjmIHghg5Kn7QJ33RnTxbSmd0IG9f6T/dKusM0hl9a1d75c5DuTJjOYdiqHwxtHMzPjEO6SwqMwaxfnZizcT6iXI+ENmTtmf+wRc8E/rgT2Kads7OmPTlDBF8tum8xAUAV2wQQwBU8YeIEcUiYL0YI86IU2KMWCJ26O9cnJHxgGN9xSDlCGZffdwh8AVcAG94MS0liGHSl6C+IHoOuJ6Y7D3PV9iucR7V1UZau9Ktqx4O9AsqL8l9zbJfWAlOUqdvwBshkA9A9zdjkUXpljXf1fzKGrt2m4Zvm3vbK9u28tVvetdXG7jWr9MQIbbDj7vTwnJSWEH85O/uQvYiJexJX/bGlozlztoXDf0NIvtBDuFXKftCIL3Idtf5iGEM47kj2SwbJgggO1aP0LFfduyZ7Nc99dYhjQjyFc/5Tj6wXxDljYscRhD7Gpm/6Gctft1j/eyjc+o8Vv93+W1b/uoMt6yz3HTH33HkWxe+w6btQZwIn7g/3bfuR3ti/3iOMbPvc8wf8fnlH6mJvEkjbingXHTl0oiePhTFwcmOs2PL18fhE30RNCIYMkhKRcCADgGZIymT+pqWU3Eil6ZnoJOjeTPoWap9RE5/hicwmSuCCPBbg7Up96yNICYo+zLICa1NyukYOIcGDDh+P11dgogccloOygm1BcQASyCBAQGTABUpD3QBCEAaMKePvQkc5rInhuetPLIGhAZG5SN+gAYAY2yXoXkBFSTVHNrW16VpjAhiJNNYQKEL1VwRRARU3wihC9nlC/REBBcEI4S+Ii5B9Ha3nwi5/IGYgIp8ABlwAEaAChIYWaIDtEQI+6oA6CGLQGIkUVpenwRgBWaAEvMFnAIm9sS2/KQjgujrE/ujWzbpjIBAtsfW5InzAwgBeQQBISQAC1LQz6AAnQCetH2XtnfrDGRV1t7tGdhdgogk9pVEXSSZngA8cwFRrcU66DtiSN+BPmAN2HKW7K+9s2e2xcbYFvuUz+bYIIJBh4RPsmMBVUp3/LWLi175lwtVwOXjLjY+oN1+2VIuRuijvbYCMolUKnPJuuhcYi44xNBlKybo75yQQIQm/2tPngmwr15qjwB/wN8ejKGef9APfwH+I4EBVL7Jr/gZH+N/vWzpC6MzAXiBX3nSz+f4jrqAb18VzWMOxMOLH/PwW2TRGdiDs6I/Z9eXRfme7TmCKP7aozMTr4oLxrQ/7dg6vdu/cZ2z8mKGdnTAt/gsYadslo2xtWyaTSpXxtbEAPYoL7XfyHIEQsofInV8vq+BxmXfEQp9+Tw/EAfkrUeM0EdqHOXWxr+sRb/Ohe8WL8VM9p4eI8XsW6ymD7ZCH2zDs1jBLsRa43T2mzor/dn2SRLpWjxx5gQhYhvW2F7F0chbMVUcsR+izr7k1dNT7emDv7d/9fSrXup8tDceUU5fzlQfbdQbQ14bYxDzbRtlnbUztgdn5Uw3/nu2N/XsvvNUroxfKKcHNuKe0caYzk25eMsO6Y5NOg+gzstbsSIQHrEDft3b4pAYJUaII52LumIK8OsZdpEHdPUHwvmOuObXSXACiSDCF33xkYcZYA8kEf6AH/obRM+AJYB5YrJv+RwofmbM1lJan8aAEe3Fi3m6Fmu9TKcLgBkJsGdt2reXrzBieDK8uXM0/qbNLVWuX1K72pz1O0d9tu3VmLXbvs0DA9uHs2ZPzt9d133GJtiU1H0mZWdeeEYQ5bv3sjP3lhcNPqQkEUR2hKiwF4KM96HDVzokjo2KJ+7F7DXyF0Fkv9bsvNhwd6b2nk+CqL0y49dHmqhX17j2EElEELfOvObTF25mE3SZXjdN/1tW/jy7fa6NtHOVb7xNt23tz7G0d9bsWhxx1s5WfHGnOl/6Yes4xjlO4/2o6V8IYuTNRmz8ajOrwNojejn0EsSIl/ESfRAxbFqqTURREGQ0HAnQRqo4FgcCVJRRunKG3idq7V3KnCyHy+kaRzljZHTmC+hbR+u0B/kClDVbI+KnvdQaOakLA9lyYXijw0jUF+S181tqc1ofEAGcAc3AFgEeAm6AJSBBlAGgwBZQYS/eQrpw7DuQAfgBbcCgFGBJlBFgFRgFSgJ7xlcGQBLtABap54CgvP7ejBNjAEHqtfdGHfFxIQOnSCGA6jJGItRHDAOv2qp3kfc1xCUO9LrIXfTAAIDg8gcCAjMAB5ABpAQIAY4ASsAOWAF0kCGgTwo4RhDljUH0AWYAHXMtaGkNgAXHF3jZi7NmA4K5s4ggZqPZnGeBgs7oyb7baySxfQPAQE0ACbCy70CYfQe60kNl9mHPxH4B4FLksHzlnunHOECUOa1Dak46TTfmAPi0c2aIJH2wPftGIrLrCGIkUTlh04gHMsVPpYgFu+6Zzvi6SzFQhhzK8zH6l+rDJ4h6ILpyYxrDZecS7FJ22bpkXXAuH3EDaBHUBW/j5I9e1CCKkVt74S/K+Kt6KX+2D7HIOSNIYhM/9oWn/nyIT3iJwgb4J9/Thj/5uRvASvgYH0QWvGzRnujPb+ieDeU/fMW5IQnZFp9CHPgd4ZNIaMDYfpyJ/ToTIs44S7Yq7jgv+6Nje3NG9tMLKOtk08ZSR3/Ojw76lYT92ad5kV++1Nf7/JENrq15riyb4xf8km0iAmzQvuUTccP4fJed8hN5vibuiEN0qD17Lg40t+deqrD7JTb8z9jmFY+sx1k4FzGQPaRTZ+n86YLd0itbQczpmX3QKVsSV9mGszYOHTlzz/Tfz6TZPZ9w37B14INenTGbEkfsy7qWIPLjSB/9yds7sadIXOWe5em/dp719VwMTj/qipViceemXWM3ZvPTt7NpPP2bQ5virbTztFZnugTR+RPl2snbfylfKI7SE5/gO/TmrJwHu/WLIC/6AFMxAzglwHAxhI/DDvQvznQW4kk/PQV6+2oSOZSqN4++fjYXQYQXvHCGRRBDgiS5V0gEEYYALAF95QHa7wkmA8XPzBE+LK1PY8CKvqLRJQxEd5ETOqY3MdgXLvE4HaUb+4e7YLAwJoy2WLO5mluqbHHq2WbrytdmnxvrrNMGzpVWtykMiaz5tZl98lsvMN1D4oL44B4j/FmZGBpBdG95Tl/sCPlwV3mpCVf6UEHoyosE80UQ6Vwde2Pj+rFH5wA/sl0vM9yH2WtEMFJYee307QWI8eBad2kE0Fkqr0xqjAikNPKHIOpPlGtrXn5oDnu1bvuBwen21PWe0+pePlvY/HmW1dW38Tat7lFqXHyBzq3Znum3F9bOXozh6+2h9f0M6d8IYuRolbIbUW6jEUGOSxykMmKMLefQSxCBbI4v1S5ShmAJEhwD2ONIHIUjATDAB0AKiAB5PqcLti5RbWrL4Thez9qrZ4SCjvnMbb5I6q6vvFTb9iK1bs7HYVz2nFkARwwjh33iFyAikgBZQFkeEHNZAZ9ABAlgB9AADABUcOVcnIkTubD01SegEbiM7AEcgEdfFI1tLXQCoPgKAKyqB1S0Lw8IGld9ZLEviIiBOiQBoAnIAmG+KAZaAsRAKnBGgDXlgBvAJW9e8xNjAl6RFW0AAEADqJACb0hdpEieBGyAEHkSEEQIPUcS5YGaSBDQAtgALACJNJACaNCBIOYiZy9soN+dOx92CQiwMzYrr0wdUAgk0w8wF6AH6uWBlwCeFMgxP/ADPEk9t3f7J/Rh3fYbQLMv4DtBBBHE9OA5sqiN/ZvDXu3TXI1rbPO0BiDceSEcbAy5ySeRiWybXbIvJMTe2TBwDJQhIHTCbwAvkp7orMuS7xPPRLDl4wg5+42IyCtXn/7lBWV+aQxtjeHligvMReargaDtK6ILSV/+YY0Bev6ZP0qVRw7l7Q15Eo/sSZ4etDGOMvtz9ggFoMq26Y6vIlDa0hWht3wayUA2+BxfY398MZ9jS0Aw+zEuu5J6dk5nOb/MzyKm5jYHEY86K3nrsJf2YG/ilPjQ+hFE+8z27ZWutTUG+7BP8QIw58tsbm3QCws+qfz0VzbN/th+JIJvsFNEzR4jxeyyvdOFdlJ7Fsusg+74Grs2H5/gO2KHZwTR2szJH6w3woF8NC+iwk/pG5kzNl2yd3pj6+yOHjw7S0JX9MJnlNOftdEn4VfOVZ7tifdsU8xmz+wcuHaPiZX2J6bSgbXSibVZa/GC3uQjaPYmjiiTpwv+Lk/EQPqgF8/iAdFOP6mYoY+2xlfuxZRzVF9ZbdRbl1TfxpFah3Houzgnr31r1kadMmfgTOxXXhvS3vWV5wPakfzE3cPWxR4CKAPbiAlcAJQC8+IEQE7nCCH/FtOdg5iiXBxyHoCg9AS4zs6Yzktf4yBBEUR3h5eNQCMy6F6Rh0dIBFEKa/jlCuwBhy0u2/yJ0fb5mfzdWM/03TY7DpzoJ7XwmNhP78UUKT+JDNFRRAjQhuvoy959JaMv+qAnOIue6ATWhNPgTnNbi/QR0H9rXe3Dt6XKzeU5jGtNMCZMyAayEfdSBLE7yf2lLKELeiDq2Ch7jFTDf+yVTtILEmW+SCLCiECyMV/h3HXsUyyJrBrT2pS7E42L2BC2m/3qA28q19ezPp4jed2p7tUIX+M1h2f9imn6qjOeseRL5c2lja+g9Jn+r9LT3jqTbGDrr/KnvVy1Ocvqo1zenGzSmXjhAVf4Wo6j8Hv7gBt3HP1+Bnn5G8TeykSMPN9tRjmF5BQIFNFXP+VXBLE51AWykTR9lVXOsDkE0Ca4ch4AD4Bxubp4BWuB05wcQnAXhCKG2svXt6+KSF1vJRgeoC/dNbQWaXvb1Nq91WPcghzHF8gKXsZnEL4wdUEAW4ADkCUFFAKgwAXACWADDsCoOsDa5QR4uZA4ImdneC6lgAaAAmhE+IAWwKi30epcjEgmJ6UbgEW/yKM0MFUZUAesAKgE0A3smMs8iZ+09TdVQIu3tQAUwONiBpCBuIAygkjMZb/2QuiFPoA5gA8Qc+kDEwCLNIAByAAmgGQECSipHOAE+ABB4EXbQKg0cqg9YBPgQRCBjgUbwBy9u5ycP7t1abG7SAhbTdhuxIfd6h9BtG/k0N4A1ggi0KMM8AnUtZbAkmfrDNBZt/W3f/sKcAfGI4jtfckinQQE7TdwZw5zAWYAl3U5UzblpQOyEthin2yV/bLb7FiZM7V/Ns/GnS+gQOinc5d3adKb8fg4oU++y3ZdlvyAv7Fh7Xorzc+1cxYuV/FBG4DEXEC1s/LrBD7Uz0u9wAFKtON7BJCXthf7OQmiNu1Bqj/Jfu3XmqwF+cvuvSzhM3yLP9Fh/l9cQDTEC2OZV8wwH/0hXfohjHyETfUzb3MAw714iDyxN76oPnLv/Pi02GAsayj22K/5rEN8i/SZHzFp/Wza3qzVGYtVzpEoszdk1B6Mz5/ZJlLo55z+e4n+bjA/ZaukvxFk15E4vs0mCTsF/o1pv2wTYfJsn57pxt4Q1NbO1/iLdfADMYDwFeuS52vpLHKBcJiH5KfmE/Po0rmwd3qwf/YmL16qswb6oGO6oWPl7IBO+ZSXB2Kl8fQFpgAlNh9hkfKJ4qOYah1iBv9NxI8ImDJ7Knbwbc/8XvygVyJfbKWH4gJdq/NcfKVDz8ZSVmzVrvjUeMZE7pTr1xyerclz6zOXfM/qliDSvXOPAGpnbHsslRezOidnSdgD/YsRwDcg2k/M3Yt9RaTjYo0Y4lz5gXPgzxFHbYB/5fqSSKZyeW3FNHEKWIQJ/LyyL4iAvTtFCmC6V2ASeaQR6Ict3DWwzmKyM79gU90+P5Pf8Z5pf9dmx4ETrZ/+9iWYcxATxBlxVuwTR8V0OncGSAUJZHuhh3TBh7AfjEU/cFdkEfbc+e/y1pWcbSovVV/e+CvKPcOHzs1a+mgBL7ADGNAHD+SPHdhfBJE9Vede80y0dX/AeTCrMcQDBIweEBH7R5rpgK0Q2JOtsC+6YmvWEcETT+hWyubpFxFD7uRhzGxZnwhiZC5CVz9nY036E/2NS/QxlnES/ZXrYw0RVWXGbE2e9fFygU+k/6t0z6/6yjyXv0vZsbqz71175fUp75l/8lt8JPFVUV75I05150s/QvmnNXj5SN6poJRSWr8IFQUR/aWRKvnaSj0jZQ4e2NZOWeWUyngEVo7EgYA/F6/LkZMBdpSuv7clDDHnQwy154iBSWUubQ7HuSKF1tA628em1W2qbwQxkMppOSdn5ZzeIjD4iAKwBxSQgGAAEFAAAj2XBrr0txcBwp69PXKpcSR7ElwBNWQPaQOIADjAJYIIUArQnFIwALz7+Zd+gCKiBqQEGI0TQZQaO0AIbOmvLQFwEEnApnkDrUinPPBTGRAUULZP5+u8XagChsDo4jAW8OOyj7gADAEQwDFgIg1MSisHAoG/CKJyz1JgxRgEyDGueSJngEYg1Bl5q+lnPs6f3QnOzgHYiJwAH4Sdsg16R4IARAAF4FzQCbACnRFFwMcXAMRs36hbi+cFTgEtYK79SgPhAG9gHABv7+kDEFdm74BaY9u/+frJlrUBotbvnAlbAX7tj4263LNrNsmWgdwIYgRLinhEHp2/fF/h0pfx9G18vsxO+DM/J2ID3btMpZVrR/i7ccwh73JCDr3R45/AGsKorbXyPf4ptc4IorzySBqg47k1RgzSAb3YPwDJruXZO5Im5RO9dPGzUr4kNT7gZF5j6lcc8Ew8m9scEUW+y+edD9/ygsZ5SSNLADK7Mz9fJEiGtejL343HziOt1kH/4gybBug6e+sXD8QC64n4WCM9OGPj0JW4rY352RtbRAB///33F5LIRpVlq9VJ818pu+bb7J2w/8gAP0UI+A+SSNeRrSWIXnTkB8b00iQRD4ynv1hFn5E2a6dP+kM+6ZWOEW6+YA57t1exgNBfPx0upUP2xMb0iSCKdY0pjtK7WOhFxxJEhMOLCOsQN6yLfyJHEan8WDyTL56oJ2KcfRZH6dHeSaSRnosLxRnP6sXL6qvzTNRFJMubR+wSY4yRRFi1ty5j1bZnbeX1t0dnjAw7R2duH8rU2WdEudgVsV+CWCxxF4rp7mkClAL0kT73kNiWP3p2HuKFM4ElgG35vowA84Tvu7OlkQHjd4cD7ogOHAEzwA5IIqKDMBJEAwkQq4B+uAr2ugOy4TLpa7LYbttelVe27R7lta9e3j7Zs5glxokJYQg+IOZ4pmdxg307I/ouljsTsRQBQXjEcWfn7xiNDzMiSPAc/BaGhTdb/7muOz1WLtX/fA7LKjePOZ0dIoCUwWfuFetlI2zAHcV23FHFU6l9sRf71EYaQWRX/D2bYj/GdW+xCzbBbvxajbAjNgPfWgdi3lrgY+NYk7gCa7F5mBDJMy4sE8lDzjzrF0lU5tk6+A7Rrz7GMmZksL7ak/o6Q+3yNXX6KCeRTT7F9mEuunZ+peX3+aqseva49cof1WW/pfquVN64pXGYMGIch002X+PsGPWvTJvy/3b6ycJzJPmcq42U7iaU5SiUog85855Jjib1TGFIF0XK104Zo2coLllAm5NEDBkZo+QQ2nJKXwMYvoAisACDAntBxjgcU7k2jM6bHodXQGkN0pWIoXUmyAHn5Di98WLUiKo3WwKYOg4ONAC/Al+gUwr8EcBK4FSmjWdp4NqagWL7FhiIoGjPLiBjC7IACIDXl70Ff4Iy/QgYHBGQ147oE9AE/hA+oAVgBAKRPyQSGARkBXdizQHbCGpkUz/9AR3jSZU1D0CrjwvBBWsv1kb8JMIlas/mAcBc8kAC8ADcEHlvqIE9wBHIA1CAHGXyyqqTbrl6/QMrUmOaJ0ACfAAhQJhzEWx7U8kWBGS2aK3OKXJYygaBgy5HoBNw7WsHkAPcIcEADMCnDMgJ5EXcrCUBltKDdbdn+00fwDVBAvtKY8/0kEQaATnjmTNACXRZj3VZr7WzKWeJUCAWLnV7s0+XemQvUsOGI2gIgvNki9k638gP8pPIBdtQF0nk/0vE+XTAi5/TeSSR37lknYn+xtaGT/JNBNFZ8iVxRj9tIobWx0eswbo9R4KsXzt1+hDr5LPy2gE86gED/sZH6Q8BQDjojg+Q/JDPIVTEHOZnc8amE0LHxDzWRJ8Ih/n4lrPhw1JzIC7OzNzOkCBNEREkAwlS38sk/s53xRN7oVcXOX06b2dvXP6sjbLWYb36WHt6sE5nRx8IFnvNN9kmUsge+4KXvfZfVrBRZdlzZDLiaCz2u/7Lhvkt37JH+xFv6EYsMZ/+jWFuPuRFFN3QhbOxT/ulQ+eGxNFruhKblNG38Z2Vs+YP7gXnWHyVOmMxk86cmz7mMYfxxQGxRhn7du+JLUCjvHgvT7fiSOTHXsUJPiwVv3oWMyKI+bc6hEocKd7Zf3qUIuBSMTFSKF6S4g2dI3XaKTvHUK6etLbiVWXGLl/a+pvPeq3VXsRG+xGfpAShpwOivF88yCsrzrJ9emfT7h2xG8gVF8QBdyxbB6DpHYD3MpUNs1/PfFqdGOM8nIsyfdyx+itXXxxi/+bUFugVE8yL5IhDfREL8HvxCAPBE+rFK8AfdoLBYLQTbAYoS18DlWG6s/1VeWWvjVn9jilvX3QnPogN4qeYIdbxASKGdT9oJ8a5P/iRmMen+ATdO7v8AdGgy8giPIgouqdhO/ht1//nn3/+l/iXUFvv/gupymovDeMufq3MGcCC5oRd4BYkyfnuyx0+S9gHm7AHdw4sGknLt3shpB27Uq4f22Sj9umrWl+mIohSwk7YDRzlT7VgKwSQjUcQjccOjQe3uhOJdVu/MnlrM6+2yGKEEaGLxBlbXlupMSOE+pnXWI1TX2PlM+r1NTdpPfrLw1l07jzW7q/84Cyrfedafakxr+qyjdK1ifJnXeOc5bU/09qVqr/KV/ZvpZ8sLEXK5wxtyMJa/KYpOQKoX+QyJ4o41lYakYwUSmuHnCFvgmKOxFEEWYbN+L2t0UcQQPYYnTc1HE4gEowFFKCQI3pGEAUYwpgFZYbnK6QgckUQzaFcfeRQ3k8JOCjjB5CNyfk4Y8TNfAAssBxIlScuHGDCpSNYBqqATGX18Tba+u2NI3or1BszAcA+7BfgEGwjbIE4YA9BM04kTOBBKJE5KYAqBV4AHe3VAVUEEIwgCuIu2ABO4FBgV1eQV45AWhMQKQVw6QqAsj/nY1+9He0tmNRbVcGWDq0NaANogBUgJ4IEXCBEK4EXACfCFCCNIPYFAgABSoxDIkkBp8AVYO2Sov/9SbK3vNkpGyOBATZRmb06Z8AycA7gATbAizwBaJEyoMbcgTypfStLAlF0AohF/pYg+glfwDoyGGnuK6L2fY0xB3AFeFoLsOorCZBt7YAy2wKM5Z072+pLqQvd+TpreeKs2bRLX3u2Ia8siYxpyy/4A3Ct3foCsOYczFlK35FwqWc+0wshfayJn3hr6iJiW+wO+OLDzsk8uy5r4o98lViTepL/AjFEW+u2X+fMD7UTv1yM1opI0CPdIRnICiLA7/gXP+Qr+Us+ZDxjW196bV2txdroVl/+wg8REs/5tfNDBs2PjCBrUuRQeXXaIUZAm32KF4C0y9yZOH9rj+woI+bvfKURV2tnH3Rk7uyaTbO7CF72yy7ZrK+L0v2y2E9SI5bZNtKI7CF+2XOEkS3bJ3s1P9IQITVXJJEf8U1n4izsvzgojrZve/csLtKTmClO0od9O4vsQtxzDsYhxdbitD6RT34mFogJ2rJfIJgNiZMEMFZubcUJ++Oz1k/otdggT9/qN36Ib8oSdfQlBoqJ4kmp+EgigFLnRs/aF39qr6/yxlAfkTROsaq42zl5jkRKSWPKR2TdA9aNGMqLlYg1fTjbRDztZZuUnuiY7sQE9zViAZwGgKUInjoxRAzX1pkRcKXQAAAgAElEQVSKVfAELAJn8Avn4VwiinxEmTovVLQrDhWXlKmrn/jQT94Bevc78Sskv0oSr/xqyF0THpOGp7Zs83dgUptHdc+Mcde/8sbwLA9n0SldigViWVgHThCvxC0SZhD/xD7t6L8YKJZ78Uef7lW6RL6cAdJBV/TnCxviBiuG7WDS/e8Fdp3WWp1y+pWGVaXh27CqZ3sLgyJ3kTo2QPivtLuHHrSxZilc5pzZXvaUbfB/ZepgPfaqLQzcywSEMJIIN3m50C/Y6ALBQrrcc/AzsRbPjRkh4wt0qFy9vLkJO2SrBN7WFhm0JnWNZa4IYvMYx3ie9demMm315QPKjYUEu3PMoc5ZOsPT5q+e4x2dbW1O26xemp1uWeV3/YxbXf03zZZ6+bB12+8uf86/7R7Vbbtvlf8wQeQwFk1pHVAHcz4rXwdTfxJEINxbEg7iszsRnBkjQmcMju9rHQPjaAKFoK6dwEHkiUAPIPaVhyMzbiRLEOlNEyNMrCmCqAwxjEj65M1JXQjAH4BpjZyAMwlekaFAHfAYURTsAp7SBcgCIoBhXIDXhcKpBRL7RWzNjawgJ9ZgPOCk4Aq4ADHAiSBLj37SwvmsATBRpz0wJEhL9VEnDwABPoEbF6v2gjlAWAB3cQrgAUXP1mNP9mZd5nTx0g8pmAt29O/yQ/aJs5ci4IKEc7QOl3yAB6ABGoCKyB6ACbQAMPIRxYANYqScACnKARAAxjjE+MYGoAhwBYQAjuxIoGIrXhawBet0Ls7IOpcgsjV2JyV0AQz2sz9gxdc5+0JAPSNlyoAcIMgaAkutpzUFAgNS9hXpA4D7EhOYBoQjzIFifehMCtSZwxt6YArg6otTX5mQCSDbm3hEgg2wUxd/9o68ZefsmD3YOzLDFtZusnv1JFvSjk1qqwygCHTzD89szDzmbU7PEVa6d2Z8ESgRG/iKS8fLFpcn/2GX1p9PSsubKzu2Pr4UWLQGPm1d2njm6/aJmCFI5nbBK0cK+1LX1738jY/xRz4WyUMiCJ8zr/lbizn4m3Jl1itVZn3aaiNvHcYxPp9GUswrRiA7UnbpPK0L4eH/xna2Yg8i7XJXhihpI04Y11zOiJjTmTk7YE9Kh87F2syzX8rZcuBfiizwTXa8pI+9smMEkagj8r40RiYRxuqkxuHXSAR7RiTMyT8iicbmA/yNLqybzgjdpztnRH/23Tl5RiilRHn96cEzveurn7ZiGf0qcw5eGngRgxjyPakxgMoIolTMZEvuBGcgbtiXWCFGpUdxQQwrPhQvpPaorXp5/c3pWeyL7ImNEUb6i/AVa0u1J+Ko9lJS+8ifM+1sjS3eaKdcagz17cGzfG3kk9bePuy/X2CIW4SNiad0qb5y8YzexQP3UMDZne2ZrQPw4oTYIZ6LL/yIHYspgD3S576PGEoj8FL3AWJgDLEf9nA/FIuMaSzP2opB/AuWsSbxyd0XQPd1yp0D8MFZYS04qOczvQOH2j2q23Hu2r1W3hjaybsn3fX0S7d0Z9+ELuhW7Cju8xt+1wvn9SntxFNxVz/9xW/6pXO6pDf6E9/hJCQKkfPhQQo7wnDhje5zeI9OYdLSMKA0khimhQthMrZjT87aPdNXwPbJZqwHkXS+2Ri7c7bW6MzdTeyAqOPv9sMu1NuPlwhwCCLoZXrk0L6QRiQRdkayvAiFcyNjjd34ymFqBNH45rEXJE5K8g3tKlNvjEgiXGkeKTGuNs7bmEiecZpXP23qb2wEUV9566YvujIOHcGFnUv25YzWBzoz7c422Wzlm2anWyZfn6t6c13VtyZ126axt8+j/Dn/tn1Ut+2+Vf4rQbQhk5eeC9k6k3smDsSzfjmPfM/lS882EUYpRwS+GTqDdFFyPCmj4QhIIgdg1Mghp+SMBV2BV8AQoBNjlBf49WF8HE7gECz8XKBgwfkLDhFEdfLmR7isyRut5kNSBSnBSzmAJRXIBDXP5YEtF4+2gl7lwJ62gl4XEicD0gQGElH0poxTufAANaAEIAE8ABHPLicBgL7sWbAFZgRgee3r19vzAA1QIw/QaAcw6RMQtAfA2DOxhvYUcLYfF4ELAiHn7AKlIIYcCtRIF90TZ0/PSKPf0gsk5kBKgJwEoAFeAhGBlgAI8KEsEAIEeg6caKcuABQ4iSQGrAApc7MvAXgJoqCFIDpzZ8Cu2Bl7kGZzzoAeAFBkMwFkkELAhfQFEagB3sxtPa0NONr9B5qAK3sDdgnwCyADzJ59hZH29dCzNnQQQTQGUNnPtgBq6wRgEURfYejBM/CF7LAHhIytSokLO4Lo3NgE8sI+IjXykQppxIftaAOcAwcIRgREG209J7104WPy5ivvPPi7syB9kXFRucx6Syl+WG/rdE6tSX7Xls8q46PmYufN69kekDzr5+/sxnjIFxIWEetLFB/Lv/iYfnzMGHyU8M/0t/qhJ2syfmsWR6yHyFurNdmftunWHM7PPNbQ1y1t7E38tHb+x3eBFQAOORFfxAV9zWHfxJzWab3GNpYyOrKvXi54ScLe2Rh7W6LDxvn0+iu7ZbO99JBH/vx0+vPnzy9Esa+JtYk0snO2jXQYm78rS4zDD/ieuEg/9pC+7UUZW3QW9kUPUkAWWRY3I4DFzI2bzrf62qoXD+ghsof0iAnGZ5eIodiJdABbUmfDB5Eea5bSobjQV7XIk9hRHFOGDGoTyRJnxBh+38souipm6o/sOY/K1VVf/NFGfaJ9fei7WCtGyReH5bVrDmdkLfrIN455KrMfa7afXmjRAzJIj/Th6yHS2JdFZfQqnvExcQFoFQcCrvRLgFh6L46za77DziMhzkQ86Ywi8IgiMuCe3dhjLH2J+OgMEX3xspfA7hD4AblAIPib8azPy9IwVpirNBDYM4xVvrpN1e1zeeXbtzFKa/da2jiNJYWZkDR3vp/1i70wCVIAg9GnGC1mi2N8rzjIz5xZeIU/FqulYnQxz1nRJ13CZs4HyUCs4CeYzbyeYScv22EMOMT6EMfFf2ERKbGPsKrzcP/Dj+Zy3uKlszcvX5W3Fnnt7L89I0ewG3II06nvTkKS2GY2yVbVWT/8BBuf5LBfXsEo2tgnvEy/ifHW3q0BhtbWWuBM9XC3PHKqr3aRtUheY7kf9FUfSZQaIxJp/ZHL5jemvvpZpz0bR+qZeNbey1w/G6Z79nQnzqTzqU32uHZcftO16y1/Jl/f2ppbmeezruefKf0bQWyju8E2bPOV1y6FSE/y51n5ylWbDhYpI0gbZ+J8gofAyVg5OoIhmHI8gRqR4pyCQ0BdMAbMOSkRpD1rD7gBLfoxXEFCED6JYmspQERikFQGLCgI8uaSIgjWIGCZw1qkghgQKoBVB+gJcMoDZdqqd4kYU+B0WXAiwUEgsU7r9RURUaQLl5JLJ3AKhAiqxuKkdObNncAbEAQQe1MH/GgPIEl7wx2wCcDqI1Bbr0ANyNhbewFGlQVQzWdd9mDdve3y9osOT3JYcJYKvkiiAOrsrTsgFKgBGnpbDWwEPgAQ4MJzYAYxrE11nvUnwBBwAowEoMxjTuRI0O9rc+u0RsGLLTpr9sTW2Ct7I2yE3TkLYBI4RrCAGKAGSPYFAZgJ8AWYpQBRawOIrI1YJxBFADN7Bpwjf9K+osgjiMCwlADg9k8v+tKTeezZnNZinf0UEbiyZmVALZ0gCGw2giglyhA2eyZLtNgIqa5UGXthP+wxAsPW2LU6/iIlytiZedhYNicPZPC1QAdfci78pK+I/NdF5uzEAmPqZ63nepu/VLv8ufn5f2CSjxBrYQPGjiD6qWkkK7KQf/FHgMj+ASRCx54jhvwu3z11FGCyPntK99LW2d4qozf7ondtiqvirvgq5rqoAR1rQ2xbt7XpQ7/iHh0YzzqMaS56ogd7ZDtJX83YOAAfwEda2Dm7ZuN8k52yV6SODUce2TViiBSSSKIvi4gjkqhcH32zdXmks3JxhG0jbXTtvNidPKFz0jnYX+fQV1jxyblK6YevG088JfLqSOUIIj3QAb/j1+KA8fsqRe/iH6CEiDhbvsg/e8FUvIhoIoIRKGPKE+36YiiueVYeQaTzjafKxRb6p6PIXHHX+ZDqtK1/5K7+xiDKxZrOsDG1M3+k1DiNp8wc6q2Xrgg78WxPbIjtEDpNP+xKXhzzgoKds2s2zf/djyQwTs/iRHd58YQti23wA3E35yvGc14EDokc8gnCP4j7gYhL+msnPsi7Izwb23nnf9YIHIe1Nl2QWTmcVX7ry6srv6ny7dsYpdv2Ub5xFu/Jw1BewsNYcAAMQOAYJAVZgMXsn07EDTFKPOGPJJzBP/gBEWcIf9XGPaIvcQ/xH+fifJ2zZ7pFgCIjyJeXYEgjogiXEGv1MUDeXQ//ufsRRdjQufja5fyMi1CxiV4YOE/PyH4vx9mduaXwLXyD1CGriJ128Jpx6UT8hf+8iLY+Px+FQxBCaw1TpVM4C1ZcgmXf5pRG3GCy1hFBNFdtzO2uRO4SpE6ZNkTeGGyU6CO1XmPxpcr0VWZ+c0uNG0EsTy/KrMn56CNvz3R+2lXPkUNtlkhmj2vH5Tddm97yZ/L1ra01KfN81vX8M6Wf2sxu6G4DNn+261nqcE5SqJx0mGcaYYwkSjkjhwDMBWsOGMDjcIE+dQIuAIhYBdTVF8zVLVkU9AUSAUYbAYJDRmIEBuSkt0YFB8FCOaIm4HSJBIrNXXACllwOkT7g0bxEXlAT/LTv8tFHvbULki4eDieQePtk3gQ5lKcjTqoPUOhtN4ACzNAHB7M/awVMevsPjAIuQCgwG5AB5KqT6rMAFigNMLlsC9z0KXAL4vZDt/L2xOm9nesnHdJ+1kvHgm6kq+cl487GBQAEADYAAfASoAE8gA5EB/CLFEoDJrWprnIgBPgwHiBCeuveXL6gCYaCcpeEddqDN6Lskv5dCC4LIMD5SZWxPzoBGr39R7Aih8ALkhhAtjfALbEGawL0ACLrjDQGmuwB+EUIgeaIYM+RxYhiYDkd0Ju8eSKIdA1oWasvh60ZkCb2wT7YL/tna+ydD+QHLni2zs7ZJjJBD/KkcmkE0Tmzr4gSe1Z2CruL5EjZm3GIvPH5nvmtz1mIIWIHn2CTUmejv/H1sz7P1sNHlanbvDnyc+PLs3OpfvyJbuxXbNIfeQBQ+3kpH/WV35el/Avhsm9+RQf5pjSf49eNr708HfG11im1jhVrtlZ6EWOs19rYp/NyfmItYOEypysxs5jrbO2pL2b9CsEexRb65QPpQbn59FNmn2yKfbHxfCuAj9wQ/pANRgKQEDYe6cju2TxbjigihARBlCKJCKIXItk+YkLECeX6s3ukyxrp0lk7h86Hnp0BqZ6OPYunfjrrfKWekUbiXDtbKZ2Zw3jiKF3yMbqgB/6NIDor8cZ5AJjOwH0DgLJ7a9WPiBv0Sm/FEM/GLGaIF3QZQTQXIhVBNC8d0CsploqvdC4+RNiUOQ9poo92zoj0wsk4iTJ1+lTm/PTT3/gRzsZRpn2xXr192JtUuT2S7Ilt9SUxm6JTX+6RczYJnEZKIoYAL0BL6JxviBt8pXjAjsMS2oj1ETln5LzgCX2LhcbQT8qf9ENYzGNu8QihMA6fQw6No0wbX7vgjhNDeQ6jVRfG6rn6TauTnuUB2y2Xr8+Wn/2rq+1ivC2D7RAs9yeBBXwRg2dgHPEHqWDr9ECv3anpUpztDuGrfJG/FjuLhXxFHOoeFusag67hK3MQ/gZruc8RL+TVi3ipZ2QQ9iPhGOtGYpyZc2RDvSxQxlaKn0gfHGdfzrUvdwihecJ1yCIS2BfFCJYX0Qiktn3xRAojidapXL2+9Ih0sXV25q4jnq2zMm20tY9sUjvl7gH3pLx1wJn2ieBpK288ddqql9KjvHHUIXxEGTF3+ja2usZoLmvKR62NftjN2tXm2RVyyKakcQq2p102eNpp5dK7OuU7zo63/Wq3ZfI9b7653ps25nv7v6XfC0F8tsPVJlus1EEtQay9dA908x2mvglj4CyMENjmbNIkEiUYEyAlgihPBJYCegRRkHBJuIQjMJxW0PaWhnP1pqZP+VLCSL3x4qwCevO4AIj5XSguB+C01FzqBbWAJSAqr31ASn8BrLVzPuTI2y1Bg/MTeinvDZQ3LPYK6AG0yB5waH7Bz/6QN6AUSCHAHulrBAADuCCEEcbaKFOnTV8tepsOuArExhesE88CtzXRl0uun5JGBvei6MKQqo8gentH58ZBUlz6+5UBmEBuAA3AD+ADQDxL1SmvTHvAQ7kyeQAFQAJApAAHUAVsACK+lgmKLokls/ZD/y5zlxBbc/GwMcJWpcqdC/CIbAJ2AB0JzMgH7ALQQA8QB8BZT0AOwAOOAmr2CmwBwWQJIoBceV8UtbX/iGF5eze2ucyLuAJXvvq0Zs8RRHbGfp0N4ZMJ+2fvyrNxZREVF7c8H5DnD2yW3bAnJAkYd+l34StjU57ZmT7GqJ9neibygJ168wfQ+IPLzSXmonJG2hvXOI0p9azOfNYVkbQva5byXXuwN6l2ETj1YpP9RBARB8QAWEUW+GIkIn+0T4KA8DvC3/iaVDk/VG4uOqIr9eltdZWPWj+xduu1NnGDjQK2dCLW0I9YRHfOT529WC8bjtyal27ZPjGe86dr/cUfcVeZffKr/I4f8rt8Tx1fY/tsUJ4N8oFsP0IQQWD/+huT3/cVMTKIAPJxbcxXDKi9doiiuX1hsj9nbq/Oor+99aWvfWuTvumeLpAP5B9B7IuiM3auK/oa1xk6LzbAn+yVWIcYx44AKOCSuGs8E7bohQ2f9AWxr4jIoTyfFUvSo5hBn3QpvqTTzdNvuozALSmkL/ojYkSErfNLv+qLRfoQOifGM7Z5OhNl2jeOsbUxTuRQe/OpI9ZajFJuf9JsprR9Sp0tXfMD9g5wAp/AqrjeFw3PwLOvgGzWnc2++YF441yK686leI8MiCPG5gfZPt8xhn7ihDpt+Rms4V5EGjwv4LYGgNm9jhS4A8NR4aaez3TB6xWm2/ZbX/mWlb+qU1b9prVtnbue6jaF99z57nvkC7ZBFH0F8+soOoKBEAfnhIA5n2KN8xGji3v8I/8sLVbza+35uHMxRrHKefMzZ+FrnnsdqZNaD7zlAwIiCwsiY+rYESKk35KffBc2gOMQHnk2kQ0gRn25NKdxkT4409jIo/Ht3YuCfkVGR9p6YW0dyKHn1mfd5mND5nbPSZE3KVsj8tqYw1oibhFE5Qhi5E37CKJ8ZNe+G1cayVOurzGMJU+yde2sicjr21z62IN1ydMP7LV2tXl2FJ6UesYr2NraYLa6Nlj+rk75jrPjKa9f7bZsx9789nlPfud4T/+39HkTQbwbuM0vOTwVWRvpHm4EsdThegvAWQRLhClCxpE5trIFJsCIOg4oL3gTAR1I0bZUABcogELBw1gCPONHFAWinIRjClCMVTB3ubiojV0/wQbgkhrPWC4FaxGAgDJrdtEIUi6LQJp21kO0t077EEQ4lYtEoIggCh4bDAQSXwgBX/sztsvM/rqorAEwAXKAFG/GgZuALKC5JNAzYKOPNvoApco8B1IFYwIA06V5AWRlUkL/1t5X2CWHHDmnjiD2vCTRz1Htr59kATeAAjABYBCgA/EB+AIegRMEUZsFHj0bA0ApBUgWVMkDGOxiCWLrE7jYgzNnE0ACQJ3tlbIBIOUkiPZCIoiR0kBwQA+AtGdgSFn5AJe9I4YLjuUjhX1FiRzSBT15Tn/GMi4xn3UBnvulAgBFEJFmBJG9sdf8j53Lszl1bDrfkLLL7J8vVCZPR4gZYTsufbbGvghQzc4APbamvcteW/XSntUTzwAEP+OvwIWL0EXE361duwiitsYl/FV/9qyNdUmrl9oPsQ9zWAe/4Sv2ZE5lbBeRQCj4IcLE59gEPWrfy5nIHhKoXD3/o4vIhVR9ZLE+UsCodp61UZaP2qO9WbOzIr5sdBl7yUGX+mrnLO3BWvuC2N84O0sxq3OX175YFmjWnn318gKhY3uEn7JBPqgNIoAssUF+kC949nIoEiSfv/DTXvzk53yFX7FXREx7ts3f8xUkxrhIFz1buz04wwgX//fVDinzE2F6cFYEIfT3uP0DREhi/9iPuNm5Son4WdykE3NYU8QG0bQGtglkugeIO0kMciZiiLVECvNRe5Qn9mpfxqY/L6LoohdsfFtenbnpj17on/6cSedRHKVfZ0Ov6pxZRE7qmT7F4D1XZZ6Ls8aTl3ZWno0tbUzP2YN8c1urcutgJ1J7lVcntW/CPvp7af4pVrvT3ecAKb0SoDXwymb5BNvm23wgv8+u+YiYL9Zrz5ecW3EgLAITNIa8tvwM8UM23N9IgrveGgLG7nSEwMtRX6zCToubym9doFjZFVar7dZXdtW+sm2vrOezb8+LAyvbfv3rjjsOzGev7nvkpy9kSJB7tr9fpCv+gSzSP72LtWK1cypOwjF82j0SWVQvbopn4rfn7gznY1zE1JmwEQSVvShDvJxLeSl8Bhdqh9BHFI0DuxLnjQSxJ/7rTnDWCJQ5jGFsJNQXwT4AOHt1yJM5fLiA/wgySEewIILomY5I9qSfeQg8aw3lPVubNtZnLcUYfmEfsG51tc9ftDGWZ3lj5UfGJObjU8axT2PmY+5g9a2r8vpJ6dP8+sHAMCSbX9vqOYIYpowg5iPSbI0d9pxtnmn91v4ru+q77Xaexs32t64+1e3zVb6xpNZw1eZR2d3cj/qo+6YE8VTe+dwmlScRw9IIIkAuYArE3r4gGxE+ZcQzcFLgFizkBWL1nFEbZZ5rKxgIDIga0c+loFxb/QAFlzRyInVBS42njsjrw/ldDlKkIOJnLIHI3IIYkKmdOfVbMad1G9dFJugIQt5guUj6eigoCCKIl4sGgaUfl1Z7MK75CpgAKWADlMgLkkQAjRACL56BI+BHHriUF3SVayvIFWQBScAzEO05gmh+6xLAfG3rC+KSwSWEyve5r4jeLAoUiIGfNgI6AAGQEsAInAQ6PSeIkHa1BS6AEGAkYOS5sgCHt89ACTDGBlxciGFifc5EoHS+CHqAIZLIFpyn86ZH6wdYgbgAG6AWGAXsAoul9ko8Az3W5Vne+gJg/WwOGQSAA8HAOPGsbfqgK+Xt3VjNIbUWYJwELKUII5DKHryEAIZW8iWp+mycb/ALgIk+pOqUneVAGbtyuSM0ETUXOztgZ+zLczYXAZIqJ+yfGI8vOiO+5UIEMJRpT8xjLD5qbOvbedURZSQyaS/2aX/GiRSYk08rQxCRh0jWEkQ+hUwo44N8Lh9jMxEL5fwwghEJVE4nyiuLJHrO1+W1o1Nraj/2K455I4wo2rf++tmnZ30RW4SoXyKYTywTU501kVfmXO2dvpXrx9+yyWxUmm16kUPYKF/lpwF+9phN8pWIUF+0+RR/YrNslM0idtZMf3SLKCg3bvMa33jIO70gY+K8/SvvJQkixd/MYxxniSxLPSfIoRhrTv6xMdU5Fzfpnx6tB6Fpb9ZLb2wzgigvxnh21l7OWIe+1sgfPctXRgfIkXXTCX2pJ8UdZdok9CIGSJ2VOEg/zsKZiBPqlIu9nZO8OvFWTNmXdPVVXvxFDLX3TPQzX3MbzxzEfLsudc2nnt7ozx6kkUPrLlYi9WKAOAyIAtDAJ3AKqJLAslTsdo8Wk/gxP+AvfEGsc0alYohYkIgdysQEY+hvfv3FCH7ml0p9CXK/IwJiEvITAVEO8PuTF9goYHjipsVUgecrMFi70oDh+Vz5pmebnktr23PrOPFfz7VvL1J9YIB+wtn9L/ULJPcv7OPOjeQjEvy1v/10bs6IzvkYf+HLsAzfE8eKp2KsOn6vnTOCoWBO58BWpLCHMkSFfTgndXAX/IXIlzpH5fogRewMjnPm5uLz1senESpj2YOxkUSk0JlLvUBgJ+ZGEOG9JYgINH2kE/aCREYQrbH1ImPmEkekJJuvHT+wrsr1sTZ9lKmXlyKF6u1LHZFXrg8xrjbWjyQuQeR7xDq0a03a1Jfue7Ynf6aEG5zkj93EGbxk6Cema1tXdpetXqX1zU61qayx6nc+V65v+U0bc1P1+1zfLWuM1rF1z+Sv5jj7XbV5+UdqzoZvfW7x5wRtprR2PZc65MQBO3A/rRAsgRYAHYgRvKWBj/ICgzKBWR4wD7QqF5iBeHUBGQEduAOQBHKBXV5wkVemrT4RAGN5JhHEiKE5zG9ueeUuCXNEEoytzvjG7hLRDzm0T19LOZbA480JcrgE0cVCBAMBRBDi2IKb9RFzu9QEPkEJ0ARcgBrBcgGMfOBFXYC1oCoVWJUDPAKrcV14dCjACq6JeYFzIJGTI3iCPIKIXEUCc2aXgvKTIEbEXBj0QEcAGZCDIAUggAsCbPRVbMHHAhJgBMAIkAARASJ9ABfjGh8RAzR8PRD8rr4gCs4CHJ2zRWcYSWQHALKzdx70CLQumAPSgDk/LVMOzAVGrS1gDPhYkzpgqDbWbn/tO7AtJQHhngPh2kco7ZlO7NXY5mn/wGTAWx3ATP+Irv3wA36GGBD2nH8oZ+P5B38KMLkklZ/ksbbq2RGb8oKFv/Ts4s9nlbFDNomwqJPqF0mUasfvnAVA4aJDBqxXH22M2dj81FrZd6RKG3MlxiTW2j7NHfmzZjpR5iemyANfRJYQRe34JCKBIBL+FZABKNQlfM4+Wy+/sza+2d7llemrLWlMZcYg2hF549A7+3UextJHnb3aB9+3hwiidetn73RIt/ry0cg/O7B/evVCgZ1lc+yyL9xS/8CMr9198dYuAsIvIwr8gA2S/IYtImiIE0EIrJN9OjPrZw90jkyxdfPwAf6nvf1Yd+CEjn1V5JPmsXbr4QN81ZxIZWJ+ezQH/dGbueVX7+mU7rw04Fv5OXInTjsH9wD7FNd9jQCmxBbn0LoifNZD9DdeXxLpSDypzF4IHWgjTY/2GMGSIms9i5XiZucgPiqLNC81JVMAACAASURBVNJn8RYRPH+xEXFsjL4c6lOZMYwrBplbSpQTZVLzEuehXnykP/GwWClv7VL7d2c4D/EYUI0gitv0Gvh153p5JH6L5/y/u7o4Ix5ULmUzytgLX3OuxSa+IXbpyw7yazHIvYjoAPlSOIftIRXudF/L3HmIhy9o7kLYKbwkDRjLV6es5xPDhb1Kq9/nzVcvVb7j1q60tj23jvpU7nnLwnyVwwSwAiywY8CDcIM6eMC9i0AtIUImnKeX0nyHnvm+M6F7vieuhW8iisrk1YtZESApmyCID9vgl8QczjBCZy3IW1jN+Tk7pI3AdGIMn2cTfNkajcO/jckeezmgL6JoHDaBEJvLl0IC//V3h57VmQfJZN/6WLd7zrhsCwmLlMnbkzr5SF4EUZn9q5fCP8YikUNjWbt65fSjrPmch3GkCLM1yOuvvLbaK1OnDUJJ9CHqkW5+wC7iB9lMNsRGkmyH3dUuu2Or5bPLM63P2nVl0nxCP3Od/T1vm61vzE1rv2XNU1ljtI7Kn02v5ti+6s851b8QxNc670B3+asxTNgBriIra7M9SzMAQZHjMd79SQfHBzxcpMRzILVUWeSO0wvWlQEyCJ/ALoAAg+rLC/zy2skT7V0a5jWHOuMpDxxJtXERAU2BXW31Ua+siwWY0s7c+gkYnIyzIX2CjSDhzdESxIIEAumNFWcSgJCR1mf9LiXBUFACMoEXIE9ABFQBUuBF4ArECJSCKfAKYBVQ1ctLicuQ/rr8ukBdxAIgcORs9uelgrszFehJBDHCeEcQ/bRAMBS8rAvICQQEIkqBPqADgAAkAiHAhfIFNQAJcFHf+niOIAEdwKAA5k2uNUZcpX7mIYjRO1tgp84fyHAe2ShbdAa+Rlo/cAecAmrAGRJKABqgDcAxt3XIW6vnCJy8ddpj+7J34Ay4TgDxviYGynuWKgPYADBjmt8c9IsgWwtpXmWAqLWylewt32Dfytg2m+d7+RD7Z+vsQzu2T7RVRyJa8toBW0BYPsPO8ltt2DmbY4/snbA97Xph4VleW2tyGfMzL56sQ70xjBvAa15pwA8I1G7H9mxt9mAs8/MzurFu+0fYgFQE0RciPijVjg9qK0UO+Cs/Q97Mm9+xHQDGWOawn0CpMnnlEcTWrC6/Vce3iXGl5jOuPTkbOlDXXPav3BrtYQmi8fQ7z8kzcT5in7UgMPyLffbiAknzd4PEf1nRv0JaGftkx9pHPPgvX4hMID/GRpqQQz/R7CWYvYvtbEwqdvA3/mIuvmNP9KAt/xVPkQjrFyOdFV/lI9bCF43B/sUF8yGYkVT2YxwAkE/Yv7mz0XRGJ/ryrfzcPM5Z/GCjvhhGEN2BxhOrxQ9rIGJIMUUcIcq16eWT1HMxppTe1BWL8nGpuGivUrqmKyJOeHaWdFI5nYq1YpAzUl48rVwbol/t5bXzAkA8K651vsYRuz1LV1qfNepn3RHi4ij7cD583FemvugA0O5N4NN962sOHdO32O0M+bPz49/8gKz/53/sh7/wEf7ED9UR9sC2+BR/5/fGMI/7208KkR2k0JqsD0lADAB94u539wC/4aVwlTKYqfJwlGd4bDFZbSq/Sh+1aR79znZhwupqu+uoz5a13lJYwL3qnt129dUObvCyua+KkWxYEV6iSzp0vvxIzHeWzrF4xQ+dGbvgi8VE5+1sECIvEtkEIsM+jAVn8W13hziBmBFzO0fSmUbirIk9OX8xXjyFC4wDL/Rin7+zR0QJIbIP8cjXw74uIknNI0/MzUaQSv0iiNYdCYsgImZJ9bAN4QcRPvt2R/bSBJHVXrn+xkMM6Uiqf3X20D6Uyzc/rGQccxlbuXrP+SO98gPl2mun7n/M3W1uHTcSheHsypa8l+x/EQYyeIR5hZNCS3YwziQ/CmSTRbJI1sep7ivbOcKC4cbVMfVNDutLH+nPU9tnNvCkf+khfW/u5r38O3fjlmf7q1876rn1WtM8t2+fn+qtoXzqN6e93P6/PUF8OhyC7MH2rEwBlL7aMBBBE/VFhsEBX0qJGoAWSNXOKQAG6kpGCbgCoJ6N4/CBxogTwaefM+lZ3RrGB4iBH+shfNbRxvAFGPJwNtrUravEZw3PyaI0T0bIQXBwHI+3UkrG4U1jyaE6B+JsGGyApHU5woIWUCd4cVDAkyAmUAGlHCPQIZDhlxQqtQEreBE+xJnqF/ysAagKeBxtztczoMnJ9n8LSQ7/lwTRV0hOwvoAkUQl8AI8AAhKwCPQEkjR1pc24CWe3lQDGvqBj9pKjqzhywBHV4IoeJUoauPEelngHtw/XS05pLPupQSxN/iAGQrkAnG///fv/qwL8EjU7Cu5JIz6gCntwJX9AFrAGQKoSxQlgAFyX2qA777U6PMMfJvL3IGsEuRNGLWRBwglK51iD9kB3WYL2V592RJbYGsSJzaWPeBjK8gc1dkJcG1c5Lm27JO+BcjoIXBPF7UrtdFT9s7WBHmBzV2RDR/Cxw6Mob/WUadzQF+Jmb5AoLo57IW8gIfEwtnYp/WMB1L72zR1dliCCDSUILI/9sbGjAMu1SV5SvOTkaxkiCcwqt8YPNrUAz+BImC1BLH1zGUv5q3feHuyP/vxtczLJr5DspWc5kX49yzdtbFkl5TQ4RK9dK/k0L88KmmTKPavkNJTfCWS+tTNEbFbOksnvbiQHEkUJXZkti9y2BufhsdYc/EZZGuPgXYAhdzOVr9Eio0Zx+7YLP3X3pdDPsm90knABsDhl/l0ekanuw+yOC9y8jPZFb/gjvkPYFFCU5JoHnJag7+wjxI7cuzXQHXyKJ2LJBCPXy9IpCWzyhJLfMic5DFG6XzYu5KPLCFT8q3OpCRwfRBflD/FJ0F0dnxvPgp/L+/Mke9dn+6stZtLXUmHEH+VTPqMy3faK+qM6C09cIa+xPTzxH7CBpyWEAD+zp/v5qOQu2PLiD8wF71gs8VU9sy+xVq2gfTTQXbCzuiklwLs3bx0xItPCYUvYf29W18Pyelv3iQHcID4ucAOrgoUh7HCUZ4XEKp/1hevcfiar3m2HW/9jUuuXeeu15gt42kfN0E0b2soezYHfOhMxGJfFftpKszh56iwkrNjz2xSDJfkITHHHYjbSjGDXYo/9AR5YS9hkhx6FjfoB91gm+L+/sLLHXlhbH24gAySVy8C+AX3zgdYA/4MH6jTMTKRzZp0Eg5E9IROwIEliPQGSRa1W4P+2CudUZqjJFCSpV5yqCzhi0+Ch9gCGdSdmUSRb6zfOImddufSF8RNBp23Nc2t7PztxzzGxqNsTvOSvQTRsz5z2CMc6N77wJCuKtOhdCo9i0d/9fpWt6o3Pl7t8de2ehh/PLesv7L+1tty7Qjf9lVvfLzJss+3/tnYeMnnjFq39j/9NxdNpIzhZ8vGxu+5xbZPfQ8rwbpAZQrgTZE3IwyTUTImBIAL4uoMiwGqBzABNobfM4CpDrApgVoOH3gABJWMFB8e9YCDOtBrHeOMt15t1tKujdELMPqSQd2cJZnkxqcNT1/+gFYGxEDsuYSQ4/GWSIm8meIUJJGCHIO2prnIb1+CmKAkSPW1AkBCgpaSw5K0KPEDkoIZgGicIIgCkdqBJnwBbw6PcwVEAXBrqzsLb0TdX8lUX956AeCOl/B5Vu4Yb428LRQwAX3ARuICIAAQAAyQ1XPgRB8CRrQpEUASsAE2jAt8qAMfgTDgQ4IoSJQgJjMZyeW+6CP9cw8Aofv17G71uWvnCCgDsQAZkAm8BWSU1gX8ADR73AQxWckXcAKyALJNEPvy4ouHpFD5BLQD6RJI8wFZ9g9wO1PlAsXAIrnIbz9swh7tNX2vZBPa03N2RD/ohrbssCC99qqfLq9demY7tamzUXonuEtO1PHRT+S5xEWdDAK9gOdeyIOPXtFbdqCuzZzqtZnHs3niVScH2dXZC9DobMipnd0AqSWI6iWIgCT7C1Rmk+xQEmEdScOS5A/pyybJyDY9ayerZE+bsSWJnvXXTk4+AC/5jTMH0ua8nCe5dg/8g7Ha+RNkjU1e7d9dW0sixUbpq0SBzkn2+nlpLy5KEvs/DNNbSeO3b9/e/vsK40oa6Trd72WQkg7TUUlCv54gG/AuifDyxDp4yEsPET/q7Tsw4t7SDUlZSRIb3STLmUi4+CRr0SlAhr8GHr3RB3DYCP20Hr1yJ+ZhUyWI5NXPf4h15vJ1QexTd2948g0SOf6CLfIp+8zP8C+bIGojK5IskhkZb15zOBM+ybxkc17aenGkJC9flA/lO7pXd6uefyqRLKHv5VUJYnMYg9e8ET/HLyvdqXZ1xC8jde18l73ag/3x2SXy/cQUKHa/7kRs4rcB0L6ESMb5b3fFJ/FBETtAdNodsXHz0g1rdZ6dsTbJIJ3A66VRvNrYK6AsiZFIiOtiPt3xNcgvb8jqC5JSn1izeCrcVDytDEcFJCu141HWFi7r2ZzxPGE0bctb3Txwn2fzL+2Y+JtbmVzFfjiBDHhXvupKfcYaY7zSmNrMATeI2ZK2/vEXiTjc1Jcp9+8e2Jh7lxRKdLT1JbFESJ/YIbbjp08SGXeEJHHuU9ImMZTAebEPo7F5Pp0O0TFknnBC+iVe9mLIejChBIrM5uoDgbmt4Vk7HfECHX5U2pfkrL3wQZ6ROtIH15Tg9SXQmvbOD+rnFzsLY/DZe+fSHNqsj4zFaz11fdZsTgloiWH9eMndHpTGaTeXBNgHo/Rk7zwdSnc9p2O1VWpPD9OpnpXGRvE2V/PuOH21b705tlwZmmPLmzutXNWTacdVb/yW+nas8douz8qJvzn/bwliAlmYkG1UmXDVu3ylhCgjDnQyLM7aMycOpAU01bUxOoFfCeQArtqBWqQdKGK8gCbShgc/cIOAhZJBa6hrC1iYq4BCLsZPLu2Nw8v4lebEp24ch+CZoQlavgoKEkBGDkcAUa8sgHB0HAkAQea+sAAgQBsgJzghSaFn7YBdxHEBHwtCgUZgV18gMjCKD4AGJgU6CaKgqQSqtJGHM75Jn2dGgtzt0uUtoczRc7TkLEEEEACMEhcgAVgo2atcEAK4oAClunniBUQ8AxdIHbjlNL29IlMyk5dsgkN3KMgAeKun7pbuOcf+BhEosw9rADYlhyWMABpgBoytfOr2g8gOaD0liIAzArAliOp9QQS+1YE1pT7ArrMDhjdBdK6AYedMLkCMjthnP6ul6yWH6vTd3lF97AtlF50Tm0NsIhtUlnyxGc9KOsb+9GW36X023BthZQkfWzdHX2XIxYfQZcmQhIzu4r/JYXPgBfTxIXMmmz5nwtbctbnJyV6AQwkicCipkKwAjhJD9lg9+zSPcWRid+q9sGED266PLPGxxU0QtbNjfMYiPNqtbd4SX/O0rjbyO1NyArwlt3yHOY23V1SCaBzij/hA5+LrCR2nV/SM/vqaJHEoaeiFBp30hS8dpcMSxJeXlz9eX1/f6vulUXKJZ8m8bJptSRicvTuQ8FjXGDrtDNyffdILoATw4ZfpLz21Lz7A/t2tPbsnL97coz52rQ+ABNgAUm/7vcjzYku7c3C+SmfO/tkWci6SNHoofvAh1udPPNNbd8A/kFuSWKKoDdlrCWOJn2c+xtzayCkxlch4lkTyRb2sMqd7Qs7K2J5bA08JWz6DP80P5Zv4J4kfH8W/uJN+2VAiibckEq87i8xtDiW/p0QliEr9+J0hv0TeEng+yh7ZnPPraxxQL84GZMVdX27y4d07X4boAL+E6AnboU/u3VdgZ+lsnJc7IIO1nblEUSKJn+2kR+zHHfu7MV+cgH26Utz3clhSKOnwSyEvGySSxUgxqBgqJvXrHHU88FSgsDJ+ZfgrEBiPdv3Gx6Nv8Znn+pSNDdcZ3xyVy9f45sRjP+Qu5mvDd+WrrTnw7RrxJ9/y4/OV0Vk7X3YKRzlbLwwkLPSCvdIRyUmJDvxZogTbsMm+spXASG7omETGnMhc9Ct/ayxd25cR5qJjdJS+4RGb+E5165CHrpAZBuynrDAhnbEuee2hZKwEjewldiWBPdsT0l6f9eAde9dXwqjd3PyjPW+CiE8CmF3hsy6+5NHv2Xng1+7MrKMPf0mkfehrjHHOQGK8ekJv3DVdcr/ZRTqhxL9lumHM6sfVqeZo/vS1cfHXX2mcupI8KPnCj57T1S03R9r5zRcZq64fNb56cyj1NU9lYy+feSM8zftL/hXTFrtCJqByedokQRJqyw5W6Q0Q5eDAA5YMCXDhtAOK1QOQAj8+hlfS6LnkTR3YE5SBGaAQLzKHtcyBjDG/EgGzxuMRULSpC+iBYiAj2iTS/D0LEsADh8FgJIccDMclYHAAjKJEUSlxlHxJTBhRb5iBYeADMAXYgEyByNcKgAYIlSRq9wxw6AeSUMAQePGsxBsQ1AaY4gMAnRsgak3P1kfAOgcgsWece5fqDGeNp/54lUjQQ5IwYMtbLDIL+sAA0ABcBLKUQIO23izjASICLYBNfdoDIIESfeYR4AEnwE1Q5xy9we0nLcnoCynHLUmnB+6eU6cLgUwl3XGWgTNzlywGbIAM4ALIUAcE2xs57QUBYsCUPQFaSFtliR/ALPnzjNR9efEfiCsBZYBNO3Ju5nQG9i0hJIM6UFiCCAiVINozu5Qkqtsn28gG2AP9dh50HrG1bMazOuCFsldzeGYrlfqMLQlUD9xr84w/HroogeslkNIc7ooukZGt0F16TLeV/ABeYF4yFbBPv9N5+o+XfOTgS9iKxIH9sQPySDAAREmSEmAEWveFjeSCbrPLki9zsTVf4LLFbFO7eT2XmNVGZjKSz1h2ay6lPm36PEt2lM7AXgAZeuos7Me+7Jt8wDDAKykyzjzmi6xpTGfurNmCM7Z3Ok+v6ZIXH/SMziH6TYfpI6K7EkZJhTK9pbv9HNVXQC87tEkY+wqpX53OS06sxa7YG9uyjvnYkr3Yh/3TObqM6C2/qi52OBd7U3enzsUY5+/e3Kd7YwdAPR/N//HX3v6zAfzmcfZ42RAZnAO/RD534MyQmMJ30FNrS3A7v87Q3tijRNDeSlA663xJiWCJIh+qTgbkfMzD3pXGlWzGoyxxzBfkc90fn4S6T6Xz51O0O3fP3Wv8OzY/bKx6czkjz3iVPcfn/MhEPnuPJG/uxz0C7PulJWAK6PIJePgiPonu0gf+zLN7UPJjbENMkPDx5+7N+VnfvTg39+S8rM9u8CIvGYyld3RJAuErlySxXwYV6yUxcECJgZcO+HxFMcY/4ifh8eKyNv3ilPgUxoLJkJirXbzdvjDaR1isduMbt1hNPzKP9mK8erG+ccmyfRv/P0oQzZ2cldbc+cOeyZFM/ksN2FO/teAJZ4b6wshenbPzVpd0sVvkizP86WW8hIUt0xP6oi7BY/fq9GiTH4kYPj6W3uDrJ6zajTWOvdM5xN7pGj/DB8CI1qW75CGjRJGcMKIXCBJc+BFJtEq2lGRA9FxyJtnS7lnyh8gsQdSOB8UjobUv/OTAq7/xSnsyLzm8eMHX2urWT7aSRP1e+m87nIXXmPbTeF9GJcd0JGy4uqyefivTd/yew250D+GnI+mkeu360i3lfcYbvzHVG6Ot9RurJAN59KfTleVH6Wpz4l0yr+dkWPnXBrKTxsZfqd9a8dXe3Mn1r0sQuxAH6mI5P0kTg+K0EeeKgDPJHGJQ1QVwQDHwFqg0ltEVBARrwAYvIGiceYEafOr61M1lnPoGjwxaEAEslAy+Z20lDOZHno3jHIBVBscA7LOfmTB+QUNypAxwcA54OC5GFDgvUQPQADjgBRCRIAKsQB5SB04FzgAicMmJAUvGVQKLACjgmpPDC7A4NyA6UBggdzacqXvLYN1llBH1XBmvEuUEBEL7dYcCrKALxAAnAAOwUCKlDjSUTCkBCmAkEIE3gBrY2LfTAUoASvIGFHNmgnFOJhkZu7d5HBu9QILHvkwIXDg38gMVgQdABihTAhkATuAM4CCrBI2c5LcfQCvABUCXJAJfATAAGMgGkgPbfaEpQXROxtYfkLOWNUsSyUFG54LIR356ZL/0j23SeXqN6DwqALIb54CfPTkj9eyC7bIvAZJ9qGtD9Cl7M1ZbdoSvcbXjYbcSNDrJlkv63IuAx+bIgAdwp8d0nk6zH/zaAPqAfQkin2Ece8NHNuuxA7YD/JUgkpP9SJCQ5LA6G2SfbEu9r4hs0ni2R2cAC/N6VpYYSvpQ9so+1fGTG9lT7cbp02YPyk0G7Uc/mYyx7/YlAerLTPuzdzbpLJwxUkfOyt3SCfPSe6A5HWdXdIlOI3U2SAdRiQUdpeuSxr4sSgzpN5Ig+ukpndYuMZQgShh7ZiN0mt7SY/ZjLmvQY4kXv+h8yOrO6Andpdf0hK+WMNIdgAiIoffOx16Nozt0mk/mmwE3L/LU2UIvHNyL9dg6e7ZvZyBxcJ7WtWY2o3SvEhFn6Ozswxj+QVKirVKCkh/R7tm5l7SULPI59q8djznZujH8qzn0l2z1lVGftZAxZOB37YM/LolTurvaSub6cqzPXcfn2T2hxsRTmzn0eVY3Xt1ZJLt7tgd79vWYLouvEkQvYH2dQAFPgNcLWnftnt19fiU/rt3d0g1xUwyS8En+kITbuXTe6bqzYzf0n54h96z0YoUe+aIlqRPngX4JopfCntUlimIMggnolCQhbGCM58gYsdfLS7E1ABmuKv4GBOsHEAOTW9beuJ7jCVjWbk289e+41tJX3N9SXBVTjblgNyBbeddrbu2t2RzKXdM61lU6J8miM5NgSxp9re3MnS/M5YsufCbBYaN0QkzrZYKS3tAT/fwFfMcP5nv5geIPfZP8pXvZvHmNEc/CmxI0LzToLX+CvFy4f2MJp5S80S3P/BFd57dQXwtL7CSI8Et9xuNpHvKSsSQSn7oSGY/HWn1BtLY5nJW1Efm112csfuOsj9c6nvEYs3aqTv/DhUp36F7dubvURn+Q59q0Zw/46Yc+9fQm/dBu3nRIvflqW91r/ebFU33nMgcZyKK/BKzyKUFsruZr/drJkfzqqPmUnpc3nvg2QTSPdmvVb46/nCAatJvZ+u3zbGFltEIm0B5AhutwEaNlDJQnYCgRFEwZkTpwIlhrqy9egFG7fmCO8TE8xgzUAUsBHDyNFxwaF3A1FuUIOIiCBwMvMVRag6PgBKyLjywo0MHwGSLl9zMBQczbKyQwlBiWHPZW0dskb18Yk/nJBKTYCwIcOSVgD/AEBIGSviaqA6bAaM4rMNozUNKXB0ExcIkPiAaIgB3rBp6BQ/skn4TKXT5Riv7U170zJOT+fSm1B4FZwBWAgROgBEAAMBeoACxAQwAMXwEcr7oESH+lujnMa35BH3ACADg3+8n5VJLVF27OzR3TE/fuPgQKREeQ85IckB94CXABWgG1kkNt5CQbmeyRfPYViO4LYAliYKovMH09BKTVJYiSQQBam7mMDSwHxgOszo8MAUF1IIyMgA/dsd9NENuvUjCkm2ygM3Au7FK/OnJe2jo/Nliyp90abBHp88yG8Khro3N4G8tuS1zYM32lo+ZgcxJEMrF7+ltCBcRLfCRH7ost6QPm+Ap95jJ3JTmsawwdlUxJ8KxHDjbky6F29y/B8symSg57kSNRxK+d/QG3iM1p14asY43a9OPTl/1mr0ptePHZS7bbGvaF8FlbWYKIV2LLHgBu8pvL3twfX+genL82+3ZW2tyzNY3tRUO2V4KTza391pf+002JHT2mr8p0WXIoUSwxlCQiSaJ2iaIXJfQasRtzsAc2QJ/ZIju3N3snPx2jk/ZAXwAeoMbLL7/eYPN0HwGD6R9dxA/keOmn1Cchp0vuw/07B/skA9uytjMDHLMPczlfesFHlPw4F+OcmXM1Pvtkr+ZWljTxY4hfY7uSv3xQySS/h99YZC381nU+fXEsgdSPzxjyoPwt2Zw1v6X0jOyX/3KXJXd4+C5U8meMuiReu/tfMnb5nUN+yj6chf1K4tg3kCwm9XVDvA2wulNA3j3yWekyu+7+xWu+gy14YehM6EtfErU5V2s6F2faGfP35GBDSLJoHDvjH8V0L0F9IdwEsSRRKYn09YTe0T+xvy9ckl5fbuiadvuEH4yTeIqx4q1YVb34GxgMhwUmtUfhtTBa7Zf3zrHjrGucNniwuZKjkoxiq2e8YcanMkCbHJ7v3K33UTs5yFYCobS+r4z7hVYCKWmEw+A0CQ1doRP0ha/g+xBb1yausV+xgU/hn+kT+0Zhw32mZ8hYcyubBx89tTbij+jzTdY8+6IHV8KHdB951odKAPF5Np+6dnU2oa6PLxMz90tjPOaXHOpXJw+sxje2Pv/H3iJ95jc3udTzrzC+cdobh58s2iTq4UL3tHrluQRM/eJI49IV967f8+pN+te86Yf5UOONUcePh54ptcVTv7nSMXpFjnTbPHS7HKq6sjXw3vnNrQ3P9pOhOZXJVLu22uNb29LWvLX/6xLELqlL8UaH06OgjA31tpoxAoCovjVUde36AZfADAMWAAQPYADYi8/c5g34afdsLEBkbIGDk0DAJmcgMfS8CaLAg1+bOc3FOeCzJ4bDwfcvVQkYDKHfmis5pt5k+SmEN0gCBUM1j/ntI+AHlAF/faEAJgHS/sGawKn2nFcgs2clAmjMowQulQByX1icYcDZOXMW3vS4v4zjlhnSbffs/hFDYlDe5HGO3roCKgKuElAJYAUoAYVAijZAQ5uADqQK3iWAAAUgEaAAdNS1C+7WUALFHJSAcXXTswSWY0xnSnxKipScPh1z/pLc3ugH2pTWsidEBoCLfMoFWurAki8jkkGAF+AKQHkGiBEgDSwDxAC1Z4BZ3dkYh8+cAJk5ADln6Pw6n0Cg83GGzhNopc/AMaBDv+3TfgFcde3Zh7bsTikAZk/OThvK3gRdhMdY/J7xZI/0nr1aQ5uxteUX6CrbR+YQhAQ18uGhu4A720HsCEkOlXQeuJcw4S05NJ+6dcnFp+dPqAAAIABJREFUHtgJoA/86SebNsBQgoi8pJEoOj926AUOHn29zNHHHtma0volg8q+MtaWnZY8AiPajEPa8dZWQtw4ctJPPGSXgLJr+7L/bI8tkF+/s3bX6Tv/iN88zs49aDMf3aZbdIxeAfdAfskDPdNeYkHf2ECAmw2wY2O81JA49PXbyw46XYJI16O+KOLJTiSGntmANnKl6+QE9tmpPTpHd8638+PKfDbfS/c9Ay90y7nSE3EHsOO36KbzcI/6lZIEtmRP1rZX50TP2Uy2Yay56BTZjEGdk/HNYR51Z4XHGXpW5lecJ9/j2XySPmWJnnGe42frJZUliGTF393gNa4yOSq7u2Qju3ukC730cgfalHwRHv30JF1pDJ7a6A+yVnuutE+6ykeJlRIp9+TLBH+NPJcg5sP4F3qMjHUnyD2wS+dj777osgt2y77Fpc6ys1Hy9+7bSwHUl0c+wBrivgSkBFG89/VQ3FN6Aenrli+E5OW/xFgxCZgOoEseAuqSRV+XYAZjJYq94BSzNu4Cj4HMwK22qL6eKy/vPgcyA5zWq1+fOTzX1pz4AuL4AqlPZXM3h2e0c68c2s2v3LHanEnnYr7qO5c2Zwjb+PLFtvk+PpCfEwfoC/LM/9EbMYb/RWJC+mScmMmn0L0woed4xCjElxQHjdPGH0nqyMEPpQd0gI7oo9sSLCQh0yYZ0053+C565Nl4bTtOPz+nzzhzNBdeSZz19JWMShDNiVeJXxtic57NaW7rJpcy2by8oesIf2vBviVZ4Ut35J4919d9KjehxBulk+mNezfHzos3nSzBXH7zt77SHOmj0tjIePqjTLfNRbf/aoJoreQwF9JWuzn1b1v8tSfD2pa+2/7DBHE3YCP3uc3VtwtufQXcepvrcPdSHSZgzjlSQA6Vow6kASnADSPMqWtDnrXHD/Aw2gCduuAPBOozT3Nl6ErjUUHbOHVGm1EzWHUGn7EzcnWEV7APBDNuZE+SQz9dkBT2xVCQKDFU+tmIM2Agfm4pADAixmkd8wIhgVkgBMABJIFP4AP4A0CBH3XgVD8Q5FlpXCDSc8S5AZoBSyCwBNH5BZ6duQAsacowbtk9b4nHvS+vuxc4+3mpAOwtrcCMgJTABzBRMlOCWClo26uAXAAHHoCfwM4CnuqAEX7rcsJkSU6yJq/g628U0r/0hKPPuSvporMHtOwDoApokF29PakDPfanD2gKOAFPQBKALEkEcgEmZwBESfq098Wwn9oBy0AxcCwpDHyZx1jUGs7OugjABLrIok5G52cv7IMO0n1kzwIZO6CXdJ6e039noC/b6pzYk4DqecGZ82Sr5jGv/oJwAdmzczW/ecyt1KaP3ZbUbYJIZjJaI12mwxH/UrJIz9mBecyB1I1T794lc+wLKFXqN4+v9QBkXw+dW8lgSSIeSYBxdBWZL5ssQWSn2bWyr4hsFi87LbHByx+wWXW2jfBpNz9+/Z0DPv6CXyC/M8QH1NJZCSJZ9dtbd9Yd4jcuX+s+7IWup6+SO7pJR9NBekf/6DWSTLBNeoaMp3f0kf5n9/Sd/qfrdNtLEM/WQz1nK3Q/W1DX3pcqctBxL0DYPWDvTpwXPXAP7t4+nZl9029AiK7Za76WPxZP8DtXZA535etTe1Dam3tjHwAgO6DT9N4c9CXf4GyclcQoH1eiXZtzMq/+kkT74vP4Fvas7k75OWeNX9kzfs/48fFb7kKb+zAeqTef59ZW4tWm9IzI45zJqt4eunv3qw2PNneM1LWpuy9ngC9+8pMj2dyfM3WGksMSRHFT/CyGAqYANn/AX9Fp+MF9Kt2Je2YnXh5Yw5mIQRI+dut+2EZ7dVft3bnRI/aPX1Lp/s1FR8R/X6ckiF4OF/dhAV8B++mjOMhvZXPkUs/n8Yn0xh7wAe/ikl8lSRTN1d8u+tLS1xZxGJCEw4rJAcst9Ufad1zPtcF3YT917WJn/fu8c4qpALr5jAtbNteW+o1NxuZpbus1T7ytv8+LOfQ3fsfGTz734efjEpxwnxiF2K47cTfZMh3KL4svfEd3hh8fHXVvlc2nDeHjD9yve25McRcPHUba4BUvDCR29Jus6trwSMS0IRhUolZypo0/g+Mki42Pt4TNODrWGurIBw/zGWsefNokiEo8EsRkaH3zSwSth4+dtkaJJhuAw+guPek+3ZXnXoIsTtOO3F06gj99dLfIM8yJzBuv+uolHcRvDu0rgzaUXuqLzFuCaHzzKNPzSm3N0VrmNRc59eFpjnjxNLe2ZIs3/uSMt9zNc3Nr8/yPJYgJ2+Y6SIfuMHNiSj+x8NaGYQiYQIjAC6QggFDAZngBNoapDz8gl3Fy/No4ffNIcJD5tOtnhJFnxECtb1x1xiiwcBSAgjrjlBQyas8ow9cWLwPyhsTXQE58//ZAcChQaFf3sxF8kknGw5isWcAAaIG5gB/wCMgBLUAOJ6UO4AGJgAwe/PiUAGSgEY+2ysBmwFkpaCoD1mQhX8ZLmS91zymvEo97X15zuHd7Bap8AQRUlCWIQAwCHgrcEqtAg0AtgLtLcwA42kr+1AX7gGjt2qoDGhy2wLDyJa8XGH52Qi8CFIE79+1MlPTSPZQgJq/5ASVrAhjq5AF+ACr7CxDaF2BlvyWCAK5nPAA38AQ093dbEkTAuS+HADNgjAJfAbDm74289QEvMig9Az5kda72TI97KUK37dczW7FvAUldEHMu2aexeJUIjwAogDrHAqmzb76AeSU+1FzGq1vDnbNbts3+2bY1gCdBjZ3i5QPor6QmX2Ac8KZdyQbMkd9R4ucz8g/0S/InQVTqxwc8AocliOxPm+QQscNAprHq7DRbNK/1JRgAL1tlt0gyp53N4tOP8gFsFmmT3JjHvOrxS1qcIVnN0/z2y5/iB3AlTUAtHUbs3pl2n3iduXH8bndhPvpD3/qKLUGjh3S3xK26kj7S/+yTraiXjNA/L2/oIr2kr+wi/VfHi4/O6s9myMEe2IdEUsmW2AzbwYefzObgcwB6JAmQLLsjZ+AM7ZVeOXPgv69K7tV5Onu8Smetjc1bA5HPXpyzM4vMyX6cMd2xV/zOxfnYY75A4lRCpYyvujPiV8yBrOlMrYvs1bz5JPvWhk/d3TsH59kcex+NM5e6cQgPX8av1d59tfee7SV5yZIv4teQPjz27p7VzdFe7c8a5CMvG2O7/JOfZkoQ+5IBSyCxJf/Fd+Wv2UNYgI9i42yN7za/2CAG0QVJnxdAG5PI4fzwsZlsfxNEOkB/gGBfC8U6sV6SqNTWP0yjT7JHRliHzvEv+Si2q00fO6Q7sAkQDpD76amkpl8m9bNVMc1XF3FtcVgAslIfAhiR9uJ344qN+i4gxVu8VC/mK5vbODzivrp1FjDvnIsdW795yNFazWMu/dbT1pjkiL89aL+yxeu8fEWUQIkh4psyEqtgvrCh++B32X0+k27RMbrFZ4qLJZjFSW3qiyHda7ESpkTWoRfWJYs2de3woVinvTbzeRYH6UdJGT5JmuROElgiJ2GToCFtqIStr4FKtuRMJHfGsCu6jfSxPf0wbwmitWszBq82PMZUTx4/q/ZF/WcSxO6SPiF3nI7QAf3uNJ32/JQgxtv4dK/2dMVzlH71jMfcsCJZrNk8yvS8Uluy4t15yKkPT3Pses2tzbrG7rzN195bf+eqzRxvCWINJtp6z9ou7aKNUSbg7d/x8SjbHIH3Uh1on4y9NfBTDEYIgAS+ADjPGRxjY3hRSaSSM+VA8XKmDNfYQKE59QsG+gRq4EcbQMo4GTRivJ4ZGyNmoGTzrGSYgk2JoXYGm5EyUIbGCCQXvg5KCgUCQaGksC+Kgoavh5y8QMdgGLS1yWnfnA+QEvADSIAUgBRgFeAAT4QHwAQuOS8gLtCoD5DRrs2cSslgCaGzRLU7O+vbH5nd5d5nz7dM8d37Oml192/f9gh0+cknEqQlicAHEBK4AWQEZEABuNBnnPt2Xu7RWHwAC16AR6ldGRDSrw0oEsjdr7tJP1deb4X8jaz7pi90A79ndQ5dSaecOSBhHUDDOtYgK1kCUkAV4IPH/oAje1KiwG7gGoDS1heZwHaJITAeKAeK/QTPM35jA8bW8Ay0BRDVo86bnAAYGxBk0n17FujoOzvZ5I7+42dfzolNBYadEf5rc87MGPai3xjEbs3jTtm6cfjMExmLh26yf2u6lwKht6nGmEs/kMUXKM1rnGd6Lsnafv6D79FPv/Sxm5I/9lbSCRSWJJZYAJRsU4LILvHTVbzApPYStU0A6Q/71dZ4do5Xm35AhM2WCCq12YN2dh1gMVa7/TgDe2guz87aeMkRnfW3U5Id+9DubIx1B86XH3IeyNm6MzLRn3QunfRMFxH97Ou2fm2SNvpoLFtQ0j82wVay1fwB31ACo+4snauzxmMc3ZYQWq8XKb4ySjqU7IEdIQkIsiZ95zfMkb8wp8TZ/Tlfd8+2+Yu+GFm/pL8EUelnhyU39mUv7sF5pb/q7Icu2ouko8SJfPkBsidz8ucrtKuXRHWGrW0//Cifaa/6reMclSVd9swn4eUXjHMeeJpTn3PSh0c7HnvrXrQvGd8cZLKeccmXL7dvREZ7co+eWxtfvknd3dBj+guYApbipq+GfuYmYUKAKH8gTjvvzp8+02E6zbewBTpfkqzsRWUvDuhc50MWRB/YKVnYDT/gLo2hA2yZbxP/xRdJYS+G4QBfFn31EweBZT4tP0Rf2KuYnI8jc/6VHrFBe/OTQ3hDUgxvwBH+0RUJo2SxP58Qj4vbxWptcNpSmE1ZvdiI/+LBjZfNq029ec0j7pcgNscTjjQmrKkejlA2h9L8K6Pn5b2ytIfa71j9cIl7cpZ0B0mGqkt+nDdyt3xiWCm8GmZ1n4jeuauwQ7ooXsE/cJWYyh/g0e9ew5dKmFNMC2tqE3PJoM1c2sRoz2I2fkkh+dXFckmaBFCiSOfsp+QPjmIz+vF5xqefXfXlT1tfHPEZo6/Ez5wSwp79BNxcOy991bbj6K6zLy/Y+3TffaG77e6MXqWrdKC77o6NwYNXvXa8nvFro3fNoz2KX0kn9xmPpDY7M0eULqfnldqj1Vl17fFlB/HsGOuSI15l8tfnWXvj8NdmzvcEUWN0J6y90mS33uL1NUd8W8ajJBBBCNylZeQpgovnOCkQJ8ghcpSSEsYGpAikjFGJOPkAHwfPOI3JOAsCeBAec2sXWMzF2WrL2TJMRpqhMriIgTI8JYPGwxgz1AySITJIwYqT8cXNGylJoaDAYQsIBQoJVwmivyswjuFaxxpkIycnBPgFFEsIARQEdApI2oEUhFeQUTcW6AMinatnCWDAUh1JHvU7T7wClHNFDNpd7V26U89PlFLjceeVDNU8Apm7FpBLDgV/JBgHEIAOz0CMwAw84Cejs/JygbP0xhdYAWSAHnVvvfFqM95a2gRxAd5XA87VPaSfyZlT8jey7oOzdyecegDZ/dAbQMOZeqMMNFmPzAhIUmqL7EObvQFMJW8AElDYF0TAFmDSBvQiCaL2QHlJoa8n6v0rj3iBysBxAMy5ogVsgR6lc5PI2CNdFoScr3NiA/Tengt42YA29oUCX+ZwNojN6WO/+p2ndrajZJeIrsentI7+PWt87IJe0iFzk8ObU8GJzMbxHXjYOT+Qf9Dmma5bjy4ptePxrD8+dsTGnIvEoDF9PVBmh5JBdgg0lujRTckMICrZMFfgUpLFNtkpG5aQ6De+NiUgSo5sln0aq43tekaeEfv3nH/UVpJpb87WumyAzkp8SoKNZfvGOmfkvpyj+8tH/ihB7IueL9z+UZn+YRm6S4/TaSXdZ9t0sOSjhIxs5GSzztB+3YHSOQHk9NmXQvPS9V68sK+SDvV9EcPurGesPuvyD5XWR/xFiUP/eIn7RO7e/bgXd4ovm1byZ/Qs8Occ6bIzdAfmYI9kLvkjL9stQcz+SxKVyBhnZpzSPrQZr25vno1Xaiuh66z5JHuW/OFXVic/2Wrjrzovfi1/q9+zMr/nDJtn5zAe4dcekaf9aGs+c1jHfOSnA3wte5cYliBKCgFZcRcohSf4Fj6If0DOPt+irs299ZJSYkiXxAzxArENpX21d7KwUbbAR7Ct/IMYYA4Jo/l94RT3+5dL1X3dkxz6YiK+8K/mylbptT3yQ3wY4jPJzhbVs0u6ZHy+T5wG6p2DueEP64i5xWExTswOMMJv8NpiNn3ht2KjmI538WDxsjnDB8rFguG+neMJRzYmmcIR5msOGMJ626e/50pttd86nvanz3wSCDiNXkl0ED0SUyRGvoiVAImNbNq98afuTuygD2FW9+R+xC8kRqaH6sVUmII+i6301TMq8YM5xTSldr6jRNA4chir9IyP7tMJySz8orQX8kt47UlZgghLSeqUkT17CQOXKvGaQzs9cx7aJHole/okjvEbq8+cEkN9m1jqY7e+osPC9LRErnsMi0nE3FW62Z3Rh3iV2lF8xnyWIDbn6r82lJ7UV7lzy2XCxk+5UHpeaY5o5TZn9rU2Fs+OSeblN8Yct69xzW+MOX9TuZ0JWYlnKf7K29c45fapG0OIyg6XwC6s0oVTAuTSGSVFYjQMDOjjHAGSQAlQyPB61o+XYWagnvVzpMg8CA8yxzpX8xWsGSaDRAww42WIHLCS4SkDSHgYH0PzhqY3K35ayjn72SgHLSEUICQi/mbAs6SxBBEffsZiDms4C0EswAo4AmTACFAUCAWYABOkrSQSnzEligKOBBAJQAIjEAhEAor6tQWa9Tlj65OFfO6zO1RGKbDneLatu8/BC5ACmP0IvAVmJUAGtOzbaAFZoBaggQcgncOUHDpXDgeANh4fCrwAP9YwZ2/LAU6BHDljP/FNRmVyMnxvYzna9ISDzulz9uqcs/MCHsnQmgEkYIcMZFK3H8/qCDAqOQw0A7uSu8Bhz/1czpcSX2T6QqNE/kEPZT+taxzQiIA+FKAEupLTmTs7oNW+BBGBho6zAfqf7tMJAclLEUGJ/RgDuDgX/XidjfYAjoCKhy1qp+uCZ+CNfuLFh8d4fXitp8yO2S+btx4+sgiA5MUb6OILCuDWVpdg0HW+g97Tdb5Cmzm15z/YUACQvTVWcgAIIskVu/QVgR3SUWMQAFpyqJ2tapcQ0lvzZ98liPrZhzn1q7NT58NW2W1JY89Kdq/PGKW92J958wf25Ww8S37YBd0lm30AvM4BXz7XnfAFnvk950smuuPFhK+EvbRQlxzSw5LD19fXt/+2on+VtK/e/TQVf7rNFtg5O2JPkgK26hydCzncI1nIqZ0d0XmJEz0mF5tnZ/yG55KM7E3JFiSN6viMZRPWN94Y54Mke+RwVnyIkq04c2fmJQG+kh2JG/npEv1kI84xXXYHxuNnm2Qgi7q93ASRP+AflPpLdo0rSTS2hFC7s3Su2qzjnOxR3R7zRSU/zgk5AzzK/K56pM1cxptP3Xnxcfk/bVHtnrsbZWPJ4i7056/z2c5Q4q2dvrIB/l+c9RIWoPf3fhJDOALQFZP5pfwFn8EP5If4HM/uzssHSaG7rW4PZCODOlnJaP98pDu1hnhAH90/Gy8GKOkmUAz4liBK1iSHfT0kK1noMr8kjrBjewzL0HU+ML/o2Zpsmw7ZI19LFv6Ur5YQwBKAutgNc4hnG7/htMVwsBsqdlcWGwOYYT/j9ZWwhQfET+368can3Zy7ZnPVtjKpN6eyuNx65tr9JO/uo3olnt1PY9qH+/E1S0IjCXI/EiEEn2lzpxIl8dDZuyf3507cYXXt9M7dFbPcYfdZfKSn7o1P5SfUteVn1Rd7lkSyAXdunLlQvCWIeOiDUlJLZ8XH4rqEzl7DrmI+8owkgPsF0b6Rc3Ee9Es/23NG+pyPfmMRHhhNO56bXPZix1dv/+5DiWB34977oKTNXaYbdAHRg/jdZbqGVx+eEs90QXvUnPFv+/aV51g/GchGZnz0OZ3Wj7+2bW9OMlur5+VvrfbsGd/Ktvzmr19ZHzk8o+Q253uCqEODzhW2uokiPAmkXntlY5S1VeJPkNasbFMurwssQfRzC2/aKC7j4nw5P4bEATK0nKJ+BKQxRnyAjBLhZYQMUn+EX5t58AkO5glcZnQMjqExzkBxTtczA9SPX53hMSRGxTgYg6DlpyWSwb4g9hMTbQKGBBHp9zVNsGNADNjanApZnQXZAT6AUEATiNQBTaBEW0ki0AegajMmAhbNU2JYGZgEPiWOgho+1HlKfslPL9yj++s+ldqXtm35GClj4ggkXWQHHCSFQCASWAvIwIKgDBgAXgK2kiMGCLyN9Y/mePtETwBuYN0XG6ACr7msYQ4EaFgDAQR0xx9I25M9pJs5FHcl6RDE04sSFrqD6IHzsi6AYV1rAk9AD7kXiJED4LA/ACQgVzKoBAIRwKvsp6WB4L7OANpAduQLIl6g0E/uGmdO4BHoAyatGfgjDxnJ5Nzsg30IHGySjhdQClqdB91wLhHbE7BQNuSMzOfclPS6MzTOXAKtO6TvASE85lHiYXPq2Td+Nsyu8ZGVPOxUgpr9WJMu8wXq2ZQ7kxiyBXqgDpyZF29+hS3RLfpKv4wD5CSIkcRFgsU21UsIqyvZpZKtSvxqK/kDMrNfvCWI2hDZ2CdbZbfkMkY7UjeGHeO3L/5QHz+gn9/IrrWxA7rKFuzP+F4M4UPOI79pPvoOyFiDrpfQ0DU6F5U4emnh/zTs/zXcJLF/oVQb3fXSoy+Mkpvsx1cctiUBd/7uBrknbXSXrUia7Ecyx58o+xLE9tlbyYiS3mcTtZc8lRhlp8bzVSUS5JHgOTPnKlE1P/tyJmTxNYmcJYj0j67TZ2cr0cSX7MZ1nmzWGeiTGLJp5Jz5BH3ZNXvOj+A3hz7+gq/Ar7+kj4zsPz/knJFnpA+vNvV8hrI2pfPTr8zX0gk+xfmZi+/T15c4z/nk+p0xfnzOWRKG3/3R0RI3d81+xQ9fDYF5/l9dcghsisMANR/grPmMYj/fwR/pE0e8EOHzrOMurSVZJEexR518nu2VXpkT0O3loYSO/btP87l3NswX+XWQmNfPPv3kVOyHefjWbIvdsWv2y87oCDmtRWZ7oD9IP7IfPPwoH2i/+uPVBlN4IStJ9KVDbBPr4LXFeBerFdOL9/rDekrP+swXT88Aun440RpwgL7WbZ4nHFlf48IQxpsXhTGaV2k91L62XlsxfvnxNbeX1/6spC9eJUAlSZIiJAFyrs7dHbiLknb1fJO70O+OtReztLs3d8w30FclfUHq4qd7F/fUkTHumA8Wk/EWe/VrFwe9LKWbeOBXpZcGfVGMl/7ZB144B5YVQ/FpY0slxSWAkj2JXy9k2B39gl/xIueHP151/c7T2WnXZh7naQ7/D6gXJ08Jorb0tnt1h3RBu3r6mo54xqsPz1OC6N7TBToSv7baW0+ZblbiIZu5jf/+/ft7goinfCn+1ljZWkffHaMNb30rX/LsGvUbs2u2nnma8z1B1JkQK0ATZ6QGWqBDS6j6d2yLb9ni5kAJ1fpkiKxRguitAeXwhoMRcZSAX46Q4WlH6kABoCRQeM4w42OQSADGi8+cjLTx5i5BDKQyrhJEdcbH2LbUnqEyvAwrI6LoEj6JhaRKIFD6SuotIictSdSu7uuVN3yMzdscBsshBFLtU/ABxoAQBMgJPkCrAAfoAZ3a8Cm1qQORSOBxBoAt8gxAKgEcINKztTov5yc4MWp31D2mH92l9r3rnuOPj5H6m1NvfO1PIgIMCP6Al1KADcgJygIy0FXCBSA4c8HW774FPF/56I6gyDHbk2DtbXPBX5AHWgJ5+qxnzxJEToW89paDUQrmHJs7EWzpSgG7kk7QM8mCeQM31gt02QswBGSoRwFKIBGoC9wBdgjIK0EEDrUBi0CfrzNANUDtaw1ALmEE0NUrjTMGoAT6rFWCSA4yVAI27oBt9AWRTgo4SoGss7Bv7c6lgCOAqWtjS+zHObFH46oLcgEbQdJzNq5kn4IjfnzVPdMd8+Fhz0pzs0eBjb2ak73TefPlC4yVYJQc0nd196fODpLDGZifLbE7OuWO2SQdU6ePgCVb1M822aRE0rMkUF9fAtmmdm1If4mexE8S59l67BIPO1777GWO9urGkRNpQ+0d4KzPvPZkb9oAYvevJLtxztY543Eunp1l5w68OGvzAtb0nF7TqZKjEhu6RyclgP5fw0iyWOLo6+LLy8sfyv7vQ7pNr0tuzCuxsJ7zdTZk5cv4EQkK22FvfQ2SsG0yp84f2C+Z+YT8Aj+DjLcWe/DMVpSeJSzm5qtKAtx/vtj8bNx445Bkgu7xG/S4s+Wr6Bt7y+6dmTpi5/ZTkufZWbLpXgDpj69x8Sv14+UbjDM/Ihd+vsC+3J06co7OWZt9OA9kTPJ1zyWc+o3jo51tvnq/Mjpn59fZ40HuATk3xD87E/eMnJ8zpp/OXZxjn4AsUCo5LDEUQ4FNQJcP4lP4hfwHP+H8S7zYMR3pTlunBDGfWGJrP3SBj3d/Yg47YCt8CFs2H/nNwQewGzJ5aQwXiP3+zQGJLfBNFjErn8KO2a12fsz89mAvfCD5kb0ge8OH2CVZ6Jv52AcbZcfmcT4wB0AbVgvjwXGBy+J7cbxn/Yv3POsT1+MRM+E6bfFbAwaIp3ZzLbbcudWNC0NUmt88yda8nndP1kDb1nwrhzZ82swN57gnCQ6CfeiXsytZrJ6euRc6ya/mJ90hHMVn1uYeIu3uCrk3sbU46y7pL6Jn7l48xUcvjOFP+qoYLmmMZLCkz5zmq6321qAXxXZ9CK+5jfVMz2EBSV3nIrFzLl7MeFmvlPiVHDqb+CWC+pTGqMO6nlEJonP3BfcpQaRT7sd9d6/pRPp3n9MB7eml8d15uqPEs/zaUG3KnldPtZEX4bn67BmtHuKzHkoX688mmkc7PqW+5EiW5l97uXM2h7GtY/zb3yDWqaGFmnTLFsCXEZowgZXVE77HdGWWAAAgAElEQVS2W1rT2CVrJ4PSJlxsSaKfW1Iuzo/DZHAcIINieAwKcX6MT3DlBPXj1V7dOEbpOX5zmsdz8+lnbIyOkTM6RqgEbhkPgMtYGA2j0o44Zn0ZD4NBDEXCwhFLCH3lkhz60uVLaT8zlSAKFn5eKlj09dCaZCKj/UlgOHmBI8AoEO1XCO2egT+gTwk8In0Ap2BhPoDKnAUPc+NR6nOuQKGA56ychzedGa27u+RukfvW17135/Gbw/45HTIKtII+AgSU2oAv4EGAFpQDE8AD+SSYztJ8vkhKwAVgzqagTVeAantzXoK/uYE4YEMSBFjSCwE750Mvl7zR4tTohECN3A99yXk7I7oEuFoDOCAr4AM4AUX20n6AL+0ID2AGjAFcATgJHfAX4JMkRto3QfTVxTMAqd5P/AKU+I01V2DPesAOUJZ8QBxQ5nzoQG8S6bkg0ttHZyAYsQf6av/ZhbqA5WziY4+e9QV02A8+86ij+OgdP+CM3aOz18fOtbENz3hKYJqr4GYd/O4XmRPhF7hLENmCNpRtmJ//sIYxJW2SPElh9kinJId0iY6VICrxSbi0SyDU2SP71KcN0ZnarUNn2WtJIrvWb026T95e7rDhEkc8xigRHrI7P+P0WU+pnb6q01f3bw/kNr97cnfGOgtn3t2ouw8+ES9bDVCvLtHtEizJCb2UKPY3spLD/fnp169f/5Qk6i+ZTL/pMf0lLxAOjDs/vsNaEiL+gkz6nDMbd0eoZ2MRf+MlkfFkNxaxR7bATtmjNdWtq51t+0pm3+Ys0TeXfRvPliVV2pw3/aaTfAdbcLbuyXySNbL3Esea9upZOztmv9lzCaK2vibii/A11osiCSL/oC3CS8b2q74+wX612QsiY3NuoliimS+TXPJpzlMbn+eZD7dXZ+i5syxJbJy7cx/dkbq7o6d0lI2K1wBrwB3ARCWIYgB/4LwDzc7fufMZ6vSYvZk3n1eM6H7Ji7zwc9/Oip6RjU2Zj33AI+yTHtAHd25OukdePgm2kWD4OuVrlBjIzugGnuI7e+Z7+FX+18vQfCSbtKfIOfDNwDhePphM/J352Aa/I9aK/ewWmPeVTIyG08JuYTaxr1hYTNdWXF9+/XgD6Hg8b4JoXlTfnaf5nspkMiYsYX7yeEbFavtpDnV97TEZPJur/dTePPbhhbOX9hIhdySZcV/I/ZUwKksQ3UPxwh25AzohprDzSDyKtBmD17154eGFAd0Na3oB667pqnnpS3psTf1IH313v0q+md5I8OiH+ZV0BLEdsdxYMRyfNY1BxmvXVuxvnLH2nT73kgbuZYOSQskfPvtxjrCtc4SP2SicZg7tyDjz+FACM8N1944/ShDdXTqRjuHVTh/SIfNpx1N7954OeaYjKB3pubmV5kzXjAmH1rf95UrpWvIYh7991m/e8jL11q/fs3FI/fJq7zz077h9xvdLEkQLdBhX+G3fujEJU9mBVDoYG2GUqJ8KUnLghfEgdUbFsXvmUIE7TpXTY2gBOXwLHj3rBwg5TX0oI20dRlqimLFxygyLo85YGA7SRk6gOUPIifipqISjvzvwBQpJNDhmyYw+5Geofn7CuMzDIBk4+TiXwCCwB1iW7ACNglFfIgKbAgHQh7dSXTswKagJZObzbH7PgIrz1M+xOSNnTA6OxH4ymJSz0n0uaXfnqLuO1xc/b4ncl+ApkArQQABg0BtjwA2AADIAByBC0DaGk5RY95t0Ru9sJeK+Kvq7xH6u637clTOlB/Zo387G+TlP9+0e6CI57XOJzII6fcCbg+a4SxSb370EDrx1Jrt9BIoCoUATAIaAJQA0INbbfWAsoBeoAxq1KQFDX1gC3vsFcQE1EBnILEEE/KwJ7JCFfEpgyDlLotmMYCFIOsMSREGFXTiPEsQCTWfNTp01m3PX2SSbcX7OzllmY85PX+CZXbJ35N6M0cb22SrbMK911M1nvHnIQD5zNYafMJYc6vSafMgzMo9nNoDP3PmV7I/O+CrAphDg2gsHtuhnpQAZYKbPcz8lVadvbE2/On3RTyfrY4/V2TWebJWcACQ5s+NsWTuZzK+uv3O0J3OSX39nwS+wPeAX+CaLNdwnO3MG5gBQnIX7cK7O2t0BofQlIM1O6T1AjeiVJIFO01tUwkJf6e8miX1J9LURffny5Y3U8UkwJTp0X5Jibj7DmnSandBjvsT5l8C7G2eO3IM+CaR+9wXUk5ctltjYl7nInn161o/UjdkE0VmWRJDHWPrBDugoKtY4V3drLnshO7tmo+rsFmXrnZ+9R9r6oogv0p/d73k3hzF4S+7yOUpy80v8Uc/ayJg8ZPSsXymxtO97PvbGB9IvuhGVDLq3+uiK/psgigV0U+n+6CD7BjwBS8ATBTLFYX6Lz0D8AT+1/oXv4VfoO39tbjqB1N0ruciXT/TMXzoXbXSK/oslbAt5GUSfyEsX3D0bIzObAsTFeaBbG71gq2wyWxd3+TFxF9CWOMAc+Uol28znOgfAG592ts0nkIWOe9nXixTxnh/3Zy1i8xNmC5eJhXjE8WK/emNgPP3hNzyexVGAWTv+AKr5irE7T/N9VOINPzRHa+3zzkkOfcrWD5Ma237qw6eNzGSHzSQ68JgyHXPO9EySo82Z0y/6VAxyt/ROPGHjxSn6VkwRfzwj/sA65vPCQ+Jl3hI1esv/mtP9Khd36NeGwid0hM7nx/GoW8f9m38TxNrFelTCiNd+9JPHOPoriaWbkjtnIrlD9uC8kOSwsiTQubFPzxJE/ZJFybbxcJYPK7Bdd9xdwnm1pVf66k9H6NjPJIj0zTzmjMylrXZz9ry6Rm/SV2N+RYJonea9SV996XB71X557cUZKO+4fTbHe4LowQCbsUiTKttoJZ415CatX7njn+awRtR4JTnMj7oUazFMSuFnphSR0TAsBsSYONNACqMDXoEezpTR6ecY8Sq14VeaiyPGC/hlmObBnxEzOsTQMzaGlmNmKBy1MhDqrQpDYCSMW6LnLYg3UJxMPy2VIEoOfT73BU2fZMaXRl/nOJ2AOLnJa49AHnDI4ReEgDzAInApEGgrSQQSjfEseAk+eAOW5lLvOaDpPAPKztD6ZOGw7MOdpZiV2tzr7dNWe/fsjiVxHAL5JIYFZ29kvY0XhJWCdEmVYKyOV7AVEH09NF/EQL358/NVfdaRREoW3YeEkfOiW+5OAE5HOCn3Qc7sJJmVJbXG5Yjpmzd4zofOcMzmIx/Z7QHYAZDsCSCyDwAU+NIHbCB7A7CAUNTXBGAM0APkJHhKAK82z4E/CaGvhsp+mhcfAAfQmc/c1rAeOdR7868kF1DkrL0oEEQEA4BMXeCwbwFDsHIm6vqVghK7pVuAM0BXckOf9DkvZ8XOzIEEMKW5na1+xD6Nyb5LNOnn+gfjUUHaPRmPH9FtY9i6Op/ADpB9klE//UfWjQR6fGyJHUkw2JtnLyzoLkAo2ehnpYCnZ7wljo1jn8YifNkm3QE4rVU90Og82SnZyUpGfNqAPr5B0mi8+fHpt3c6isec1sJjr8j8ALlkyB74EufhLgAK594ddB7Olf24R/dLt4FmCUIJAYDNBui2Nn2SCXqXftPJEhzJYl8XJYPq9FjCiPrbRKV+XxfxSHTosTWyETYmabQf9wMc2xdy3mRG7gM5A8903jmQma06F7Zbwtce2Qm7ZTv63bNzNb8x+shUcgWgO1P3gJyf0t1Y13zJzkYlh9l5iZ6yRLB6z3yAurHGVaqbS5+kmn+o3q8NrMs/KJE7QRJC96RPibov8+ZT4rFXe3ZW9hPRDT4l3+5ckURSH19TEobPebo75xhJtNyNUiyjm/xQXyb4b74d+PTLEiVgy5fwy3wTv2Scc89f80cSQnHIHblH+mJ9ciSrMr2gA87GPtk9e0+P2HkvIsxlXgkinbNWyQDfpM5GNzGkP+yYnZEXtihBzLcG3D3XD3DDD9rMa878TzHW+bEH7fTPz3LFyzBa2E7MLvaJ6cX34qLnxuDVXgw2rvE3QYwXT3O2ZqV5qyvDmNpbv9I81RerGoffGvqRtZNZ++5v28OhZJekwD3uQVJEx5A2ugbvwX3uYJP3kii+0znzn/StmKYUe9xT/WKWGOtO4BT3CSO5e3osxtJj8Y0u871hD+30mk5pQ2EUdXPTeaVnY0sU7a05YVpr2U9kLzCpuK+uXVInQVQvSexFDbmdCZIAOitnlp32Akepz1z6nGdfZe2/Px1KV7pLeqbNfUb6lrpbvO6++8Wvr/b0TH9j8JsLr1L7tqnTEe14jDUPXrkLe9LX3JXlR/ErjTdf1JpK43aMtkvtuTmzFXxkWJvA05rVk/v9bxAJYqCJMTVhgrSZBuI1JsGMWZ4d/zRHgijNUWnONmeNNmNDSCJFWSguA9rkjaJnXECbhE/gBRS140X6GCDDrI+DBqCAIg5YP151pbXMYYx1MirJIVkYIUfAqDhpBlWQouDefvjphp+K+ns2X6QkHZLBfmJqb35q6qel3uD5KufroXGMypzWIrO9AYGAXcmc4BFIBUgCfMDqEh4gEvAxBmDUDzAGHAFL81rDuVhHn3WdkQRVaf+Crq+77i2FrtTmfm9feqO9e2ZAEmIOSiAteAn8gi1QCZwpPQvMArVn4EGAc4/OWNJWYKpMhzx7g8TR99XW2UsYfb00XiLv3jg1P/F1L+RceVduCb8AzNEiusI5c8Z0paDvTshObgAI2QcAqwRegSegKEClDegAPhAgFsgL+PVFATgMNAbYgD1fYgBAoBmpSyCN6y0/ANg6wC2QU0lOcgWO7YFuCBqCBN0XKOioQEP36Sp7wKPU726NA5C6S6DLfdPHkhv6Rr+co6ApcDnDzjbbZMtsEwHU7LXEkA1n59Y1R7xK8xtvHL2m09XNQf+TB6jSR3bU+PyJpIotsTuAELD3TCeBX0BTXVIM6OGx58AjIOlMtLFHaxsPsNEZcmhXIjZsTWdWfwlhdlty6Czxs19j7cV+8dmTM1Y3v7nU2xe/AIgDwEAyediYu3Wv7hovMqe+7s3ZGiPpo2uSBvqF6Lv7p2MlDRKn9KwEwlj8Eg36KfmQ8Cjp9eqzZwmiv1X001N/w6ifjpujhIiduROgmI+hf+7N3tybEvnS436csTtzf/khpfFe9rDlbDW57cWa+tx581uXTem3JzzWd3bFFzqs7vzoBV6y2//avXNA2TxfUHLoLDyj6nt27iOKp5+Z8hXq2uOxbnXnybcoI7KhfI+73uSxBNFe7L8zkAjy3X3ldTee6UQ+0Rnyh5V46aOzVHcXdFQpVvE1ACqgCkSLnQA7n97PN/PVfHQveOk0/8LP0Gu24n4lcezXiwR3np/ml/OH5PHMP9NZJV3G31il+6RbSraRTbFNWGVf/Gb/+OkfWyQTDEL+gLmS/0WBdkmLPcMO4rMzEIeMp4/WpfvODDlLcdYe+QdzSoLEuMV24nZxTyxE2sT74mPYTp928XYBKb5fnSAWl8Mdytp2bRg1rJl85N828jV+92IeeyE77Ca5EVecVYk6ndPuvCU43Y24SCcldpKj9I+eoZJEdo+KY/SRfhrjT2SQ+4RLJFHu21x0PswpSaTL5oVLSxrpemRecVWcU7a+Z33Gh1/U6VY6J97bS6VEsMTQOUjqPGtHeJ2HPfSFEQ/Cr1+9L4VwV+enXcKI7FmSDCPCbelb9+hutIUtlfrqd6fdbTrR/eLVZw585TL6tTfOXM1724wzr3Y8xpYvlSDqr701yo9qVxqfDu6a2o3bMdqWGm9cc5aP4Ws/9eNB+2wNvL81WYcXU8I/lQYmfJNXxp9Anrdef+vuxnZecrQRh9rBSyIYCWMoeaPcESdIyfVxtsizfmARIAJgAJqMQylAA1IADh7jm18JEDJcxmMNdSXjZYTImxzEKTBcxtGXQ0Yt8ZDw+QrqLQgHLBn0m2rkKxySqOCRSBrDOBiRtaxPdiCVvAJiyRzHXrInmAgwCMDxDPwINEAgPn2AYzzmMa85SxSdizbPyg1izhNIZLCcpjuL6Ec64l6191xZm3tmmL6ecgKAEbBcEBOkBa8SQWWgVWDzLGgLboK7ZI1BSgKRuVeH0ity6CM7fk6HDBJ291DyLvmVcOK3F+PVleY1VsDgMNND9yQh4WQLAvTIXQA1wAQAAWAgYEhbb86BIW2elQAW4KEEygKCATLgDQAMFKoDcdoDfpLCEkVtAJ25essfYLUOIBeYA3qThYzIudM/iSB9pwcFw2xBYGGnAosA43zcjzNwZ9YDpOw/gOLOgXIAio7SO+Rcs0Nny0bZJPumh+zRs2CXfbITbeQQJK1Nt8xnHH0uoaHXdD2fgY89AFQlXvyGsXjNi4dMSnbErthZIJBdAZfuGyhT14cHWCyZ1Mc2JSCSEvuWpBmfHUsGyYLU9bN3a2b3yavP3vIPSuMq1e1DaU/Or3ntwzzanAV/AUC6L4BSAuvMACPB2107A/fRvM7HmfAj7pWOldjQ13RTckRH6UE6Rxfol/UkCvSOnSiRRIzOILaQjpvfOnRckqhE7MF67ECihN/c5ErnnLtzpnfOf5NDPsWeteHjh/gedymxc4/OR0KzcrJb8klszGt+81jbXtu7ujXSKfpb/NFmfrzOTcJlH30RtB923HOlNnvvuQTRHOpK87D/5lsfIanu+d5bieLeqfOtvblLDiudBX/SvdmTNomi+3ZOyJ07R7z8jj46wR8i5+f8Sxa7R6V7oNdisHgZcAWkxWExuF/j8Ef8Mp/AP9DjfLVn9+DOrcUnZb8SQfL1IkCd3NYnZ36TnuIxXixzj+kLHTMfferlBHvlfxB/ww6tz1+UHLJ1++P/+FVJATtUluTyw/Zuz7CDF56SRDzs2rriKbn4pUj8tDc2bk2+ExgX92C1AKmYHRYr1leKh+phuo2RxsSnXlzWFhaMvzkWO7Z++HH71Bc7tr55mlOpPZyqrL/1esZbW/ye7Q9eEO9hNP6vGCfxcfbhvhJ1sY8+epY4+npNF/Eai+igmIXEObpXTNNvrHF+6YTcK5xkvmKvOydDcliTTpfY0RNET8wJm1jPWmFZdb48nEsWPPTNfJGYb1/K9tuLGImdc/HcT02TrS+Lnksu1c2jNM54+2qsNuclaYSDfWiBof0KLH3bu0nPVgfqX7011j13v/jTS33b7jl+c6H0Srtn49XNcXXNs7yljxbmXv1Nt2tffW4f+lqnsUrt8VTe9uVP9mTUF7+2lUH90wRxmZtISRCTWQzP0vJVvwli/G1Iaa4V3vwdeADfs3o/MwXSEEdPkVPswCLwA6iUIOIVfFHAKODJQfcFrQDNSUbG4mUsGbE1c8xKBsQRMxqGStEptM/iklr/Ya+vUf33FhLEkkSlJANJcDh2wYxjYCQCgn0yYnsSKDh8JSAGnCGBBRhBgLhnpWDT23HPQKg+VKJoHqDEWQQwq1fqj+zfWx/JVIbRHborlJ7UfsvumPH0FY5sBVTB2VvY3nIKZAE7pQAHLGgHxDgaybb5ShLpzBJZUTLqE7DwIwkjSn57aH90tfZkN9YZcGp0g/5x+pzwBgA6JMgLzuQFfpSARYkgUOF524HPABUwDZwBYoFf4Cwgpw0wRPiQOn6gEUBE2gLXyoBc6wTCAbi+8JAxEOzs2Qu9LEjRewGJHdi3AKVfW8GT/gLE5gUsyRd4BK6sBSTaPxBOZ+mnZEUiRN8BObqnFEideQGPjWjXxsbZvuQQaaPj5slm6LW5PavTbc/ZgWSLXWlD1lfyESWgnuksu2J3ACBQx7boL90FEksQ2aIzsC86C7QZByzqI58ksDnxaSNHfZI9dWvgxaPNGPcCaPIP2pC6vVRWd0b2YYyxCL82feTp5YySvPYLIAjY/J07pdvmdD75B/LRcTpJ/yQd/dSZLtZGFyUq9ICOIfplLGIPCIAFxukGKqFgM/SG/rAPZC5tgDodI4OXI9r5DHOZQx1Ql7zxOcAxnXMn3Zm7cqf5IgAbkNaG172SOXkr2ZJ1zE0fnB1fRQb2Ri4JonUk3XTZOTrf9M86eNl39uq8kPO0J3X7y7a1OWftzrh+PMYosz2luzDG+O5IGa85GoPfXSF1fVHP9kVWJAlV2rO9liDaE+qe2Lyz4V/cG76SLGdbf8l9PsIzPUD0kw2LxXySBJFP7suEr4cAtmc+iY8uQexlnpLfovvunR7SD3eU3yYj2cjppQW58ZEpPchPGpMusW9zmZeu0Sd1Nuz+Ebtlz/kROsOviBtsk17wccA+PwePkDm/x/faO1DtBbOXt5JFmIFu03dn1rllC50vX0Uu6/HZXpKKeYFY8bvYqY7Cb+JhbcriY/zxef47E8RwZ+sVr8OdlfrFdhTv4hVt8e5+YAS/8JIEOXuxxVkp3Ys7UPKNSgSXuAd4zpe0+Omqe3R/SIzqwwXd5Gfxw5Alh76E873Wd9firrr5JViwp6SLjkvE2IH1tCUTWcVo+pPuqPPl4WiyqCO85Gy/4V7x3bzWJAN7Q+olir4m6kfqZCK3EtmjeZzR5cFv/7C00r7ZsZf47rV7U4fjwmmrl+E3/enC6qQ7Nk962bzakOfGpd/Nqb0241vfuHQHbwkivcdPR8uLsq30Vmm8cTtPe2qsMtnxRbfdc23m2Hm3T7v5alO+/cQ0YTDs4ITbAQmEz2JNqPyInsY3tzHmSfAuo8N2oDkTbS5ZgkWZKDDKUapTcgot0HLyaBNEwKcEEQ+gqY3jBZKQtyi9FQ8omcPc+FvXM+On3AwPUXZKz0D8FLa3lt56cNiSW85FIlhS6G2UL4r2JUnCJzmUXDJ68zFIxksugQSgLUEE6AQVADKQ2k+aOHp1IEXQAVTwBC4FHQHKWMG1IKUO7Jlb2dvNwB8QY+/k7HN/+qPsHjOs+rrneErOfLnzxtI5A6UCcm9YJYgCmeAFCAi6QJmgjAA9QdpevVnzdsk/Rc0oV3+shejRyuW5r4glldrS0eyD7NWv/H6CyoFxtvSPI0UcqzZ3h5x3+wF6AzdALlABYGgXsJF2wBe4AqiAX6ArMNab+0AbsBa4Uy9xxK89EAnwAXLaA3TmB2pbx5oSOWCIDGQDiMjkDiQEBSE2QE+zBXvvDSa70CdIsUdjW5vcZOxrpufkALSdFb2l30CVO3amBTzr0ENr8APq1nXWvRwSsAXEkhh3wM4lVcpAGT1H2YEyn8APeMZrD+yEriJ1Z8HO2JekQWkdoNAeAEHAC1gE1Og3fvUSSn3ZprFskm2S0/6zWe0luPi0Oxdt+MlCJmPU2bB9GGd/2oyxnxJd7eQxn3mM52vsBfBmZ2yQvGwfKBGsnS395gv5Buej39mbD4ima0gi0k9C/f0gXexfKqWb9KBEgk1LEowvAQRqJVxKsvAP/IA28vEBiH6xK/34zClJkjSZUz8++mUufL2Qci9AudLdSQbdm2elhM15pJd0UzubZb9K8yrZjLX4Xj7N2bFp+l2yRx737rwliMi95Nv5PPwoG3eW2bE9qdtfiZ622vmAzh9P47Sx/c7FfRjvHpQRfrzmwZ+/IIu6dmSeeNg2Wt/UHvgTfqXE0Tk4A+flzvkYPPyQdmfI/5SIuS93hx9158a6EzrIP/BLwCVg6etDX2DEYX6av8hH8xfGeBZnPbMH89EfuoHSseQkkzv3jC+fTR/pH9noD91Jn9IhukV3lWyRzdABd88G6UsvINh0do5H4sDXwSH83Jb67E0chDUkFXwfPaWLZCRXcYfc5O0c7dG+7Zf9Oy8xMwwn/hXbxUDPUTG+UgzdWAvr4dVWHN45wgZKvNZ8AtHbFrgOR5o/WWuzxs6pPdo11VH7icdze7J3WAGGk4zRFzFnEy4YsReY7ok+SYgkTvCcJEic5DuNp3f43F34Ul0/HOkLsA8M7rI/faHT9Nu8sDA+Lz7Mr84/t6ZEzdrWFTfZBpyqLF6SESVHuIVukSnsy9eTt9IYe5AkivHWRclU0lriSBYJa8lgdXslr2fjzRemsJ+STvPBiV5c0KPujz6VJ4Tt6vOsP53znG5213jTS/3ate0c6VFt+FurNZT60x2ltpsgXh1OjyuNMw85mqvn9Fuprz1U1t9z4z2bI/ka3xz2p76y/TBBNGkLNqG2DsuEtbdQglXGE9+O1UdgbV1QpQvta46yS5ZcURhKmqKucQHoAi0gBwABcRQdQPQcca6UnyPkoHu7Dgxqa3xAMyPJYDJiRsfgMhJKLjD1Nw++HPrHUHw95LQlg5sgepYY6pMccgQlh+bi8K1tT2QRBIE+8iZzAWQTRMCkZ6CnBDHAKfAIToCkecxrfiAvoKwdYNQmeOFBZOGgOErK727cIWIQ7jDyXF93ra379bXPGXBggCxZgSbBFHgTZAWyArZngVWbgFaAFjydtZ+E+sdozLsJYjpELutH5JAY4i+xxLtyk5/s6X77ND9eCS4QwnnStRytkr7QPfoGpEsWAE1yC9RADxAM8ABIQEcEIANJwBIw1ReSAFogrAQLaAvkAW2e8eKrHfgL9OHRB9ABcSWI1YE1ZH0yIjICG/SGbtLRTRQ5e4FH4NC+fXTIvltzE0WyBjTJbF3rSH7oMWAu8RI4vCEvEAo2got2Zckgm2b7nsnCpiVH5HYP5kz3rcGm9CNy0vtsjM/IDtiIfvdpfvaAj31lY+Q0N6DlrukrfXb3dJp+s88SxF7gkCP5yKienZYIkm8TPbbPpsmnNI5M2vGSrX0Zp38TRLbMvsms3TzG01lysbuSRLaJ153ywXwg30TvOwvnY04gl+5KHOgekrj4CajEUN0/MONvBUtQ6CWdcPf0gc4j+i1RYBeb2DlPsiHJlHOWmFrbngFzMtAryak6QLzg3v0A692PMd2bee3fvMgzv4PfedEh9wlgB76VbNkaZHJmztGc2kuW7JM8JYjOW+xxR72YsFZfRLN15+mckD2VIKqXHJYgxmf/+PIB1T37eug++IXb3jzuAmW3SqSNPBIYkY4AACAASURBVMmQjNqtnazs2R1KDvkYe/dcm3NB7lhCn//hdxA/uOerTg+cu/vkU9wDvYUJ6CcwCjQD0/6BOLHBL3MkiHxCoFg9H8F3AcfsgO9x316SuEN1sUdZopoPx6uuHY9nd0+n3HsJIl3TT9YSRDYudpHd3bN3ekWH+ZNiO5nwhUPoCzvj1yLPfC/8AEvYv3mtSb7OjJxiDznpGHKO4ilecpLL+P7LC/it+Fds9BzuK7YX64v/nvE1XruYq6xPf+OVYcYFq8ajbVPXlgyts23mQ43HG7VuPEptaHnakxJWgFfoFdwnBqZPxfowJ/9Iz/DghRXVxSPUi4lKflQ7LMm/ukd4EPly5qODxFSiVDKlhJ20wZ3iojbUTzZL1IqVkrnqbIVMqNitTo/gF8Sm6F2Y2z7V7U/ZHpvDnK1fglqSl2yekX5nQyaYskSzNjz2pw8vW/ZRBe5Mx8JhSm3pp/tafYs//eu+lXjDhKsPe/e1x1tfaxiPJ91RaoMR6Y119V8d3ud0F9/qYc/pcXzpa7z1rwzq+u8c8TSH55XlPUE0MIq50qBdFF8HU58yAZpnS/3xdHn4t83huWBl9Q62w3URPi9zXPsmIyAuOUR9+eM4ATmkLulD286pBgAFZsDS+BJJJYPPKDIaRhEoBUwpNuNEnEdfDwUlCWJfEPuK6O8PJYq+HPoHafQLYn5OYH+MgqOwnvXJxNkDaIG+ACRgCRwqASTgRWBTF2R6G6ldwDFOCSwCUsCxfZcgAolAsPbqnuMhkzdbEiN34966V+U1xPrSG/3GGCsA+RJpTvIJpkhwBc4K1D0LXgJsYA1IABQ5WWfpi2YJIv1BraW0NnmSsz4OR4IoUTQmvmROn3vWn37ag3vj3OlfjlRJ9wRz5DyBDXtZkCHpAnpKwrYEjkoQgScEWJUkAltAtBJAA9aAPaBwgR0wGIgE3jzjxWMu8wJwraEOwAbq1MkCpAMS9EdgFGh62ycwIM/OQkmHkeBD14AUctpDMqsHKslGHmu5ZzZJt+kCkMQuvHwRDAU+gI8MBRvruwNgit2QkW6weXZjPnpvTntAAJk24Ew7+0B4yQy4sQPE/pD7NL918LGzbI8eG0+PA4Lkd++etUsM6IIkUd3ezGEcPfFsXiW5yEE2crJFfXjJj8fe8GlTVxqDjNGG1Htm7/Zgvs7AXmvnQ8jM5oBIiY45+EIAgi/ll4AHZ37HusN0UrJAL/dfGvUPyqD+ZVLJivs3RnJSAmMc/aAnEiaJBIDLB/QFRN15ko/8/Da/R2/pufkknvSXPZVs2pe76X5K4s0HLCudAaBvLXar7t7cNx1lDxICvip5AHJj3S058NH9XvLYi32Yh1+nT87TXThHd0o29ihhylacj7Nwnuw5O3au9ugMS+zsO8LnHPWrL48EURsqmTR3iXvruRfkmY2WALZG/dpra078JfzqyBl0F+7D/eTLnJNkErlDZ+dMJZIliCVkSufILukhIM4/9PdLQKWvYeKw9pJDPopfAmz5Cf4K6GW/7tRLAffANrpH67hLuuHO0xP37pl9F6PoCTLWXPryB+bQx067czadjRfL2XR2TU/Yq5gCt9AXMblS3T74R3+rps5mxUjn5vzIaW9K+kV+8toP/S3esn1nIxkS6wKk4mAxMAwXjtu+Yn48jTe2+KteXG2s0nwlf2HPygWwy2PME1l/ZWieeOvfUl/yal85e6HtjMUcuI++0R3nnS8U+/lIbekbzFpSpfSsjx7iNYcECv6Dr8KOviD6cgZXSpL6Kam4V8KlPZJMoY2RYmXJlhiK1zPsmvzWl5iJ19rcP/nJJobCaPZVstizNv3IvpTmIV8Jny+DWycDrEwudfKSB5XklhTWR2ZJMgztl2JwHtwWwWNyB/qanvWczulDntM9d5z+pbf1bZmOxFvZnNbEszqmrZwGn/6rw/vc2NZS0kdrKeNd/UyXtW1/c+lvPvX46m+N2pvjhwliQjWRyTsUG2+xBNC3hKdDa2wXkFBKbSWFHSbgHgAvQcQnAZB8UV6KSUkZWoYpQJTgBeI4VYABmAs8aAMaEX5OOjCIt3ZzcMjmtw7lZ9SMhhHsJ3UGzLh9TepvHhh51FfC/h9EX+B8PfS3AgKYMd4aMRAGyjjbjyAAOJAzcChwBEwFFOSZc/cGUqBTAigoABqwDCgCvp2NIFtSaL3WVDo758HQyZ2BuqfuVZnBZJye0wWl9u7W3wwK5OYG8ATNEsQAl+AloAawC8ICHHBgX5yRn+3Sj/0SaB3EiSjJkozpXLqGRwBYfUvu1XvjN7G0pvujk+7LV8R+nkHPnBlytu5DQBage6sL/AjgJYYlYxJHFHAqeQMYgSuADHC8ABIoAyQRwIcAQyAS6Q8oNkeJIEBmPcCNHJ6t67mvOMA5XRPY6H9BBdCqTncla4KNks0AW4Ag2RHZUaCQLIAjcAjU0GNnRk8BHQDIPbMzwU+wQAKINkQeQYo+uQt2ykc4fzos+WI/Eiv2k92o90LFHXlGATaJh3HmIBOfYU4ykW/H0kd73QQREJOEuHtJiD42CTzSefLYr3FktLaSrZKhpNFanYk6/hJBdfyIvCWH+OKxh4jN2wOfYr38H9+n3T4CtmyQfGTBj8c65uIvnYdn56Puvtw13XG/9Mjdpnv9vFRyWIJYwiORqd0XRrzx01sJCh2RgNJJusuWnKtz6qWfZ+ubz7rpsLHZlnEB/ZJEdxRQdm/8jrnw0kv3xQc5jxJod9lZmY9v6q4lFfg7D2fhTNiXcXQ1md2J+3XOfETnh599lEArnZe9dV6Svp4laM4qO9euvzGSP2eCz9kq8fAVEjy8eIwvESxR9EyWfIux5nK/295dKxuDB5mLD+Br+D1fXN1jibD9/oe5e8ux41aCKKpR2T0az38QFmCsBrYRStRp6UJq+X4QZPHNZD4iqk5Lzp4/IjvylyKIZEzm7o3Nilv8LR8BREcQxWPkkI8GMgOzSxD57l4usUl3SP/Zt3nZBzui43yGexOvilkRP3adbbOB+tEZMcx+60Mvsnd2ZH5zW089n4Kc9vKG3cEBdIX90RWk0R7pjGcgH4bw4kw9uyUvckMMI4GV7ZtuS/qSqbPbJ7uGScRD+O3ivDBc9Z43TiprC3gqhw83rm5dY4DUcOfmgdfybVO2xk3tc/vePj1vX3WdqT3CB17se5nvxQMdg/n6Sge3iTl0SSzyTN9g1cUFkaripH5wH131whwmRM798swdqLdOxA6p2oRYaaP3Ea39giheNla89Kw9Ehcp9CyZG3kUz+2tr4oR2kit5zC4HE4Wf8mALpKDsXIpEmpua7SvzmJPyVMbPW6vcvEennYH/u0HHyn8akyC++gqbBbGC++lb+Xdp9wdd8/bXv3N7xhrNU7f9Iz+6KutPurS3ad8x7Zuerhj03V91Ht+mk9dfW+/Xetp/Df/SI1DOIxJSgmiZ7m6Dt3mqk9ImxNM88g9b5059HeREQrtngPhXbh+QD5yQqEoYiRxDTAHGjj3LAjnTDlODpYD5HCVOdgFPACS8d6W97NBRsHYKb+AwniQJXuhyIyY0/C2p3+YJnLYz0zLfe2SOACBi1MwjsPxVogxIaT2br/2DvwIHoAcQAlEACkCicAijxAKThugBCp9CnJ9eTBnoFeAUe6ZTCTPBSd7ckZ/d4dQrUHee8w45emEu3Wf7tFYPxdwXoBWYC54CqaCGQIYSFMHdAlqUm9DnYn8fV1e0moNqTdM1kvHIoc9p2/3TOl7emr/xphLsNCfY6KTHClS4oUC3aE3ckk9HUTancfeAzpyAAlRlAeaAk6AZD+7ApqkSCGQBUwFrABHgA14C6ABeQAfcggMAomeA3XGA2KAM5BmPXsAvquPMALWwIZzsD+BhdMv0HH8BQN1BQd96RwibJ32HEF0DsBRbl0ghb6m9/SDDNkgOQsW/tZGwBBU/E1cZeuyG7arv7XdQbrMhth6BJAdAYO9UAHmrM1m2Je+9g7EZR9LENkj2zOezQF0xtPlXmo4DwAWkAQszQ8k6mediGnrBRQji/Q8EhcxzGcFMPWxV/aarWtrDnJU7xxk6xxy7foZx/eRH7kAjhEdZ7NP8/MbZCYZZ1/Ob1/27Xz0mr7Qa+X02J2ne3Q10lJOXxFEP0H9888///1vK3xtVBe5ibDQeTbBX5C7MzofEIywmFffdJiO0zH2hXjo534i8e7JXMCyuvwOvUcQtUv8lft0Vud3f+RTPZBtrGd6wLbZk/Xpv9wY8SfgL3cH7mNtRX/2gWhJ5MaGJeeLZCN5ZCupl/aZD1BHhsaStbL5lMmSrIzJb6iT+JR8S3vwrE0e8TNWndx+tCmb1310b8nAvSD7ZGMOiY7kj7S7J7KXyEVyZ2TLhtifO6C7YjKQDGh6aYQwAdx+qgcci+HALHDLV4jncjEdJnBn7o6/gCvcD30XH7sfa5XYu3uU7IPduD92oswu2HqxTXltif2wY7ajv2dji+dszFr2QDfCLcVn9kvfxRf+lx+ETcwlzvSnDOSFTNPr1W3yo8PsnC1oo//2A48A3+JgOFAsXOy3AFR9eE//QOv2CS8WW+vfvIFV+SbjbtvOr609bt5ed65X5dao3XP7kov7cAbsBsvRKdgN3pOTPaIX0VEWA+kbXZLEIzgqDIlIIm9wFbyIGPqFmQRX9K/Zwzjm66sh3BkZpNfWFBfNpZ/cs+S5ZIy+2s2FENIb5cbqq97e1IvzUi+A9Zc8sx+JPXU2cdf52JVyfZSzNePtxfzmEdezW7G9l77ybFk9wgw3S+4BUXQn/ruyiCLcB2fCarBnOibvOf1LP+5drw5tWf/VtTvPk+7Uxzy1y9Pfm+/8T/237qN5mrf+PW/+avxLgmhAwnKwK8AOu/XqCB6Ajgzsc2O0S81rDmV1EYrGRSS65OopAjLG0QOBlJLhReYC6EAh5y5Fsjh5jpWj51A9B5I4aeBJvbHmY9jmT7EZAcVn9IAxI6LUHKmfHSB5FJjjWHLoJ6QSpyIJWL4oehPFAfhJQQCX4TAob2MEAwEA6BI4gB/75PwlgEQgAYwCqJx9Keevn6DlfBx/Acy8go6cXHq2ppS8lIFGDsPe9yud++ne3aHn7rJ7TSciYu6Ws+UMnde5IrT23BtNAU6w6uvLJYjq3S3Ze5uEIJrX/OnPJYj2F3m0n92beuPlr/TUvObsa6OyN1qcNFIYwI4s9gWanrkn4BLxBXKAZ8CzN+SegVfPEUTPwBIAFUGMZCFUwJQEfAXWgLLAH0BYua+IwGGgDlBrPmsgh5cgegbw7QnYB3KctbeEbFHZXQoAHH4AjK2wJXrnrEtw23vnsL4+ADUdpZP0kw1bj92yC4EMKWR3Aqey4CEXaKzHJxS03Im5ACnzsQMgLFtgO9kP0A/syYG6wBodNRZQc5f5FXYZmCMXgBGoMxbYdN+IhtwzAso+6TtdDzgGMI23r4Ci9ZWzf7l2ZwAcq7c/Zf7BWfNn6ulddq4+uyZP5YCpPuxcIn9A2b7zI/ZKTtrs1zmSnTbnbhw9cZfsV4owIgP0DXlEkugtwkF3I0D00/9niBAiP8pvb2/vhNFXxYhO+oyIsBP+wJ7tia6qNxcdty67sq6+cqQNgHbGALQ5lIHlCKJ2Noug9NKKfvBHZEeG7sRdkTU9IA96HEG0H7ofQUR86A3dNF5Op9ydu7VfdpFtsBXkit12LradDLLz2j1LyJk6/fZrbCTRXJE5d9B9GMNvyHvhpG/PjXNn2hsXGTSXeu3uYAmivu4kn8a/0Ank0Hm1ewlGRhFEukT+7pCfpFNkLLaxGbovbgOyfDG/wCf4xVEEEajmq8R0ubi+Of9Af9whEM+P8ePiojjjjsIOcvHZffEJkjhZOx8BS9gXvWAb7dV+s3M2zCbzRfrSKTrMviKI7Ng+6Iq9WLc4nd3CI8C9PVsr20P66DDdptfqPfNHdFWiz9okOs4/mc+vfMTIBckB3c1rDxcu8AxTyiV9bmp84+pb3lrAbXUB3Z6bY/PdT/3kO8/Ts7o7D1zg541ICQLXPzIo/kswnj83kSJ2ZOilKdy42NGLDOQIWfMSw4cC85G35B9jQRDhSdiQPot75jOWjiN/xlf2JVOfUl82rUP3I4naI2fmkrTpLykbYy3j5J4la0UwtYn5bK4zivedVR5BvLamHzwZydQ3suy8iKEzi/HKvQQmK/INa/tFXh9c+rLoz376NRk8Fw4Nm4b5XulGetL9X12oXd4c+m59Y+Xp+u2T/j7lO9dt13brfvXzO0G04YSFqHUAuRSx2/oOu4JpjoiCvEupLiK4z+aofsG6Pi4TGFffPuTICWIV8OTsI4dAJEAeSeSke+MWIeRYOViJs9VHOYCl3fjeMiJrKb1yX0goNgNhbBT6EkTOojcd5eo4AgFL4kSMYwTmYYDWEpycxZ4FLUEGaAjYCiCCmCAigAAaBaDIYblAAczpH4gxXjlCKLhZpyBHLoJPMpMD3IzU25qIlPvpPumAu3Jv6krq6tOdys3BIXI+Apw9CZr2KmAJ1ICa4CYH1gSxvsoEEOwLGff2CGkzr/lbi4OI9G1de0+f7bF9aXOe2lZPtS1BNLeAwZnRQ+AakEgP3SNSo8792T9QCuRIgE/gx3NfEwFYYCiCCEABTUsSgSmgCqACwCKIAciANKAGpElAozxQB3gGQq0BtAGxgJmyhBwCrEAuYgv0AmNIIX1FxNgFm0AQlXuZ4hlgAYSc23zO0ZeCSKI6Z3bPgB+iQS/YJhnKASlyZHd0sbeLyl4aAYTa2A+9EJTYMRtn1+aT2BP9dx9ydhThAZzcEb0DoNRLxmQjfIrETtSzvwV0ys5gfMTDubz4IDskkV0q64eA0Xl17Dj7tLf2yVYlMghQ9mXBHpxLe/t0NmV+Deh0fvtXH7AkF2Xr6addHRmrs3/7zpfYv32ShzPbtzMAk2zT/tmwM6fbveTpqzmiSIc80/u+LNJr+ienzwjMkhoEUUIQkUZkZ0kk3ae31nWH5qLr9JzOWdeawC8bi2h4tndj+Jz8jnOry+fQB3PQYb7HGbWRGxmSvbI7IW/3So/ITs5+IkURVj45PeI3EEQEwzzkwqbZidwYZAtpk7LlbJy8InT16ZkMyIvc9G8MMqet3PwROfWRQLlkPnnk0ThjyD7fo80cm9xD87pb/iZZdOeetUWEPbtPyX3RGfoSyXcf9JF8yZHu8rn8UV8ivHj1slbchRnUI4Sb+Af+opdY9Nud6Cvxc2xGbOSDJDbirvLxynxcZDOcIFcvfrJFeiFf+zV3ic+LPLIptsXO+AA6kQ+wh2yYD2LbfCSgz/d6do70uvhJp5cgatePDL3sINNIIh/lPGK02LiAtXK4sGf51gVab70+r1JzNbZ85719ei5vbs9i96ux9ZdbZ59v2TywBfLhF1QSLCR5Oe3DRaQOaYHvYDu4AOESl+A7Ob1C7rSJWXTTnxwhhuaV+5MZ8/g66euir2jGmAORMmd15kPatMORypL51ekfCazNGHuJ/BlnPmPaawRRm/7tO9JmbnX2FNGU97URPogssgUJHmBvyvACe1Xnme6aq3NYV9meWtMexftyX27JrxzWJksEHi4jT5wBYYQRYbew39WLdK18dWB16tZ73rlWlxq37Tu+tW6uz637nc//EkSkCxiW72GUA8YdrrqMruePCGLEz/yRhtYzj7L6+vUcmFdvbPt0wd6sUMR+88wJS5wkh64s5+gFXA5dysFzqsry3vhxqjlhAClnT4EDwhSY8ku+VPQ2hcIyYg7B2w1BiaL6SshRRBDlCKLcl0RvQ4xl7L2JKVjZf8AD6CioCCIbSCKJS64EF44/wAl0am8s8Gc+ASdgWfBJNtZONgIgGTBEhsbAImLdpdxdSd3zfe5OyzlCIN+9CaLuIKAl6AOgQKpAJoApS8rehjqXexDE+nmpvZnf2nL7lKqXI3Vye14dNqZ+2uhnKf1tPD2MfHJCCApSQncAB/cnORvwQSfJ2pmAUkAW2AF6PAd++rK4BBF5ApgAqwCV3HPkMKAGtAUQA43aAna1A4DqjZcibNZpjb549MXFnuwP+HVODp5NcPDZiHJJG6JIHoCRc74iiAgpAN8XNmCKjVqHDOmrOmWBi90IGoKHcgSRLVk/gsie6BbZr36Zj10BZ/QI6XEupCCQBNir06Y//wCImk9iI+ZgWxFEuQTc0VXgLH01FzCmXh/P+pk/ogUQSmzV3oBDa9u/tT0HNq2tTr98RXasThtgq7/xknJgl13rzx9Uz2eSuTOxuwgifwKQ019nMIafcV9yZ3QOduue6QxSJNF1ekPf5doDo559QUICvICgY57T53QZuYkYIjt0G0HsH7qpju6ahz4by0bsxZ06D7/hSxR7k/eiCTF0NslZ6qvsntwjgmjvgWz6QcZSukWeno0xJ9mYyx6QH/tjz85LVnScLpG7GMVnuAv9I15y55Ajhs6FdJU8k4e27Fsu9cUv2elHVvo2vz6V8wnqjOc3rBNBtNau0T3prw+/Yq78inZrNS8Z5Mv4AmVJfX4ImfTM/+hDh/KHdMgzX+Fu2BI50n++ASDlA/gEL2DFYjEXSQQqxXN+ST8vkPgHJJHc2Rwfo60/+XAn5mcPETV25N7YjzUlfk4sAsaB5r7mqNPGptyz+eyVDfInbNt9s2U2xfb5I/ZGh/IF+hQbxWhz0Dn7UObv+GNxxj7pnfHZMD0nM7pLl9kB+fE7dL6vi+ySzZOrvcIp4uKC2srhQsC1us0X0G69cY1V3/PW7djvzb9z73y3vP3unPd5+yqL/15AR+AQQ2XE0FdFuWckETlBUmBBmBDO8xEhkkM3EUMxi47Cs7CQOeXG9zeI9LePCGIdzHkJIn2XkL9IFWJF3+WwZWM8S/ovEaSzxmtD0krWs67++hRvncf8faW0butHPK0ZrqWbcDOc0FdFdsgepQgkexHfN6092Y+15PZEjsmXPHspRG/ZPPxNnn3ldUfuC2mED+G8UlhPnu6kB+lozzff9nS3OWqrfnVt67Zs7D7/7vI3BJHyE0oHKVenzXOH9Vyd+p7lCXoJgkvwvO36NS5yyAnteON2bOOBfW9XKImvh0hiTppzBEYBcg45gsiR96yOQ+VYc7TrtDlufTh1QFOwoNwUm4I/KS6SQ1GRRIHFW58IopyilgQrX7z6zTqjQnYZCyNxBm+T7WHBHqcveAkiApmgJQc0BRT1CCGQJvU2X2Crrz7mkAQm8wsygU95BHGBC/lyHOQeMVwi1d24Q6k7dX/7bIykTps3OmRFppwEx0HugjYZAFr26nwCHoAq4AHxApozcFicc38T2Pz2YA37ReTai3bkTr0+OQVnaIy+dLG27EDdzmkOicPh6O0d0KCD9K2yO6WnAIK7EawDzQFV4BNoVA8MSZ59SQhAAb3KSxiBKuBL6msAoCYBZnKArVwZwJMbs2/6A2jAqGQtAA1gtx/A2/6ACjbFHtgGG1HO0ZODMp1mo4Fe4MMXgc4DBHYmZwW43TMZAUzk6EUNWdJhIMmz4CDIsjv3LxewBAh62rr6RhDpEv1m3xJ7soY52ZA1kZ19y24/QD5bsr7+7CUbMR8dZIfGI07NFREExuisudRJ9Fg/cvRMv5XNYZ3AKJJnfutaS1IHWAZW7Ucfe4qctC9+Tlm9suS85qCLXgAZa67m5XfcLWAKQNq/PQKsZGHvgKc9kotnewco1ZEFEgXcu2d6RF8D+/QZKaT3vsYp0yv63xc6bX09oh90lP4iJ3QayUFafE30VRH5kf/xxx/vhIhe02/Jiwfzsjn7dAYgObDMj9C59M6ZnM+56AIZOL+y/RonJxd3SpfI2D3QMTImW2uZx3z6sR/2lSzoO3npK/G37oPO83kIYvYsz84vOczGyURKTghbib37aqi9L4gRPW3bL7nVLt95q7eOfbmb9lmb+dSbq/n1Ye/ZvBxZdr90pHrPxiUrfegCvekFgpyOuQP3Iq65A3Gf7QOo4jGA3gtbL2uBR2BTAl717VcGfEx2BPQClvqLQ+wTiaIj7oxtsEF3zl4iiHwgYG08XwQP8E32EyG1nn26c7rD7ti3tc0t8Q3sjd5FELVbU3JWupa+sf1+NquOHzHenulx5I9d8cGe+aQIdgSRbqfz2u0POREzLyAOD14gu/0uqK0tfPnq+c7ZPPUvf1V/56//nffWew7rbpsyfIBU+CoV2VBG6CJ3ETzPXlrDNpIX634q6ufO5CnBiRI8CFf5Cmk8MuMZaYQZjdefPtMrugQvRtzgx3QaJpb0k8TG8CV9189zY8xBX5E4c8Jh5pe01Z8Oi6vmjiDaj/oSsogAR0rrj8SZq3mtFWYII7AN2BduYJPsqKSvvZvD/noJE+m1J2t1LvuLKLJfMif//uSLH/CTVDKGG31YcK/3A0P47+pDOrd5elPf25YuPdVvXeWn/rX9rvwL0OtAFF9S3hQors2m1QHRhKdvfeQl/bVLEQF569QuX0CujzHqGrdAvXHaGBJACAByzsA3pyu4AuPepgGliB8Hzvlr4+wjgxw0x8rZ6sPZc4iSIO+tIoJIcSkphc3IKCXjyWAyDorJmBk1YihRTArKEXgbpI2z0I8yU3rz99UDOLM3+xEMCiIRuwgiIKZOMBFUlIERwUxSrw/AaQwQqCwvAY5kIDlzufWBFc/kJahxZn5e0d0IGt1Pd9vd1Ue7cvXGSNUhV5wtckV2vVnjaDguzgLAd6f2Y/9AlwAnuJERJ9BPB/bnA+kWcqjeXqrr6599tPerj3QxnS7fPp1Fzrl4Y+UlAj2T6BwdjCQK4PRMwLd/wNgXDAnpiiACjt6QA0ESgAtoX/K2YAsYW4K4gC/QJgfSgK9y48wbmIswAmnqATcAzR7sCWj1Bh/4dR85cQ6e4+bwOfkIonr2ye6AICDdXOYtWQt5APgCRO6Z7rEJgYAs6TcQbQ0BQWDqDaZnOkOH1NlL7E92hgAAIABJREFUXwbkdDhQlY2zAXtCmNhNBNHdpF8II/DEltyb/uwkEmAu82R7QBnbMxcwiYz0M8W+tJnPOa0p19eYxjo7u7UW8Bhxs/98FLvVDgySkz5y+8mmAUrykoxl08oRRLroHPkGZzCnenfLp5ADEB7YRAKRHaDT/p3RuSKJ5pCAUPeaHtK9CAW9SqeAfqkvRGygL3TsQKIv+9WZ/jZvpIc+I0q+jClbTx82woboneQc9huxcDf2Tv7O6y46l7szhp9pTOSQzQLS5EH25Ohuug/yIxvr0R3j2buzI4jOY1/WpJvdjZzvoGsRxOTmXOzUuRC2/XqIhHlWTw6d3xhtntUno/oZo86c+ng2xprKcu36m8ezfsqSu7CnnrVJ7bnx/Er34U6sQT/4NW1LEMlI3+r1oS9klq7wQekJXSMvsRIO4JPEVABWjOUTxF2gUBwWL9TzH0Cr/sVe9gE7iHUBfP6LftAHif3K3V12Kma7Nz5ezBK7+CF76EuLOuvJxQk+zZ7pT3ZjHfZIZ+gPfbSOdmvpm/8yVqJz9M2+zak/fesFhXiJ7JEXHaTTbNgZ1EvORM+9OPGszDbsBfD28jXQujkM6HlBq+fq67vtyuHM2utfvzvn1jemuvLqb177zV+t0V52HnXwgF9PwSt++in5SuiZriAcki+IEn2LlMCB8AE99MICaZHDPV5EIJoIImJpDvOZ3xhY0RcyuuQu6I9Exz3DoEvoIkyRJs/6Ryr7EohwRbrgTzopiZ36m9NYeizBqpFOsRZWUy/3IiRd16avvHLj7Kn9hx2yP1iBHbaH9hRhdF74W32E1pnMF0Eut057tgd7I0N2TfZkCoeTvfsjc7l7cw9wLp0PM8J9MOCTbqQn2mp/0rX61ea58s1vX+0f9b/jf8XzTxHEBEZoyglH7pkxySMGcs8l7RKAHtCONMgllyPpZ97W8sxQGRjigjwgc4IDJx1hDJgKwOolDjRgJJcEduAKiJI4YE7XeEA38EuRKSgD620FxU8RBZwUkSOIHCpTSIlyUlSJYVHoyCEga4/2az/2UBAA3ABRQaJUUBEcA5UB2XJjajNOX+OAR8GmLwsCTCDF2p6TE3DPaXBWiFUky711P3uv3V3te6/6q1fnHs3lLr0141A5RT+tkPvCKphzPoycM3PH9i3ASfaGePf2Z4lg+3xFEPuC2N7plz21R2V1m/Q1b2fUV7Ku/XNW9AYppGvldBR4ACTcA2DpK4SgDWwK3N7uAsS+NAScgcS+uAFUwNWCqeqAKoAqQBjACvgF1AJu+mkzzpyNN4eyBPhp6w2+vUj2CFzQE2SNQ2cjOfoIIttUJgPnpsPAHKDnDICfpOy8ADeARD70kxzJU5AiO3bJNtgLWxOE2B5bZEd0BBjTZlwE0R7YVUSJzpvLGvYkB8YiO+4GwHJGZIH9SOwGuUIGnF1in2xMiliwPcBOMgewFYHSB3BrPTlA59yNU27O9mjd/JM8oih3LvuwL2eLILITNi1pIzt968O+nQEIlJzRemxfsq8liGQSeCQj5FZaWRlPToAmHYu0+Cmo1E8b08/01wsCxAlpiiSyCYk9SMqIJP1hE/SS7hhrnKTNM+KCtGg3rnOQN/k7R/t2BufnGxE6yT3xL/QVUEYoldkqO+3ro3t1ZndClksQzZcfNidbZ0903j6RHLrevbgncqer9sPW2KNzkJfcs7ORa0mb5DkSqKzOHWT7npE3X1sRvsh1hE6uzjoRydoikdqqM5+9JGttraW/fu1JH3vhU9y5srMoy/NB+aHOql6iG5J7Jxd36i4iie6UjfAT/INYIb7yB/IIIkDoq4xcfNHGv/SS1gtnsU5/oBGhhC3YJH2gR3RHnh27ZzbFFt2fGAXoAq+wQhiBj+KzJP7JC212S3/Mwf74jPwNHYwc8gf5RefMb0UY+VcE0R7oNZ3leyTPfBB5eRGJINJbiR07FxLZ+dRlL/ZAHgBz4DfwKq9uAenW13fblY1r7Pavn7rKmzffU/u2bXnHb/lpDu27r+ZRJ+6TA1LYy/++RsEr4r+2yIa6iKF+nvvlGGIo0UFfCn3w6Aui8ebRH7bRLwxEn+iOFBalVxFEuT50WlKW1NNH+fY3D7IlhtPZJWj6myOdFWslcZbdiLN0G+aFa710UV8/ttfLkcbJ21sE1R7omH2Esa2tTmLP6iOI6pwDCTSX8zhj59Kvs8rNr1+ksf3bK8LoTmBbuftyj8iin6LCpr4uwpAwH/y3ePB7epy+pUerc1uuX3n9Pf/999/vtvBR/8b9yvydIAaKA8NtrINrJ5SMpv7VyyXjdoz5At4Mq/kb5zkAH0EEtF1CxCLwre/ObV59XCbFBiSBwQgix6vcV0QkQh+AXVkg5kg5VXVAE8CoLtAXGDWHNxiUl6LKKSKFA0wzHjmDYRDInwDTGyPEENGRGJNxDEVO8X2hFITs0f4iZoKOfQgGgoIgATgIFIKIsiSIFFQEssCmOmBN//pp8yywCE7WCDxaV4AjD6BF0mZfjAtxQ6rcx96T5+66NnfXPXb/8sZlbPrr522Nr4B+qinniL3N4Sj7yYWg7m2wuxZQnYXsOFhGbA6GvOvZhzpJWZv1PMutnw7LPeu35FE9/avdHDeZyz45TLoXOQT2ECQy7A2v+xScAU5AOtBZAEfA/KQTGJIDk8ARoBSxkgNXEsCpDfgKrAFvnuXAGuAWoFRWD4QBZM2lf6DNfLUB3PaCxAFnwDrAAQyTP3IosZNIIVLmnpyZTtMlOgxYA/aRQ+dyPmcGvOgs3WSLfSlkW2yP3dJR9eropJwtChgcPucvqbO+ZG/sy52wb2De3t2DxB4AIUQBUAL8lOXspxc1bEWZTbARuTNFioA788gRAwlAcy5v6M2tXRlRQRr0ZZtLJPTJxs2d7Vtbsn9r24/zkEt1nY38+A5tkv3yd3Jjembv/Ap7kpTVuS/76kuCvQYcgUdldWQEgDobe3R39u7lBx2jc0iHn4L6F0ml/lZQG12U0lv6QOfpQ6RPjkwhaeZVRtKQBIkd2YM7I2s6RmfpNz3W156l7ihSmNzdczqQHnhhwT7N15r2Fcg2r3OTGV9KN90J2ZM5OZAp/2wdwDzdtz9ncb/rc90RX2E+584mnYU8yYmNIl8RNc8IV1/5InfGqNdPXeXkj7Aboz4f4a7qr5+yedZn6KvefozNl+ijr7aIYfPqF0mMFKpzPqkXUs6inzmr159e8FPkRj/cgRcJfKb7oadkhuDxD8VmMZlfQPTECUDd1xmAXDwD0MVrcVtffkMOLAKJxvFp/BJbphOS9RAq+k+ntNMD/oR98ft8Dv8oxgfozc9n8VdwCttO99gPHZSrMy8dqg9dYV/Wyefox87FGPOpT2/tjz1E/OgbnWVH9Da75Y+co6S+lyLq+HJfuIqDFyOGDQOntW9eW3ltP/pcv4/y5rz5HbPt26bec+2dq2e4AD6hN7AIXYJBETllSRv9knvWDw6U078wIb1D/OBEGMdPHSOIcERr0D/94B46jVTRJcRHimTRp9rkMGptESf9kSd9zaG9L3JwtHtGEMVxMRMRC+v2kkNsjfipQ8w8Ow+SyHbEZW3K+tN3ybOkTVIHBzdP+43s2at9Rvi027vEpn0gQvBg6uzX2vbsXM7rDOzPGPOYgxwl69hfXxXl5nQW9u++3AXdRxZ9hAhLwocwHxwLC8aR0pnVq9WpdKm8fp4rv8rvmFf9flX9f04QCZfREXQpAuFZm2egneAlTsplqEMgKIS3hoAoB8kxA+iSel9uOM+AKrDKgQNagXfPgkuBXZDndD3rw2B6k4EgUlrKJWUMGQTFFXB8vmbckcOUWL8U1VwCmr0BBQAssGA/1ranAKjAALABHHJBJFCnLEDJARGBZYOWoGEMoCIJOuYmA2cFFiOE1gduABUJ6BEgvR0SVN0J2XdPPT8RxO6PARkjb5y8e9z5GGDG5+0Np4n4qWOg7pyzdC/ukjwZsD4RRPOVrGPsJYjq2gOdKhln39oz/AKjXLv6zrTrcCIcFWBgb/SO/kl00z2rI3tBWKAGbgRuQAfgAXiBUSAIGAIo5QASUlUeqYsgagt4AVcSsAWwBdIC60BhwFwf46Te3pvbOsB160cQ+4mXvbMRuhFBFFw8S/Sa/bknekQedBngNqc1WsdXIecHwOhmtsmpCyCCCqfPRugq+bI9Tt79A13a2R75szV2aQ+CHtsFGu2HPpsDwXIPAB3bAMyAJoAIQZDU2XO6FtEyno1GEAE2c7C5vgxmm72lX4KIWOlnDWOMZbdSbeyZrbL7AGJ+iXzav33Yl+fOlV0ji9rVO3e2LWfvdFG9NezX+nyFNr7IuYBLYNj+lZGcvkAks8gZ/2Mud+jLDoBP/+gbMhJJVPYVyzNCgoiURxrSeXqoTEfojgTkyumgvdhbMnGf7pD9mItOsyvk0F04p/3ZJ7kYR489k737kOtPJ9kmMuIlhj2Y1wsS62u3VvORm7naSz7XmmQDdBvfmezduu7PPRjPV/AT/L9zsk9yzKaRJ4lcJWVn1E6GcvZOxpG6CJ/+yu5DX334BHIyxti+Luqnj3rjIn9yY7TrX1tr1K/5em6P+js/f2Nd59PmHMpy88rzZ3I+I3/kJ8cRdf7SHZEt2Qdw+QY+gP/gE8TiALuf8fnFB1AeaPelRp+AOyAP6APw/Bvboz90TqIf7ILPyGbdscRuwhLulO/nh5BFvgh+kLO/YjN/QPciiPkE7ew/Hcu+1COH6ulbOIcNsz1xJWJIz8hH7mWKvbNZdtN6+Ss+h1/SB9Hkk/kCshPrAsDAapisuoBpYDdA23Pt8tqq+95z/T7Km+Pmd8y2b5t6z7V3rp5hUjrT1z26g/hFEJV9fZLUeZboEiKpv6/XdCo9Q0R8MYRzpH5iao76Ii10GLmJMCFAcKQYGXHSts+VxUblCKJx9aWH8K0kXtJRZXakzVgpe0KowrLqzMXGIojFYzFZOxKoToogRgzFa8mc5hDT9VPn2fhS83luPSTaXSRjciUrX1vbh3OTlfPC28lMrl67fbUPufPBu84Uuaf/yKL7h4PlXhbApOFTmBBGTI98+fv69et7Uu5L4Opc9Y3ZNuXGpIu1V9/zZ+TfEMTAcMZgQ4HmZceBenntCcWYxgWcA9Q7h/7WA8QZHTBeWR5A19a+jGnu9uByEDEKjRACkMDcEkR1EnAIpPYVgcNXr44z7w088ORZsJGA24zGVwxGQ7EoM8PcNxIUl7JRUIrqzY+3KhROG6XVn6L25bA92Ie1ADp7kwQDQUCwkAQfQQR45NglAUEdxy4XaKpXV4BpHgFFMr9zyoGTAIqcDMhJALM/joWhkLf76E7dj7tKF+TdK/KlXGqM+r3X9KRxdEG7fgzPl8R+1qpOmVMgT3cgsPviiABqM96c9tJ+zKe9edM187V3+rX9d4+re51H3jpyc3EYHIuvVu6TLpKf4C0H/JTpFWABaAA3AjowCPTII4gRKbkUQQSwIohAU/XqgEngCvgCtBa4AW0B8YCfPsaYB1AD0sxjvYAscNxPuwBcJBHQAFyyDSBKubyvd3SILpEFQubMAL81JGUgTz2Z0Fd2sF8PBRQBwpyIENmyQ/cPBPaSRhBle+xNUBPwkFVBQLK3SBHgBljZE3tgM8BQBBHoY2fso7NEdAF6tsNWI5hszRyBxcgBIGbeyGcEUg6gZc9se23XsznI2BpAp716tid7V7/E0L7sSRsd01a78yqz7Qgi4MrezWktvsSc3ZeyvftaSC7KdFXybI9yZ7N34/ksewUu3S1wT8eQEgkBQQilviZGFuV9eaKHyIREn+mKr9fIXj83BXjthRydz/2QAZnSX+PoNnvyJcX92Bv50CEvGshAmWyNo3/OZV5f8OimnI05D1ug/0gjkuj8+Vlrm4fsrRHoJhdrIxT2bh72BIRHEO3BvdgTfTOejbFjZ0gecnXkQq5sVmLn5IeQsW3kLxvXlly1e+4O1JtLvfmM4yPUGV/Sr7HuUblx5jNGUjaPNvtqr3xJbc4eQex85e6sc+njmW+KVCY7usBf5jPdL7uABfiG4rI4wR/ACcC4BOCJE2ILcI4Iiim+GAY4AXplpFHcZxPuGtGyFv1GwOg+/euFEvunP+6V/dAFNkk/+UA4hE/iK+kL38PP0D06ItEnOkN/zCOJ33L6W1numV2LK+azHzGEP2Wv9utFBt1DcO05cmgdc9D5fIs9W9sZJbYPG8EyYlwYb/PAbdixZ6C1ui1XV75tr4Du9r19atu8PtXd5+rlr9qcsX7KMATdoTPICRKH9JUjhZ57EYG40KOSdmVExocDMtXHC27YAUH0Apw+mgO2obd+eQZXimGITeQG6ZHoem3yniuLk/pFEOFXZYlui7UIYfHSs6RfL1/NIYnF4iwi5RmOlcO59ikWe46UGl+MRgSdwxzKEUO5OmO0+8DiI4A1PNdPH/asnXzYL4wI/3k5T45sWBu7tSfzmMMezG8/9hdhhMXVwebIp1wyxti+KsLzCPu+FKADSCNS7+78ig1uDBeubtGxS+q2PT1LFzcPl8Khjblzbf9fVf6fCKLNBaITQHVtPKfhWR9pgfS2qydMjlrifCKHSxDN0TrGKxOYev0Yq8v3hi4wLugrI4ocp1zgDfh4cwzgaQOQOFhOXN4zhyngCNoMh8FEEBkWJWOoyhRPosASxUYUKDLAqo4SMlhGx6gECUDAngog1rImwMZpCx6cuIAjBS6VBaKCkuBSu3rP1QkA5hNIzOdZsg4ZcP6AlXMLYpJ92BcZCmTOw/AiX92r+3MHkawUWV33Xt9y97zk69ZH8vRTzgl4NqccUWWoSGtvg+2NA2+P9tJ+0jO58fYnKbf39Cq9bI/qr94aJ+nbGp45Ko6EvpAf/SqtPpK5ewIy+koB+AI7coAWCAWGAFOACjCNCAJLQBMAtQRRe4AR4ALIAngL7gA59YCYBIAC4MYCoOa0tmRdyVt7e5JLwDEwIbD09wtLENkjOQBFZOD8wBJQ3FmAeITTXIAI/aaX7EKQYzecNVtjN+rpLP1E9gpg7F9fQLC3h0BiYEy7oKY/3+BuEEWAyl2wNfZiDwAWkAYksRntzuFszmG8cdkP0Abg6Z9NOgcbU28+QA04AzDXPj0bl41Hsno2Bz9EzvbIjqXAnLXtj9+S7IsvQS70qZ6/IzN92bkyO3cWubM4Kx9ifmTFvSnbd3uXA58SUAzAOo9z2LtnezWfcyNWdMU90yt6Rt/oJcJBD5GNyCKCU9KuHGGhv8iCuei5nL34qgcMW9f5JHuzFhuwLlJm70gwHXRm+gkc8On0yjj+kczIwhnZnTXofWtal/6qo7fmTVfI3fz24m7olDb6RE7AOfsmE3rv2T25EzKX0zWxiuwjiNk0GTgP8iU5H1t1VrL0RZbcpJVb8o7YmUd/ctdXuzpzmkO9uT0bI+Uzmkt/yTNfYj335dkdG8+nNI+ytTynD8r6OpOyvDLfFomUG59fMp4M3YG75UPZrrvrBa7YzO4BPX7B14Be2gLgfa0R14BywB9I92VAO9CPIALpwCQdcY/5B4Qru1YnFtM7KZLH/tkwXYgoslH+h29K5+gb22F/EvtnT3J6YDz7l5RLPZuzF3D8K3kgd+zSM52jp/ZDD9uf9cM9fAS7ldiB/sY7D33mP8XWYuHmgdZA7o88v+r7CtzW/6m9ts3rV919rr5ce+VyZ9wyPEJPkIJeJtCREsLQ18RIojyCqIxkpItIov7mhHPopLn7eogc6oOo0GX4Ed6M7MnVwZ7iZc9PBDFSaTwb4fvkcK1Y2q9+6Hlf4cVLpMl81rCWWIywRRDFfnPSD/vUXx9jrGmcumyRPSJ58uK7Z+0wsrn7cywY2pwSG9ZmHcSPzOE9+AyGDOP1UQEuZMfk66VQXzj5APObx3r2CWPYiz1I9iups6a9ti+kHmmUu5++MLozd5cf8es3+wtryu1zdSrdWt1LT8udj96Zj/15Nk47kviZRPEbgmjzwG6bthHPkraelQPG6hy4PKfx1Nc8tSsD1C6VEAPu6giyy16hmrN525N9EJw3MoyjN8KBQKAUqEMQOeTAOoBUUFbmYDlIAQZ4AEIDHNp8+WFI3k4id9ai+H0JZAgSpaJ0cgqYMeirHRhhUAyyPSFnnLL9WN+6EmcuQAQ8BQzOOlLI0XsOVAIjypz/ls1RcAGQJAFJ4ClAOLP17UWZTApi9k2+nJd7SU/I3v24M/fhbrR1h/XrrjxLxplHvnXGMQAGnj7QDffLQLQbI+nHoQrmvbVJZ5rbulLrGdN+26P87rO2dM+52ER6bj5tzeXZGOsirhx6xIj+CdyRpIgSnXIvQEY/LwVIBXJfLIBSb8gBVEkZIAJSS8BSIAp4qr46YBpYC8AFACOMATn9AFDjjQXQ5EAYghggDtTaj7KfMNErgYVt9BMqwUVCqAQbtliib85sDnP3RQiYoc+ACf0TuDjnnDY7I1M2w0YC0tbg4NkcJy+ICDb698LIHjh3AUI/PsJ9uBs6zu6BdMAMyPR2PZthhwCUdc3DhyirA/jYLRmwVTbHNgNgbIytAVmApLmVJWsBhICl3Hrq2LrkWT15LEBUtlf7sq7cHvgrcnEWiZztrzr6Zs/6kV0EkQwQE/3MZ11r6EM25iePvjjYbwTRWQO1+aRePBmvjS572QHEpz/0DKGhdxISQhcRkMihHElBVvwfh5GWCA2iQZ/NQ1fNjSTmC5URD32swZ74SsCaDNw/PwzIAD30ldzIjP6RMZBN97PFSIn9e0FjTbJA8qzrrsiL7K1DFu40fyynB0ilOSXytB93YF3+Nz033vzska2zUefxTGbKzqhejqCRFRmR5RI2fZG8yCB5K5OzvHrzGhdBNG/k0JzK5jK+vPGtpx7ZI3d30z2oM87+3Zt+1tOub2Ocp3s1Xps6MpDcgztA0vkQciRT90DvxCuAVeIT2D6/AFQqi8t8AdAYcAfsxZL92/cIgH5AI3/ijtk0/aDz7tO6EcTy4q/7159/4A+Mk+ga26Nv6uX6uPNsn74Yq80YdslGPbN5OkbfslcvvNgcWfDN/I098rf0yHx00zrmZfN8mUT/+AjrNDc/Zi+StchSrA3DFRMDq+HGbd8+9Qv41qb/jr396v9R3vhXfV7NqX7Xb57qO4scDoBNIog+TPT1GRGpjJAgC/LK9MyXQgTRCwcYgT4iGF50+/q1BNE4/egpMkJvxS64k17zWcp0XfyTImXaqlOGPY01TlxE+uDQUrGafotxsK4yjArrGts85rUuXIsgajOPfvRDHexrL9bV1xj92JB4vuRQX+Mk5QiZl7zOLSFziGK/DEIWkTwyh7m6q7gBPAePwY70lU2zbYTRF0Yvg9i2uzCPjzjNzzc4Q7hDbm/2L9m79s5vL8a7S3fqziQvAfbrIp2RYNnwadg3nGr/Vxc9O4d9I8TOYbyx4dL/G4LYQWwOKPbcoeSVMybt29ezNkk5UB1BNGfgG5hXr485mtMaxja3Nn1dOmViAAArQCpYAOTAACcI3AVUBWJOEVCSPC+Y6g28XD2wZF5GgyRmpAyjn7QwPIZUgKLwjETSBpAAtIzPXqzPqQsWnDwHzTkLGAKB4MLhCzZAJYct5/QBEgnoUa9vdQUnz/p6FngEN8GhQMTpW8/5yIC8gBS5Z/tzZs6JcjK2SBP5d1fuyLO7cR+et9/eVfpwjcRcxrlzTth4de4W6UIQI2Ry9eokcxnbus1tXUm9Oqk56iu3p/ru/muje+uEOvfOqWwvnDxnAeRFBt0xHSwBBvSN/AVxP2UDRgXx/t7Jl5e+1sn72yfACEiS90YdiIogyj0HrAJhSGFgTF2gTR4hbKxngCwgLAfKIobl9kqvEC567cxySdBhKwUcdscGgWE/eQLupN5002GgRbt5OGN6xzkLNuakm2SXnipLbJGNCUAcNx+QrbNbAY9T57Tl7M9dtCd3ATgBQpE4d8Mu1GcL7tFc1kS22E6gjU2xM+eQgLEliECkhGgBkZFA9hwIi2wZqyyRCRDIH9hTAFPZ/NYHGO3Tfskvgpjv4lckbfqQXzZODvRUuzWsZ27P5GINe/Y1gS+RAFBJOV/C/ziHvZAX2Rrrhcdff/31nhBFZS8FevFAl5AtuocIIBASfY2Y+Bkq8hFZ9H8dRhojOHSaXVgPOEYa6Lt56LO13Qt5kZVz8910hu5EEMnIucmcbtqnsX0JZYvZhb1rc6/dI9nRU2uQJ/sgG3IiHzKjY74M+nmsO3YX9iPnc+muOzGG3UeOkCZncp7s17mTGzklF/KKsCXTJddIHfnqQ0aRPPNFzhE260Q4EUTJHvSTjFVnfP2MMbZk/frK7bdnbfWT54siic68ZDE/567dDd1xB2TpHsgNIBWDJTEY6APk2H4A2Z3zKwBghBHAB9SBsMC+uOenavrxc/SbjvAB7je7ZtOl7F/OJ7j3bJlNSPTDXWfP7FJ8pj9ssNhPf/iZfA29ZNfG02XJs7noDz3kl8kjgugLojrz8w3WsC49g0u83KN/zmV+ZzRvvkB/z7ANsB2GKybKEbONk/Up16d+kbjGN67n26/+H+XGfDTuVZv6u8fmqr4cRoCBIoi+FsGddEXyLEcMkBc5ohgZQQQRP/oUQVTWL4KY7u3PUBEjcY2+pteIl/uQV76kjB1E7MRTcdKLVwkWLYmtYiL9Lr6J1Z5h22xFLM5fsiV2Y15+1FzZmj7K4V/7sDf1EpIl1ad684v55lY2P+KGIPZLPHZMHjAWucGLcY/yvS94LkwX5oMBjaPL7sa9IO9eBLmPSLl18hv26KySfZfbZ/u2Xy+iypFPZNEXRgn+oBc+tCCKdCkMaz/2BVsuHrVnxLZ90ScYEyaW4E7n/cg2fqbtywqzzVUX4LdhbRdE74Uoa69OuXHNe9u7MGCfcPSXukBC08f45i1v/tYgbMJzoYyI8+MwBQzOj+KQFIiQAAAgAElEQVSrKwf2OFUOEyAAJDlawZ2jVJY4TM5ZP3MxJIlB5FwZmLcoGaAywxKMGGP9jLMHwaW1rcH5csKVI3JApMAiyHD8Ak55ZFAd0KGPHLiU9FOHQMoFGnMJVhw/8GHNAoIABdhJwGFghfFzZhxY90H2kntxV+6oOvfhWVLe+p7ljTNHyRhrtI56BuBu96uisUvO9DOnZI7m9qztqb/6u8/6V6+P/dM5NpHutY490N0SgxUwOAjO1T1LdIu+RRS7f3oFVAC0SCKCCJQC0YChLxQSUCoBpJE4wChgDSwFnIBX5BCoAriANQkQiyAG4IC0AGcgVA6kGd+85jMvQBY5tC97pU/sgg0gg3Qc2C4tQWR7bMvXHeTQHMgivaSfgAnZsJcNFOxZPVAkl9JVsmVjghhHLRhZh03rp12uTdD1Egkgchf2ra8+9N9ZAD62ZS1zsIPWkuu7tst+JDbFXtlawBCAZGds0RdSQA1oQ7isAQTqGxi0fuOrC6QBlfmi/IX5A5h8R36L/dq/lD3LtTsnH+eZT8s3ejafdeTmcE6+iI76UsKX8C3O4quEM+jv3gKR+UkkX50viL3goNcIHPKGJNJxXxYBfDmdoH8l+ks/ERkJcYkEIULKSGNkCFGhs3RUoucIDF22Bll3X84WqAGi7Jd8yMyduzf7paPGStkku8sW1JON5P7dB50KcLsXMuqezEvf7YX8yI5O0UX3IgFndNbdW588nIFdkgmCtSTLOcmHPJKJnFyQNrZPDuSXLNV7lmpH8shbm2Rez/p4jiBG7uTGajO/sjl2f9U1xnyS+ur0V2c95yw5b4Qxv7c+yUsrOuMOECJ3wO8CbwuOYQLAjR8hW7KWS+5drAYAgbAAPSAPNAKPgB7/Ylz2w4fQdf6CfbAN67vX7pYt78se9+5O+Tp6Ybz7p3PmpSeSPvqmN/rSH/YkZuifras3D31RZz/IYH8naW9kI76wa3PxH8aI7YA6nMIe1KenyvZWsi5cA5yKg5dELdEKP8pvvwtWvzdO+9OY5q2teep/2+v3lNf35p1j4z5gD7CL81JfpJQjjHLEQ/KCwTMyo0y/kIYIIlKCNCCdiAOcZRxC4euinzHS3yWI/JUYGTFUVpfOV18dcha5dNcROvfJBxa7sw2+K59Ez421fl/wxGZlOIddmM9cXqKoF2vZkzySGEH0TOf0rY696muNiCdbNbezRw7ZsPk9i+NkCSt2P5t3d5u7X33UyeE8mI1O94XRPbonXxfdgV/OuQPr2l+kNpJo785h/5LnCC859VPZ9mw+uuBFgrXokuTeEVaE0ZnClOroC5k5P30xls7wTfTGOZztSbd/tu6RIK4QgeGAc2A5gNyFJPDa1Ss3DtBesF17IB3QdsjWAugJipAa21rlzd8a5vD3Ay6WUlF8iu5NNucpaJcEEW2CsS8BnCOD4HiBQo5W4rQBCk6SgwSazMGQIolyQYYhMVRfTRicL29AsnrJmvZiLQDE3JywYAE0AGLW4sQ9A4glwEPQQQAFIsCiJACp9xxR1BcIbRzgKdiYT/ApAAk4BSXnsyfykMjGfhmCYLmfxslecjeRserSDW3Ke0/7vCSsO1aXYTTevSKHSxDVSfrK9W195Z17yaG+nne99K597nj7Td8211e/9hCpZeScCsdGT8gPqHDnCAkdo3f0UZm83ZUA7otCBBGoBkYDukAiIAQQIWsAozKQirgBT5cgAl0AF0ApAWOeN6kDzLSbtxQg9QyQeTZ/gMx+JPsEgpyN3rMFhDD9ZwNLENkA3QJeEATADnliX2TB9tgKneMMOVjOVx3bA17YXvPQWWMEJ2M4ZmCPfdFf/cifrNmmgOvtoLI69+Iu5NYHygAsZ2L/ziVZWztwJQeuJGV7Ysfsl52xMXfK9tgyW3NG5NC5zc82s1l2az1rS54b79m82ah1nNmaEZ0Anb3xX/L2lh17RgDtVx2ZeVamj15a6cMXWYtfID9t1rd/+5Y7l/0Dnvbt7sinZG5yd/fmQbLoDlLlzn2JkyONynQAoJUQRzrvb/OkvhBFjugqAhJZjMggiREj7UiFNdkAIkKP0zVndE/2yz8DVUCTs5IpGWpzB/ZnH8irc0Ri2aJ9OgOb9XWVfNyd8WIPnTUn3SJnOkk27kAqxqjTjx7SNXKn43wH2bMz5490lasjD8RMjryRAzLXl1YEkazYObnUri/Zea69ufRVp12dtARR25I+/bXbB9+ijfztU51k7eZqHf34He3rn/iaxpsj38TPadtEp9wBveE/2RS9C3wCyu43X6KN7IvncvdF5nyWccBgoBAx5M+NzwexL/qhvzu1JptnC+yCzSpL9Iy9uEd+QD9lduH+rc1+K/MXxuurH1sPK2Tz6m7iy+iLefkYX/d7IdWfMLAvuIL+8yPGiFOAL4DvTNbXxg7k9NYeW8+ZkRixMDK1ALwYuXW33wWs2rd/5cbJn8bUXlvz1P+21+8pr+/N20vnEvMB9iWIyksSldX1NRHZqywH7OkUgkjXvLQE+I1BUgB+BAIREKt8KaN/yAnyEenjs5AoOu4FqXofKKSIYn3dsziqr9gXoYsoulc+mw/ii4qNynwZ4oPo2I8925Nne7IHMVc/JMYXP3YkFnuWW1sSoyX1kvPoW45wIojO24eVntVph+2tgSDCpXhC2O/m7k2de+xu1e29hvdgOTgOzoR16bm7cDeIaH83GlllN/YDoziLvDtyRjKXq3dGZblzuHsvo+iB+5fwll4UwJF0wR6QVTJw3+ZHFp2bj7IHc9iz8z3p9s/WvRNEkxMcYUmEmnA9A8qBe8JVBqy7kIQub5w+zVfevObQrz6B9ubT32Wpb93mbv76NocxCAPBErjLSPH7csgAGIJnwTiQJIgzCg5RHafMYXrOeXOYysYxHHOYXzCXlAFVINkaJfX6ZnQCjHk4fAGkwCGQcN6SQOJZLhV0kEPARfAJWOonSEnIojblwJyxAUxrKcsFiwCsYOR8AoGAIIg6J9DPEBkKQ+w+yDy5q4tkdTdL0OrXmO7NfelXrmwud7jrKNMF60fwIpEfEUTjJGMaV95eWvs+ty97zZmks53RWPPbg71JHDsHwGHSCSQRQQEC0zG6o458gXL3hzwgib7ICeRAJzAaMQRIgSGgN4DUFwykTT0iB0QFpICrSxCBM4Cu1LPc+NKu03rmjZQCx/YGmNEzZ6H7ALeXJYCYPMJI/yVkkX0B1N5oAzP0kxzMoV0Q4wh7ayrgkSMwB7iQq7npqGfgruAUMWe7ZAzUGWtNe+JQOWZBiy/Qz3iJ3rM1QJ+NsQV7cl/8AHtlL/JsWL2yfbBbNuU8bNNc1ZORs7pnXxkASbac3epvnDHK2XaAjr0G3qxvb+x1k7rdV6TQ2fJp1dFFZ/dMDmTKJ/EDkn3rE+i0f4ATKaSvnsmI/3IPZG0e8uLn+D535M58MaSLQP/qKB2j18iiFw30Qe4ZGZPoV3ZA59gAYhSxQDIQDEQI2ZGU1VlTSrfN11c+8nXf9ggw0R93Sd7OQzbuiI6zMyQEwYwgIo3avMRht3TGl2EyIUfATKL/9J585BsbshH6SXZknQzJz7N7Jw+yKyVLcmDfbNkZETpEDYEjA4RZHVloV++rq7a+BGo33jzJKpnqb5w2/YxRh+xJyvoa3zr6GuN+7h21hv7GRxBbv2dk3l70N4ecD6Ivzixpl/NHSLx7QYroo3jLBwOdQCZgCsABaPScHbnnbFVO38V8Y/XTHyiGIQDi/AV9Fj/ZYGSfDXoubiNpxXFrKbNNa9ifdnZK39R7povm1p8OuXfz2hOdaS26aS19JX3MU5wxv3/0zC806KNydsUOe6ljL2ThfPysc9uTs9lveIB/ML/9WZd/Bl6f4uLGR3iyZ3nP8qekT+m2L8Ct7amutlfr3TH7rGx8Y5urvL2J+b42IYGRwsrIH5K3CbmQtPW1EWGET5EEhAsx0AZjScb7MiROeUEhZiEZ9JFu0mcEEDHjuxAHei5uKqsTB7Xnh/Q3Th/xNGIoZsMq4jYd4nP4KvomV2dOe7BXZESyN7iQXZiLL4MV7VFfeqWt3NqR1IgS0qPdmPoiXBL7jfw6u74l7cgpkkp2yBH8tvwgjFa+99pdVtcznQ4HhkXhTr9ec+f03l0iZ9aVyGJJM+Jqv87jvFKkntydSR184xzIZmTbXSN9dKO/VaUH9MS9uScy0IasGms+svJhjA5/xt8i/ksQCYqAGIE8gXlWlgh8+9VHnqD1aZ7mSvCN17fL0wZot07jgXl1nm9qP62vn+RiKQwjo8SUkRFQXgEa2OPkGAIABDhxgMpSYArQYSQcJCetDwfJURoTeBLIGZL+ygzNOpyvNSTPQJO5OHgO2FyCAbDlGThE7jhmAas3kAAjp69OGajUzzi5NmVBRZtxngFPdcaY01qcv2AkmU+9OrmkXsARtJwReCI/BuEzPCJEvt3lyjxC1Z16rq57aVx357k+8iVznrvbSJj1levnWUpPmrf11Ev1aZy8vXSGnq3bntQ5D10teKSH1mod8yOHHIm3OxEaYI+DpXN0SaIHniU6QyfcBeDqDThyKKAjisBxBHFJIGAEMH2PIAKUATU5ICYFAAHHnuV9LQTEAHHPkrXk6qwp9QUFeAWOna1gA9DQHUmZvbENyTPboaORDbpJ37QLdJwrJ8vxCSBInjHpJ5syJ9mxI/ZH5pyuYEWuEtAjuJkX4HcfnDUnzJFrty6bZN8AF/tBhBBYtsH2nQ14CjjZh77qjOUT1GkH7CJ5cvYEjLFNYM3cfX1TV2LLfEB27dlezMc26Yh5ms/azi5Vx27txVkkZ0vv+DVnIYf00LNEnmRjfL7AWmTId6m3T/fszuzNGfgX/c1Jz/V1F3TcnOrsA4GiQ4gDPQP4JWU6GlGMDCJfyBxA60WJhJxpRwYQRUQz8mBeukyvW6MvVq3l5YY5fU1BbiVys0d6Sxc8k7nzkIvzZnd0HhlEFNVFEO0L6TcvQE5O7qA39+JBRFAMCsDRV0BBrp28JDK0J/rtTty7M5Nfdk9mylIycM5IH1n0FVEduWhfgrhELxkhXebLL6wMlxxq1xbJc4/a6+8OJPNqK5k7Eqqven26M/Pq07maQ+7MfJDx7VOdu3Avkp/ps0FkH0gFSt2t3H2QNf0s3rprLwrYHDnzQ+6eLrgrd8ef8CvGsvVskW2zTX7Afbkr9sYnsa9szXwSm2AL7MoLhHBGfsU8bJnPoUPWMYc9iMHhCvphHuvI2aa17ZePdB725mVUMSXbof+II7t1VnMF0J3B+isb5fVx9m4MslNcXMxX+cbLfb6E6z7Xt3r5Ernqb92OUy7V/2menUNZn51nxzafmA+MI3RSxE8ZeViS50NFBFGuD1yqjFz4NQuMigQgmQiI8craEY++0omJ9LiEMCB9yCAdlyML+Rdt+uSH+BpjL0FkK+IrnacD4Vb6ygdpp3/26osmciLZN4JiPmONE++tG5m1nngrVy/ZjzovYMR3hMfZehnjWb1UnTIyFUH0HEFEpmDTsFr4TB5+dGfK3aG8fnvf1W0ezoMZ4TzcwhdkhLGfpbpPpN9XRvshG/jCfsmCjTkzWbknOZmQqzb+pTzSSLbmcE5z8EOS575Aq+cXyJVu0ddPJYgWSKgErtwzoa0wq9+8C9C3+oC3552jvnL1QHmXrE5/F6tu+9bfmF2nvvq7TGCd8WLfhE+IwClnSpGBHw6VM+doBQ5OO0DFQLRz0uoFB86ypB7IN19j5cCougiAdczFoRvLyQKCnK9UYJKrFxgCmAKYOkFjgaeAFpjUXz+gjeMXILRt4NNHsl5g0rN51QG3EUhBQtBxFkGR/DguxrHEiZzJfFP3193XVl95etDd1UdufncnedbHmK1X3ufIn/7mTm88myeS2LyejTdvqXGejZOUd6/p4NU7/cxtHxyVt2ocpjunAxynMn2hW/Qh3VBP99wBwA3g9LeICKLAjogBp4AQkNtb9CWIfVncrzMRuwAVkAWA3RRZBNYAM+OsYa2+JlZnDxFDIN2+5Igt0MNZCVbsjB0EjNmbYANcqHP+dI8+AkdszRsyjpTDLBh4Np79sB196aa67NK6ggmHax1zaRcsI4jkT96cbG/qBCv3AdDTefOzJSQO4PfyJcJln+yS3ejnmT1rt6dslB2zT7ZoLm2SFzZA2xJEdRHEbN0a2bOy+ST2b022KtlvtipXZy/8FEBKXp2ZPJwdgJXySerJEDGhp+aki87ijO6JHN2t8yDN9qsMfCrrb53ARXO7I/Nq08+LDjoWqaB3SAp9VE9P6ZZEn7148FUokujLInsAchEmuhiRMJaO0lk6abz5pUiI/uZA0u2dvTmnPfaV2d3ym2QiuS+20Nz2Zh52YR1nsj+6IkWg3Qc987KDLUj0nm0AagCRmETHAYVeXgayyJytkCEddF5nyz4ji56RJKSKfUf6nBlh86VQnefafWHtax/ZR9S0I2uXIDbWGH0l41a+rWet5tFH2XzN0fytUd9IormV3ad8x6lz3tp6dtfIOn3xcs2divW+isndATsne/dMp9mKGJn9sbeS8ftixZ2Yg48xTj8630sGNidOWsP8UmuJA+5e7v7ZBttkd/ROPOBDzJcfVGZf9mGscwDndIXeOJO5+Dl7M6f1kAP79gLHl9ReWJAJ8syW2I74QsfNT8f4V6DVftg8uTij8/Fjzsx/2ac9snO/kikehsfESuUlWbXVV+yMdFXXc3lz9CxfIlf9rdtxzb11T/NECneuO6b1mhN2QBAjfjBmJFGO4MFLkp8H1q8cQUQmIllIF3mq7+elCKJ2X64RBfdOvyTkotQLJnEzYkgXJfrQGP3cM92pTX/kz1j+h0652/w4DKvN2ohKxNDHAmW4EJkxBz0UX4zh98Rhfq192of9eJbbjxhPt82hv3XEcKTHyx1t5WQghQm02ROs5UsaogaHhc3K1YUV5VdHu9P0oOfuPL2o3rzmgA/NJ8GTSGPE0R0ia8iir4teRpNVRN89OO/m5OFuyslOWa6fnFz14Qvoj7nJS6zgn6xnf59CEBOInDAIQUrQcvXaE2bC2nwFufXNdddpTvkCcv0ar755y7VVNrc+jZd3cQA7to3RuyBGQaAcNufMUXOwQDrlBgrUCyKATQCKUweSIokcpTp9MwyAzHjzGCcFyHrTBzgAIX0RLDAgZ8qctnbAcL8gcNyN48ClgKMxHDpnHkkMpFrHvK2nrz2Yz5qcv1xd4NNenV3QYZSUkfKTacRpZZ3s5e5lU3cjL3V38tqbN8PruT63vjXVPxHE2tMDeeWIbn3soT1v3dZvub7qSu3P79bpmeBNF+iWwEsXyJS+qJPojRTxEZD7eWk/MQWII4eAaQlAlDwDrUvmlCWgFqAKVAFbQN2Cu0CeHFgDNs0LABsf4Ywwth5gLPUMJNNJ5wq8AB/sDFFkc3KBRB0bAToQEvpGBtoED4FDkJC8ZQRe9Gd7+kutQ7baOE7BRABiu4B1oEkAcx/qyRvoEpR86ZV7tr79sAV2hMQhB+xJHdtgO9o868tmIofsKTtja+wRKTIesIpgAW3mRrTcN4AqAYTmJkPj5Z4ry/MV1pKsf/cQOaRrUjpIXvk09crqyIlukqP7ch4+IV+gn7szr7PYM3Bpz87hixniys8l39bNN5K5+YBWukUPSwgB4tHPIukffUUg6B798sUOwEUAEAFkSZmO65/e9hPQvjYiENaJdHiRgSD2c1AkkZ+0P2ckB8/Oae9kp2+2lQ2wC+fwbD9stS+I/XyYrpApsEUulQExOiroI4h0HBCgo/RQfzkbYQ/uh3x9Oe2rqXXJhpzsQyIvhCryRibJNoKYLPrS55ndN0ZZnbH5BW3qpAjiJZX1t05rqavsHvIv6qXq7HmT9fStrrX1Tzfk2p07/8QHun93T/b5kAApH0L27plM6Tmbos/slL3S68rFRHbONxjDXoyh+9rpPh1i2/yWuwT8Fviqc8/8mHu2B/drHwgn3eAf2Byb5tvEefthM/YPvyAXgDkwjDQAytbSDtNYE1jkS/mY1Um+mc0gh8pe5pmfP+E7gUs+m446L98Df/QyiP7pm+/VDzgVB2GwYrRY6DkMGT4rL27ePosJG3vrAuphz9v+NK51t+/OU7n2+1x9ufmcwctgxA8uktxNBBEx6EugPsiCtvrpq93flJEhXOpOPSOWxiCWEUQESFzjL9xz962MdIl76vgPBEI9XZR6aaGf8fRDuS9YcuMiiHRSDJDESzph/v4G1x4RWV82kVoEjQ4ax1+KAXymcZFQa9iTRM/sS52cztLj7AYJiiBGDmEp60QGxWsJLiUX7fZCzjBYOla++BDu85z+udfVkcqb791vvfnDfluGH+lHvyZzn+6SDpCd+3anUmdwfvcjkYH7JB/yktxrz+QDt5gL8TSGvPWhR873KQQxwysnDAdfoRDWGlF9uoz6J/gEV7v+Cbw+W1f/rVPO8SiXWqt2F6OfemWCklxW/+IUhu0yKCijAAyAAo4f2etZXp12Sg8gcb4Shw6YCQyRRI4+oMtYlBmMQMSx6i9wCQQCgASMqDOfPFCmXjsnLSBF4vRRz2HLOe2SvhLHLxnnWT/jOH1lawRuF2RWZy/ODqAwREGJ/JCrJU/Je+uS/95Ndyqv3B3Kq9v53FvPe79bn3Hqx/AjfVuvrJ0OpA/e9vhN+Z6nvbXWPUd7bO7699w61kKkvS0CAugNXQIu5PRColNSeqZMTwAUAEcgF+D7gggY9uUiQgYYAarenqvrOeDqWRmYkgBIwAywCgR6Vg5cygNhjbUGgGwNudSXk/YlB0CAY7rmjMBtgQboRQ57MwkkKdM1tsGGyEiw8haR3gkcQJUARRfJkr1JdJXMACxy5hwLGhwq/VXPqQpM1jOHPZA5gGNeP98R/PQxn/2wNbYC+DkPAMmW2FzJ+tm1MZ7ZElvUV0IyApv2DGS6X+BNCnxFuLSxW2sYn30r5wfI1lpSviI/lCzzO5ek8U/AoHNqIyMyJwtt7op87DW/YA391PN/9udMiCtC6xxINHlZ1x1Jzqp/PtO61nJGLxXSN/qHbPS3ckhiBAG5QBQQg15UIEbKcomO0mdzKLMbP59zb36izQbot7n0Q+YCyH3JdRb7JQP7dRZ1yQmY7gWN+SKL1lNGVH2RsaYvk32d5MPdiTnpSnGCXYg9dA5YAwiAKc++PJE13RX03Yn7oZPOgySzQ2llYV/sNtJFHmRMfpFB5exeWR/93UHPyV6dcsm45KhOWW6O2sxR/9rk5rIX/fRvH92bdm2e9XNX+nmuTbvzkXnJM/nzf3L+kW7xn8hbxCwwykfwAfwOmbIBd83+ED66KfXTbzqQDUYW2YO+vtCxy170uB/3FsD190R+ZiZ29jdKyIB6ZBGo5pvcu/3kS9g3e+ZH2DxbBKL7OVtfpZCNiCKgCTzzZX52Zy4vYsQOtuAFR1/e6VDEkS1bh70iA/Yh0dd8WT6KnOizue2JT0BSxVA4buOjGFpdcVKdtM9P+E9d9ZU3X+xZP3O2ZnljWre+8ubY/LY3vrx55WI9POEu+iKIOCEAiACCqOxrIHIgjxBGJN0fLAro+xpEV9T1xbEvUO54CaLYhjxEuvgPeiSW0e/8Cr1Sp11/CZGge+oib3xO44qlfA7fYy796BQdXoJrX+mbPuyJ/y/O8XFirhe0rRGBtffqxXp7yia8QEGA6Lx4viQRmUIG1dlTXxbpPtJFzvQxHZO7K3Ww4eK+7rN777n81t9nulOddZSldEo5bEhX+rczfKyiC8id+ydXsoQXO08vftyf+yY3ccE9SeTjvL7gkod+7k4bouy8n0YQO2B5B9/8thFqRqos6WNMbbe9Nu3NbUz9q28e4+8c+6zsQuoHqJcQA8qB0ftZAEdNwRgKY+DsAgOCOKCgjuMURIBdRC/lByY4SsFfzqEGjAIDjAWIM0ZQEWAEkciaZ05YQJCbSxlY9swZy4FFTlzQMNYczSM3RtIWkBRYjOfU1VlLH3XK1pKsZY/y3bezU0gBlhJycgyMPFP67+XuoXvtTrsbubpN6rq/nbu+cutHED2X1K/x7/jKkcN0YQli67bW7vdpj9vfGM8rG7IiN8YNFKdP8iWJdMazPhJdc3cCuJ8C9SXRF0QgFAkLHO4XwwAS4Aw8+aqgLAFRQJcUALt16vtio025BECa0xpAcuDYPiKHQBng7e09gO4ndnTTeYEmwUMKmMkFD210T1/2xxECTgKDJEgAXAIVgpGOytkD+ZknpylwIJTmMXdfD43nQOUAYvfg2RhAhy8Q1Ng2m2Av/YQSGOyFC1u0Z/ZtH9mROnaunZ2xuwiiO9WfDzEPUoVMAF+BTfXAqTHZsj3wAdk1X5D98iv2SXYRRHWSteiSREZkKzm3M8qrp3fq3A+QSG7OZV3zOpexAUf7RBD5Fnt1DgTK3u3H2PtSzDzuD+khIwC+lxf0DAnoCyIygyBISGOEEUGIWERC1Bnr2Thz0T/ypYPAML2tDxuIICJ09o3MuQPnJTvyRAycj4zIEsjO/uybHZhXmR0ibeayLjCuv5cL6UwvFcydjMhD7PHmnU5KgBSfQU7uQltv9O2NrPkFZ8j+2SNblLNTNs+eI1TKyFbEjCzYNFnoQ2aRRM/knpzdSeRSm7mSfeXI3K6hbJxkLn2ta46dT1v7WiKp3DhjSnyT85F7+uMuuo/8EP9J1sCnxD8ApXJyJntJXGeb7p+t9zIHQaQ/dLp47Q71VddXQ/28ZGDH6ukQO3KHwKwYgCwArhEJgBAhAAhhEP6KD8ufsHl750esx4b18/M5JFEsLgfY/d2aFBHlz+wDIRQ/6Dl5eCni2X7pKv2k59Zjs2J+xIBsPNNV5Hn12D75SD6Bj/biuNgqBm4MFRe1yYujxeyebx5mCB8+5fUxdmNvc9XeWPWV5WHKW/5ofG3yMISvfZFBgD9SGNNnMCwAACAASURBVAl0730JVO4rcGTRvQH6dCFdQQzdsXHmA/iRAORBbKTHyN6SPHVIghxuo398CbIlfiKQkjIipq85EDt9pWIk++Bz2IrxYrCvVM7kvPYkIbaIK4yoL52hG+KhXIzpq5a17cca2WJk0RqIKzt1vl6wmFfq6+KSwoiUOskzGboLZCwdC5shTOojivLuM73YZ/oRF6le3rzKxjVWfeXq5fUPt2YneAiiyHbwEXfOlulAf7tItuyeXNwX+ZEZGZIZzOJe3A/5unf3b7x1fhtBTFhP+QojoSVQ/WtPuJ5rv+X63vrmaY7G9+wSKnMWeyk5j70gRIKiEyTDI/CCRSTQM+DumaIjjZxiBqBeHWPgXANlEUcgiHPl6JXlkTSO3zMnbnwAU64eIDNWf8BKv/oLUp4lZfXm4+QDlb3pUyfAqNdPbk7l9i23d7mzOTOwyIgpnmBGgcksR0++5Fq6z3sH3Wn3093I9x5rb+zN66vePgpEzae+tzSM3/NNxqQHT2SyuVqrPd3n5q2/XJ255Z7tkbPijDlb+kSPgAeAPMAu+JN57fq4TyATKRTkgWllIBQhA0wBwkCRrwjqpEhhQDGCCKBJEUVASwIMa/OsvTa5eeSBYqC0rzZLEBFDAFreT7zoIQCGWDifFBFBQgQiOfugq+REXpw9u+QcPQte5Mbm2IVEZ+VsELgSYAQKb9YKdnSY45Qjh/pxogFEdwCEC0rWFDDtx57NL7EZ4BFwRIbYHJuMfLEZ9ip5UdRZjHN+oNFYdmivCAdQtgRReyDMGsZYB8nMthFEybxsv5dS7NYzWfBD9lOyRzKTA3vORb/cR8/qlMkXOERMyMAc+R9r6efuyKQzOZ+zAJyIGJBsf+RjjD0pS+RCz92xfRoDzPfCI5IYEUAOkIT+NdKISqQDcZQ8R0b0RULoIYJGxgAxPaXj5qTv1g082zdbA5bzlXL3QN69LLBfxMx+6X+211crX86t6WuS+fRHIuhO5IPcyMu87peMyLl7I2OxCGijr+7BXcnJzV3ap5+ZOqNzOBubbD/sNPt0VvZ/ZUtG6tg1uWTjbN9z5CyCTvZkbJx2ZX0quwN9pcaStXpj3am+6oxVp1/zaDdWf2X7iEwaV1luzxHEcnfi/GSBOLsLBIhdBD4BK+CJb6DjdJH9s0n3jRy6p+wQ8aM/7qx4KffsXt2xFwtyBKyfWXuRxAb4Oj7JLxP6siQHshEJyTOQDejxPXyD/Vhn47m98oX700PAEmFUJyETEpCJcDoTfRU7JOSwr+Z0yN6dkQ1bi/+yPkBP/yIO9HPJob2xCboqjgGuSA/C6lczYrB4GYYTE9XJi6PFzZ5vHmZojs2Nve3mFvPlzV2fnXvnqX3z27e2ra8svgP5ZI74IUy+Bon5yJ97Vt/9qNOmXq6e3BDEdADW0g9ZkIx3nwik+EQHxCoxjb5E/BCH7kxO1/s6537YgPpIJMKhLoLJJiIf4qM4KUYaa0366eWDfSOu9kh/fT20LzHaePGDDokR9Jh+mMde7dt89iUeq1OW1GsvmU8cF8+RQzhUotfyCKG1lUu+zLsH+pYeyGEy95WO9Cuz7jK92Oe4TnXli/3UXR2xXn3lFxfWXj2dtTd41L+VElkkY/rkQ5aXSV42JWcyJW/nV09+dCLiyK+Y/z8niIQTeUugPd+2LiGB3rxxT0Lfti7+XkL15V3kXoTLKGXcFJ3BCMicuiBMwQNQnntzLpB75iSBLsYAoDWGkzUWMALsLiEElNQDSwEnztZ4jhhgUN88cnMFtIwT9KzZGgHSJyBpnwUA5cCbsrkZsTWtn9PnXBgv5aOckUNyS6ZkrJys3UXl+lTXfe59vSo3x1PeGPMzKPvZfuo5AMavvX3oU7k8g8xRVN98rfUqr59cn7uGZ/sTxBk354yIRJDkgj4do0fKkUZt7hTgAF4jiUsQgdIAEVDUFwRl4BBIBJ6kBYuAF9BYDiQGxgJicn0k7eYAIAPC1lWnDSEFTgE0gFVCYhFEIBYYdj72g1w4m7JA0tcRz85LH+kdYujNGWfv7bRABtBlI/rSX/pvjHqOUV/BTPABqAUeAdScgh77lgBtyX7I3fruhw8w1t7UmxeAZGt9iWdL1mc37k47u7UPiS3ZG1uUnB+gBDyTBWAFvAGfErDWz9sAsQiitZAIZEI5UgHM8RHW4mvk1rZPNmxvcvsie+eQI4aBOmdXtn8+THI35BZBNIe1+Bvr6E9W1ov0OIfkqxYi5jzOYBw5da/G5CfJzd3pC8BK9IZ+0VuJvtEvuog0REA278tipATp8N82yM2FAPqJnZwNmAv5MC+d9ZWxLypAvjO4h74iOaOzka271G5MhDa7YwNsgr4D3b46IYfst/sFxBGH7tnc1uGPzW2dXj64G/pIp9kI4q7Ovbgn+pLM2Jn9IEX2Yy/k5/xS9q+MWLF1cpCTsZSdZ/PaInL966dydY1VRvAQNuXuqPtRR9YIoDplY42JCGpTlpunOXq2H2O0ldtb+23/zus+nV/q67A7oLvsHxDmA4Cq/AO7oNful32R/76o6cuge6LH+ov/9Nu9LvGiFxFGOuDu2aj7A9z8/A1RlIB9CfhDFhAEL6oBYrbBfo2FHdi/xE4B5QhmQD3yIUZLSJo56Q99EzPYJT1P373EoIf02Qsd89NBcmDj4j8QHiBVpz1fQAb2KF7xF+TpPMgOUOurSPFZXO2l7RNo3zhaeWPuYsbq9atc7C2eF/e3T/Mu3mx8dT3vOHW3vf1os5azInLuAZFzP2Tgfrqj2iOR2qW+Drp/Xwh9/VI2V2OQHXPCEGJbPzuk05IXEO5arPPsLjzTc/qOEHrWRg/VN05sZBfVGxth43uQRl/vkEDEtS+f9kfH+qm0uEt3xWnEkr/ip8RQ+m8P5rF//Tzbh/Xl1lFGfiKIzokMwgLIn7I65zWHOvNFEOWe2Zl7gAO7d3elDI+ll2HE7n3vtXuPz9TnaZ70JT1pnnJj2EDrbv/WqW97tPdshj3TE/qCoLsLMhAL3C+5ko07ltSRozsyf2f4lfmXH50soeivvOOe2hJEbTdvniu4+0yQhK6+pO5V0pdyrIJ0aX5i6BI4OMpJwJwxJxjYAq6AJ4BLQFEPBHKSggbgwyCAIIHEs3aOFwAo5/S1cbbmD9RZzzzmMLd6c1lPP2VjrW0vgT3r6ysJhBx4QaUvD/ahbB/K2vUH0FrDmgITww5oe2PEWVFOykpeUrLfXNk9XPl3N/LufuueyneOfdbfc3fnPrddPeO6Xzob0xm2XwTRXOqb72lvW3f73TV6thfOlPOiW2RMlwRXDpTcBWC5RBe0uyNBXDBfgujNOEAI8AFFEnAKGAJHytoAYuAQeFKvDjAGEhcI9gUBAJMCdsrajJfM1/xydUsQfcmIINojkmjfyBF9BSSQi0gIgsbJycmEXSAwHF5BQQ6oCFxkQ//ZCd2NgJATmQk6AA0bRvDIV/ARTORkjxwC2uaS734EKYGyl0TuhD2aR87+SvZgDmdxh+yULUn2xtayuSWIgCVZGKMdiATSAH5gDhBdgog0mMscUnOyY3txdjJp7fVZbNqzvVqzs1jbvqX20lnVkZ0vCAI7/8JfSNYgZ+3WjCDaL3DtLH7CJge07ZtPsseIav7MeGfz8gPRoSdyOkSfy9PriEL6GbFAWpDBCAfC+Pb29v7//SEV5jI3XUQmjFe/BBHIB6CBe7bWzwYj7c5C1+zX2fSPlGVr7MFaQDjiYA59EUVkwZcszxFEdo18AOfmJ0Pr9feL7o3OS+yDDrobZfdqDTbWyxiEyJ6SF9tk757Zbb6hFz35gfyDZzKOPJKThMz1lZac+7KnnzK58xeScvcgd0f6kLd59FHePpHF+nqWerYnYyKXyuryYZ3D3TpjZyUXsiQn8Zhds28+APmR02M+h46yJy9f3EME0b24HzrhrvRhQ+xJX3Ont90F3bBuOuWe2Smbs6b7BOIAPCAO6PdzMsBP4uv4wOI6u2NbbMnaxgDlyCTSgDwAw4iHOI1UwDLiti8M9m0/kpck9osk0kl7o5MRRGvwXXwBWXk5BxMB5Xwl+ycv+uc8Ep9uHTJFfJEcSbzzZdPXRPFVjkjBWuJscbQYevPa5eGGcnX6bx/PAPjG/duuz+LN2pu3OWGA2srr43nL1iRvX9TcQQQqcgikR9zdzxJEZfcV8Cc34N9Lg+5SH/frPrUhYuKjGOeLUYlO0S0xEH4T75TpnLtE+opv+iGIyJzxfUE0Rlt9PVunL4d0LX2zJ4QRoUXU6K046wWrceIHneGv7IMO2T8d0dd+m98ePFvL+JIxEsKH/Dl3L4v1VZYihn1B9OwengiiO6Z/0s8SRPNH+tKL1a/Vk/Bm/a8uxpt2vDn1S6/t9x/27jZXktxWwvDKZive/zIuHvu+QIBQVbfHPR6P4R+ClPqkSIqKyKzTzdecLTpx7mCV9C7GsR+CTm980nzN/SvznyKIKeCbEG044Xq+Y6rXT7nDqtwh3ZzC70FujLzUmPrLc5DqGIDyHWa/5RWEAVfgScAEZgRnSeCOsAmWleXau3CMAyoAOuTQheIZWBJolc2lP9DkUpADYJJ+rWVuZReZy4kDSA68AA08COr6GGdtyeXiUnNBKpPDc+3Na5w57Nmh5XwuII7IyXxlpSs6Lf+m63Quz66f6l7t23fL2fTaUJ9kY9vevrCrvs1xxyO9kktFbuz2b9y33Jz5aDLcdcjhcvQHyIIxUsLeEruxN7LhWV7iG0CKt+CAZ2+AA9IAEaIYmAZSI3CBpb4e6AcsepYArEBWICyAGEEExgAwcwU4zQ94lmv3DBwDqRFEMvqaApQAxc4G/7J3ZNDF4RIR5NQDv3ThchLonUEgygXgzaL+/NQZoR++y6eBL+fJOejSECTp0lq9KQVgzG098wA5fF4fQJEMzpPLjFzWiFgpA0PGiQnsRV4XoFwbuSSxwhkD6hAK5x6xY8fInzms7SVRBOISRKRaChyaQ9kZlsQC59pZpgs6sLZ9kYOsUmec/slNL9ZmA+UIYj6nPoJIJ9qtJV5Zy14RR+uQrz3ZJ6Dpax17e2Yf8YgMbGs9MpHVnPaO1PBfOd/hQ3xVWZ2E3OWD/DB/RTSQlr46Kft5qf8MXq6dr3c+Gods8H3rBOj7iSkyADSXAGxAmv7tV72+fJtc5nau8n/7ty/2lJAIdYA5AmouBEQytz59SfSiwJzmZmN+yCfZgc34Gt3THzn1lZy19GVPzmZEiWyd1yWL6pCq+ilHDiN19IWorY7FBMQxXe7XwogdvUuexRL95ZG+bVdWL9Vf31Lk0LNyMUncIW8xTM437MPe6IXe6V+M6MWPe1MMEE+cX2cVMeKrzlcEsZc1iD5yJQZr7853r6tL9/yWL7CzOI0wImJeDLC589P5dIasza5iHEALaMMenp0V56s7nEz8wbkG6v2yQnKfIJcSsuhXUJFF8znLfJaPdYfwLTLzH+fV/vhiOEVMEfcifMgBmehLLNDGF8kvdvJRIFXctCYSIH7LEV6EAoaArZAev6bpZXP3pXu3O7P8051bu7w+1ZnH3O5bdWGL7uf6v+qbQ5/FOFuvrL35PFsLEbZHRK8vqPbtWb19l6tDHmGr2uVsiCDyAXbUH3nUl021s4WXzAiWu44vuBuRK/qX2A1BdAdGFjzze236ugfdi305lBsr1hijXT9zw4LWth/7IDdfU8fGXiL0BcudTS5zmwM5NS+y4uez/MELEf3MLyGDxpChPcmRHl/F7BcGKLcWufiksrn5W32cJYkOw3/Zc3O+8iKI6xuvMvuzu/FwpqScX9wx6iVr1z//jOsYEz965a1pXXP4Caqzz1Z0nK74AzurowMvJsz9p/3E1OIp5rWxlwJWgTum+sbcw5iiyzN2z5sbW6reszESg5Z6pnhEwRsbb+g4qQsZwHHBCM6CtgAZ8FLnstanNpeA/i4el0KB1yUk+LpgAkjm0d+cgUwgThmoEpC1W8elYT4gy6FwYBxeh8Xl5/AL1mQ2h8uBTJK5yASQRhA9k0NfgR4x5GguHkFAcOKI/QMu6U+eTuXp+dbXJ7v2LN+6LW+fV7m1shkbtq5cvcO3B1Fdc93xLhMpglhAqf/P5vagbzLcdchAJgGW3QAU9gHKAffAs4s3AK+Of/AbwHHfALvgI3xywEQORC9BDDABgdqBWGUJwAKmACsJiFMX8AMSgTJtABegLQ+oW0eqHviMIAL1gAiABIADIfwMkOBrJf4qoAEf9OHZheFicKkJdN4uumzoih/TF3DizPBlZ0+dy825cHEgOPo33oUlmOpj7X0pYy6gO5DjQgPcyGs95ycSxSbJaYzkWbsz2nl2zhBCCUkELCMYwJ5+1kWS6AZ4A+ICpZFJOaIFHJqjcrEkgmjt4gp5A6LW0UZXZBdX6MXakjLZ7VXcsBe6Sx/8lG4jiGKGvvSj3p4QRDkZER0Eyp71ZZviW36drAA5AM9HJb7FhyI0+TXiw5ciYtr5HHKAUEReEA1fE/vJqbI6Ps1n+bwxkRFlcyNtzhfAzA6+rCAV6iRkLxANSHvW1xdHLz+cxcgtcmA8WwLfkjmcAfIbgyxECNlbX/PSo7H2bY/II5v0Np7+sg+9Ih7pxjlDiDxbx7m05+JB59a82ooX1atjA2edXvpaR3cIWTqjb3FiY0VkL0JnrH5S49TdMmJZH2O1q5MXe7Q3b/kngihuFc/shU18zWZTvkiP4gyfFmf4OZ3yW3e0M8uPnU/2YZv8md0kfqC9vnwngii20is78AO5NmSRv7Ansma89fi/M+scik3wBuAs7jkjzg259RMHnH+EUbwMIAPGgKA7G/D2dQYQD78428UOsvPXvnS6T/gefzT34hT+5YyTRzy2prgphjj3yl7I6SNuSuKudclhL2I4fILw+NKEUPgKhvAgiYHz7mp3ZPem/NPd++pTHTzgDg8XhC26n5vzVd8c+lxZkqe8+TxbL4LY18Hyvh4igMoSokUHCIwcEYS3vJCnK19sEbBLEOkWGYMfImL8oK9v7jaECw6U3Jl8ic93z3rWT3InSu47uTpjIojmthbSSk54EH4hN3sih+zrFz5sXeIHkjnJ5k62LyTXPo3jH9ojhfaD3HhWr2w+RNh47crqIpTW8IwYOgdklXcmvhFEduMj+eDLL9ZHtqxv4/Ndc6nffpWbOwxoTP4Z//k0tjk219d4fkQH7EU/9k+vbCzW0bOPEsb+aQQxMtdGNyfYPm/5tqWA+nhmhPrVLqcgbVLKv3ntr5yhShRducDia5nD6WAAmACRQC2YB7gESaArMBYI0q5OIHeJAFZdPgEmpMxc+gTkBHJjzSsIW1NZnf4BPJeFi62g2xsZF4OLwiFywDiNQ9Zl6BJKVsE/MKnclxeXjIPP8ZYYphe6pKt0nS16/pSv7RpTnTFb/plnfciS7XZd8pFXchDl6q4fGKsNOdQvoqis75Wp8btWsm5ev813fWRboGcjtmGXQDuwHoiW8wM5GwHdgA7g0RtggCTSVx7g0xZ5A/KAY3WBb88Bc+0BK2UJUATEgDJgECDXxzhrGGuunQ8Y7WsPoNSbdOAY4LYfQIL/Svbr8lLHByUvOrwVlPeWOnDS2VMfKXOm+LWxLg6XCd83tz4uTLoWMM0pePbyxfmiX/0QIuvor58L1RnsrC7JspYLGDjSjw21k4OM7OXsA4MSUichTcAhEKqfNfVFIpAOORAZeZDrD7wF4JrLiyLksLhk/WRFapXVWUcqrti7PZNZoqfagD52IRffpA+20Y6IS9b0rN1Y8iA25ENayUtufa1LBskYdkun5NMHyeFXSAmAn/8p9+KB3yI+ESfP/JCPIhNLEBEMzxEPvstX9Tcfn0ZotFuTj6Z7AFoZoXPW5AhbhBGYZh/9tJHdl8SIIj9X56zqJxljLmfW+UDkIoR8AzHsOYLo7JAX+aA3AI6f5dPsRn9Ih/MG9CMhERXjO5sRxc6tenqkT2OLE/qlIzag/wiXZ3rceEB3xQQxgj6ROkm/9O85Ailf8pedGmcedfop67tlz41n+8hs5fLktjf2pSfnxNnn284t/+Xr7lU+3Pniv8gYu/Syhj37IsjW5uussnkvCIp/XpKxt0TP7IOMGScO8jE+ZH5rkc2ZZGOysTNsIDZIzrp+ZFN2hoqbAL3Y5q4X/4B6MVCyR+OdS+PIzP/IREayq7N//WALWMVaSKV1yGMtcYOunGm5FxfiYDFQnIA94BEEBzEQRwFW8RyRgC/gFPcfooBsALASvNFPQ7vX3aHdnXvvdrfWtv2MbXxj7l1e/be8Oa1Rv9aVq+sZdvClJgKFHPaV0B7VRwoRLXv37Gek+unjq6MvQr7A0p/nCKI+yBU8GkGMhLG3Owux4gtIHn+I6Inh3W/uLGdALqZ015VHDI3Xzp5wJjn7iSz5EVkvAfwph8SuSJr+iArZ5D42qDeHFwP0Yu/2QG6Jf0T0PJOf37Q+smceiX/zc75lnGfrLDmEga1JLiSbL6wt8xm5xOfCfGyar2ye/dXhJ3JzmjusuX5S/5vrw1fCpNrjO/XddW+5teX68w/7hG+cd3plA75AL+xmvdb41flP/cR0hb4CpNBb/xqTMurrmRGao3Y55WiTV5+Cy7Xf1LicQ14wUWY4z1KHnrM5bAJkZE4wFSQjXACQcgFUEEXAgETBX7AVfI03Vn8XvHJfKAABZUFZWXJRmFd/4Nr8xrjYHFCHVeAQTCRvTLyl08ZZvEn0VoHzOFiChWAPCAoafTFw2AQncwnWSIz9OzjpY/X0Te/pf/NsVH7Hb/1tez2rY9tk8lzKph3cDuP1BWPrY5/K8oLFlanxrVNeP7m6+n3KyectorduAqNgnU2ABH7G7nK+wFbs3ptsFzzQA5QAesAgIFRC3oC9wDRwDDgBf8ChNn08l7RHEJUD6X1JAPiqC2zLWwcw8mzeSxABKkAEOOL/9gpY8GF7DGTYpza+6DIAlrw0iSQqOwvORcSGXpwZvuxC4efGAoHGuQx7WdLFqY1e6Zr/S+ZT72WQeYwBeMjXixw5+clBVn3JCIQZ74w695IzuqDO+ZcAMSRRshfj5d7gA2qBTrYGUOXAGkJpTPP09eESxOKL2KJMJjoicy+d7GkJ4vocW0h0Yf/0Z590Hjn0wssetdMd8InY2Js9R2bpy1rW19/6/Noz/UjmQp74DkIg8TWEAcHwHBFZn83fEAGEAanoa6Fnc/BnY/i8s8HX+XaERT/P/JOukTX7YIsIIBKIpCF9EUZ1En9WX7tnwN94CfhnT3Npcy4QKuDcXJEDay5BNLcvT2QnGxvySfrOZ/k7v9fXfMiLM4aQGLsxwf7py3xyz8iBfr4kKTvHxQX9JDahQzLTnTJ90x+ySHf6RLrZSn2JfrMnW7KRpN4ccs9LLNXXT730iSCSReIfxaximHrxyn7FSfrnb3TItyOIzrGz0pnkw0gYm/AJSZldkTy6Kr7RN9JHh3Qp3tKbPvRvXXFa//r6Ws72+YwXD+a2JkLonJBH2XmDHZzjvlbqR1b14oYz5Yw5h8UiOYAP7GsXK4xzLpHTyCw5+Y0Yw5fEY75GB15s8E9n21p0V6whj/7WNUa8ELdhC/EXQfTlAkgN7Iun7rqAPhAPoyBCQCzyAMwjUl7OL4h2j3bHdueWd/+7UyV91XX31q+7uefN9d3nyuqbd+uae3NfoYD1yKD7HalDiKpHjCKGyKGyPddPGQZDoPvaRh/SEkS4AeFGkmA6SXyQi9WwKoIlVx9B5PPqIona2Ac5ZB+558Yha0i9DwZkRRDtBcZkOzaMlLA3koicIG3ucDIiL/qysT3Th/EIHfkjeBFKe2h9/mt+8/aVUD/1ZDXWehJZ+nqYXNa2Vv6QLfOTnvkakuiZnfO1zbO/urgL+y+G9Fy/8ltnjXy7tuZszK5bWdur7KWKlwb2Du978eInyHyED7GXdeJUvzr/aYL4exZOMa+x2lZh+qSgb20p3Vjlm5qz+pyknMFzKH0YE/Hi0A4d0CmIAjYAkOApCezqBW1lAVSgD1QJtMbo00Ug0CoHcoEw4+VSwd98AK2ArKw/gODwCCoOcJ//OUTByYEUsJA+B5TDcBxvFvpM75AW1I1FDj+RwtULPWYT5Zdt0vVtz36vMXS+/ZujMbWrV1571Vc9e9aW3Nt++yCH+kUY9c0vk7PxN7/t5t5Uf3WVEXC2E1gFUpcpMI5osDPbszlAXR2QAEz4yRSw0ttpFz0ADKBIgUAgxXPAGJjTD0AEZCKH6gEqIAvYqhwhBLaBPkBQ0r9kLWsAl9rMCxD1hpqMEURyIzj2A1QAF4ANXwbUJJeYy4VfOmvOgXp6cKYQnXTSeaEvlwafpkvn1JzNBSwBhi4/4Mn41iJD6wM5bKC/OZTN7Rw7484qoOQMks0eAmXmI5uzKRnjhVBkyfmX7F8dkCcWIJfsjARGEgEzwBRIA04RlwBeJIwvIGNAm0Qu+hFTlK3vORBZTLEfifxkZgvlJckAtEQ2lzU9kLFYJ6aZl06NJwc57UuZjPZJBmulF2V+bSxdmo/sfJrfIBORCnlfApX5Zb4Z+Oev/BKJ6GelxiAZfDHi5IUKn+Tv9TenMj8G8umYTexBme77Yh8JBOYBfP37aijXjoAYYw62MU/2tD/jnDuyOyvmQB7ZXVJmd3oMxDtbzjmbAkRswU7sRe/8x9zIiT3qi5B4tl/nsrhgbevK1YkZ9BNZqM2anWk5/dBb9WKCeGAfkUc5XdK7eomt2FOdNmW2YadsjPip8yzpK6mTtEvsa3x58+YT8ggiuyv3bF90gpQ5D8Cyc8u3xQe65IdewEgRxEg+8iQh+fRbTDWvMl3L6VMdP6ZfdYhjP+VExPIVsrC/uMgv+BXb99KHDGKF+OGcOC+e+RQZycPH4AmyO2d8pLPtrIprklhg7r5akoFvlMjAZ5134Jx/eeb7/NoLCOP5qHoy4e2NLgAAIABJREFUtZ6zLIZIdEq3YjCcAbAiIHxW3BWfPSMi4ivy0RcmQF5/ZARBgl/8/LT/JsO93B2796py93b4Td3rvnfv3rH73L1cvm3mrn7XqSwnK6xFdjkiVIKr+oIIi8FlvdhXRv7k8ACwD+DToWdzSfrDoQgAPSHaMAN9bi5W03UEUbu67jZlBFHSj30iiOyjzD7GsQlyh2RZv/34ABFpQ870ITeZPbu/2dZ4dbCn8XSDaNpDBFc/YyKV7v3kIps5+mUc7Gpu9w4ZjdHuAw58vl8R1SGK1uYj+UU2W/tqR/D5DTuHNfO58toW95pvMeOO1d86+Y5c//0IsW1bbs1yba8yfsKn2ESi3z4UsRfi29jw7K/M/zIEMaOtQdYJKmeEnnOYck4iedZXP87D0bztcvACS4GhgqbA6dKWkEfPgaDAnDZBH2hyYSkLtAJ8QArABGIFfGtJAre3x4CeXHKQHFQBNufgFAKOoOQ38f1MFPFzQLXr69B70+cLo/4IC2fq7UY6WH3QCX2kw3SeA64D16e8tvJPY5p/+9VXXntl8jmg2Ut9bdn0ym2OUn3ufs3RQUoWefNvXnt1zV3+qrcumwicCL6flQiWgh97s3M+kO35lMvaxY1sAYUIGHACDAIlUiSwOqAFYAKeAERJHeAX0QvUBbr0DwAGwIypf3mACDjS3zMZABAAFEACQgAkQA3w4t9LEoE0CaBxkQEqfFs/ZyAg57x0FujGWVIH3HQhuWDoEGhx2bl8vFVV51I0zhzAjEQOBNHayF5vYF2QLijrO5u9PQe4rOvMmsvaxplHHfLoHBsjLkQKnX+gLoII6AVY2RcoRAojCvSEcABmCEsADUgEDM1tPnItUBRzAnCAJVnsgWx8ip7JLacja9s/gEf3dC1vX13W4o15rYcg2iedGueZ7PZEpggiXemXTuidPJ7FPXPxafvjK3wOQeBvSAXSgCBEHhADyTOSIilHPPyDNL4+mQOh8dUGwHVeAHn+X3/z81dnBVgHugFgIN0+7KeviL72ANjm4sv8mF/zcWVnEUFE7tiC7emEzczj66BxzhuZyWGcOa2rH1uzvf7qnWvn1B7M594BivhZtqNH48hif8YgfD07h2JA8aF4IK8cmYw4OseSvdENmZ1p+tSH7OxDd8UPpJE+JTaU9MlGylK6l7NjBDCbspsx1csjivslUT+pNc1tTXKQLxk82yfdIzz05czz7XI+ma16CZM9nEE2ldhQDKMX+qQTeqIjia4j0fSkD5+W6Ji9ycEXEcIIotwz21s/AugMkcsZco43brgDPIstxYDFIMY4Z867uMNv3RVkIAud2IcygmoO/gVHOP9ijDEIMX/Sx1lwTvV1dsUCa/BFSQxBusVuJBHZEB/oWdwtroon6pBG/qzN2urFa8TBS1N3IoIEr/gXGxEwyddFKawCmym/cEr3b3l3fXn1cne0XFvl2tVt2fPiBYCfjGSFsdzpgDpcJSGH8Jh6RLAUWfSsDJPBmPaPWHmOcBobgUSEEGx3FB1GvOmPHtOtNrp1j0UI2UFZXfX1ax5jkC+YBJmLICIeEtnI0AtZfdhLvbq+HiKyMGZ6kMOevnS5rxHbCCLC6+ug+5s8yen+RvT4pvn0cX7t0VrakMGIIv+JMGojF0y7Nlt7sitbwr/9ciy8Fq4rV79lz+b6VwlivtW6u85dz3P9lK0P50t8JcwPWzoX7VXfF56t7ubb/7bt8+8miBb4mUW+9bttPctfSlRP2SlQOQVlhNrV/yjtPBTukHtbIsABr8CEy0TQFIgFTqBPgJY8L0FUdtkLrsbrCyApB+YCU8CbwAvMCb5SYFZZm4MiKAgUDizZHFZvcxxqB1LgcgB6SyKgqkMcvaWzJwfIXtPHDbarw/Reni32eevUb9K27T1Xl30a0/O2Vydvb2RsTLn2UnXN03Pt5elAu4Ow8lVu7H1W3zzynuvfc33YRGByqNkKWRc0A/TAu0uYvQF0xMTlDbC6tAGWCCJAAqQECgMvgZnAUwAwcNcXAoAP0OoLAKClj1ydfoBPgFG9FFACjhoTYAp8ArnACbDkiwfgYz/8l09HWJA0dS4JZ8z5AOAQMOeBLugmvTg7zo2Ljv+7bLwhNSdw4pIzF+Di4gR+nDX6dElaq7URHWMkbezgErIeOZAZSVkiC9JlLoSKTOZmIznZxAQJmAPglNlPAgbFAmtZWwxBDgBFCTgFBIEyoDHwGHBsPoREEmusKZGPHGIJ/dG1nLx045m8dKocMadn+5fTlTId0J1x5rUWPdhjfclCXrEQaBUXk1McJAuwSmelYqRn4/kz3wTu+VH+iDDwS2QgIoE0KEvKSKF/lMa/WtrPTPkp4oYYIG98jx/rLynzXfW+qtA5+ekaUUTckAJkrZ+DAsl82RhnwXjnjW8D/sawA73LA/XsCGw7g8iRPTqXxiB4CIg+5pdbz7kG5O2B/gKDbMV2cva0JkJIDudNAuql4gF5rVdST34JUahdPRuoN4/nSI9cG7tI9q5Obl/FDmW6Za/s5ll9NozgIX30wcZsGaGsXp692FhZP/PUV27+SCHfsZZnctozEsa+EUTxQHyhw0iUs8f+a/t82hlkG/E2HdOFOLdEm94ijOmabtlHMr6viGyPMHpmb/OzpcQnxAhnzXkWJ3pxka84XxIfK66IIZIzyP+cMX2sRa5sLicfmdwl4jFQ7wuNc29OBLG7hdzOAf0Uy2CYsIrYIomnYgVw350lxphTjKRzMcOzspQtjBV3xHIEpRd+XoDDNP7mDdlApCRf1fzkEZaBzWCY1y+f9h7ubpcvxqnPYon63NydXT9la8JUSCAS5x5HopA5xA9RBNzhLG1ShDDCZT/6IzMwnAQL+CixpBOm04YEuZ8QqYieOC3Rndy9Utkz8uduLGk31rNcOyxpXiTffRrxsy4ZyUNGNvGrM30Qs2zDfxC9vuwhuvZoD/Rgj76Okp+/iWn6RyrVRRD5Bj/SZ78225O7yN6tTQ4kUtk81lYXqfRFmn3YSsoHwmA9w2H6sa067eG7cODFb/rom08szlM2vrrmMobPSK2TDD3v2s2hTmo+fZXV5ftenOxe6y83z+6jeZJL26f22ozZedT/ZQhiwqeUlLdK11Zao2x5281RGydgCIHJwRAIXdyCM8AkcBbQAR51csFXvcCtroAP2AJcgr/UG35BFygFGh0ERFAu4LrQBNKeqxN8HRhvVxwQB80bF0HGwST3DWr2w0m1pSO5fvXd+vSSnuWvcg5X+81ve89yfa3TGGUyeN72+shX1sZ9y1tv++x81ts16795Y6vrWW6uUs+f2vWzFjsIUC4Sb8nYHnBnZ/4AECIyQDlfAiiAXgADEARCAD0pUBigA2CAZaApQqdtgR6QV5/AFUKon+fANGChn3pzNZ/xkjFy4Km31OTx9hoYAUrIDoQDZnzZPu0t0KvOJeECs3fngj6kgIj+zgwApN2l4a2hM9CZcNk5C+aRtDlL5gik0Kc1IknAiuTSJIOL1VrOeS96nNsIj7mMJXNEUps+AJrYIAYAbMpiAAAqAVv2QC7ASD+AFCmRgMQAaoTSGEDRPM3NH8gmWRNwSwb7S0a5vdAjHUkRRHVAGznsnQ6UXdLiHD3oE0G0FmJHj/qSJTJLPskegVNtgUnjjWN7snpmE/oC4Plx/sPHlPM3vsUXkQPEAVFALhAHpNDXQ0lZQhAibkA4f0RMIhrarQHwI30AMJIgIQR0D7QjmF5qIOjqELbk7KWJMxgJYRv7tT+2sX9zAttk91UMcbI20giI010Eke2B9gieefko4AbE8TV266UEufQN9IsBnqXOoD06exsjIgvqIj36RHDs0TM5S+zhzLNJ47WJJfTJPtISw4iaMfpFJOXI3X4JpB/Pa99PBHFJojVK1iCDZ7LaAx06T/wsgMxv3af80flk217GKLODnH6dO37QF7WIU3qT87X0K6c/SdxjC7nxfC2SWFlM5GPW4wfWdnb4Dz+SxADk0D70cb7UOWv6krOXG9rgEb6ozv7ZaeOzuBxB1I9viZfigljUV2x7cM+QqXk70+KMGEavYg2/FBPERPWwDt8VdyT61if/FWPYgS+LL3y7stgj7kQiEEYxHjnpH7npl1BICAKGKALJgf2+LHa/d7eHGQL26vUJD4WBPNe3XF1YsP5etiOHsBbyh1AhU5FZbe525LB++tRP7m8wEbL+gRqkS/0SRH18fUOq3G/uNf4cmRKre7Gp3r0op0f92QYZRLyqN1YyFx9ADumaHAi5fZT6xVnEkCzwig8SZEf8YFDj4U/kzH4lssOjyJs+fQENr1o30khe8vCN7moyVuZL7k1r04Vx5pWblxwIYrL58sxW2TN7s3m25jP6rU+E7yJO4bX8SJ5fyBfnKRtfXXPlZ2RJjuYxR3X1l++6ytL2rS5Mb45N2s1jH+SpTX1yRgJ3vR1Xvf7pQ/6HEcQElldOyPJXW3XlCdtG5SlsFVGdvPqbbx8G2L6VMXQH308BBC/OKjgCTQK6VHAWuJUFVGVksYAPHEkFUgAZcDIX0BRgVgY+kQUBtiArkEccBGQBVsCVBFkBQUD1xofM9mpP7av9yNPZ9uFsnm+/9Ky+sWxRfXbx/C29xm7/5ifD1ieTOmVyJuv2U06urf8kX31btzH1r7365n/V3zl2TOXdvzK7sJNAKlCzLdvzCfYH8CX+47IGKoDVwEeAJJAXqEPWACXASQ4kAGu9ddfuWa4NsNKmrzkAOXX6NKdcu6S+BEBqM1dv1+WAiERGYAXQ4ed82vnhv/YLIEjOFf/l4wigNqDC/ulDHT0AINr0d9EYq80l2GXjMkT25MY6G9qVASPnzzpk0eZScnlGEMkGCCGj1lQGKrMJGzl76hADYMm5Fg8ALcn5B0LFAqAO0ALo9HOJu/jEBsAPEGVfybN++gOpACxAaB7zFm/IpuwF1IK2dGUP9ExX9lgMsefkb+/0VAyRR66NoStr2BvgR1f62B9Z2bWYR26JrPRGN+Rkd2PNQVd0RzZfTvgy4pH/8GUJAEd2tPFR5EC6XxARQwRQQjT4HlAOvPNLhLI+/Jq/AvOAuvMEfAfA6Z8tJOTVvujfl87kNCf5vADh1+agA36VnpTVGUMmhAcxQmKMRRaQA+u2prmcF3u2Hp3xR2ci2wBM/J0/2V/nLX05a8bLzaXeXuWS/pL2iI4y4hCx1K/zLL/n23h1bFI8kIsf7LMxpzijrlQ/uRRhZKcSsij1s1P1+pmfPqXIodzcdCsXl+whgkOPgU8vRPg0H3SmkHg+iFAhal4OqPPM7mzLzuyIIJYr07+vbOo2qa9f5JCvidvsboyyl30IWT7AH9jVuRIXnHXn3xkjF3/kU2STlMlYXqwwh3prFN/pRJmN2Z2vmUMMdJ7FT7GEDO23r+POAH/WLhaINWKwc91ZpldlMjv75NdHEiMlcUncoX8+XC4GSerMIxaJ1RLyw//Fy0gAfIME+HKFUPW1ztc8v8pBGMM+7l14wT0bsYs0hCG8LJc8a0Mw61OuXdm8yvpYCybsi2DEzzOZtEUOfUWTkC13vb7KcBpMiXQhUuqM90ECuTSPPSJeCBaduDfcVZE8vk0/yJO4na/THUyhn3H0KmkvhpvLs7kRwH6FRlZyIuOSL4Da6ZysyDoyqewLnvWRNs/G9fUQgTTGPd1XSjGNLeXqlJOfvGIdv3Ru+RTfcXdI2unCfGT2FdF4SZmMfINO/VKOnbInH+AL4cfsyV+UtUuL0fiPOr5Re35SXdiuPG6yGNKc+Zl5Vg7zeDZ+x6hrzcr5o+cwqHJzhCmNU24+Zf0k5driXO0z2YzTVr1xyaf+dxPEFvyUt/CndvVtavtUV15bQsvb+FXEra+9vHZ5CqpNTvmS4OBtg0PtzYeDB2xxXMFSUBRIC+ACtaBdcBU8BUxBFnCSjA8AA3LKAidwZ97evDkw6vWRtAvqAq42dcoChIMaQbQfsrcve9y9VdZeUlc/Od2WPFfHFuk/u9TvU/4au32bv361JZNnZQfFvm4/7cnV2Oo+1Wtv3ca0n09jbr3nO0dzbb59lNO5y8bbLxdl5MmFipCwNWDt0vflwcUfCAkIAoEAgATUAQQBMkAuMAdkAWWAgjr9gb3AGrClPoLYuPr1LI8gagMa+7rgWTnZAFWgA/Di0/mvffJ/oAA4AAQEfpdZJMbeXRSSsQEO58LFJqUvYxHEQIVyZ6mLEvhyPs2FpJBFHxels+PSMt5Zcjk5q51ZZ5M8cvI5d/UxH+KHFAXurAUsAVgSwmdtY5Bb8UNfwI9dgUAJIIxMsrlkPEALpPEFRKSY45l+xBPgjd+4VMkq9ebefu2V3OSvHliQAs9sAUjQg34RRGvao378VDwDqgFU8iHD4l3P9kY2KT2Zg3yBAHvjH3yWT/GdyAsfB2Y981ckBAngwwgD0oX4IRGeEUdJP2Mkc2qLIBqrjr8C7/QeMUcKEQIJcGcXdrAfYB7IB/zJBOT74qdeYjfEmE7sl93phgzWJ2Nnz3mzZ+ONsz45EBr9yeaM8yn+yFeykbNB/+4W8iNCyJ1cDIjomYec6rdP/ayfbuWNrW8EsXMfgZeTz9m3j4iiZ7YRR+hXvTn0NYe64kX95FKkr6/D2REJVI4seqbD2q0VSWwu61jXPuiHfp1XANT55rfOAD92ntgWQWRnOVv0nN2RQfpiez4plkl8gE/IpeqQQGurQ8QkdXJ2jSwiYHytFwR8TnzorEdg+SHf7IUCucRS9XKJzJLYYQ5l/sQfsgXbOUf2Qg7j+StdiB3OK5/1coJsyrCLM6udP0b0nGdx0Vkudog9YoD16ZP89mLefZEFtxSzxSDxhl3EYImPiz3KkRo+z35IkFjey0RfjfqbOUTGVy+kCln0dQhGCJgvWQhoy2tX1sc4efWbw4Da5NboKxvCV0LwfFGMKCojfvrCZZFA8vra5m/4kCgE0Rz6+zKKJJoDaUN8xAJ3Bn0jiKV0Iqc79fTnbow0qk+XxRA6p1f93Z1IH/mQQ3KQD8GTED/EjK4RMIQRXumnntbyBdHPSyOI5tEvEhdBROzsxX0vh6Wdz57t0b3Fn8RS9xz/4W9k7Sel7ndrIofmVO/lATn9JNdPkdmJPdmQL8COMNfaHZHUHhaThzflxukvX39Spy8ctxhvOUw40jz5UfOrM4ekbI76K6tbmVqb/ymHJZWTRX9ldcY3n76ek1WubXmUMTtOm36v+j+FILaZ8oR/Kby2lCq3GYkiJHWv+trlGbixazx1nlNaa/lpgUPDETmpgwdoCpacOGIokEsFS6ChYCvgCszGCZYFTZeZoAmgCsbKEqAW2NWGOACFDhLAp48D78AJJgJLTk/+9pV+PP+oTt/2vLqszE6VN0+Xm9euLvuqu3M0pv7lbKXNs3KHoDm+zbl9mu9V1/zbduVr/K33/JJ952ysXP36H1u5OCI8bMon+Ad7Ix4uX4AikOGiBwTlABEgJgW2e6semAOiACygClCoHqgKbCGGxkUYgW3P5pQCeeXGWhMQAUCk+gKeyagMkAAW9iY5L0iLC49vuyBcOJFEdfzcGGcFUeHzxjgPfVXRx8Xh7xEABzr0kgSQoD8XogvEmr2wMd7lSLfOTgTRJRZBdP4CT9aOrDuvxiSbi6zkfANEUl8PgSRJXACe9I2wAmiAH7sCgcAiwKcvwoFAkdl487ko+UKpeBJBJK/yJ4KY7shPv3QoBdLoRR8xjU7ojLzWkVzWxRp7BETJCAyKb2RVZ599CSGrOYxVpnPzW8ce+S6f5HP8DangT3wmH0Jg8j/9kAXEwVdDhIHf8m8533QuzME/+XxfopT5M58F/BEzfskG/tEQwDjixx5s4QsP+wDOzh6gD8wD49qMlew9gghYq7NO5JVsZCenPSIKvRiQe+5FD4LB5/gj8MRGgWd2c6foQz/2WrJnc9NppE+d8y4vXiA7nU119dWvM0x25Yig3LN6OlauXR1d061+nqXm05/9tOkjsbUxbM+em9hJUkd/bB0x9Cxl80ii3HxksicEjX3EAHEBwXDm6c85iSD2Aob92NQz/2V7vkBP+SGfQQTpnr2QMOSvmMw3+BBfkfIlddVHFj17ucDP2J9PWduZsL6c/Egu/5OUyZjPyvVB5vJH45TJRw/sQCf5gD2Ql78by5ecVb6rbCxdOKtI4WIMcYL+6DSsIl6K4c44v7e+fYgDdKhsvmIC0E//4ro4JY6az9zmYSdJWZyQi0vwjXJJ/BDr3ReIQV+4+sdufMUC/uG1foIKXIcd5FLAXY5Q1Hfr6xs51McXPiQKqYooyhGjSxDV90VO7uuiL4NwZARRGTHz1dHfWCKJ5vI1DBnjw2KARC/uNbqX3J10QW8RRHeMVB9txiFgzkEEUR0dksP61rQvxBRpVY8gSggf3IvQImTuWQQQEZXrSx/9vJTcCBwSKClby17I5l5WD7dK2tWzN5+AgfgKn3HfuHvEQ3NYG0FUhsPJAwNIiGwvCS5BhIezLbvuF8TIUNhYrk6/2tZn1C02he1efMU8rakc/jMXn1JnLBwZllQnhRPry0et2xzmjTTqn3zKO9/KGS5dHqV/+6lev/ZtfPX/EQSxzb3yBNUW8LaZTdXL1dvgTZTSGG2e5dX1XJ2cQbyd8KYqosixHVhBC/kTbIG83qLJBU9Orh2R5PiCYwTRYRCMOxyVHQrzyvXd/uodcIfKIXGAvZUSXDLs7jE9qGtv7dXeSurWYVfP1x7puXleeX12zq37VG7d5NGPjA4B+Xe++u5c1ZXX5vnW1Xbn3L47ZmVq7K1LF7WXq0/X5WwmyK79AXR+wGcAdCAhQLLgMCAWMAPIgDBgNHAWgFYPMABsAJX60gVdF/QBeMYF9oA8dcCnOYHT2pIvYEJ2Ps9nJeDARRURcckV4HvxwteN6bwY58JTj2jQFcDioqA7ZxCodlm4AIEOb5ldSHQIpAAm1owgGg90uEAjiC4n8gHpre18RhKdRe3mAqLMDSAhcBEjZx6pQ+4Ar0ifOa1lfe2AId0AicBZL5UArYAV8iWmiB+9VS23LlIop6ve9NNRMSRgJye7FCAjB73K6ZPexBTt/M8e7ct6fNCc+iiTTyKf/ZKZ/OqKd4gh2dIjfdu/OeiEz0SifE1an43srF8hAsiDMYgfn80H9QOKgXi5eu07P//no/yT7oHkCGJfTwL2QDTbyKsD6O0x4t+e7YV97JcPIADWQmwQnYgMeZxJJM2c5iOHc42MOMPa6BzwktgCSWQXfk+/SAqwL+kvIYZ04DxGDJ2/kj3X17jOKILY2GKI8yzRoXNOZs+1N6fn7CNeeG6sPp6LQXI6kZu3udl9EyLNxunuksMIornoVf8Ion3bIxKEpPD1CKJzztf5tLMXGeS/YgO7sqeEdLEhP6IfiX18RVyCyGeKyey5NkUA2TY/Yuv8qa/Pzr06bb1wiWB5YcQ362suJFGd/pJnRFEqfmgnI9nZIp+wB/XkJad1+b/90kdE0cs78QCZEBN7UQHMi9NicEREnXhKp5FM8tMfgiiX7M06zknr6C+uiInWFG/Yh79bn73ECXFJvbJ67WK0MlmQBgnJQBwQk36yiYwhczAbwuhXYEA2UC3Bc/CEFEFEAAP06sNS6vTp7w+RPCmC6CUvktVPT2FEZMlzBFG7F/iRsEsQEVukhbxLEO2PPUoIocQO2iKI7kB17BRx1Kbe2F4Kpkt1SBYsSy5ykgnJkiPcyCFSiIQj4/3doXHuXufLy106hz/NQy/uZG18xJ2uv0ResrFV9cgiHC3xJzKzLZ/gG3xFrk0fd7z55eaQk48cSxDZK7wYdmT37NrfKsKT2Tls7Ll+6uqjLr8x5+K+8GI5zGdc/qS/OmPMk3w7hz7JEFbUN58llz5y4yPByaeftmRojtaQS9pxKfLsmvErfZpTufr/SIJoE204QT2rT+FtXF59OQVI9fn0vH0ykroUldMwClDvMDgYDpDD4sBx6t7kAwyCoCQwAkp9AeDwgCbw6Y0cUGesSw2QCgAH1rQbY259HHpr9oe5gpGfJghwyStPB3fvu9ct65+uy5uj5/Lqm3vz2ja/47btlvVVZ87ayOmwtK9v8zW+vDm+jdGn9s3V87vmap/NKV85e7511adv+9DHoeZHLsXID3sjJWzOj1z8AIk318CKCx8gAgCkwBngFekLnAWmgLhInroAeQB2x+krLaBrbOBOe8AxoKhPsgUgyYxIuaBc7PbWZeWyB4T7+xIXkAtCfSTN+XCpuBz4PyLkjBjn7Ll0EA8XjX7OkRcnzgZwAQAC3QELdcpyOrcegNGlZP7OKhmcUzJEushgP/JkRBAQIwmBADwjiEgi4OTsW8/ZRqoARAAQWAsgIgDk1V8fl2OEyx7MEeEiJxkkRAxQ4y9iyo0n4gidSQEwNgAWJO1kAzA80485rYkQil/m1k88IyNZyWivACCQTW7ykjvyTEdkom9Exzp0w1f6R2QickiUFJlAUO4XJ6RBf/4XIQB8nQ8JSeR75kHQEA7l/B05cp4AZCAb2Abk2UNurohAc6oHxPMldqAHdqcbZfulD1+w+tq5BDES7NwiMeweiehngYA9f6EjPk3f2YZN6ZhsmyLF5kX2JOWInDySE9GhN3oolkTo6E3ZuXbOO/+dc23NHQGpbzGoes+NL56ok8ytrtizZI+e2GxzepTYPv/YMdaxbySOzehJLC02AJf06CzzTXZkK76KuPBbPqweqfFFkH7aq7npjK7Zl/304SuRLj7Cp5A7do3k9euA2vIzffgAX+z8y5E9dfpFPOvHV5W1KevHh80t6U9O8mYHe+BXvizSzX7BtFf+5pzzL/ryss7XIl+wJKAbWRBrxWngPIBOr8UJZ7o4IKdTSZxAGCPh1VmXDZwhMc087OPeE8OlCKKYVZxSL445I+IJ3FXsIj/S4B4hL6KDkCFn/YQTCUP0AOywEhAP10XoyO6BAAAgAElEQVQQ4Qx4b9v1RzT7CogQRQzlEkwYUYTJrIlE1massvueXslIx8YgsxFE86hHfJB0saC9wn7uPnX2q+zuigi6+yR17jb92In+ivn0GUGM2MnJw/b9raE7FPGKxMmtKUf46JpP+OpoPF37mae7mlwI4n7xQxqNV4fYwbCRRXOROdJHbneGWOsFKNzrfmfbyKqxfDECy94INltGBuGtsGMEil3ro5yd5fqyPZ/IB2qvXls4Lhy4mDGsaJy+/AnW2/qVT5tkzmToOYIY9m0v66+Na3/J0rzJqJ/kGaaVN1YezjWuPdfXnP8Wgpjwkb3y6jcnHGG3rrK2UorY/La9nvWnmB2nnJG0pUB1KY1xHGakzKF3MByu3qo4BA6jACfgCYAAHLAPcAmEgBPQJTADUAKfQ+BQyCWBUD3AFpF08ByuAotP6gKbAJbjJn973nz32t61p9ebN7b6nKhn7eas353r1u/zq2ze1th2snZItn73oz65yrfvt7raXnk+aq7W23krrx62vO3pnI308eyNo2DOF/hMFyWQA3gCDgAIIAmkLAAI0AEEwBdw3Zv/gBhwDJABUpJn/fTv52+BNfME0Bsvl4B6+a6hzhi5+QImlQEWAMSlJNlflz2/din0FtCl41m984H8OEcuAZeOi0K9y81Z88bY5edCRPKAQP1dItqdN7pzzugy/TpT+prHWBcZ/ZONvgF+Mju3ZOhFDrnYRjuCRh4AB+gEdoBNeWXPQCdwZD7zk0VdABBJJKM+EuAkRzzECgTMGpJ1ASnJ+uYiG5mSUy5W2G/7tFdJbKEfgKrEFoEtBBEQsU97tz65fWWwnjnUkxHQsz/yAYH2oA7oJjs7iXlkJYu9W8f6xvOP/kESwF95vx4hCEiBnI/KEUNJPT8D0oFk5A0QB54BYXM33pz5tjPgC1pfX4xpLIANdDtjyAG/7eeEgLcxgC+foov0zibqJHYzznrtJfkRG/XOiTMMrCMJQLq1kQ715mC3SE2kng61kQlJkZSNQQAkcssRQnHBixu5eCFpR6L6+ijXH4noRZNy51md1JmOMG19fYsDniU2KObItTfOc8RfLp70gipblatnf/qjS/X1V9YuJtmzvSFAfJF9AEpAk9/xc3Xs5XzyaecWsYm08Gf2QPqQZ7qzD3LTHX0h53yEvUps6TxH1PgVoueZLM67NZS1sTt/4m+eWx+R4o/a7SMyJ/Y3rpdK1tMvkqhMLnrIZtmN7Pyl+ZyT1uZT9CA2IIe+KPm5IHLjZ4/uJl+0EBtEAFmUgHJ6FQOLU3RJh86/eKVePLCGPcrpxD6LF3QjsQk52MecYltkUdxxDsJF8iU82shffBHX4SREBplAevzKytcte7Enf/8PUMNMkT8EUDli4G6OFMB8fgKKzPUFsb/dk8OAyGB19Jfu1MOJnpVhN1/n/CutCBWZ4Lh+YqovsoOcudfcTeKyJEa7IyX+LbnDEEQxQ66N38v1F3PpS+ou0Ncd2ZdQNmV/d6d7FUl0LyN13QvWUbYm4hpBRA7NYy9IpXZr0785JHe7MeYzrpcM2sgR+dSPDO5kaxVnxURzaktOYz3zRTLzXXZlw8gSG8JasCNbh7uU2TRMmc1hMnXmqM0Y7fmCsYvvXpgR5jNOX+M8149M5lavHA7Uv2f91bemvH7mhPnJr9yY5jQWZpW3bnO1Jlm0Gdu61enbnnf8fw1BTGE2WtqNqvMsf/VNYdo2qU9xOZFP1ZxSQPCZnpN6Q8RpObtAJXgBXcAbAArQLdBQDwAEpIApwdGYAIJD7vD3ds9PEgQUByF5y5PZHks55zpBe08326fyHR952/b0Wd3NzaGP+ub7lOvTGtuHrB3YrTdvSf1r7frX1vOrf302X4K4Y285Pajfcv3UpfNspc3l4CLwlQqJAfC7HPmKCxSgAIiBQqCuyz8guKAMAIvURejUBcwiiEAb8AVoBWCBC8+RSQDOHDtn46sDokrGBQTJBGiR3xngy/bXhS7o82nnRLD3YsUl71JAMAABF4Xgr83ZQTqUe7PpousSc25cNF7WqAdWAEH1QIczZ03zIqsuXJce8ilXD6AANsCK3NlECNjB+bS+esSHjMAQEIT0IBCAjv16Rp6UgSPzAT32ACgBeAE2oDQQpT/CpT9yZm5lydtU61s3kkKf/IbOJPLKyWqvgYLN6XgTQBUAASyMpQcgz/7syX7pzLr2Rl6yBrDtwT4DepFY/c0nlolhdGwswsL3kEPAX45UIX/9AzT+QRplbVJ/UxhBRNwCm9anUwCev+oj8Ws+nB9r1895CsgH0IFXZwzIdsYQDgQMYQDA2YX96JsP0y+/Yhf2Maexzo+99Dd09kcO+3VmAuxAunHmoEdr0I3zT9cBY3qzFjl7SUQuoB9pMZ9zptxzcUGO2Elkqw8iW1+2qL9+4oK09drr41wXb5x7feXV1V68ERPUGa/f2kNb8QXxa4w+yiVt9CrXJq+crH1B5BPOgDPNn9Mluzk7zqVE92IEnXd2ETs6pk8yk43MdJHO+FBEXd/IPnIXMexMmzfipIwY8bPtV7zQZg6EkM/xRT6O0C1xjCTyn5Ix9k/m7JFN2J2/kFM//o9YGmteZ9b5FIORF2AfEUIQ4Qxfw5QRF/WSGEuv9Fm87Oeq6uhfbMq3xQz+Sy+dWc/VbTxhF/HHWRM/3IXOhGROSRxxPuTiO/mVu0PdN2Ia/OV+cI/YH1yG/CC87t1e9C9x7G52VwfQAXJfp2C8CGJfJ+VIkjkjXMggfZmXvuBDKYKIHEYQ9fOrNPOTyRdEhA2JQqrsIZImVisjS+3NfcjPtUnuVH3USWJ9xFDcktSZn+zkRljpx13sboUzET39xB56FYfomt27O/WNIJsDYUNoyWcua+iDBLKBFEHUN6LoDpbCAtrCA+RlW3PqH0Fsbs+Iqb1EEJfow42IlMS2cJgcwdJPfdhSm3LkSz+JH+QL+i++W6xYGa4zTl/jPNfW+urDg3L9e9Zfv9bUpk67OfejkLbmrN9iaOs2V2uqa77Wra65kls/ff4tBDGwffOUJ9/NEe7V1ma0b2pzFFlS1zz1NV69lFH2ecfWh5Ju4kxIGqKIsDnkDrtD32d7juwwO1gFM4FPCoAKqECogwhQBawcRAfF53RBWYARsK3XW5IMfPfRXtv76rG9btu3/vXLNtkvO8i3rrXqb72d/1u5Mc0htzcOa6/Jor55mn/HVN691n/nqN+r7SVL/eU7pjlvnedkKM+/zOFSEDRdcnxAMOwiVOcCBx4CDoDKAraAF0AgAV1AgqQcIAO2AlZybXIAtrfzAFFANpCmH1Io166szbNkHcDE2upXNiAUELcfF7wvUPbkwnIWXCZdDi42lxGAgQg5M94ASy4+YEM7Eugi6ZIEBM3lrHhTrL/zQ28RO2WERz8XjsvO5dn6zpg2YAc4QYwAFaSOPOZzNoEWRLNcH3MDfxEmRKI36eok4AmRIANwCPRFEAFGQMkcUmPNjST2Rt6aZKFD+okI8hcgynNfFQNMYg5yWE7vyHN1gERkUT0d0jE9IKfktj+6124d++GP9gn4BXrtwbM90hcZxTd2F9PIoGy/gdlAfwSK7yFWvhQihEjiEkQ/S9XG74BoupQAXfpE7PhgBNH8/JPf8lGkqi8+QDJZ7IfcgCvwjRxEuABrJIC97I8N8h85fbOROZxPL0fswfrkt5dLECMbnQt+zi7Z2llhHyBXYh9r8QuyRFToEDmMIEYaPTuDZJFbD/GTtzd6aqz6+srpSlK/Z5n+OufOejFG7llbsUCZHaR0by7t6oob8saJT9rVSa0hN0fj9KusXrv92T9SxY50uASRHvk1n4yw9WIHOWF/fs4f+Aj9tG7z093q2nqIIr+LdPFDcyBCzkfn2ZrW4Cf8yJmxrsSu2pX5BFLo62Tk09zqETprRfT4r5cKEr/lF/Qh0WOJbsRhutEvWfuSSB4xjZ8F3oFuX4QQHsAbaZHgGuQHIHee6dNYMYn/inHOOP81n3ghliDk9mj/9CK3bzqxvpSuIvCRePOXnD+xyBpinJi8ufWcSbGcfGQQ0yR3iJiPdCGK9oa0eaFvP+4OZA6u6n6GOcJ37mlkCq6TIlcRRkRJGYmkJ/pCEGE268Btxvs6iBzCcwi5NpjR/H5qqj9ZkCr3kvhAbvIXo92V6pFfRC5S6F5zL9ZfvTH8XwyhK+eAXhA3eyCz/btTETh41drm0j+MKoa7T+neHGKWvvZrHi9y4VRykckciJ77WD/3fHe3NvWRRH6njgz6aPPSnK3c0WxpTiTWmMbpJ0UQ6RC5k9hOQqjYEFYPI8vVIVqwtD61RcDki/eNVyd/4c1wH0yn3dj6hw23jWzNo69nMtRXmzpyhnu1m9P+2lPjkt8a4dbm16afeaoLl6qTdsz2TY6/HEGkiIxSniJsMMWlkO2fobSlWOWe1W19zylzn3OcPm0zIMfzNkOgcIB6u+IgOPQCqGDW4QP8JMHNIVSvj0PlbY6fdwjMSKjf0K9zZMyVtz2nl9fet23b1XveVF1OJK+8bdU1tucrT2s3dtdvTHPI7Y3u5a8xzb9jKmurvbHl9ZGrK1X/kqW2HfOqay55MpTnP9pcDgKoS63LFcDhH4IwwuIiBRBc8t5gu/QDb3IgRgK2AleeewMPUAWslANY6nzt6AuieqBajggG2NTpC3xcghggkRsX2AyYACIudvsAEtqXvQn6zkNfAe0fGHAZ0QnfdwZcSAiQy89z4M94Fxmg4NJwcSM9iA0g4WIEUIBGIMazdV2Q+rl8uogQLQAncoToOItkdx7Jrd285rIfoAiwDOTJAzoInmdgiP0kz7400QmwJu3XBmPpqLfxkVW5+GB9a/tCFxBy8ds/+SS+w5fED7qR7Nclqy7AQA9AR/XaACm5dcgARNuf9SKP9kGfAK29AbsALJDnGaHVn54QRXICGuZVb/8AMEDLX/PRiAGChVSV9wIDMUQYkS4vNoDewC6QDKzz+Qgav+aPfFg9v4xELagPyLODM4YgSOYjpzPHXvZLL/yETumP3iP9AL0z4KwgiPsFkUzq7ZEczga9AVMAIz9Pv+alq3w1YMjX+vkjokJ/iIyEvLS3SxC1W0+KFPqqVCJPZ5ae7EFqTG0RuYiHXD+5ttrNIdG9ZM/azNP8ja1Nvbr6eFbecfo23rqtqU4MFBfZlV7ZxdkGkNnKGXEm+CT/dc74NX/lt86lZ35cfCVPezM/3aWzSDo/iXh5QcAPETfzOCNkMX/n3xoRJWt33pGhSxD5n7n5uDMTQWw9a6mrnp2dJXoiN72kG/7BlyOIxiiTubMr7m7s4JsRRmQGYYwYIZBiingjNorNyKJ4yW97eUfn4qdY2AsnurbfnpXphG7USZ47l9rTW33EQLFFCi+5O8Qa8rgvyCGJd2IcWcQh50vM93eA9oPU8BN3CaLhPg5rwFawFhLRv2DqV2JIFVIUwZIjiBISiGgih7CfHAmUjEP+6FMyl6+z1jR/JBJeJJd7Lj+2D7FAnEAAI2Lk9qyery9ZVM9O+T97ORv6uS/JTQb2RA7pxbruY/3YlK4Xm6rrPnQX2zM9IpzIXV9s3d/IGzJuLb6EACKCiB5CqT2yJ7c2UqgPeeTmtI9kM6++5iC3OcRPuqXDnyGIcBfb6usrMhvDZPBZ+D1CGeYP5/+IIIb3jPvVBJF81o9rKEv2oi0cGm4NZ8r1aY9kXDnJ2hjz6KtOubF/KkEk3KY2evNXnzYrt5mUJve87a8yJaiXpxDjpK3bti1bhyNc0qZOYPHbdgdfsODE3hpxfAdeIHNoHUDBTqAV8IAQB8WbJgFHEOmPq61jbokhPxn+tdetW91ufeXa93n1r1yfLVcnr785PKfPcvX1UVe/nUPd6nvnrZ8+r7Haf9S2feqbTJu3llx9z61b31vvuXnl+Vb+hfQLoi4zgdwF5qKWlAVjYB1IAIAA0d7uA3GA1AKCBVKANDC1wKEy8KAv8Kof4icP2Hk2tz4RRGV9JGVzy0sLyMkGmAAhLnlgCAiyH/tycfWG0CUHVPB/58CF4AJ1Ebj41NONC8bF6KJ0eWqjJ7pzrvx8CAkBMJwhgMBb/UAjoCBZ2xzmQlBdRmRyGQLiQAoyQBbzBT6AKHVAj3Z92QYAkgM/kvXNAdDYN7DIfr52AXwIRySRTrQDRMYCk+YytzXMTS7gFlG0dhc2mQEfhFoK4NGVPQIC4oykXF2+hoiYQzIGaZbMj+iRge3ogE308YxM0WkA297IT3bt5JWACboT54xVlx8jO0A3f+S/QLhc4kcBXO0SH0T6JP4GrDsL/AvYRRj1QygRNLl5mh+hAKL168tPALmvkMC9LzTOmRSgVs9OXh4ATvRHd3SvTjtf7xxZ35dPL156+aKt/ZGFbwA43np7+dff/TgL7JRd8lN+Rx7khN7K6cHa9uWrYoQwctVz53GJTi+X6ks+epfrL85o02/jjHb1+kbWtGcz7fRO/2yl3hw7j/ps07j6bE6ObW/dYqBnfdg0Iu9O5cdLEMUD59d5zFf56yWIiLY57cueksV6JTqlc2SSDyJt+Q2fiiiKPc5KJNHZcLbFB2fd+VFWz7+cjb4gInR80J4QOnN6tpY+fIHfGWNtstEnvZLbHtINWclpnPhDRnMZV531I2B82tkVU/g6XQLogX6gXUwpxm6ur5jKj9WLHebzIkVMsVcxrVSbvJiqHxuRiZ66O8Qc9XRoPkmMEhfFR3HLeuIg2Z1PZymCyC+0ifvOm0Re94v+ZEZ4EAf3M2wFb3nhD4MhU9Ilh7BdSZuyL4Hm8pEAOfRF0Yt+9xpyhIwiVn7GKwbIxQHj4T6EKoIo9tI3WZUle0AeuwftU6yor/jU3rMPbEkH2tyl1ndvdq8id2zr3LinnZfuQXHcPHKxiM7c2fbkKyxMizBKZHd3wzURROTPOn0FROrEP0kZ0dNGhl4am1NiF3e08Xywn602P31GttmK/SI54fNwcliMfWHocDVCpE5/4+MP6qpXZ55PWDVcKzef/lIYERbUZo7kqW/P9a2ejJG1xvJJydza5WQMe4Y5jWtf5e3fXMa0bpi2NdRvn78cQWxDbVhOCVdp2/6tTBkpJKfYusrl+liPgTB6jpnRKFebXDuH44j9DFUQcDA4vQMODARcATn13iIhh4KHtxw5gv3tG4QMTK72t+Wtq34dKWeqX3l99jkSVF6fbNFz+e1nfXqTJ0t9em5sufV3nPrGbB/9ev6Uv8bp2x7L67f5zqm+9eSvfrXf+fOtcrZ1abC75EIGQgP7Li5kA9gAFvqKEFgBAgAyKTJYjuQpS0AW4FAZ8AEmAnFyIBbIkJQBL/23Xr8Io7XNIemnTS6ZH5ACRgCkwBKSwN9ddgiii84F4BxEJFwUdOKisH+XkstIvYvSxae/NheV8b7EuDABECTKeQI6ACFAApnswtRmHnNIzptLE8Awhr7N0dtS9ogYujiBEf2AnEBKhDCCCMQAXPYe8QDqShFFIKiviMAiAAQguZjpSk4WwMeFXZlO6BEJpjeJnOr4UHqyZ2W+Jbd3e0XYJM/6A1PAReAA8GqP9ste5rDnCCJ5gTdfIeSe7RlgIzdd5cvkVAfs8mPAFsDmW/kLH85HERnA1jM/5E9ySZuEFAG5El/j75FIOT/tBQgfNX/jF9yzCXsA4cp8NmBubwgkME8n9sTv0pk96U8+60kIYusjiORyppxBctgTWwJW7oy+UACWQA8bsCNABvQ5B+IB3SGG9BJBtO/0Ifdsj84mmRBIuVS7PhI5Il9y+jFOMocYo37L2tSZL1tlI20bh8QD+9759NWnGMP2ns2pzbzWa015bfaij6SsTX9lhIr9nCdfkvi9M7++TufsGEF0VpXl/NbPQ/mF9dgpWVqzZ+vRP0Le12YEjAx8kT/wJ+fenIhN50N8ck7IUZ219dE/gtiXwvwy38zf5fyBfyqTiU47S2Smn2RFoPXj33L3CJnvl0rn0gsr5FkccpYji3xSDEmvnqXuLr4qBgP54rr4UtwslhVXxBaJTYpr4ox+1iy20A0bFSfpiWxsJo9kF4vNZR7ripFkcFbFH3eFOucLKXGfOMvkEFf1Ve9PheAqqfOJ5DmviMh+QYTlkEFfDeWe4TZJv36Wq934vpxdgugjgq+NSJs2RMu9Rp9ib+TPM/nldCwV1/XR1zO/Z5viVHcYHdgnG/lbRzjTHei8mNOLAOPZnB6Ld+4J8liDLulNP19EfY1dcohk0q1YBucidQgi4qheXeRO7q5Xp49Y1z1kHnVkMj+CiHgiiM3PXnTaz3UvQQyDh5PDeDAljA6bs7EyTBae11+fsCfcLemnbvFd2LD+cv0as321mTt56ttzfau/a5qXvJI28iob31jy3HXC3fpIzd+6MOwdp49x+vxhBHHB86tMqOpT9KuuPpvrdzec0uQpxUbrJ2+drauvvLJxKalyYzwzVgTQJY+4WZdCtW1Sp40xEUVviwQRAccbI04vcXZvZbxx8skcseyNRnNYp7WskbztLVnLk7l2OnzpOL0Y9xqT7ndsda+8+crJeeVNltasbzk5tGUX9a1Vn5/NG9eazfVt/GuM/mRqnlefq+v2YVzJnhBEQVrg7cIVfIGcSCLyAZQDA4CDix1IdPkDLQBWwAywkQDvCBuAtoQywAZMAEPGNiYyaKy5tStvAoL1N2cADyDRx9zq5EAoQNIXNHtAqOzTRebCQRJdUC4GOnDhdR5ccn1Rd7kgci4qAMXl5AJDbLx9dHkgeICC+b0pBbiAKJejeV2C2lyQQI111UcQgQQAAzBStraEfCFoXZguT32QQASBfZSlBX0ADEBDB3/72z/+YRHgTAIigT4AEgEJlCGUdGRe+7Em0NSFrUymSArZEIneEtsXUEA/9EmHyurpTu6ZDqTKxgMedMvvgLTksKa52EwdWQE2+wXQIlBAHV0E/IAxduiNM3AI8HpZoC+QypcQKD7If/gO3+LfCCAfA8YBWXo0XnIGAPRArn7mQch8PexvFyOMiGJELfAcYTIPWYDz0hJEAJVf0Qmb2FcgiZ3IQO7WtiYZrNm69hTxcC7MATSKh+K6e0EsABABIjZkYz7LR63n/BtLL3SiTE9ysaDUuUUQJGfRnulIH/3tvTa6J1upccao82ycZ8l85lJvrNyc2jzTBbLCnvZdf3Nsu1hj/uqUr6y7F2t4tp71S/bCfvyCbwK1+Xt+7tw7w4hFZ5QPsq2cL4tPbEkGctuP9Twnl2f7yAYIZT9LJoP47GyLO+KPsyEGOC/Wtb4z49lZ92x9z8aIDfv1UIwwj9z+nAFrSJ4ROnX8gN7pMjvRl3r+7fxEYJXJLCbVVkzqiyI9ko+sYl2xgA75Lt8Ue/kpXYsPERexHNnQpq+7rFgqjjlDkrgiFefECfOLvc5bMTUyyFaSuCqnVyk56ZGsyWvuYg+fsA6CRF4xn4zqillkdB8hdXBd5xIGU4fgwWbOKCLoC6EUQfSCxzNcpx1BhOMkfWA9+A7JQQK1+3LoX8RHQMUD8yNN5HM/ejEq7kaaxAJ1EpJnD2JEsV38Lu7zfTYSO9iB7umD7czn3kTejFVHL+5Ez917zo07QkyKxFnbvaI/WZE0eiMzUkcueZgWmXN/q+srNB3QRckc+kRCzW3OxsmRRXOSuy+U9CghqTA1gggbsx18FWaWw12Lw7SLu2ytLBYrh623f/PoU725wnkw4Z27MeFMOFEfczSPuXomQ/NVbw7t6hubzNrI6xm3WLnauz7qt808O7++ya9sLkm5fv8jiP+vDEpJMSl2nzNUimMgTtmnaoplFClF5wDy2jKssf5e0dsjAcKbJL9J99NUKYdvrhw4J155yRZ5SXZ5Mtd+iY0xm+5YbZcE7fOn8s6pTFY6SJ/JI0/OO6a29rmy3L4/el4566uu8it/jSETebatcnO0t+ZvH6tbc7AxQiQgCuQuVQBdMHepCewuSgACgPFFTHK5B/ICdgEt4CYwDDQANQFJ5YBP4C2QBrBJ6nvzr623/dqAvgA9ABJ4Mq9+wFtAD/gAXlzivUkHNFw6LjUXjTeDLjmXigvBJeCtpGd7RzBcZi4W/V1ekRhgwliXBp0BM8ig/sACQARouGCNCSy6NLsMI6n0DpgAFcbIARsXKhIGSASO2CZS2Ntub7r7qZi1gZpADOAI0Ed0gFA2BPAAP3YFJAEdY8xtXuTQukirNSV19GIv9EhueWAgEiy3Z/qKIEYW6UN9l79cUm8cP7RmekCC6Iv+1QUeATH7JD/wC7ixb2/k2Y7M9kK3/Nh+9VUP+CKICBWfQqYijJEAvsrPAVf2RTKtS1/0CqDzM/7HN/moefqZZ0TNvM0fgXFeJGOdJ3YpAcyRRPbkDxJ78Am+IbG5s2Vda/Xz1siiNSVrSs6WNehTrHcfFBOV/ZQN+GEPPs1O9M5nnSFnDjnpPPMphCWyJKczZ7Cz3nn0rF1/4+XOb+0RC33ovzbj9FVXn9Y0Vn820pZO26vcPM1p/+oikNp6bmz9rdFejLd3MpTU6UMHCJNYwzeBW/qlwyUx7OWc8lN2i2hELJw/PmXN5G59+0xP1qQ/id8gW51p55qPI/OSs0EmeSTRGee/nq0tWds4MQuBM09fCL1QQQQlMYNv5p/OED/lE+RLh8r0lXzmjCR2ZozJ761Hf+V8Tepsk1Vy3p1xcYg++aj4KA7RuSTuiDnqtEnik2cvosRoscF4Zyny6Nmd10sxcUO8EQ+defGD3SSxIOJNLjpVR5fii6RsjHhEZvOY29p8Q5wTT6zRCznyI4JeyjuPwLcX+v1ENJKI3CGCkcRbRhAlmE5CEBFLX8siiNovQfRLGAQoguh+c5+JAdIngpi/07sk1vN9umYjOrb37jBxxR2LEGrXRh/uAGPZTBs5Iof+DrV/QKe7BenzM1Bz6SuR00sCd7akvbaejUMuEUTEE0FUZ5y52UcZPmgN8xCBAbkAACAASURBVLjr9aejvj7SqZ8LsxG8zGZsB1/Jw+RhzDCYuAtP19ezsWFr/eA52K15zNk86sN5i/u0t7Y5tYUP9demfuXwrL75tKmzbnNoUyZjctubstT4O9azsZu2j3Ht0/zmMq9y/f5wgrhKCjSn1JT3Kb9jG//acAqj2FVMCjCm+ZT1+WdSaxpjDcrklN7+9qWPYiWypGhGKCVDMqn3BdIcEUJOWrl5clIOsoegeb/tI7nbe3k691wyz875qe+Orfwptz6d5PDJc/Nk2Fyf5FlZts+n8s7/SbZX/c637eqbs/rtu2X96l+uLjvZE5sLji5OF5dcMAdEBe2AtQvPRejttASUBPKAmFIgAVgGwjwDVIHKBXnaASEAECgDcgNrkUeAI1IIxEcSAyDmM9azsc0vB3bICvz0thfIDiy4+JBCF4pLqJ+fuDQQFWDBReFy8YXQxafeZeiic4m5NIwPDCB8LkZAx9r6uFRdgvRrbXUuSJevS0i7OjoHFIAJcnapervq2ZrmZhd9AAu5tSWAk42UgZUIIvDIVpFEtgNEgTxyAmHAJNDIzvRl7r5myq0tkSmAky7kEUW6sTd5QE27OgkA8KZfrg8w0Dz0a4w92i/wZG1ATT96BtR6aw9wAYyApH2TGxiT6Ij9Amb2Qz/ArjK7euZbvvYhVxEshJH/SXyUf9GTuQAe9lAGlukVUdCH//FXPhrRbDz/VM7HkTb+bH3j2AZYlpszkG4N+0z/AK0z6dke2Y2vI4R9tbQP65draz9ywJ/fexEoHooDxQVg1BtxtumFEf+kL3rOh4B/pKz9Iy0RKOfZfumks1mZrJKxxugndhgjReT0iRzJqzePfsbWR9sSRHOyw+bFp2zEFnShX7pRlqxhbmu0F+VkVram3J69IOAfzhM/dD7yeb7M731V8WKFLSMZ/FVCGvkTf3QuWzOZ7UNKdu3k60wjXBFUJAtp4xd8HTl0rtnOuXG+lyBaW1LP18zFD+3FeGPFB0nZvAihdfgR0ijOie/0Rn/JST/82J568SEXf+jMOrX35byYRBbJXshuLYlM5KdHcUHM3LhE9/yW3iXxVuwo7og9bMGftdVPbhwbOWNeIJlbLLGOJB55Fj/oTIxls5JYJLFpOkvn6vgG25vD3M6xeGbu4pz44j72wt/ZhMP85NQLfF8AEURJua+FiJ+ENEp9SVTu66Lcs18LITlIDVLZ3yD6gqgPEqbdnecuixC6q0rqlBE4MVnc5uP0WUxXpk9fTN0ZbCSm2zciDmc4I2yjjk718+wuMScyJxYhY3L79lNOBM3dzYbkcHeLZ8gcudlavfscGfbSF4HUz30ttzf7jCS68yOS5rYfd7P5fD0ki/nIYv3GkYsu6RURh5lh8uKqPAwOd8Fh4dttC1/qy+ba6i82h+eL1WG78N5iweY3Rn99tO/a2vSTwsXNrd+uSZbW0XcJXHvYPZpnn5NVbj35zm/OO7811Nfvv44gtjkbbPMpxjODec5IP5s3h/6MswSRc2YY6yvnrJ4lxnut1Vz6Swhgv4/WVjLnJ4Jo7k/zJ3e6SAfr2LWRb+f61HfHVv6UW9/+7UOePDdPhs31SZ6VZft8Ku/89fkk49bXV/6j+u275dfa6rK/PSGIAl4ExgXrcnR5CeiAi0uti89bZuDARQ8UAEgAS4BJWQoo9Byw9AxIAD/AMXAG7KgD2gCh6tUBGwu4lY1Z0GhMYM8Y81kPkAEogJ+Ij4sqYICMuARcJr1RdGm4QBA2uqjNBROR0UZH2lwqAAUAAFwY67IDfoAIl41Ljx4RFuUIosvVRaUP0hHxA0ToP6Diko0UADIuVKAC0AhwIoWAk8RW7RlABNDYCihjr4AZoIZE0xEgBuwBNICY8eQHasiDuAIxZJFc8BHmABdwINGTFCirXj97pTdATT0woL656MTcu0fr6mcM3dqTffJL4CxyS3Z6phv6kgNx9kE/9mIsv2Z7ffkpQtiXNyTLv1jalzc5nwOcfQ0AetiQTAAsX4tg8EP+zWfV8UUgmd7pX1l/voscSnzes3bJeM/GsBsfti6/5Q98jG46m+xnXXsguxwxNDdiKLcHZ6rzRXf83NkvHnY/+EUBsMMefI3eAUJ7BtTJhSjxI2dMOYKGsLRHMkW27Icu0o89bj868bwxRJ1knP7K8n02r2QceZStaR39StVp1yYVL+SR9Mbpl4xy9eSzP+tInuXqkBwEh734mLOcP4s1zgK/F2OdJaSAP/JF/fmnsyw3hzVLZLGPZOZbypL16d95RhDJwF8ibhE8uTNivY0LYlZkVb2x7MuuiFrkpjGRnOKFXHIfGJP+Ow/swj/N5b6wNymSKCczgmltuWfzlZwxd452SZkfkkWcczYkOo3AORvis7PivCISxZ1Ij/MvqRenJDZjL/ZjK4TFWTOX2CymFFfEDuuKv9aWe6ZPMYeu6SaCTWZJfTHaGPFMLCEz+Z1xhMavumAtGMyLHAQRCUSSfOWTPPsKuKQRcYwgaldG/CRtfi2E5LwIor5+KolUIVvuRiRQvN6kTqI7iX+LE3QnF7/dcXTozqM/+ysuI4jsIrGRfTsPdG2MeraJIIpVMAryKim7C9hVvyVyyJw28iJ0xtKnPu7wyuQ3v7kQcoSPXrwIFu/MgRzCBeakk+QwBqE0rkSvdOxDS5gbvhJfw+RwF3wWvg1Th8vr38eX+sNs+jRPuG6xXhhx5zefOfTXLldXrNcmeSaLNn3MIW9NbdWrs79kaS59lM1nntqNa6w8eZSbX25NMhobB6le3S8liCkupckToHJCv/rWpzE3r90cJZugpFVeba3Rs7w5MtLm2vdZ2fxS9bsep3SxyzMM5ZKHs1XXHJubL7mas314k5Gzq5PMFUH8NO9L/quDdEoP6aI+7dceyPSp746t/Cknk/masz2Xp1fPyVGuLp2tLLV/y3f+yjvHS97m0/bqW3tt8p1722+95/ZqT0CiwIcMCc6AqKDeRQi4CN7Ai4vNBe0Sd/EDE0AK8BZY6i07gAPYAAmAg3YAOMCjDZAAdAJhgZ8Am77qPPsiAqjXZkygEQBsLv2BN6AN4SE7uV3akovexQL8uthcHBKi522gCwJx8SYXKHapeDvpwkFkjEOQXGL9PBUocPkBGS5HoAbY0c8YFx8g6KK0psvT3MiQeV1yEcTeKJMTWIiws4u6QAvCxjb6Wx9Yap8BOuQJQGEvIFIC5NhBmf2QRLIGKuW+hvT2HnE0jzWAGXLYB/0AA960kl+Z3oAse5aAB5dt9Z71VaedDoynE0kbnZjLOnQKPAAX9KoNmPJ23h7JBCiyMzAGfAFdjaMTIJf8ytolerQekMc/kSjEqp9lIlpIVT8L5Xf60aWxbM+vnAG+h1yaQ5nP5s9yegaK9QWI+aWzwO/5qjFswg7s0rlQ1995kZ0O+IMzygfskb31Q/zI0B7sg8z2QC77kDsjzgwgiwQCn+JhMV28B0aBHfrh684KsMRW9k/GyBL/UY4saUOYOvP2tzGgs06G+tBX4+Xaapdr11fZXK9Uf22taZxnNqBjZf3IkO71pTu6alxrGkce8ySD2GZ/UmUvDpwXZ4h96chZ5t98my87E3TIb9jRmeWTfFFc4McRRGSq/cglstsDGYtz6ZKMfIBf8RdyIFLOsTOBGDrDnskmBjo7kT9rS3zJ2Agigqav8yT1kkVf48luDnPqSyfkTLf0ym78nlx0Q0+SZ0mZbGR0hpOz+Eme9mNP1pE3xvr0lx7FArI5L2IVXbvL2IMfZwdxiH3YROz3Ug8ZEOuLx2wn5kRYxGFzSWKAOCR+iE/FYmXr0hHdkY9skpgVSaQzdeQ0h7PcfO4K942/C4S9nFH/UKCvUxFEP7N0fpElfzMo92UNUfTsyyLiiBDKfSmUkErEJoKozU/Kze/n5vr0rxm728iBSInXYq+kTGfFcHoUG+iqF6/iBp27/8Qs+iomswmCWByDM8QjunAG9KVjcyHzbBOxI5t9wyvs5F5hQ3L2N4Lu8e70/YKoznwIIlsbg/TRBXIY6UMatUv6ShHE+ukLK0j02TOC7ctvBE9sDTPL4a3wl7K6MGm4VF2Ye/trr/5iusWQsN/Fz56rTyZ5sty68KP13Q1kag597S9ZPDe+Pba35LeOOVsv+Y1rfu32YR1zS8ar0/+XEcQ214Ipb+sTcOvqJ1evT+1brl99tNlUSrKxiNNdp+edz9hviZKkDLHPOdOPCGIO29jNrZ1c6s3ZvBHEjKheOYJor+Ta+ZTNZ97qlVeXu//qy3dsc6tL79lH/+oae/P6ys2x8ngurazq7jw79tO6jWvOm1ujVN+dq70kc23lr/ba5Hc9daXa6pcc9OEnZQJlP50TwAHQCKJnl13AwAXtYgd6gaMIoRxAlKoDbgAYYEsZkFEGJAIT6gEwACgQ1JcOfQEOoAjARQ6VASVtzWWcfs1jHTK6kF3AgSGgzEXs8ncBuWBcQF0ALgsXH1248JRdKi6hQIU3ni44zy4uwAHgM6c6ugKG1AGHdBmQMg5IcYG6VM0ruWSBR5ejcQAHEmYsMgk0uDTl2vbCDZC4YK1tj4ASwKcMJLIZAoKssBkwl60iMAAk0AKEkV890AmgAXD2YL7kI0NvgoEvcsoRC3vs66GLXF2ATJs6+w88y7vs6YMuAQuggv34IP0AKPTCrvkkuQLCgFfgEKDtZ17kVq9df3MDMEieffK3vrYhU77A8bV8CqGT+BQACsjQE//jl7/99tvfyVkvL/g0P+XjdAkMA/6IujmA8EiG86FNH7IYy7/ZSX8vZNiT3umc3HRBBkCZXAgOchih7aunZ23kIqd5rQvIApXFb/HcF4tAIpDEPmzKFoi73N7J3llXJq89SHxKnXL7cCbJKKdPOtOOPNBPz/qod5aNjRRqr2x8caMz35zGaLNHaxULjM+O5tFurMRG3wjiyqhs32ILHUrK7Ot8Sb2UAn75O7+mRz7Pd8UcLz6cWbrki2wrtrKnnF/RA7lL7YvMuz/1+iYXWfgXf3JunWlkSyIff7EeUmVtMvTyT50x/I4f6gu4i5diTmSInHyxeFPMIAN5JHLSK9nI1MuRyB6/juwZL1YVs1Y+Mjrrzq3UiyB1zrx2Z1y5Ov3MaW/0ydeLn2I1n3Z+xGAxh13cAb4UIUWSuC4OsZs+8s6D8+cOEIfEJcm5dF/SVTGLjsQgekpX9hmhJaP69No484mP/lEa5xJBRBaRD4QPEURMkBIvcnzxk/yLoNoihcgfsujZT0uRy8iVe85Y9c58BNEY9UhReiCLRB9iegRRHR+nH3Hffcnf6TWC6P7q3mKHYrl7gw6dBfXsRFd05pm/aaNr9jKve5jcEuKHuJKJ7bzUJbO4BctkS/0kbWxqjDISKUc09TfOvMieOm3GqZfDB8qRa32XIBqjjY28cGe3MHO8IE6w2AueDteHdcPYcvhMf7ln8Vqu7hOGhPF2jHnvms1tDm3J2NzhxtatXn997W95jjr7k4yR1Mlf2LO6xplfXbKbx/zqwsN/J4gJtmD4ny23kLkaq5xQW371TaBto8SVrTkyhI1KNrqK2zUbc+syXnOl3OZchavzbJ0MYr0I4v2JqX6Mieit8ZpTbt1k8rz7+BFBNHcyrfzKK7/n9Ndaq4/aqks+8pun8dmmfvLqmle+81VW37zmq7+y+tZ6jd+xrXnXbU5zKffcOq1de/U7nzmbt/ry2ra9Nnlrlt99eK6tnG59MRAEXZqIkcsOgHZRufD+j7x7y5GsVqIwXANDXOY/A8QTTyCmgMTRV9LfWljO7CrUB+jiwbK3L+FwOOxYa++sbikgIXgDGgI8gggQAYTAXaARaFJWF6gCFACHQKAyQBcAAuYCbnLgQh/j9VEH6KpXlozRB/gLAOprDFACFAELABDwAEwgFYKPoBZBFEwKLIKiYCd4CX6CjyCkLDgCCYKewOWNpGdgT39jAUM2AX4CIWwHtLGdcYC2uc3TFzPy9QdkBEg2twfkqo+M1Q6MCLbmlgRXCRGyxkAWQILcBfzsFdvYHwAXoLdf9hL4IgOo1I8dtSEu9ls9IAaQsSnwSAd6somgL5hbmzVmM3ZTRhIRaGBLnfUL/PoG1rRr0xewAEbNATyxrb0wj321NnrYV4l+1qqeDdjds73Xj22sUTu70pmdrA1R2K9tiBUfYyNgG0mLxJnH/HxZP8Tsm2++ef1Zan/zZ6w2QBk47itKMviIZC/kwLg9am/4NbvzYfOxOb3ZgY2BMbbhZ/rSXUIEdx3KkSBt9AH+nW1fG4oJ7nk/YQMgASYg0D6ax/7YE8le0JF/5DvOcYSOv+Q76iJvkQfP6t0HkjPcmVWv7JzLey7njxGkPffK+kjK3Q1k6G+OTd0h2thG/+6Wsz8ZraHzYI32Xs4G9o9/2D8vYZT5Fz9nw16OANR8HvBlR/65RCbiZb+zl/W0VrrRJRu2Xnakj4Tc5VN8jr+5e/i4Mh0jUnL+390eQYzMaacnIkRnd457qLgQsO8M7X7SkZ3ZjE0kcsUO65NHWM3vLnGPsYHkjjafuTxr26+YzrfzYKyzT1dn0vlufZ0Z55585MP5SX9r6afy7if74073ZQmZcAb4PAKJnPSsr30UK91F7il3CTu5nyOJ9GY/ia3MTw93Eb3pr2xt2utv7eZA1pBDyb8m79kXQGQQQUFyfNFyZkte+iB9/cM1CKIxSKJcf+MQGl/jIoj9K6b6+ckkQiT29XI0cihesROiJfcslrojehnC593n7MMuEUTrs072ZzdJ2foRRLaxx/L2iy3q7xzZF2RQrKUDHcVuybqK45FCRE9/69kviI1hB+P0iRC6/85y7Ui5MRI7IYlyY7T5AuuXfBEomDLcp7zP6sPO9ZHr417evvqpi1vot/juxIbwXbLCz56VV48w4a0epkyGMWFGZXqkS/LoJ9XPWMkcpdrOedMxvVt/+Nb6XhbkbsMu/nNl40wu35RCFLgpW1/yk5EceQutX/IyoAVl5IzneWUob7rJMoasNb66jC33rF1Q54gSgujNhcvEhukjKWtXb4zxbdKW00tb43aONow85eaV659M5XTUT6p919t85bXJ0yE9Gq+v9sbod9bVdsv1p1vrrs/qa65krk7qGrvtyq299rV/OjaefKm+tZvrc779rD27rS4ru/ZzfroKPi7SCKKgKXgKdC5nl7qAJigDNAI7YIpUSAI/sATUlAdYAITetAM6PSsDFJ6VAThgTQq4qSNTnwAHMCfpY5xy4/UjExgBhAARhGaBg6BsTQI88Cu4ufwFXEFEwBPYBDgBxc9MeossaLORt9CIYV+zBDjgQbACRtjAPGQDOYEzACFwb36JbGPl5tVfIKWjwGouCfgQUAEQQVMfwTTQ4U00ctebaqANQLJfbECHQL39Yld7BOBGgvSz58ZaA3CsDeC0z2RI9j7Z1sk/2IDOSxQDDGwluLdedmQbSZt9aC/YPxK5BJF8fgmwsYd1AbQBRXogU/bdfgd+EUSJbfQBIIERRB3otVb9+RNCh1AhfL62qbN2vm9+tuVTbMCGfLW/V/z+++//kH744YdPf8voJ5/6AO19lWkPPJPBls4T2yMWwDz/ZXfPdEceW5M950P8E/AkA/Hz9ZP+QPn+vNR6rEO95BxZk7UDj8UE8QPwBATbE3PYQ/sWSPYygI2RIr7DjyJn8u4AZf7jbDqX6pXN3znlf/o55/pKytYjL60ca2HT6sgkg0zJGH2qN5+UbPcFO5ChXl/JnCdJJCOdyXW32D97Yy5nhA0Qbr5nL+2rsrPK59mPv0sANduyvfPbferO6EuXs8R3zdFdV95a6JINrYteEnvSpURX+ji7yCFfkfM3OvIr59g5ooOzoE2fXmg509bSuUZ8xQb3kZwPGutM0KG9YLf2kR506oUHn+bb+b1zZd3kmcccfLw7gv85r/RwJ5jbPekeND/bde9Zi3W4HyRlydmX9KuvO6F7i2xzmCtC3z3F9xETKZLhHtpzYqx7iX7WQT93qeTOTl8E1ZwRRQTRmbZ+yXr04Te+CPq5IpznH5JxXpE6fzuIkIjZSInnvmYZg0j2j9d4CaRObqxx4h2C5Lzr5wsi+f4FTv3I9NLUeq3dWiV3s+SO4MuSuzr/br+QRff5Emg2sa5im32W2Mea2WDjmb1hG3bS7sywMZsjhoirZD0IGsK2pM76In59TdTfmtgtgmi8cWxSMk5Sr11fY9SZR50c2Y4kemY39vSLLPeqBG+FyZQXGy4GrI+6MLa8PsaGp+Xqw6E3XBguNU5f8uWrQ/hQrr5U/xOzJmP1OMtkGNf8zbHP1e28zbk6Ku/aXlaI8l8BzcY0VrnU4kyqXVKWtNWv8eok/eQWvv2qNz5naGN7zljJbN7ynZPsxrsQEDrkywaQk65y/fTpXxhVFuBdJl+SIEYsVw+60EmddB6CnFqeHZRP22WD8rVFazSXsXLj66u8qfrNt72x8uxYnTHNl63VrT7tX2O3Xbm56Jl96N269ZGap35ydelinj0Q7ykbmx7ym67Nn03TVYBAjpCfSKJABxxISAiQLNACLwI7AAFIRBoAkQBT5ANgAGSAnQiHZ0AGsNFPn4AYQAG4BQKBDWP1B4pq0x5YUme8vuQBI3QCuAEghCCSoOxts2AN/EqCmrW74AU8QUhgEwgFFm+TIzeCNhAg+CF0QIygB9AIHuSxi6TeFy+ABTAD8M1LtnGAiGBHjoBHD3PrIyAKqH1BJF/Z3AIlYCRwCqKBo4BPgdU6zSlZt70CZu0DgiDPvuqBN3sLKNnv9otNkQEg07i+BCBK7GpMviHAC/jWzn8QOjbgU5Ea4MGa5YAFG2QPNmD37EFGRJhNAENj2Nn6+kIASAB/iAsdgU/66WPtkj72AmikY7YG0tnMOhEsXwD9AzWRLXaxHmuhj3nYUn9ELFJozHffffc6FjGMKCIj/JcfRzb4rvFsSlf68Vc54E4+n8m+2iKI9jubpjcSGEFEciqXmy9S5OyQbz2+Hrij3QveevNhfubMWys781O5lxjAlb2kCz+QrIMfRQ7k6iJwESv11UVq2EW9Puo2qZM652ynHVly5pWrI8O9IhmjT3eC8Z7rzw6e5fpI+rCLlwLsp7267hpy6Yvo2EtrdkYk5wc5lPqayH7uDT7N3yVg2h3CjyOIfNTZtZd8XD0fJdM6JbpK6WIt2Ty7yunn/rMvxtsHuTPhTuJTynzas3ucz5nPOXA++J/7U04n6+Bv7i1nxv67jyQ+5L7Sjyx2oYfEru5zdqQXO/E7d7I7w/mMICKY3RnuOF+gnHN3L9DuxRuiwpb8UWJHfkmPkzC6hyK83U3sbJ3dAc5U9wf7u/P4PVnuwNZrzea1d3RAECVldxU95frQW39rQH7c1XLyyN2vi/baWV4SpE5CFNkc+ehrFALn66A6xCTiotxXLDky6FwjiVIEsbGIjniH/OjrJ5H+BlHyN476eVnqCx1CZd3WJylLCKL7gA2Upfrx82zBhtbOh8SzXmyycwRR2XrZH3G2fuXim5xvsGV7Q765+Qd7+Ems+H0SxIifOM6H+uLonkP62DCylz218bkIYe3qyTMP+8iXIKrzE9O+IEacYKxwWbjPfXtiv3BkbWE0z2edNnXGPMKM4cHGhwnTwXPjw6bbt/bq5MlIN7KUW6uyPuYm80zJvM1b2853ru0lJQhowHtAsr6rnHLP5DW5spSx1J9K7wZqb1OSmTz9IkLykzitXOV9TpbcHBEvJC/yp6659TGfuu0TWUQST4Kor3ZJmQy60yM7nHnrtRby5KsDOa1zZbYGOuqvj3kDIa29PVl7ZAt1zU+GRN7q7FnSr1R7MtVvn9ZY//qd8zVXfpdexu/Y1rBy0yu9s01zGd966puO6d+8z3Jzn+3q0mV1VU7X5k8/ub3xn7sKCAJuQc7l7lIGpl3YAq0gK7AK7IJ9QALIBTqAJ0QRSAEIAIMIYkQPeABuJAAmUAdIABQLzhob4NQWSArYqQOY9DE3PYAPYEC+X1/oDjgIWAI5ogfE9cfoQIfABYAIJgKLIKkP2wSUBCh9BDeBT1/BSrA3v1w9AAA00kMQBKYA8AhRJMl4ZeDLOABHMJToAwTZC3uijixzADbWY2+UkRdzCqp94ZOzAUBoD6QAZHbzDNgiJNYokKvTbg+Vrau9BTQDl8awK9AHZJqbbnQU2IEia6B35JrtEEN2DOgps4E31WzpGbigizWRxX7187ICUQH4zCnnjwBxPqDd2ulIN2MW9JJtLB9nHwQBuUP2lIFyfh6h5DPsjNixja+HCKL+lX19RDLVI2i99ODvSCe56hCOCCIdS5FEPkN/fmwPJfqzBf9lS3X835zmihAijHTwjPA4M9ZiXmXgn6952+38u4P8DRLQxx5sxNZ83v5YN0DmLNg3/uaMszN/6pxao7IzHrmTe1av3bOzq45vdbbZUx/P9tCzftaHJDVO2Rp6JpMcefKNMVYffevvjklWuXlqZ6sIIhmSNuP0s1ZnQG4uuURffsKHekHB390bCAS/Vgae3a/OA99zTpxZZ5jN3bMAsnvWPOxhXnqkF32sTcrW9Kvs3qUDndjFPvEz95D9cpadX/p2N5nP+ZC7y50j/giwu3P4QbHBnSm5w/gQX3Rf6W8u+yrRM53tg31lH/dEd5IXOs4mf3JfdN+xkXtATPJVBjB3R/NP9XJ3phxx4ZP046dIq7uSPL6cP1sfWztDxTG6KEva7IH+9sCZl5wDMq2VXvaQDnJ7mz7Ohzp73Usvdym92IoMthIz3GVeBJiPDzjTESQ2l/gIEuLvguEoL3H7aWkkBUHZr4d+Zor0+dLo7w37eSnS5x+1YUvkkF0RHvL8q5vIIfnIojryszfiFwm2RgkhZP+e3QuRxPzdvWH91iHmiQPWbF8iiGwi3qlncynbKOtrD9gt29kPe0Ev8Rk5lPpiGKGLLFqnNVsPYm/tkUPr1L+vi+JqUQAAIABJREFUgJHvCGKEEPEzRmJDCSFccq7OXvQ3iGGs8F3YUR4+k4cN5dXr07jqPFeXDGMWB8J5iw2TSUZy0mPHLnZU37jyxteWHslMN7k+dEoXeePk1deHjK1Xrm7XpvxighrLz06fe16FUqZJMw7ZUmA9g+uvvgVXL69vi9GvekEWGVjiVOCtv7yUjuknN2eECimLmCVbu/nk6iJ9jUEoEUT16aovneobYaE7XeS3tOsy1hxkqpdaJz2qJ6f55OrTU25ctmj9a49skV7JaC2rs7rq06n2ZKono+RZn/rXr/lWpn75WXqdY1vD1purecljJ7k+5tHmOR1aY+P0ad5nubnPdnXmKTVHc+/8rVVubyKIAmDBDQgQsF3mApYAWmBFDoCNArxAC3QCJsCH1Jt2wCUgCEwF5qoHtIAgIEcCJkqARiBMf6BDApjqK9cPoAJ6ABzAGhCIIAIkSAwgIlBZW6AHcENIBA9EDCkR9H0tUQ+ECPqCnYAm8AECAh9gRJbAAQQAVmwRoTM/nYAAthQIIxuRJHMtCQVugAW5ZB7zFhgFSvsBXFjPJvujHuCwZqRJTg+6AWmSvQEk2d1+IIfq9EM8zAXMaWfbQGXj7LO9BwoRmuyMzNCHHnLrthZrFuyBAfIBOfaStw/sgfwBGPYC8GNzY4E2tgMe2F8f/tgatVsrn6Sv9dCJbpK9pxOQSA/7I9k/QIR97RsChewhV/zK+tnNGHrbC2vka3wQCfTVsJ+Z+mpoLMKmDVGTkE79I4zmIZtvODfOk6RMV8l6EIeAO/2t096yCT81hnzzRUw9myfSiBgiQxJyiliwG3sDM86/+8cdwM/tm3n5gL1xJwBkfB4otC/21blEPCIi/KmzbG3myYb2RJszHGlTx/d6kaS/MpLBz8hgs3RvXGc/+WRK+kv10y4toaKPVB9lepGpL1tJxjSvcv2suTNgXOeJDZwJ/ie3L86uu9T9wq+V+S3/DRg7G/ZXsq/2V7LXbEueu9RcfIZOrb91aEs/NqWj8yr33L1IJ/7WWVaOILor7Tnf5oPanBt+b+/5SrHBOiR1kjOqH59lG/pI+Vv+Z4/I5XvmcXeY333N162bX7snzcnPfPUB4gF1IN997K4E8gPx6t0Xfv2BpLC3Ozkb82Ny2ZqNpT1TbO3s059unt0tnT393RHiIN3cA/Tr7nJmzIss0VmKVNFFWeIDzlNf6N1n7bl7SKKju509zWXdEUT/R2E/EY2o+GKIHMmREyQQGfQP1UjIomd/e4g8siVSxX6+kJEXQSTfF0f9yGf7/QmpNYiF2dldoKyO/a3fs3hmrfy8O7M1Wxdbdn/xneKiNsmLE7aWFy/spxcVxunj7mNne28NbNAXP2vMZyKJ2qzZmoxBCvsKqGw8Ocmyfokc/di3MlIYQZRrQyyRSON9hYXD3amlMNkth8tKZ3v1Nyyn7cSBnrdOORnylb/4cfslI/k7ftu2/Sa3vjfZ6pq/fp4rb3v95H8iiCm2Hd5Sbtzmu4DKgfXAuXpj5OfG1vcE+/ohAZJygBuhilSR18JXp+rk6o2NyBkrcJcra0+P5FfvGUGUlPVtDZG56sloratPa9eWDRobiDA2HdS17saYt7psY02N12/X3ThzZ4d0yp7Ja6xcnZRN0ktb49VlA3l9yutXvrqrWz3TzdidQ7+dJ9nVWfeuvXoyJM+7jp3zka/rc2tTv3J3zdXLs2s+Yv5+YirgC3gud4AAGUGoBC0gQiBHvoAI4EUu2GsTYNUB1FKkAwgEVIA/gEpZAiLkQJ0y0KavVJt2Y4wFMAChwBtAp05f7eZECuhBH0EeyPGGGgCgt8ADpAEZ1omkCOICnMAm8Aj+gp4AKAn+AQ4BD1BmGzYR5PURfAR460ditAtwdDI/kGJuX58ESMEugGXeCJF5BExB0JgIogArOAIlyoCE+awxQG9v7AVgE9hjB6AnMMaWC8qzM2AHmAORSBBdATd7wsZAZn0AT8/Anf5ks7sy29NBzuYBrYgNm/Ena+Bb1scW1pVNgE/BH+CwP3Rhs5I6ewDkWZs1IizmAqb5DN+jf/6QPsizfbHP5mc7e2i/lPkXggiEWy+wb32AHF3l9phNfA30L5dKxiCHkUt5XxARRm0BfGPZlc8GkJFxvuI5G5qLrvY5f6arNagDnqwzMhg5pVdkUVtEx5p80WEffsiGwGF3KXDIttrsl33yzDaALd8EAO0L3eifX/AJKYIWAZPzsc5pa3eGO9v8jiy2Z3My+SlZbBZB09753/LOab6I4a1PbfJ0NJ5tEJklX0vG9LcOetEXIbQWZ8m66a/efkj20v6wm3PujpG7S/i3e8QLCr7Nd51Xe8ru9td+818+ya+ROrrRiT1ahzVWth460ZFO7OuZPfMvpJN+zgk/5m99wbPvzq4XP9qdHWfO2XRX2n/AP/DPfyQ+4m5y3tmAPvSyd3xR7sUE/SKI7irnip3M173lfnDvuYPYyT0M1LtfA/iBfKAfuJeQRcRH6u/m6Ek3JISt7Qd7k28ePszWbGx+sYJOxYpyuuqjP3u4352N7mfyxUs2ssdsYp8jT0gt3eXuevecsWTZc7q4z+295Nkc4oCvX7/88ssrLvT3gUig9S5BVCchdggKQtgXQ89II6Koj3F08TWNzRAjL4nEf/L7B2rYlr5Leq1H3FQntT51UjHT2tmATdjdXVv8smbr4y8IvFjrHnaviXna3XnsKxlvH8UD91B2I88c1mB91oH4IYRIGzLHdhJ7qY8YG6Md0dOmbDw5EURkT3tkEAEkt7rIpTptJTJ++umnVxy+WDCMKYfB9vksb3t4UB15+lZ3w4G1LT6sTr5zPepTffJ3/Nm2z8mvTr5jk7ft7y1/NQRxgfYCfODbcwQOCNc3Q+0GVSdXb1wEsaCNXJxf8MgkXx/zNacvjv8Wghj5kFtDuq4trNuzlOOvfRwI48+x+mcf7XsQk0WO+uwj337KO5dydpR73v1pj4zbORrXPLXro679o6c6afsotxblnfPR4dHn1qZ+5zA/mTtfetFHSm9/3+DidKm7kAVn4Ka3sC51QAVwEUx7ywxEqAdy1EcatAMlgAbwBLAAfxGUACAAA6DJpfoqA19yfdUrB+qAOeMCZ+YBdBAGiU4CO7CtXhLgBXGXvAseaLNGgQbJkwve1h4QFggRSvVAHZBEhqBGngAmkApe5jAfQKUeqGAfttMfANMOBAAV5jEOaABqBFb2F/wESUE0ggjcCJjtBxnARV8f2L+9aZ+8CWcDxBjwsTcBx8Ajm2Zj4A5gM6f5jQGKJYA44Cn3DGDaY0A2+WxgvsBWBM7a6cgmgIC1yQNCAKHEdhI72x9l69YPiDKmPQLugDhr7G0/nejHH/hgBJFe+pIRsCOTjejC5+0nWyB0/M2a7Be7km9spJn/+SroXy6VkEGk0JfE/v5QHVnAsRzAZ3+kk/2AdeCYjoAz3T03ZyDKXthnNlRmR8/0JY/s5vT1EAns6yGC2BccoJ0OziHfAbq87XYPeOMNYAJz1sk27ATA2QtA21nhq/xUn4gSAsJezqszGUEw355tZ9ezpC2/M1ZSTyb9tOlPd/K0RYyMVZasR7uyemXJ2J61Gc+Pq5N3lyibB5khT18y1HtujP7ODV3pqWzN/K2knj3sJ9DLV51x/uVsu1fya3bl80Cx8yyX7A1/43fuDX34CL1ar7XQ51w7u3Vv6mNMvsbv6IZsIomenXf+xrckd7g658cLH7q4qxAf+lqH+8+a3Iv8QZmvOF/Wz16ILD9cgqiej7sfrM2azOVeUlcciSSY11y9LHJHe5GGIEYaERngX1JGgORIENLiq5d7nRw+3P3CpgiYe5Wvs39fEtnAvcUuEt26xzqHzp5zKHdO3dnOjvvZHOZjG/GDzsgJAoNEOVPGOEObyLMH1o/Ikmkt/oVx2M7ftvVTR+tFbPpyiPz1FcxPRBEdpEW7c424GCvGI4eRbOPI9esBd8H+AzW9tOSv9pru6oqNcjZWZ2881xahY49s7e5qvdYnnvIdsVJbBNG5cefbHz5nXvPQg020a/Nsv5Fh64ggiu8RRPZDAiXtkroIIjtqM57N2IodJbbr6yBbsl/EMYJorsihvoi4/5rEfi32WjwJg/UsP1MYsD6e61Nb+YkDb/XVyVfmjq3PWdez9srP8rNfcsufjX1L2+vfIO4i/orgjFm+oLw6eWAZSD43zeYGsLXVN6CvXRm4lwfCq0cM+mJnbOtoXvlZR9aSQXLJ4WzqtdNJrr55m1MffZs38K+/OmNaa+tde1RuveS2juZW13za1Hs2Vp5u6XezUeuWN+ctb57mzo7yU66+rSm56trD2vWpvv7NrS+52Sg9c1z9jJFqUzZmxyXPPOxgT7RXnwy5ubJjcpvvrXm6kG/OEtmSZ7LTX10619c/ce1tW2BGgBPIABxB1MUueAnsEqAsuCMCQL8Aqx4ol4BrfRAIgCRQAlwBtQAV8ALQADLAlrrAYgRGm3ogR50xgAbQBwgBk4EZRAHIEOAF+wI7cuDZWgQUAVHARNAEIABCYAMm1HkW4ALDwJEgBmAASIAL0ieo1VdwM4/grh97WD/bCJICXjYDKiI55jdXb73NBRQCEIKoQOjZeLln8y5AAVqQJbm12we2sGbP9LJP9oLtA98BSEBTGbgD1sxlHQAc2weMjWN/+2CfgEwkB5Bsr80DKNr/ynQJWNGHbdgLIALOlK3X2pBT62QzACLb6RdwjKjzSfOQCVBLCJZ1RLbSo35kmMN82Yt/Axva+BkQzrf5Ox3NYx+tA8BGwpAyX+x8PUQQ+5kpotbPTRFG5JBtAXn+Si/2KqcvO7G7Onqyn/nYgS/Rz37TAziyToBVX7KRQfNK5vPFBjHsp6bqIhb20J6RBfQBhe5X/4ox8GgucwD8/Iyf0kHON9mJv9oPZ5q9evHTWY6s8ZU9485tvsYedOeP7MKn5FI+GvnZMcrkWE/JfH3tM0af7gnP+hljjsrq1TVHX7vIMTYZnvWpvzXSb+8xctXTXX0Eke+4KxDDEsLgzvDMlu7YXsjwSfaX+KI7xn3D3nzVWbTW7LZ2SU9t9JFnK3rRid6S8yHZN76ABLk/+JU7g++rd190V3k54K5yP7YW63BH8gt3Br8lk10R7iWI7MuGfNy97Cy5X/h9L0X4vGSt5nX/de92L7MfshA56c8AAH+kEPgH+vmyZ+31Z0c+z+4RdvHOHjhrbM4O2UIsYQ9nTU5nyf2qrXJn0z3mXNhH9xa5xVMvVZAo8/cSpnFyiUyyyenutw6x2Qscf1OI2FijJJYhJ8gMgoOgRG4QmUhQ9b52IYdeaLIL+2jzywGkxpdEZMs4/ejLTp17NjcuEqidbeVInDWKofaIrXvBXNxiF/cOv3a/dKcg1J7zebm7B7G07+ZAQvkbf9BXrGBL6/fzWevIJr0A7qVBXwnZkp/AOdbIHsrsyH5LDiv3RTESSLZxEpLIzubWTgb7RRDDeeE+edg0zHbLw321eW7sra268sbJt05562r7mvJ/lCBmWJsBOC+4ttnVVQayBVd5zqCPZ6A/oqZtZXtuw9UrqzMuIqecnLcQRLoa+28giPTYddBtbZktWrv131K2/BIEceXvPp71bE7X3bMOkL7qt61923HJ1Eb3G0GkQ+v7NxBEf+fg8nMhI4dyAc7l7TIWtAB7wVsQF9wL7AKbAKceaJV6+9qXRG/UgQ5ABYgCYhZAeo4gAjG1AzlLEAGfQCdZZALcwAndgByEAQjp7a9nAVdwEAz9YxyCCqAjgAMMgpsgJ8AFIuQCHYAM6GUbwQv4Q1QAJGBAYK8O4KMT8CMosiP7ANTILDuqE3gjqIIsHcwBQAiCQJc3puQpqw/Am8taBVxEhnx11kqXgA07ICCSPQAW2Q/QlAd+2Znd7ReQ48uBfQQkA6JyADuAihz0czq+AFAaY06klP3tCyBlb+hJPwCMDfgNsEB3OVvxM2u1Tntm7WxBJ0kdu7MfIoOYmoNsyZzsbK29qKCLxC7mAFjoQFd2AkT4PHn2B8ilJ9vSx35bg/1kAwRQQgojiN9+++2nem0IpK8n+gPFEtl0oi+9nSE5nenChualE/2AIeukLz2sX24d1kMeYoAYIol9PQTGgXPPyGE/M6WLPTMPX+FrQKG72j9Ww5fZl43sgXXTAZBzDzgnfNa5sC/2PtLhvHZmI16RlM4s3+FvyBRd8qPGOefqtKvTV7/Oe3LkkUI5uX0lbYw+yvWLIKZbvp8s40vGadeWzsmKCHYnWb86feXutvyPf/NVd4w7hL0jKWwYkG6P7XP9nHU21gco55v8kj3Yxrmko/OsLmKrTjtd1NNbmb5ybcrGyenK/5xBZzQ/d6/yWX5i/+norpIA/4gPn3GP8ht+7U42J334Xi8n2J2NyNQP6eL7fFHiz82vje2cAT4o/rAH2zinez8jDZK7OwLTTwkRoL429pXLPauf58gNG5Nrnfag+5bN3YPdLfRz9iR2clbTVZv7uL5ITveX+4UfsJ05nGNrY1vylcVO+0CeM26sdYtZXt741+nFLCRIXUQHQUEKEZS+ZskRoL4y6iMhSuyRLZSNQzz9LNId4Otj/diUz7bX+aJ6ZbaMHHrmC5I4Zo/4iXWzqTjWiw/rc7/wKQSUXdhcvTggKVs/Gc4MufRwH+nLpuZE4PytpXVE9iJv1q/OepC5XhycBJGtkDt2RAxLnr1IlrRL7Eg+G0vI4d9BEMPMYdHzuXp5bfLqK5dX/7Xlf/pXTG8L/dyCjFmAHqAvr608siBvPm3VR2zUkaG+9kicPisPKYgk6WOcdrqvflvWTo6xEaKeI4iIRHPqo0wf8vU1p776edYm6duXSfVri11zayg3NqJLRvKSGQlMZvXmar50bGy2aN7y5ty8dbXuxpJFbjZordpXnn7ptvXq0mvr69+Y9TX96JYOjfOcLsZvu/7a2IKurU0fc0jqd33k7rxvLSe7NWx+6lSb+ZUlAcjbr0iKoO8CL2gC6S5uQU0wBGgFeAFNwKxe8JcETwkxCQhEEoFUQEUCJioDLYAP0AW8ADtAjmf12gM4wBKwAXALrAK24CxI0yk9kBV6CybIISJsrYJKBC3QK9jpJyABw4CHAAkcC1Tq2ERAF9i1qQcG2EQABGIEe+CZDgKZREfrAOrpY5yAx84RVOSULoKgACoQCqxsLwm0kXVrXYARkGFz+yE3/xJE9gLS2DzgWx6QtK+BF2MBPmPsBdCHfARSA5jk2lsE0V4bZ73mzz/YRMpX7JOy3DqQMaTROoCjyJB1A4nAmnqpt/PqzQdcBs6QK7aPrPIP+qQHe0p004cOgTf76OsJ4gYw04ce5jaH/QN4fTlcgogk9t9b+GqIsCFo7ASAN7+XBvThq+Y3Dztpb79aB12sEzCW2MHaASdjrdsZ6OelSCBCKpnbXiGIcn3smz00xrzs5Gz75/CdB2CIb5sjgsgH+Rx/DCTKgTW68WVnEvHgI8rWXOr8ltNFm/7qOsvynuXJUi7V1zO/468IXb5sfcggImIOMuRL+sybrlvWzziy9SdHnefk1YdcY/euolvyemniPCA59o5dI9jOOvu5awB0X2qAaX3cHcgLEqDO/riPAXp3AdJmHuvvDqVHemqjX/qoV26PKm87QuuO5usRIITNGXKu+aOXY+4rqbUou//cWXzCOeHH7gu2YsN8MVvSg8xeWPFDc3nx4nyxl3PgTMidE3eRu8EZdG7ZZIkqfST3JpLn7o60IIBSXxHVV4dgsbOESHb325/uZfeC+7Zz596mTyTQ3eEc0VNZ6o6Tp7uz7Nw6T85W96t7r3vGmWYHa7de/SKIviD6/62RN+S35ItYJAVpQXQkX8SQIkQIKYowerbWyLQviQiPvzv0oshdgAwZ298fsmlnP2It55dy8VLyzPb8QRI7I8TOQCSxu5w/8yF+bu/sbXc+e0nsblxnQxwlS1/nyflBEBFnBNFarX3toM562EfOZlJ1+rIP8ocYsvESQvLhInXaI+KR7iWI7lA/MfW3nDDf4kXlsF3Y8VEe5qu951uezFvbre69/W8y/sm6v50gBtaB5DbEZp4gOgAe2NYO/EuAdu3qgf4lSI1Z+TlM4+SnzAgEWckje0mFMa3hnySI9Ni10zfiU1u6tvbsIV87VG5dyfEskRMpy/7JTmb2ZENjcmr16owz5tb/HGNsOpJFRuM8p0s6bDtZ9sWe6Sulf+O0NSe56fqe3JwS2WRtvjpvn/rpa7/83EzgdGELxAJkl7sL3aUtqAnkArokkAuSEQBAvOeAsKC3YABoBnAkICZCGOEAWtQBOxJyCHhU3xv6vsaYx/wCN90iiHQDcAQTF3f/ea2/00UQvb0UpARAgVCQE9wELUldwak3qewgwAv26gRy8wpugJT23ooDBQIc8AUYWZOcHQVP87K1YNpbUoSR3ZFNAMF4gRJBEBg9A0vmBC6ACcBFbq1sL2UDoM0+AWUAPUAN9CKGUiAbiNOGeLR/ckARoNS+YNu+AHwIh79lsifWZu3Ajj2XAk72RfJMd7l9kyKI6tnK+qyJ/QINymwtAQr2hV0Cm/bf+smzTuRPG1JmHYE3/gykaAe4jeHrSJAy/fVlTzkb009/60cMI4FIoZ+X+nrY3yAijwgigMxvzW9dZPNXiT58k36dF+3Zwfp7IcAPrFduvfRyloBJ9jev+fo5qRwwjyDaY+RxCWsvd/gqcNXfH/OtiCj/Ni8fRAadBf4u8VVnylr4hjOMnHRm1fGPiEHliFdEhv76JoMcSX93gXo+SY4x+iu7B/SzH3JyrZdfR/T0NzaynFxjtUnmUK9cbnyyzOVZ3hrkEt2sl07Gtw577swgiPaUDdlKYjt3jjsGUAdSAVTkhH3Z1bO/AwNs649QOvv2nM6SdUjmp3v6167+1JO+7lxt9LUu5V4KRRDtq/vW+XBm3UfuJXdla4kg0k2Zz/LlCCK78UPEnX3MQ19ns3PAj5WdOXeUc+G+cm+4Q5S729257gDngD9ubOK3zrUz7F7Ibt2r7nV6sjsygyCJcxEKJLG/EewnlPZEDHBHWzP59jKS5x5yFunV+XYHsSGbOd/uj5611Ve7MZ7dd5J71z3KDp7dUc4eMuMXLxFELxT4jkRnPuTrmNx6rMUYZYRQ0o44tc5IHYKFHPmvMLw89SURIdI3gthLUjm7eVmBGLIlm7LtEkTPEqLNZ7z0sFf2TMp+/JltybBf9jDy6M6XPLOze0qKMLqvjXNWkDY6W0fkkC0kz5L1185+1sB+2pYcIoHIIJKI+CGB5MMO6syj3hhtyOKmCKKvsfAUrBX2Ul5sF3685eG+2nq+5Svz1n7Wvbf/Of6ffv4i/0hNmwL4Sj3bpDYq42uLZNRPDjyXklFeu3GNzRn0Afj7qScZyb3Nnx47fuclH0Fagug50pFOxtTP/Ld67ac+zV+ejvLW0pdCzyV6Va9cvbmrV9a27dmi+Z7ldGhdrck86pKtXNJ26l9djm2+ZNSmbveUPM+NKVfXGHU7rjHmV1+7+t0r49kj/ZUb27jme09u3vQjTzKXpJ7skuezD9/wptKFB8QEDgUpl7OLHWgHegQ/wTtwK4gLhgKfIC8HdgVFfSUBHyAWCH2lQSYERKABqEA0gCt1ygEZgAfgioREDskRTM1tPoHYnJ7NRw+6AhQCgn+lLf93NgVFAEAAE6gEM+sWCAMW6gW3AAeQgNwBQ8BIpEKgD0CY39oQC+2CHD2tzVoBR1/JgCpzBgwLtghjRJPtyRAkAff2xPwBjEgUmdZrHwJXkcRsz3aAG9IAVC/hAxbV0c8+RWKsBcBbEK4vQApkWpP9ktsjewtwWrOUT+Qf9oae7EQ/9dYCFMnZrcTW1iWPMAYYgDZ7C0zmB8aTaw0IHR8BQK0lgMam/IRPtU9k8W/rpr++ZFkH25Fvjb7E7d8a9jeI6vqqWI6cAMPGkmWd2YbM3SO+C2wCRfaZjgBUpNCzer7EdtZENiJj7gji/sM0gHlEEUmS6GTN1gn88x1vzoFDoI8NzCM3P9+TRxB7mcFn+S+9kQ5+EGlxbtXxGX4SeeIv5peqkyMx2iJiyhIZEr8jp37GR26sP7n1k+tLNj9nB3kyeilFDp3Nqy856UtuY5JbH/2US3RpvkiQc2av7bszy1aIi9ydA1wD62wPbALj6oBXhN0/GAKUAt69SOID/NE9wi6dO2tofvq7S7tr6EZffdVJdNs9orNz4kx0LhE3/ZxnZ7T9dx+2FmUkQHKH8k19nSt6sBufY3/60bn5nU2k0LyRROekcyHnoz070/RjT3eBeMQv5fzVnYA8SOzkzqYTXbtj+W73O1sjR31FRKjsBzKFdEXCkMXIDp+X7Ie9dGf0QsW5dT91b7Gje47e7j92qSx3F7hj3HnWY21eJLG5dS9BpJd/pOa333579QnEpi/P9GwNCKF1qLOGSKL6yJI64yN0+iI6Xkggh74kIkTsYO36eWlhj8UnpFkslavny31N1JddJXURRH7Sy2b7Yt/smXMhrurPrp75EFu6f8Ic7atcPV80Lx3p2s8+kUWpL6mtGQlUJ1m7/TQf/Vs/Ocihs+fcSexCHtKHGJYiiM5tXxOV1UcmEUQYA94KD4a9wnQ9f649HKl/Yzc/68/n7fsRyl+MIAaCA8g2opQR5foF0usrPwF0dfXRblxjydEmAf83gqjP6RB0kNRrT04AX07eEkSEw7P61QcA1kanZBlffQA5PW66ZCM52WRF+FqfPLlk6lMbnSJE+mhTp6yPuVvzozxHpkPztFYyktm8+pR2benUOpOrz9mmjgwy5Z7rX9448tTRv3G7tvprJ2vt4dlasolnY5PZ2PfmxqcfmcldvbJ3OtdHTh8/NRMo/AzHpe7SFgQBVZe6ICiwIYcCYMRMQBMcESXBUfIMQALngqL+AiVALwgCO0ACMF8CXpWBX0AHkJGrAyrKAQvSuQosAAAgAElEQVTgocBLPr0EWsHX/AKvYCRwufwFWGu0v74gWqegJ9gLYgK/JGgJboIQEAAkCyaCigDGBmwi2JnD+gAUfYF8ugM92tXRCxgPoEVKAJiIpyBJT4HVPAgi3c1jHwRH9qeLwBlBtF5lQZW9rduesHG2YSf7xd5IDmAcQQTgkEQgOeLI3giIMcayO5BZP2AvMA2AAp/2CVAFcPQHdtjAnO29faEbmfwif1CW+E4g0LNyb+jlErJoD9gjG1lnvmD99oNf+dpCDzqYS5vx5Fgb8KudPDbWZm8kOrOhPgCvZN2+HvpaiJD1JRFBk/qqWM7O/NVcdOSz/IA+5vWs3jzWag/tOQBkn+WBXzk9+Zu1WBu7I6zN5yshvdQp+yksgmjfEB65fQuY8wVrBqCAIb6YnwHZXniwMT2UAW19nAtgW9KfjehS6hmBYjN+IUWw+Jn6SF5kIkLGbvSMBHnOP5EOqbrIGxmSenXGS62bbG10IJc8/ZCj9GksXfU3lszyyBa5ra2xzUee8c6QPeZz7gH3i3tGcuc474C7e8nXDQQRIAdi/QNa/ubMT/4AWHvAH9zBfJt/2jv3Cb909tKHHu4f7Z1Ja6AP39PfeH2U9bNvfJGuEt/no/obh7iJA+4le24tiFf3pNwzH02/bI8cSnRgdzpJfIQPu2fEAsk8krIzodwd5D7gq/RzfhEF9pDcve5ALzvczc6JO5LNJPaL0HXHW0v3rVjH/kiXZB+WgCFDSIV+fT3zbB/JIdMc7mp6ORN0cabdaZJ7TxyQdw8qWwvdrYst7Il1W6t1OIf8xH9zIX75uoX8pSO9JX6CSCKLtelnrOSMS9r1F2es3zNi49c0yKGXpggRImnd/NQ6xb9sQD5bRBD1I0/KLsoRRD4jDubH2cmdgrAbw458zB3IftoilerZwd1IBnnWixg6P+6u1uf8eEbYkDskUe6ZfdxdzqN9Is+8iCZZvhCyg1wix3htJbZRbx4yt6zP/4sghjVvmBCm2/rzeds+QvnTP1ID8Jbeu7CAcgTCc+B4DagMQEcKAtPywLOxydu6QHVzGFMCRCOI2q3DXORUtqbVSX1zyclvXjKQjIiGfAnizqtN/2RpQ+JK6ZNt02d1UVZvbHNHaJqr9VefruZJB33PfuTufp7zeq6dTPOTaZ7mVudZ3rzKkj6trf6tceXW1vzk0JWMbL+6GNtc8h2XrOqbx7zktW/kZo90NeYc1/j35OaiR3O0BrJbfzp71t5a2bJ983MzQcPF7wJ3uXdJC1oCHxAh0HmjK8Bpd+ECCYIjwij4CXwArb4RhYhB4BggAFAQCqAKcABiAzQRDgFU0s9YYISs5AnABWSgQeAWSFz2/gNg58V6JQRRQBTk+oII5CgDwoKbtQsmgpKABxhZU2TQegv2+kiCOwBk3foLhsAWIIY8BdTYZ0GWIMneAq+52RwwJ1M5QORZsBRI2T4SBVBYu3npBFixjzJbSexGD+BtCSIABywHigFP9rcvEpIDPCMY8giiMkBMpjUDmgCO/r6eRILoYo/sP52QOeCITuqtwzPdAUE6RxjZybrkEhIcIbY3gASZ5gAq+YDx/Mn81qzeXAE2ZXvCr+gSIaMf/YFXfbRbayTE+vu7Q0QMMfPsJ55LENUhaezDl5MFlLMNHwbSyWdfPmONzpY18QvgyF47T/Zam5wN6GysfaQHMtg/UNO/Zho5RBDta/sNpLNJBJM8gBHwBabNE3hi24AdX3c2+CZQJfnKznbW0/7zHeeWL/ANKeKozJ7sgjAoy5GsSGzEQhtdjUHMWoO8vsrGJsvY/Ngc2vRB8OpLrtTz6pRe6hqbPuagR33Uq8s3Wos+yJpzzs780T3gLmJL4BZIdd4Bd6BSjpAAsO4qXx/8kuPnn39+Bb7drUgP/7f//KcvfOYybzbjv/aD/bI9v7Pn/MZ+dcd6Nt55ceY6f86MNmdbf3dOX+KQLevhC9YjWSP9jHf26WKfpO4XdqWTZE7yzWs9EUHzslvksHvDupE//ur8I4Z0kiKIXp7U7ty4e9lOzk8l50puDXx490MsQIYk9z0iJPX3en2Vk/sSFTlzbxsbUbbPzo5zRA/60d0anHM2ct/J3dvipbvPup0da28dzh2S4u/mEUT+IaaZ05kVLyS6pF8EzjOfksjgZ+q0G29dfYVDjPz9IYLIJ/VDIK0ru/BZc/FVecSRrOTpo95Y8ZPPsDGbsD27WJP9U+5nq/raJ3ecNv3VZVN3j6S/tSKEMIqEACK06hC2fvKJxHn50lc+OppbHOBX4gQySl99kU0E3NdD5cYhheZJrvn6yar5mvMRQVwMeZY9n9gszBdW+/333/+Qqpdv3crUdj7vuI9Q/hNB/CvgmYGMCwADzQHw03ietQeU6xvQlttAKZn1IT+Som6T+htBTFZ6yEvN0ZqbR04/JCOiFJg3zznvkjOytC8BICs9ytNhc207dm2kvvWnQ3Olm/71U1bf3OuoO2flHJ3Mxpon26jzLD/rzNm6ml8fspvXszapOdWtz5CxY4xtXPK0V0dW9c1DBh13T5pDrn+6nnMl4y25seS03tZGfnPoU6ov3aT2jE2RJ39k7aJ0GbpYAwMCKyDQ21oXrItbQBUUXOiArT7aBEDBUALAgeWIorKLOoAPKEQW5QEaYN4z8CDp53JfOWRFVgUBQUnA8BYe2PJltBcq1tvfIAo4ADmAI5cEtYIb0KzO2qwTOAEwACRgmg6AiTECG3AE+GgzFiAAzgBnwA2oAwKMIYOebOtNraAr6AvI7CygBizZExhSB/QIpAJdCdhQBjSyCxtlJ/YBxgAzADYgDbz5iggwB7zpah2AIaKINOmvHUAOHAPRwJ51AZJkA67Wa5xkTnsXSbR3gT468Qt603N9pPVoA6zkbKncW3f7wMb6kmUevuSZzyzQzD/MYV36RszYmM/wLWuxXm32CrlA9vxdn4SA9cUugugnpUiiHGHrZ55saq/N56sSW/ENtiXbPHw8Peyp/eUTzlDnSH3JebIWcu0J3ewfktjfIJqf3vYWUbRPnu2b9Vm78fRhS6COvwO0/JavsQc/A9SQVr5NH+SGrzs3fJaf2k8+Y438wBxkSwgKsiJpj0jlR3SyDvrJ+Sa95cbrT4Z29tSnr97qrA1R058sfTYlW52+5lUnkY20SBE/cqTIX/rJ1SdDf+VzfjIl+8v3+SN7uTvsLbshJmwHhLujfMVBOABNv2r48ccfX78g+rsz9y/gLNkHhMOe8e3Omr1kd/Y1r7I1edbmRQkf7IWN/e9sOCfkyJ0bhFZyTvkpWXzUvPbaWujhzFiHdbnz3Z/uJ2fUPAjrEkRlNlRPN/7SvO4Gdxa/VqYbfbon3GnWLOYgW/zUXBFnujkf2vVT3pcc68/uC2Mjia3FmbM+d31rcy7cxRF6xAwRsV9y+4dgIWBIi/tbnDDOnV5MITfCSH9nmK3Fq+4z95v7h+3Ynh3FCGtEXpBDfz/vCxWCJ94ieJL4rI5+dFNWz6c852d0Vlc7ffkfMuQnpv4FUwQRESLL2q3D+pWty5gIomd+TBf15lQnIV3uFHaV8n9+bD/cJ/aAbGPN486xd3J+Rh576kMeudZDP+eC7kgv+6v3HFlD6PrCx2YIsn3l2/y5l3V8zN4Yrx8CDvcok4EcKiN/EUbzmJ98dfpojyAimf0jNeGtMFzPz/Kz740M3uoa99Hz15+YBpoDup7funDGNw4QBMKVjW9TVo46AFq/+nre8QHs7VfZHBGk5tGm7kYQzZcu9Ein6o09E7nkRRCbM8KlvVS/1k5W4yMB2rJveXqkW/o0ltxTpmcytemX3juPenatb3PvHpw6pIucTGOaX9+zrnnrZ87Woc38cvKaV7t+UvNVR079d4yx6o3Z9uq2fuchj03SQy7V37zpe86XnM/lxqV/89BLXXnrLFdPt+xGx579n0t+5gSsCCCClItRsBEUXPgAI3CgziXqonRhIzkufIFRIBAQBUMgIKIgjywA7QgCgCBIAszaABlAQX1gQS4ZA3xVb7yAKugIJi5w/+AOImhd+WR+hDC6yOkZKRRAJMHJupStUaAn05oFr/oIZgK8IK7OOgV4wV8QpA+QCGQByAhBb84BcXKbC3AU6COI5pLowY7mBWwAdmsEhrxlNr+gxx6BO2W2jnRlW7oAkAAsgAw0A24BbmX1dC2AygF1YFw/7YAegCzpC4QiBQCf4CuZCyiV28OIvb21bxIdgT++QXd19lpSrk07ACUHnKzb+tkdwPPMn/IV9jcf/2lefmIOsumlP3n80z4AlMa3FiA1Yoz0IYCIF0LWF0IEUdJW0oas9RNPpAIgZmt2Y08kkd0QH/PR0br4k/XQh99J1ghUauMz1m1/ySETKUQCI7CRRMTFXvX1JtIF9FsnP7SvvmzwPT5GvrnMyd8AJzoAdQvo+CTwB7DxX/oA/NbJ18leYqjNM8LCHvmPMsJAT4RMvTrPfDRCKVfH3+TWyx/zV2P1N55NtEnK+itH5qo3JrIiN1aq3FzqyC5l180b19rkzpl95mds6Cw7u+4bgBnoddYBcQnRcB95odVLLX93Bti2D+xOhv1xPvgxP3XnSHyJz7I1neT83jly7vSX8zc53bbe+Ygk6tOLDC98+IZ18JNemvFTz3zAHcpn3IHOvD1jf35XshfZk269rHDXd/7N272v3h1BJ3KdAXeg5H7ll8p8k37uWy/wlNVpd1dGENlRaqw2trQe5652z9297nX7hSC5n5EjScyTxDt7hHxFVJANREx/yTmx72SZx4tT572XXu4v5e4+a/YcQUQ8xCv+gJCQKQaTG0FEshA/uvGrdOVb6Zvu+hqrD/0RIi8m/LQZQUSy9OWj9HY/KCNrZCPDcjLSg0zyIsjG5Ovsx0e8IOEj7G9/2IJd6a2//bJ39sR8dNdGrvnCGcgsPMLO+kSEI4iRRAQOJoFfrIdsZ9K9J/FBvu2lApLLzvpKxkn+7rAywki2/ZaUjelvE5X1dY79P4jwelgr/BZOW7xXn/Ltq4wMNk5eu/rK/6X8BUgN2Aamgdm3GoERjSMnEH4zMHnqya6/3Bg5MCkprz7kGlO/Bf/Now+C6KtF47Vtav7GmCN9yS+pW4BLHvnqWqM+9etLiX7q5NaRjPQxXym9PG/ZeHMErI1NL3WRVv3O+mzX+PQ1x+7lqcPaQ5s5W6dn83gmzxzmbp3bjxx9jddu7Lm2rdeeHOPqK0/f5pdvnXGScec8q3/6rB313zHJfWtOv2SkR89yc556GbO6tEftGf3srTeXfnLqwkO4vGVEBl3OLl1EzE81/YTTP6zgZyrewrnABRJAUsAFPAVCQCAwAKAIihEZzwACYFCwVBfZ0U8Z6KkM/AQeABgBShD1My1B1TokvuJc5DP+RTiBUWACBgpiAllJQA8AWUeACFBTFuQEO+DIGiM6gRggDmgDkCXAGXAE6hASMsxhPvJ7E5tO5NILKAwMCbKADfBg3Qhi5JBN2JZNzM1WnrWzGeAGQAJpwJsEZANwyF9AGrhL38CmPgFz4BlABrL1A/SsEzEEQgOiiIgEhEr21f7Si370YjMAkM50tO/a9K1dDjDpo781Wz87szvgqD+78hdrJqd55cnVHmgGGIAUNiWDrgCDtVhDYIJt9h+CQRL9dLOviRHF/nEa7doilHK2Y2/2ArzZlZ3tB92tiQ4AFD+ml7UFcJ0fydcSduBH9ose+/UQQVRnj9pn/awBgWt/zE8XgBqQ4+dk82dzA2kAs/nV83V1/JR/8l3g0HP65DfkIsDyUqCMDvSSlI3hS5WRq8gYshbp0l89kmEtkQ9ri1zqQ5Y67ZFDPq4Pm/Bj9WSZM0JY3nzkSOmpvzIZ5JMh6ZOs1kaW/ZH4Hts5y5EOX97Yjf2AXwDXneXuBNLdsV7O+Ue1EA/+6R5ABtieLOeA3/BlPu0MIVYRf7o6l5EmfZwPY7pjlfl8cuyj5B6ht7PAP72MIIcvSPzDnUQvfhP55bvuePPYb/aJHNoDdsuubMU+dKabeZ1z86YX3ayPPr1A4Z+RDLk7QI508WX3an6c/2qPLNJfWRt/zs8r66uttUWK7RfSYs+WKNm7viYiW5KYKImRSKM+iA4SZf/IR0qsOZJofdbfHqj3Mkhf8RSWFIf9tNH8iBVdxAw+FFGUS+aSxGBzI1jV5UfkeDEhDvpHqvidn5oWu62XviVzkSORGUGkR3Pq4zliKVbyXT7PlsUxZ4IP6UtH67FW++jeI4ddI7j6sKkzQlfkLLtqY2u2p3sJQexLIH3EHfee8xpB5IP8i476s3UvuxG+yhFFJJF8BNGZ1Y5QGqe/1D8yBT+F68Jyi9WU35LgFy/sJRgmHAOzwXBkJP+/kF8JIuD71sUzWMAw0K7uZszqGbtkjPHAcoDSWPUBaeX66aN/8jmFfn+VICa7OcnmbFKEiHzzyusv18e8Af10bC3ayVsCkROzxVk2vjXLWyfdyCSPHvqlb/Xyxuqjr2dz7F6mi/nTgazqzWmcOdRp87xz7zrTUd/0b807h7ZkNm9yzFFfefo2v7w67a09vZPn2dwS2fusXH/ymi+5b8mbx3ipNa3c5pE3h9xz622f7Fm20q7eheRLHMKFWAEuSKGL0Ntubza1u8D8Mb2/nUEmtQtogolA4eIXvAFzAdLFDABIAXrgAmjwvO1IQ/0ACpe9IAo0kysAIaze4Pl5B12sozXwlS5Wa7QW+gmCQI4AUYq4yYExeW3yCCKwYaxnwMLXGPoATJ6tARlAOAQi4M1XNusCSFa+ANYbYQFZ8CS7t86AkWStZANsvXkmDylik8gWe1VfG4JID2A5wBaAi8AEeAF3IA5gBoqBcsm4wDc5Aq11WWM/KQXsgNCAKDvYM3n7CgzRK4KoTGdr0KZ/+svttbXpb91sDWTYAz5FrvWZU3+y6MGXpEiiNmTMPkUw2RPZ1g/JBYytxXgkEaDwZVBCviLKkUSEsC+L+vji2E9NEUv/RyISx9bsag4Eiu0AcLpbD4JIL/sMLEn22xoBp4gaWxlPHkLY/PK+JNojesvtG3BubueLTyIxCAS5zoCXFOYzF3As9wzQ0QnwVtYvQgnU8VW2i/T6gtgX88ih3FrpTAfkhV9F0PgR4KadXrUtWatsHfmgXIrIWS9Z+af6+kTuPEcQyTSfcfQyVllffXpOJ/Vkki/XR0rfzov+9tWa2JvtnGPJXeHXCO4rtnPmkYh+4udLDgDsZRvADvwaB0j7ggLke3Z/8nHJmbCPzk22th4vA9QjTvrtmXS+nAn6dZciKWTV113lvkAQtdl/iW+U+ArCCPzzW+eUXGvPVhFqdlOWsxk/ccZag/PtLNCNXlLkNcLU+XB2Ox9yd4HzQT9ttbtnne/0pifdnav8XbkXMvp57gxUXwxge2SxnzwiMhGv/aIo7iFfvmqVIzhiFBnOu3NsXWzrTjpzdzx9+YbYxSfIM3dklf/QAdmT+ImENKoXeyVldfoY0xrohtxEvJBF5AcJXIKo3FrJsebmlGszRpl+kUrziJk3gii+0YVNjLEvzgrbk083JDEiiJx58eslCiLWF0ZnRBlB7OseWyORCBw5/MC962xKfE/cktz79pxt+3pIPgLYV8S+LKonF0lURhwjiH1pRLK9ULdn4bqw3OK1xWJn2Thj4BeYyl0gWT9844W8P52B9evbHB89//SvmDLOgmtGfMvi9VugTI6k7twwz+YAGiM0gWbPiI2UHuqAzcCnXDsgbQ7y5AFrTqLPzQG2zjjJ3MY2n3JzNk99PGvTN53pxmnSefuqk9Q1n5we5adO+mYHuniWWqP5tFefPapvrGeJjOZqL3fOdCG/ZExzq0sn8lqnefUx3/ZNH3W75uSQVb26bKm8etF1dTMm/eWekynvOb2ymVzdzqN/Y1bmW8rmSXZlz9WtTs2hX/qlD/uU6JZO6tq77I1c9Y8ouLz4uH5sr4ycIZL6LFEsEAgaSJRgD1wCBkAKAghcADLAjvrAfkRSvwgDQCLwCEwubIHUxWzufNJa0otu1uAZofVzGoFJoAoACGYCeMRQXhm4066vPkhcXxsBCwmgsDblBVt+AgZEC0YCvyAYQSQD2C7QCq6AAVn6CW6RA3IFUTKACyCDPdhL7g00u7FX9fUBuAA+QDfgjGQoRyIAXsAOgAOQ5UBzRFJfZf0QR+0RHWQKKI2YAXrAn0SXEn36YsBGkn2VtEnWs8larUtfPgMgswmQxw/Itj7+kyyEUR2b0wv4BML4HUAAOJLhmVz6GgNISJ4lYN+6ETB2AnCtnQ3YAuiVIoy+KCKI+vvpKZKorC8SwQ/sg4SM0p0OXpzYVzmAa6/pyRfoKQH8QDM55kM8yW4+dc3V1y6EVhl5YA/AH0jik3zL239AbX0/gMxG5qQTEO6s8Fe5c8xX6eXMBrgQT3MBYZIy8idHXPiT+fkOX5QjFNrVq9NfPb0lY/ilfWD3bN6zdikSp6/U/vBlcoyV9NPfHGy5BFG9PtqSWU6mtpVlfKl1IVXWwx8BX/eF885mwHS2c+Z9ufCiDTn08zQv35BEwFNf4/QDlt117h1+wm/4p7JzwIezN79yB/gK5ew4S56dBWOcBWVn1Vnkf+Qo68fHyCDPWsxl//lkBEzZvPkpP6ED2dbOVuwuZ282s1/2jj3Jdt6cdwTJ3MrpVixwnrUjVciu+fgff/Wygn34q3Oinn2cG/cn/SR+bh+061d/Zfe1O944fbTl/3Lj9TEPmXKxIJLvDCBQiBMyI/miVdkLAIQRwUFgjIsgspe1eenlTnO3lTzTiy+IW8gBWb2YiSjKI4a1Oc8SosVnInD6SuymL/KERImd/A7JMUdfGVtb8ckaJe19NfRMvrnMyRaRS/PYJ3cGW9o7ftRdYly4gO3VWzOdET76IX/moJv4vgTRWARRf31LCCKCJzk7bOpecs7dLX0Zl3sZ6A6zX30xRP6cS3sWAewrIYIYedRf0qcygojERd5uOFJd+G7blcNmymTYF3vCp/hPa0PmEUUYeOUl96Pmr/9ITQB1wfRbjaDfDSSTxfgrx3MgOLIRaAYk1cnTw7PD6pmO8vo0Tl0y9VVvzk3pUZ1nSV9jA9zNR46yen1O3Zpbv2cE0Th9my89ytNHnj7GkNvcxlu7Z/XJVF9d/dPTs8Q2zZUD75yV2//m2bmzeXNr26SdLlJ96UGWueW1ydW11sbqky5yusobL0//2pK786SXulJzm2vrTpkr/1amT7J2TmX1pZ3HHKXGpqNc32ygvb1HrvJzdXwMUZQbZ07jlLU3Dln0hdGFCQB54+bS9bZOMBEMBGCkBwh1kQM0BUllwEEC7gGeALSgJfD6Eki+eehk7tZBH3rTfwkivekjeAANAJygL/jTybMEGAQgCnTa62OMfgCJOuP1tyZ6+ioEDNAfyLIGQVK/5gAY2KKgK7iSJ2CSgwCxj+AZYAcekkkuYBWBUgbyACvA0LMcIERKgDMkB1hDeIBouecSYCcFfIG6vgDoD/QBfIAfIC3oApLITz9jRBqQQ3oAQnSgI709K9tfqX7bR3tr0r9xwBQwC5ACfgCrNQK7J0GkC1KEDJnDODYEBtnT3rQ/5gKegVagQX/7xW5IsHWzQWsGNiIXCA57IWN9QUTUkMX+LpFt9UfQkOm+UloPXYB0+8rH22v7H0HkS/oaZy5ksC+I5uznpcoRI7lkj3zlZSP7ZL/4DT8EPpzHvjQ4V+oDdOzMRvTiu4Flvs9XgWayyAfC5JFF/qaMDEhLECNdbBJBVGdtCEbliBp/Y3++J5fYVJ4seyPpI0UkyTRenbL+5Ep0ipjKtemXzMbKKydLv86IPDnsYJ+B/846kOysB9CBZzYH9LxIQw4BU8/uSWAXkeSrxgDCiIC7gR/zT2fMPaPOGWFj9u+sqOv8O4d82RgkjC9I7lp7DSQ7fxFEZ9neWUvzOGvmk/iFMe4n9fzDeeELgHc2ZOPsYj8QbLa1x84lXfm9sd0F1iY5j+q080FnhP+xBcLMb5URjZI7nd3c1/qyHx9lI3e9tZZrsy+SfapeH+euserd7+R0/5Pd/W+8s2Bu93i6KPuySE+EQ0K62Kq9YX/7Kam3TuuVyOUbYph/DwCJMQ/fkcwvd2YlsvmYnK/QJ1KHwNWPDDHH2RePkR9x1ItWcxhHrn6N6cskMkamXCJXsmZ9jIlY2gdrEOvY1H0tlklsa4z9M0a840f6q4sgmoM+iFkEUdxHDvsJqvn5AxIlj0TJzc2P3EV8jk87I16AyN3F7lVzIH6InnPILlIE0JlUr4965b4aapMQxfAIvAFr3XBkmDLsuH2MgafgGOu1Hr4ZvlBmX3tgPv94kf43jPgR614sVgrgyt9rgMZn7ACj54xmU/QLQMr1a2xgV954fSQ6kSX3HCiVlyIw5OUAOYSxt6RvoJZcMgK2ntPFHDsvPeioTv/tmzxjlM2xOtGNLum4Zf2Mo0dzm0uqXt781TW/MVunH/ntQfYw99bpk57Wld7NQ/7OkW766mOsXDJ/OpKbjPqq23rt1WWTbJROp75ne/OnV/KqTwd5Sdspd21ylvVPPhmemyf51niuUx991RvPNsnZ/mRoY+fTp7bOGPL0J2dlKevri52LzFdFP1H1NtRbSxe9S11AEFwEdUEYMAbkI0dyAV7wELgKGIKnf+0PMeyc0Ll1NH9t/Djd/WRDYBHoBRHB1iXcsxwwkEsuZmmf6dsYukna6Up/64jkATfWob1x+rvsBUoXPn0E5LWBYGqcFEEEPBEagE4CAgGt6gJY6iWgTZAUEJEdoA1QA7AD0YB2hAK4A+oQCf096x8wB5QD43IgW+AFigFLCdHqJ2LAUOQP4KOr3Drk2ugMxLYWfYBGfZTJkNQBUkAqwgJUaAdiJWslC/gFQCW6qAO+jLE/xgMG5JOpjXwyEEv9kTL6WQ97RCist7fQbKodOGcXZLufevZ3iMgcUkmhYNgAACAASURBVMGWAAm7kE9vINu+ygOKytaVrsA4PYF3QMc+IKN9MewfxfFszvZRbn+Rl/bD/PS1Nj4H2PiaDvQ4j0Aj8AjcAXX8j23MTy9nwlnhu4CdnI18dWULPoBU0FPOTsrsQ48lZ5ErfiblVwijfhKb8TG2zw/5Yv4o125sstXVl49rj9RFWFYX7cZWp29ytbG3uuYxl2eJX0QyydDHWvkfQOy+cm848+4ZuTOvHvjzospdBHAC6ICwLwXIBRDNN4zJ1oA0UsF/ED33Cj9xbtjZvJ7rw6e16c+3vURxFyCLynyLbPeU86efdufGywQylcmz/5EXz/xCHV/yLJmPj7FN54VdsyPbdbd42UE359lZ5EfuMOfR2XAvkK3d10M6uit9pfFljd0Qa0A98M5+fBiBYEP3aUSuu9s+RPrYtv2Ru3uRQ+3sL9e/e16uztng+8kxhzPDlvYWUTO3lwBIV8RFmzU5T+zNnp7l7iRrVWZb8vy0VMzylRlZ4jsRL7rQgczmtR66eJZ6+chuXjSokzv7Yi/Syn6IEFJGX7HYHPTfMezZVzsxO4KorJ+5jDG2eM527M6m9o+/8Dn2E8fNp38xk/6IH3sh1/qQjex5EWzP6Z1d9VVWp7+9d37yA+fH3dSLqiWI7ipJzDCv84css0VfDBFCd2SkMD/rme0ihwgbf9wvezBd6cRwnmuTL37z6yxz2Et3sHPOP/iKZ/aybhgI5rnJ/oh1X4QgBoLLAUYA1nNGsyGArcMXmdPnEdglIzCtD1mB6IAxWZJ+AVX9coIcQt2j1Dx0KjVv4FteXWtrXDo86mte+qdTjtnz6qufecgkv7la99pt5ze3PpJyNvFMfnuQPcy9delofnLJUDbec2tULjWffvWtf/qQW79yddWTpf60Sc/JPvU925NNnjHNUV775vqdctcmW9bPWOtK551HW3apvblbg3p7K23fbKWfcvvP5s0n3z1oHerrQ2Y6pY82PuMLnn8AR/BzwfnZiIvVZSwwuPgEIwFHcBAkBKbeDLqIkcy+GDZvOqWDXJ05z9y8ZApgAYQFEJXlgIJ+EkCgTllwNlYuqRP4gDgXuLI6/QEPY134gpF6uYAteCOH1i2wmi9iKaAiCwiiPLIAQAFXElAVOQQ6EAlAT1vkC5gE9IB4wD3QBsgBbRIygVQA19q9cQXQ9dEGKGsD9oA/gFgCkIFigJL8SBOiBZTSg150obcEIElAoWftAnXt6oHGwKJnyTMiJVAC4ACAeqAW8YogAsDWC4QiR9qNFVzZMZBmPsBW8AXK6GEcGxaYla0JuJDYBQjWj2ygHOkCpoHf7ImcIIty9iTDPtDfPtLDXvMXXw3pBAjb814IWKN66wJ0yLdHSxARQ8+S+foyrJ89sz/Wz0ci0eYFiPpvFZwHoNuLG/XAlrMH2NGNzuzBp/k8cArYBXjZANhq/9lCmU9kt3yOz/AfRFAdH8vP8i3rrC2yoU2ZD7JxZfWNM0Z7ie3bD7l29oiEqkueOenmuXGe2THCaM7mNmfyjE0Pa+Ez7gREgZ2cdTZnNzYDpN1nCCLCg5y7+wBcoNcYRA8wdJe4Q+wFf3AunKn82b44776KOFP2x37xtc4Yv+YDSKFzIqcj3wP06cbH9DPOfvYzU/vq7DofzkpntLOoThmxUTZ295htsrN69vFCwBkyJ583FrmUR5LIsjZn03lhA1/jvGgUPyT/oI84gjzwYf7sZ3m+xALYyEJksa9r7Yc9IVNiMzlbS+zhvlZvnL7y+nUO3OMRNW3ud7l6+yx2ud/Z2Jkiw3lmL2u3XuuT22tt9o5NjLNWscvfCXomkwy60YHOnsURufklZX0RSr4mrsh7juwVUxEq/oc4RvLk7oBy87MlwitWiVnFLf20y9nXfPyffnTtpac1SnQX342nL5v3MoT8vg6SY23uJHvsjtJuHFKoTCe29RxBRHzV8yXxTnySIojupgiiO5GO5oBD+E4vHtgFCezrorK6viR6hkdKxnkJDjfBaZsWw1XedhjNM9zihQDfEQc6X86Hsyfe8RG2RVj9Uit5Hz1/YaRAbLm69yw8MMzYygAqWZ5XjrZApLx+cs+Ba8/VyZOvXB95gNvY5NVXvs5Q+axPZrLkO0ft6qpXV715zzHbN5vs/KcOtbHZrsUc7Yk5XFytU1s6m69+yslQ11y7D81XXTrq27qSt/Mob6rPmetz1vVsDslz/dInPXqun+d0LVeXzNXJmMaX12/z+iXvWa6vObI9OY1Pj/WN2ne+xpORf7RP2UF+7t9Zp53c5CXLczptrq8+fMWXxf0HblysLkZfNPxUw0XdTzwAV21+duEfwgEOyGjuZKpLh61Tz1/LgQpBRRAT0OWChEu3oF8esAMEAg7KQIPgJi8YCnTIXW+ik02uPvpXZ5yA3VteQVfZvICb4IAsAElAemAJQBQsAH4BI3IIJAJ3EqAH1AUMgUEAUTAMzAPxgBqwLA8cA7qBODnADCQjiYF1IBvIB5D76Q4y0FcjARgAjJyZXwKK6A4gyUvWEAlUF4FUtkb9qwOmACl2BqK1WXtf5pSXICJWfmrKFkAugAKUmY+NkkcmPfRnQzZH4shnM/XWZG3JBLTN1U9ZtbGBnI0iGsCJvoAf37DH9h+YioSZXzswLPVSAECwb8ANwocQ+mpYihzaI0m7eSX97a11Akt8x/r5mTPVPzLlPHlr3X9v4/wB10Afn82fA6YAnjUAoUiLvWUbPgB4LUG0ds/swbf4DdIQQfQsIRHa+VjEi09agzpl7fzReGO2Xp1xETikjg0id8YbQw82IUtbqfnNZxzZ+rCpZ/NKySePLGfEvGSrowf/YR92AprZULk7g/2Rwv1JKRLhawyQ7q7gf/zBue+lExDNXyW+yf/5svn4oHb3i73m73yHzyOU+jgjfEnuXJnHPUhXz86nveSrXnrYI3vn2dkwrz7kOT+dTWXn07zmMS77tE9sp47tJefEWQV26eisW4vkLHT3OQtsQFdAHCAWq9zlXjb2d+9+pSLx6f6xNITCFx6gnm2tlZ3Z2L7wZ2tnM3e7PWLr/Nt+ISju6UiYvsUJRMyzRA4dlXsRYAyCBewjZeRZH7tJ3T3Wb6+7A6zdz4ydSy84vURAlsxHBv2cSTnfop+5aze/ufWlV6TPeVVv7WzgqyEyhSiyjfOuvX6RQ3PzWTEKebMW4xE15YhwhC592JddxUX3hLW7f9Trayz92ZzvWkNfJ+0TPcmCA8R+5D8iyz6RRHWSOi8RkD068Vnxib9tnPLLBne0lyDOjTuYHdx77kV+hvx5ydDXwuqQQ8RMPb2c4QiifeJ7/DO8V/4I09UeTvKLJ3LtLf/gJ86bvHjorPER++ElgrHkk/VsnkdtX0v9nwiiRQOALf6ti8jg5ck4jUdugFeu3wJOdWd9shpbu3yBqfL21T99Nj/rd34ykr/zqTuTcbex6VH7zq1M7qlDfZKXDsmQk7uEQh91q3Pjt665di+br7rVq3WSZWxzr0x1j1Lra2xytr5ybfRIJ21b1sdzupan8+qxY5NRv3PO+ibvWa6vedY2p/zds51r6xsvZ08BV/J8m+OU0/jWTEYpGcnZsdvHWG36I3CCvaD466+/vgZ6/7y35Kek6hHK/clrdkh/Ppl8+T5bWz7rEhdQBKSCuqAvsEob7NVLgppA4uL2LPgWkJW1C4SCneAt6XcDD4KiJBALwoKvYCto0sdYAFAQAJCARWUBVtBYMiUIAm0BwIgYUgCAAYTa9AvUIYtIjy9sgKBcwBREA/SAIaAHKAPNAW0AGDAG/IBj/Qq4QJ9nsiREyjyRU8CUrnQLaAp8AUxkTBmR6c2p54CutSsDUuyMJKoji2xrt2aA1hc+AABpQV7oIdACY0BpoNmcgC3goswW9PUMtGgjlx0jnmQrqyPXfLUr08XcyARQzBbWDNDzLcTQvgNj9toemyfd6AcU23N62iP27ies/sZR6oshkojEIPHK9ksCys3NZgCa+fk3YOiNvPPUmXA+nC3/0JMzB1wDKsCjt/HAI3/n//l4fp/dzGXd/KGXBQEzPsMW1sGH+JYyv+JjEn09a9fmua/XjVVHloTAqZcaE4Hbsc2pv3H8dgmivhIdzHcSxP5Od3UlM1ly86ejFyOdWXtsv90P7Oc+cN7tQV8jfAlRBzCzs/4BamfevnUn8H13Q3vB/zvz7ieAnB85V3yKDwGW7oD8WFkbAO6ri3105ozhp3zZmWEn4NqZMAYw3XOLhAZanVMkh7/a+2zBLmzLH+0NfyBX7pxFLPmocyDRee8/z+5LX1zFiWJPdz3f3ReA+bGXHl4G9n/6IgB8GvhHJty3krPInpJ9cm/bA89sJOkjsZU9lHuml2fJ2VLvDjcWuemO7263PjZzZqyZzSR7Zm/bbz9ztA4Ekd7NTX6kK4JI13SiAz8wr7tGH+10kpf4mb33ogKp4oNIFZ1L5sxG/BMpREqMjfSqV5ayE5uYj5506Quh9blX2ZdccvTVzsfVq3MOJGeHLmzhvmIHpFCb86OM2Cpbi9yLLethJ3d0L5vyuX72XlzwSxdzs4MvgAgi/4gEIoTmjyBq40OSul7yKCOwXrK5UxeTKT/CdPULI8E67ls+70yJ25Jzrk5sKD7aX77tPJD/uXke6fC11L9YYIaq/GzRzxbWOPLqV53n5GsPqFZm8IBv+mwfY2sv79IqN6455Ft+pA9ZO/fO+WieR32Stfqnxy2v3+qd7OYup2OXc3XydE/WtiW3tZffdMlWjU+e/DbPtm852be62sr1UU4veW3ydDn71F998+y4s3/P9d++yXqWNy590nvlaEuX8u2vruf2UpCVPD8ac8698xhX2vqz3HP6tlZzGn8C1oIk3fhcc8jJkpYMqq9feXI9Sy5xAEEQK7i7bEsFW0FGGWgQaAWyiJ+x2iVBrj4CYkmd8fqSLQAK4PoDEIJ1AELQE2D1NRdyIiAIqMBm4AmQADAAK7ngAdQhJQAX0CYBcgAhwqJesBFcJGMbpy9QJxdQgVtBE7kTTAVWQRbQkwP2AWIgDxgUbBEDZQm49CUJsSEv8uRtrTnSKWBLN6l1AU4AbMFQGYiSWz+bRFKADvpbIxCLICoDtf0klE6BXHMAwvrQx7rJZF/zqmNLc/mKB7DpQ27kU59I4RJE7XRhe+3sAyizh3ry+AY/sP/22j5bGwDQngKP5qUD2wHpADby5wthBHG/FvaVt69dyIz9Ym9+lE/zM4DHl5bA9p4j58yXGeDaV30/3QN8ACVv9wG2XoTwZWuxB+xgnfacvb0oYH8vHCR+tCSKDyEMS76QM2RCvaSszlrYUVI2VqoO2UPY5MZIEU52M692MulRuT6eK5O/BFGZnSPe6UemRF5nhD7qnAdn0j6yO5vJnXv2Arx9iQFoEXCg29kHtgPfbMtfelHBb/iKOveKF0ruFOeYvwGNXphIys6Tfddf2Vnjx/yebmSRAUzTyxngg85GLzjYmA852/w5cmi88vq7c8WPzeXuYFP2MJ7N8kv3BxuRzTedi4iRnM5ejtBbmUzJPelPC/bez2/VScU1ZX6MXPXS0UsPX1vkXhAim0gA+9sHLwx9tbI3EsJTbl/sjzq2kuwpkhP5cpbti3Pd2e5rHN3JECvY3T3DTpFjZ53trV+y1/70QqxyRpGWfIgMPuQMmo8u6szPZ8QnbfzNczHImPrSzz2AYLV+pISO5klva7ZGOb+MvPUFNrvUL0LXXSOOuaetx37aR/csnYwlj0509kJEfzLUa6enZ2TML4h8DXZW7IP4jRxK1uC582RdzoEY5MzzQf7mnLqTxbViFl+lF4KJ5Lkb+YX7zpdIOeJobuRQn/ohh/qr1+6lmnvVvoVvbjnMoz7sUx9+a9/ZpLPofPMV9rPH1uWsOqdwAR34+ikz2dU7Gzvntt/Kz/o+a7vJ+lJ1LwRlrLP83klaRHnyVk5zZbwuGBeP8qNk3Pbtotr8lN0YeTqc5WSe867cLsPym67VydNjy9VtvnOrXx2MPVPz3/pV1xjPzdXay6s/c2N2fDKf1Z8yem7+8uo3ry295NueLuq2z5brX935XH157eXVfy7Xn77p3Pjy6usjT/+zzj660Fwykuf6nGNWfn3K9X3kE9tHv57lKzMZ5fQqkV1983iuTr/qt7x1yXKJu/wFIMHMxVtQk1fW7rIW0AQxwa7ALPjWr6Ctn+TNqaRcHwFanVx/wIJ8SVAOkOivn7eagJKACiiVCw6BC8EDwIogAoHKgKDkGcEA+AC4CCIZS8IAFPLVA7WCj/EAHGIliPo6BPgLrMA/0iIXhAFISZtnX9iMMTYyhUAgnuqqJ59udJasxfwAbmCJTvSTgGV6+rpgP9hJ4LQ25DCCCLiaPzKLqJjTXNmFXggNvSJk7JMcAdpcwAN52VYeOSTPeLIka6C7fTEPsgSYsAlgnkz7yY8E+8AhHYwLdLcXZCAviJSECCIrvh7KAW9JGzKE4ESQrJtMc+VjCIG3zv0N754V5V7QAKZezgDYvugD50CQN/QALz/l30AdoMJu7Ts/QAqBsUi6vQDUInMRh9bVlzv6tw7lSCOy0Ve/CEYkRL12YLD1K6tnu+0HJCardnWVjWNP49SZH0GU0ks9HcixvyXzqLdWvmXPs717RHJvOPsAOnALmC4xAb6RR+SEj/N1fsLXu3/IQe4Ab3ZH1pxnZ8YZsefIR18xnQ9+qx8f1Re5jCC4//i+sfyQ3s67tViTMv92lzijfNu8ZErK5uSzkvNhHDtlbzZlS/VsLHdGjfUixDmgs5zezrXcmSETafBir/u+e71cfXGlPqc/i2/5txcgyCLi4W/8ljD2Fcr++LLmxQh726cIVOTIWWA/9rRH7nN17nh7qGy/I5f20HrdsWzd2uWS+8ZYJNY6nEMvaMjlO+YSQ+y9vNhlfmcR0TKH8v/Yu4Mly05jC8P34WzZ7z/wxJ54ovBDOMI3vo77O5Yw+1RVq0tq+WpAAEmSJJCQuTanutHyJ3RTxk8ndgYUmytw1U86AbKAXsCv1z65xHbxaJesibnm0+hpbDqmi70MINIlsMmWV29zNwZ59CUbSAO+/Aw0YGlvnJMAInBoHuZjv5wF949zHEDsbAYQ3cvOqfOhTy+HAGI/vfVT0gWIAKG610zgDHjF725kS37mzCaLa265+A69OC8e9kmONXMW2IhzxS7sv/lZG+fUOUT38umD3ikz2dGLtZb+qrz6nXyv2k7eb1n/AhC/pcD3ymrC8i6ZLbe4aJsc4FL9yuPbvluuXU7P2m45mtRYm9f2lDfOtkdrfdSTL9/22rZ/vPSId/mibR+0xrvl9dl8+1fWXrm8Pqfc6HJtt/rSz/7V9csRJWvbKv+S+au57zwr47df9avevFxOnBGnGl95fVZWtHK88eNLfrTq8m2v/5mf/ZKfvmc7Otq2b928SoJjFzHnxmFKHJNLWJlzq47GEbu0BWo5vBwuPn04RTS8m5KPxhHWj1zOUc4JFnCQh8+XZk4VSBQ0ASscg0AOQOQ8AocCNkEdcCEAFAj2hR9dQheQcDxATGCFfEEFvcxPYAbAcD69RBhHIAcMAXWBK6AwIMjRVgcEe4nEL2CUowFqQI9++Ao86WgeHGKBk4CiwNXcrYf1F3i01uoCXnNvDczdOECs4ABYMRZAZx74tAsU6GJc62Gs1k3dugtO9Sk4to76J8vcyJK00dkamwc+QQhgbXztrb/5CGLovqDSOPSxBnShOxAFDPZKuKBl2wDDAJLg3H6YE9sUcAmoBDVeUryuCJadic6M/KRpdzf46amgVRDk44qAkm0HYsyNfViHAKL1DyC2F8CBQE0SvNE3cGtezREYU5fwmE/8gJl9DWwE+Mi2BlIgBE/tBYj6okn4ALzK+I1tLG3KrbEy2XRJJlkSIEQ+Onn2DWB2jp1z51oAXS7Qs4YAiFcRAbfAHRABGuWtr/vA/dHHp+4MNsT+2Jn7oHvBWWBXffRhi2zYHrE158j49tHrC/tgJ+4C9gn0AYXWQvIhyHl1VsnRzk4le04Htkq2MZX1s359pLFuAW9l60Sue6F7qXMIFLuT6EkfZ8qauLfzI3u3d/evX9Eu5Vdq46OV83dk9icN/s6NffvXMoFGYAAAABYAEOcHsJLsjzW0Z/ap/VEOFLrX7bk6Xvvmg4G7NYBo3QP23TnAE6BB9wAiu8mvuPtKfJWk7iy6DyVlAEva+5J+7gIgz5wkIMucAofaleV8JN/UB0w0dXOLXxmdbOPRM33M1/j8inmyD23GN0/zUvdB1J6bS/ZdmZ3aD7oay9p78ZScH8DJhy+AF492NuUcOqtyiU3K2R37dj+6n50L8wf0AEJAMYCI5sVQvFAZOJR6PdRH2Yc39+Rpd+yt2LByefaoDugBuH305HeBV2vD/oFkgND56LyZvzFXTmOVk73jRX/K8bK9+m3f2p76fib9VwOITarJtzhdLtV3wZS7hE6DWP6n8ikL36nH6qO98ZTfmxpn+aOd48Wj/aktHjl9klWOXlkev3Iyb/n22XL9y29t0U650eW1RVOPXh7PmWsviDp5z/rZ97Pq53qc46SXXMKf/ZQ3JzmHKWgUEGqPv3HkK2vp8a49oOW4403u6rNt6SXfvtFX32Tt2PWrb/WAYbl5+irLkXBQEqfEmXNyAiZ5NHWOjuPN4QnaODB95RJHh5eTLF+nqY+kTT+BozE5Vw6Y40XjUDkBSZAkQOJcBRaCCIEg5yFxFAJCQZsAS11SlrQV1NXOIZJBLofNMdOJbuYHKBpbcMtZ4RHI6CNgk8gCkkqCRwBQXtAo+CuQVEbvlUnAqVzSJtA1D/pxjMYR6AJp5m4tBB/WyHpbW3VAzpzpUn+69BNZwbo6XfAYB5ARKAAzdBZEG09uXc03sKeP/sagV+sqN545CDSstbWia/qjCUTwtO6CQ2MJYqyppI0sY+lDB2smkO5vDQXYQEqgqpctuTaBN0AlB1bMS9DP1gRzAikBcK+HvaY4F86M/AYQ0QuovSgKpAVMgio2b1/Mge7maU0DhtbY+vuaHygM3AW0mhPdzUWOZk6lwCG6snUBQAIbZKlHkxvPWLUJDgEWKTCHT+BIHr50XFn0AVwbuzZ66CsBiI2lbAz77mNLvyQAFNwpcoGu8+4Oso5o7FpZoOtFw57tPcLe2T2bd2bZiHPDTtgOe8zG2Zdzw57ZEzobAyrtGfn2UMCp7l6hq3742bN5mZO9E1D7yCGRZUxnQp2dOVNsIFBnre2NtdCfrGy0/cPjHnA/6W8u5uTOERQ7186Iu4iuwFK+oLs9n6C+vmR9wNJPf6EfmydbgO5s9I82+S8L+tczvRpZKwE8EGKP7B3g5w7PB8jtpTvdfkrV7SfgZl+sFUDtnnFf2Bd3nbkaw98H05WvAkb4FPvkjiaDTfETbEFyb2vDo12ZLvop49GHPnQGzoAqdwJbANgCenSnq1xip/qgSfjk5mXuynK22kcMOuQv6WZP7Scbo4u1owP98nf2XH9y6ImPzVt3P7MFZI3tg0oAEWj3Em4uwBIgRS5bZ1/slw0qO+Ny95E7ykdNdu1eN0fAUAL4JCAxwBhA9MHARzYpmj7q7lZgLXuTFzMVn6krl1fG60OFefEhfAS92IS1NX8fDQBle6zN2bBvXsMbZ+XumDd67WeO95xDPLV9RF59f27+XQBEE2/ylctNsLK8RXTJLF25xcBzlk9ePGTEl+zyHWcvQvSVVT3+ra+s7bNjRj9pp7wnWfWXk1E9PaInf/N4tx9aY9d+y1fOW+X6Lx/aW/Uc0Vu8K+czy/SwNm+N0Xzxsp3mIQ8wcZBPAHH7b7l9Kc8ulwcteuPXfratnNq2b/1X/22vz9neHDc3V5c558IRuYBzdgE+jkswJ3FYnBinJ+dwOTIODJ9U4MahkYFWnuPUNweoveCB8+2LqvFymAHEgCFnIYDjPARSco5QYMhhCOyqC7rQAzHqArsCSPyClAJDoFDipAFDASjHLpk3OrChTVlAI9AJ6BSIGgdQKBf4SV4ZJAACOBNcSupe8eQFu72K0LF5coZAsnX2Vds62Te5dcJnbsbVT1mA3k9hBbKCWkmbsQXBfU1Gs1bkWJcCN+PSR39yW39rb84SmV4JyRAI9RJjjQRFrUFgt30zlv7Jaq/K6Q+UBAABlVKvWtqUezkEZATmAAp7EKRZI4GefxTFz/R6PTwB4t4J5zly/pxd9ECin36RDRSwhcCyoAtAFIj194jKwFfAbQEZGp0BCGBYbj7m2jwXMKLjx4MeYAPwABFtyoLDgKC64JA9CBjxoelLl/RBl5ZmjMasT+vdfMg0lnZrr86+2JFz5Q5wH3Tm5dauoLu7gm0L2AXBglZ0fPhLzh9b6sMF+2P31p9ds0N25SMFm2W/zhaas+LcCKoFtV4QnW927Z5h7+SwPetVsn9okjGcB+CusjHYMdsnx7myRvZAX+thDa2XNUKX2ImzT56A3ZycG0Fyd4u183rC9rrn5VvPf+Qnlq/y8ueH+E/l5XEunBFgUVDuxd1HEf/CtgQsAgWAnIDe3W0f7ZP9CkDxBe2384fP/c8m3LsAoo9Q1sv5QXe/GYOPMheg1ctVPig/xAcpAwty5zyfhMY3BbAqk23v2RhdFugCVXwgX6R9wSIa/dEkMszX3MhEkxuHXnSR8yHK7J9duAvdFdaFfRtTH3zskm9hi/lX8yKXjQJjvbTLgcVAojJg6Nwo09V5YLvOYsmZZnM+WPh4yJYBRfetPv19IUDqRbC/Q7T+gGEAUk6faMpAvJdn9sKW1h7ZV3FaZe3R5PqwMWvJHjq71g2I93NoMYz72z45184zfm3JW7vOtk/ajnsrk9V5aC7Jqk3eXG4yPoP23QDEJtfClrdI1cstovK2r4xbeXlb9OVLtrZSm1ZdvuNWP9ujJ3Pzc8zq8pVTub7Vn2Trv7yVV/7SbmW0xql985X1+OptpQAAIABJREFUnvJTX/Ttf6u39mfb9vuly+/RBY/UOnKSC5YCh70QaOtS2L09y8nbvLF2vG3vnGhvPbddOXr52U7/Ep7alaNvvnONbq4uY1+BOTsXrsThFahxTAVkATyOVwrkcW7aODz826fgABDEpw/Hhx9fANEF7/XQz828HtCHk+QwgQ0OtcBN8BaY4EAAGU6Cs5ACiHKBVq8Kcg4zgCQPxHGOAjHBiWBFbjyOiQ6CUSCRk+fI13lz/gEiAV2AMR0BIIBVSocCSuMLKr0+AIyBRnWJjumvv/nSy7r5+ix4FshI9DOmwBgYay0EngJQwUAvlsYhH6+gVCAroRvTeljn1sEao5NFboGd3LoJ8vQxBh77ZZ2shfUT5LSuAiDt5Nsj8uyfZBzr1ZoZU2AN8Pl5qeBaAp7QAKfyQBJgFECkD93YHTsW5AmAvI4EDOWdj87GLd+zqN1rCzl+UiVIYweCevtkTQVerSuw2Iui4Aw4CIxVBsi8KjXX5gBg9PeWaFLzthbqvUoFCnsBNEaArfHUBYsBQOMvQOxli5548EsLRMnSx5pLxsUT6NRP2TgAIrtlB+4Ayb0ASLgDCuTdCbW7f9i0O8Geqdu/QKJ7ylmz1mw4QOisSGzbuVJmX1Jnyhlxnslw3wiA3YHOtjZ2yQ6dIWDNHATZ5mdNgH1zcpacFzngSQf2ynaBALag3dpYDwE5WdXJUrdOymT6SMROyKKDRHdnHpjxmsf2ssXu++r5gZsPiefsf/apLz5nw9/gSl7z2LtAXIDuX0b1gdF/awA8ADCASfdSe+cul9zx9tSa20/3gfuje6Z7010K/BgnXX2MAUSd48CTO0VyF8vdN+7AbEieTbE3dyZ7U6YLMMTX+Ejg1U2Zzujdq/RWlwKI7Eb/ZJgLvdjm+gU2hp7/oB+bZRto7DmAqJ95uxsltmhO7hTJXABZL3n0tI760t0H3kCh9VdGp7uzkZ2xNak7gT3yC91Nzoq59Y/PeI308cSY1l4uAYT228tiYLEXRQDR657XPHu3tiXeKTYsRtJeWZt7mAx3go8/+VDz98GAHejjhdL8nTXnw7565Wbj5KzMra8O6fKU7zloLsmqzXjKTzI+g/5dAMSdWIu9i7u0yrtQ0VbOUzle+SlDn+jantLKsGlnH3L0Xb4tp1u06vU7x40vAzllb/94l6d2bclGi/csx1N7/eTJem++Mup/k1dbctXNt/WN/lm58U4djHWjvaVDslpHc3DoJZdSALGgEb29re+ZJ2vzeF7RWj+8+Bpn+6Bt2jbldF89k7Vtt3JyzdVXYZd/X34Dg+tQo7mEJU7Pha3M6XLCUn3QCujkkrac9fZF186ZccqcmwBDnbMHJAKIAoqCN2BC0KkuVwdQpAJCDk+QyEkqS4I+QZwkYBTYlbQLOMnieMgVwAhcvNr5WRDAyIFz2taB/taBQytY0UZnASKdBXfkSAV89JIAJKC1IBewoI+2wG3AEBCjCx2sj2AAMOlnSvSxHvoGEPUlD1CSev1QFoy2HoIEYEYuOKUT59z8la2XYJjO9DAv6xKIxKO/QFebdbAG1sse008gxD4ES9bCOOS1n8Bc+2oPBNgCcwBJAoQCiL2qBZAAG2BHAlrU9aeDfRLACQD9rNqLhLPReXcH3M5KtM5MeX19ZPG1XFAluDJX+rMv62udAQrrbl0E/wABHQVqdAyQARHK5iiZnzpAEUAMGKpXlkvWJZBMFgAX8COnujZrWltgT06v6AJLvHKJDCARDzr+BYjqgJQ2qZcLc7bHAmZnPxtwbpTRO1OCf+c+HnZuXfFK9tF9hCbQJtc5YeNsuXPuDERzH7gX7AkaOw2sskt3DvDlzLJD7RJ59tBrq/VqfQTV6MBjr36BQ+May7lwd7Fva2HNAoPKBe0+fgjUye98yp2z5mBO1sjfoAFobC87PPPTT+QTlu9Vf3zbx7nwIYSdK8udHYCxv1v0N7mCc8DAqyLA7bUnsOKFDKABsJw/aw1cOZfOSufd3eX822evUcZJb/Mmj110z5a7e9019pTtqOejlLMd9w7bUWc/fB6wZf+lACIdA4rsDx/9+SepvuaDrs6uyaeTRA82rcyu7J/UhwNtdAFyyGT3/EtgMoBYX/Nw1wNodDO2vmjAbTmwKFl/Z8WdzW6zN2ey+gJEdxR7Nxdr7z7zgggAGlPZvvr1BTCIFmjEg2bvpVcAsfio2GftVQzHrgBT8+bv+AB2wYZ8lHBf68smfZDA4w6w/8Zlo8WI+IoLd9ylVb7lnYN8gDq+dO+sRL/J+AzabwIgNvFd+KcNWXr9Nk9GtOr12/qtvEbWpkaLn+zKZ9648ZwbnqzNk7FGEk1+yqxt6Tse2fGc+fJt21Ofc4yzTka0yvLk1XbmeLqw63fyfMu6MW7j3GjvHTeZcvM1HxeAi8XlI1fXVto+Z7k1u9HP/tXPPktvfc98eZS7tPBtW/PRnozK+OKXmyvH63LndDi4HF2gr6BMIKVd4ny1o3FCaPiqBxb72o9HGx5tyUHDI+csOb0AojonCQxxFnJBl6+KHIYAjnOQBHWAEEchCQjlHJ4gS2CovPXoAjspYBZfwIUsso1XIAP0cfQcvrnQ37ysizmiceiCBHOQOH7zEAQIgji+QCjZynQWDOYUA6a+OgsoyOEIjcFhcqS+KhfgopNtbuZBb0k9AChYBwQFCoICwFQ7IIWn1wt0fQO21rhXMbLRBXjmI7c39kLALMA1h+Zt7vZToCUwFIRYO+tpnSX8ACO55iDXLggHWPyE1M8ugcEAojKgFE3gLfgRbAMzAnOygVF2JgHTXj0EGM6FM9CZ77xEi975qV1eX7mf4XmJF5TZA/YBJLAr6ykBiOYiF5gFogKA9JaAQSBMMi9zx9NcAUHgMYBoLdB2HciwFpK+UjKV0cmNL/BDp8Bh+rWeAsyzT+tMDrna0fTVL4AIUAFx7MH94my4E5wXZ8TZzsbZRbYuaMYvBRz1YUtSL4j2mA0bo8RGBcfa2LH9QGPXbJnNNm73GRsOIOqjLyAI2LWe5mg+7FybMSR1Y5OvHxtw3tk0EGh9rIdkjeTozqLcGAHEPij0UcHZAFQEwNktGzzv/ZO2Pq67P9s9bVq9hKfkDAQQ69P54C8BRi+LXnb87Riw6EXdqyK/AlT0sthLnTMIJDqX7nJ3ujMvtyfuM4CT/PTt79LYAfsJKCrbv+4a9iRp7w5ma9mROwBos55eBd2jgKHUhzY5f+iektxZfBNe9F4OA2rkuPONYUx3tGR+Entm1+5BNpat08tYQCZ+d6mPCnjNh57WQz9lawaMBUwDtQDigkTrbM35JPc623Mm2dyeTfcQm3PvL0AM8AGDAUP76MXQR4qAIoCobJ+BSuDQiyM7tV/Ziz1cW30qs1cf28wzf8L/+gDJ17EzMvHJgVgfIvlMa2ds9igWLB4rLqwuv7XHt3lnxliSenJqq779Prv8O0D8P2BwbmabceYZHHrl8nhtWuUz3w1NxtKStXky1vijyeu/tKVv+03u9sOrjm/pZ722ZD/l+GqrXN/qtW+uLcfxim/7/JxyOp0yfs7YySy3hs3JJdB+bnvlj+bta/2ql9/oxk+P9Eqn+smX70ZfGZVPPo7eV1p/M8DZcCgcFWckcXacnqAXCOIE8UTjZAN4eARtnJ5+6JyrfvXFkyx86GQU8HGUvopymsbiKDlMiVMV1HEIgorAoQBMUCcADBwqcxoCtl4NCt4Ec14RBJTaCvCAHwF9gAm/gFIu4FOWjAHQ0QFINFf6W5fWzBxbJ/MwVzm6YIbDN5e+JisLKDlCSVCAz/pYR8CK07Qucl+L/a1JDnwBoiDL3Myj9SjQ7eeOglEBvJcR8zZHawLACBasA5rA1HrTyZzxegXTZhxO2VzsT3ujTQBNhwJ9QZL5219BlfXSJ4BoXQXk1hQwNJ61ETTSCQAJIAaQgCSgSV2uLogP2CjTg53YI7ZoLa0VMLfB53k+CoDRS3sWO3v1I8uHFj+B8vM5QSxwbw8KvgT7XoWACnoFFuzDCdoCbnKARAoUm6fUvL3gBR5bB2BQH2tABh79JXXjBRjx0aWfhtKnNVQmQ74Asbp+yulYIFr/fmLKztgXe3Au2DZ7cI8I5vvIAFB13p39AmX2g+5cCJy7R9SdfXbOhpxldiexwz4M9YLoTnAW9GG/7g5tygJSOTvXjt65cV7MrX0RWAOEzkl3SOfInhubHdPZubbn+gcMrRuZgCFbKFdmJz4oCNwF7crOgVchLyjZnvy8z08a/5KvKK9/tqu+tJN+AsQds3J9nAP+RJDfqyKw6P+0AxglQT3w4sMWoGU/22v77G4ANvyEMN3o4CeL7j1nC/gLILIl5eQEztiV+1iezWV3eI3Tz0bdqcBff97gngXC3Bd0lLzy4ZPrh+Y+w6fsjmfPxjSP9MiG5ezbPSk5C84Ame53erJnNqONDHqqOx/m3c+hjUkHdf29rEp8J3DINwBy1sX943w6k33QcaadZ+eSfWVn7mBz9jroJ6T5l+pklgBH+4jHnkr+XlF6L0A84x91dmNv2Dx/4Mzy/eR2Z7M7vH4JYi2dU/ctPX2sEy8mu9ixuvzWHt/mnRn2LTUuGbUld/t9dvlXB4g7wXMBWuB4WqwWD315zv5n+8rZ8varfOYnf7Ljo9ONlq7xrRxt9Vt6vLWf9ZtMPCd/MjdfWWefU+4pr77ylan8qm15b31rr01u7JyJcjy/Rp5eXzu2/ptaV3l0siuXbztaPOXRtl5feeNYx2QtrfXNOcYXz+Z7cUW/9c+B40kHfDl/PzN12buYOTbOLCd3gh7BNkcrSOsLKyCjzrko4+m1SJ3cABJHKqFJgUx9OdycNGfLUQIgBZAchYBL0C8AE+AJ6CRBImAI1BQICtYEjYK4AkZBXTSBpDZJACsV4Ak49ZE4ILy1qXOmnFjBhjnTVcq5c+rm39dqa2LNAoqtrfUUIBT8WJd+JsTh96W2r/G+5JYEWoIEa0cOnehMX3OwJoJd8xYICEYFCoIEuQACnwTACFDxWkPrywEDa8Acuna8gmkBTYGPvZGsPyAqYC6gt0aCFfMS2CgLyMk0jnWlp/HINaa+nL7gGsABEPuHaAJCAI9y9QKhAiA60Im9ZWfW1d9O+dLc+dnz4YxE7yxtO1opunPkp1H+ZsrXd8Gm/WSXgIQ1Ng/6WGP7AGRIwAJ9JfoDEgu0ogXyyoFE8wf0AoyBR3QyyARq0K1R/IHGwCIgRxdgj01kH+rktK7poj1QKdCMD+/KAIIk8s3dvjrXAnbJOXBuelkvFxSzq85T557N4GE/+rERa9wHIWvdOe7MOwtsLB45AKifc8ymnRV09iixYWdGX/smkDY36yXQVreP7FZfMtwp6saVk0NvOqpbF30Dh2RYc7nUS6IPMNmHsnWzHgJ2P+ns3mZ73fnybLJ87/r4tOnHXrPd+qpvWt5eEPVLVnn+JDmCeEG61x4gT/LxBMDz/+76G0ofJL02udecx8CXVzzgxushGelDphcpvO7M7snuT3V3DN+1eXeqdvaCH41tuRPcRZL704crvqePcO5q9xXwp6zducbvrnWPu1OU+bb8m/G7/9PHmHyZfWQP7lN1OiQTj3Ypu68PfnMwf/e9MelEbzp7PQQQlfkLPPy5efroEDhkg+4LtuwMO5t9jHBHuX/pBGjxNb0esj00MgOG9q524M3rnZdEZf+XZn+DmD2eOXthO2s/aH7d4Xw7n84Qv25N2Uz2QJb4Cs0Z44+ASfq5h2+xV+OVGxffq4S3cyBPX3n0aK/kfOu23wHiBO8Wt0048xY+erzl6FtWt+lrJPHEV7t6Kfm3/vHfZN74k7l58pORzPrXLmeY8S1deWUqb/vZtvVb39prkxu3g6Ecz6+Rp9fXjq1/6ZSx9Mrl59rrq6288tbrK9e/dUzW0lpfeeXaz7wLc+n1qf/W8aVDdE7fV1//fLQvkBydCzlwxslwTpyri7tcgMdJclRAUECIUyUDnTMF/NA4nhypcnROlhMmi+MTJHB8AkmOVgIQOUnJixYQBCRyIII9KYDYl39OQ/BW4CbYEzwWzGmTBG+l6gJHNH2UBZjkqceLxokJWM2LgxcAe/0CXoEb+lov7eZYcCFXl3wNFnyYuyRgEAj4Mssp54Q5X466L7gctGBAQGMNjWHfOEq6mit9C4iVBQOCAoGCYFfADzCak/UTjAYQBcnmImCx/oIH6+MnS+beC4kgyBoUDOMjgyzzt38CngJ7e8+2rA9essils30MeOLH4wURsFlwqA4oCXbkAJAcIDK35gXE2xfrU7JmXhAFoAJPZ8hZ6Gw4H+fZWZ5t2zNElqBYcAsksmPzpIO1kNgiYCEY6zXX+geyAnTygJpgrnnKF9wF8Mw9AGhtJG3k6LOvjeql+hsfiGvc1lDd+FI0a4s/gKgfXfHgF4xqjwf4wWPezq5AvRcdNqvMbgue2ZFy9w87AAzZgqTdnjpXgm025Myzo9bYGQ/4AWxsi33jwevcsm92x76y+drsmbJ2eguyzc0aFFijk+vsGMt560OTfvrTm+0by7kjw7pYE/sOIFobiT0Yh20EEIFT59f96RWun5cG8Nhs9pgvWFvtrs8/aNO3/vo+yVjeBYiNV99kl+vn40upsdCdkV4YA4rARMACyFD3Aqk/fv2VAQ5AyL6zF3bEL0nsAa08vyFHZ0va1NmMOv+Sj+JvnFcAS3IH80fuqu5t93Qvd93f3Sl06oMH2SV3I/3SIRvPLuxrdz8+urF3OV62I3eP0t+vH6TAqb58hZdV95o5aPdzTECbP2JrnUf25+w7q2jsz0s12/Mxwv3ro00/IQW4vOb2msjnSHxQuTb7JinbS7+k8DHAnmcvylt/sh8A07ydH+fGWRRbeFnUJzniK2DSfcC3iQWAZPbF7s+UfcprI+NVwtuY8vrJ0yPaTU5t8lv7jfYe3u8KIN4mcdJa/KfJnQtVfeW8hxZP+av+eGpf/sq1Vz95o78nX6PbtdhychrnzGvXp8ODdsrYtpWB96wvbcsn39ZflcnokD/Je9X/t9xmvqXmca7B2Y4vWrn9VD73tbr93dR61755fCs7mhyvnIztV7k2DtgFzBksSAQMJCCR0+NgOT3Ja5WLm7OSA3wcppxTVeZI5QFCfIJCKX7tOWoOGODhoDkq43CMHCZn5/VQkAggch6BQ0GUBMwJ2gSCnEYBm7JAboM4dYGcXIoHjZwAFlmCSw5LGa8x8HBenDfgLAjg+Dmq9NCHztYOjyBCUBA49OVcQMKpW3dJEORfVPQV2N+0FQBwftrw7Fduaym4MAZnGegyd3Oig4DY+gg+BQYChUCWwFWAiw+AETDrC2iaWwGLeZm3dcFrHzhy+yOIsT/GB9xb5+ZuXSrTFT8gSKa1NZ51t57obI4s7UAt8NPf2AGDARuBjoAnmnlJQIqgHyBhR+yLnUoCKV+evUh4kQEUC2I7M50b9U3RO5OdH3XJOfJaAiQKlNixsxOIYRdADN2AgH5GaA/oDICYz37xN8f2SrlknsCaZD0CycBiAFFb4LE1wosWSCQvWdoCgsrRG0euvYATsKE70KQtvYFHPOiBIHO2t+zF3SGoFqTbn4JjNiQ572zL2snZYR9e2AUZAUT25i7IjthygFxZ2jPbeXAmnA96sTGArzONhy2ySx9E7JU5FWybMzqbJYO9Ozv4s313BZ3p775y9qwdOdYEGJRbJ+uonj1kG+bh3Aj2f/zxx38Dpuxt7Y8Nl7LP7DUbRge6Al7oy1P/8njZtYReH/02NQae+PU/ddHuzHlZ7FXx73//+79KfkbrQwuegKncr1wCiOzCfcoOAmF8U3Vrro7P/eW+cT+6V9xF6OyH7+mjnHvVXQxkObf8k7vVncGP5aMCh3J98RiXLbvfjW1MCZ2expbowX7poJ0vMBa/hzeA2BmgZ3ehefIXEn/KlwKI+3II6JIHvPEp7K7z2b3vXDur6Gwuu2Of7nfn0cfJfl7qp6N9qAQ8JW3AI6DoY1gviAAicOmnxOy1vZdnU8rVa8922Au/5952Fp1DPsCe9JPj5Ih5AETr43zjs3/9K6cbY62NZ7/ai+PKi6O2jj89a5c3D7Lj3xxP50N5227llb3tS0/O7wDx/5B9i9OCVS+PLj9p6rVvW+Xaq5+80d+TM4T41ii2XHvjnHnt+qwRnzK2bWXof9aXtuWTb+uvymTsYXnF+9/WZu6l5nauae3l+CqX20/lc1+r29/2GO2sx7dtKzv+ZFTffpW12U+XLqfsZQVI9EWSs+PMBCg5qQI3TpBD8xWXs+IkJU6L0+NMA0IcLafDGaPhCzACShwwfk6Sw+OoOQQ8nHiAglMFSgSZgkIBXEkwBgBxcAI2dbkATtDGgUiV0bdee33UBZb4OCrBpyA0uWjG4sC8pHH+ACLHTqdAQEEnsMXpWU+Bi3lZX2vC4Zt3ubmrW5PWTvDROitb90CpoEMAbW362a21MBdJWTBML1+JBfGChF6VBPH01G59ehmxxgUq5Ju/eZOJ13iCHIELuzA/tiIosU7WDE0bveyb+Reo4ePU6WedJeuJLrAGqugjkKGrBOQAP0CNIEceIAq8CML10Zd+bDJwaE3ZNvAGJAJyAk9A0ZdnQekGwrcz1JkpQNh8g18/Y3WWgHn7ZR3MjW1Z437aBRQAHvYFIDOnwJW5SOa44A0ferm54wn4ycmRrFfgER85aABi/Gh4ApH1bfzq+tMz/XpFRMPDltCsPx50IEjqhYK9sv8+/rBndevDfpxzZXeMMyVI1octsid7ir8+7KpfEHRuA4nW2Vns3LNdNoyffSn7IAKQea3rvLBD9q6uP90F0viAOfMh2zjuAbYbQCxHd+7dneZFB33r3wuidQogks8uBOvGJNc8/brDT+cE0Nlnfrj7W1vBs3xtd3lO8JYfwaMNGEuWvDEbN7n5kPp3LpKxAI8+6YuPTPPhc5w7Qb3kHHYWtUvkSH6+3d8gukP4BfYh8UV9vFRnI3I2ZP3V2RTbyob0548APXcvcBHAArLct/yWu6MPnu4P/GjAoX594PDRQ6IHe81HGkdZyo6zceN315sDXdNTme27M/VzXuhh/D7O0hdoprs8PwLEaXPvO4vOobPZ/aLO/tib10N3ELvzccO8+/WKP2MAAAE/gNAHSwAu8Fi7ew5IxIfmv6nwgpgdyrM75erZWTQgML2dH77BGfKBRP9sRz9lf99qvZwtc9X3BIj41kbVJTFTcVx5cdTW8dKvPvGwZ4ns+OW1dz4ab3luZf3qs+3RyrX95gBii7ITO8snj/rynO3anmgWq7an/El2/Gd79drfypd/9Wkjn/rX78zjr//KrE0e/ez/Vl3feLb8Fm15lbvol/4kA0/piSf695Df5vRKr+b2c3NjkLF7fyuf48QTvbrcxVR9y2jxo9tPF6BL1wUtaHbZc5IcEyBQ8M+xAQuCNQ6vL7G9CMg5TI6vBBAGEHtB5ISAH86O0+N4OTfgqFcy/ftKzMHTIaAhuAtcACIASaCNY1GXCxg5jwJEObrAb+n4BGPa0AV5vQpoM4agMYCUDA6MHtZFQMJZCSwFj4JIztcLBVn6ksHhAUDmxOlbM0kgAUgoF2QIDlp7sq279ZcEndqADush6KUL+XSgc7pznuklOAAQAC6vcoJ+QTLd8Ju7Mpn0XNCnXQog0omu9BSo45cbiz7q1gYN4FRmN4IfdfritTb0VTauXPBt/ei3/2In3QEa9F4PAR11gEbALdiho/Xto0UfIth1f8vja7efQ/3tb3/78oIOLPp5m6BVQFIA0HnK2aOXCm46R+r6CnT9jM7fWglweiWwP2wMIBGYmaMgju7mIIgzBwnYkgKCgjz7F3CTF/j1ImhtWp+A364ZIHf+HNX69UobuDSmsaSVqU43ubGV8eKhD7AD8NYmEDVHgMe5Y7POiiBfcsbZPltiL9qV3S32T4qf3XRmCrz1YTN9aNiza40BvECbMy5l3/Rh+/bBOdXGDtmOM0Oms4uH/nh6dQHinHMy9MMnbyx3hHHMx7l1HsgIMJfbX+tFBwG7MYxHNh3ci37dwb7YVQBOfe2R3a0Nbnv3u/7JkKMnw/0PiAFl2tTjr07m+o981vqRffUL3DVWOpHtjPVSiE8/Y6MHDje3BoBQYNC9w0bYBpqcbaC5Y9QDhnjZlPvHfrAjd627YV8RnVEp4NdHPL4IHz/FXwXUekHs3pZnl6sXnYwvuSvdqXQwvvH4wgBid3vAEJ/5kJuv9NGATj4+Ac2SD6tkud8AOWV27Dx2T8jdMWjsjQ27K/sw4V6iCwAIGLofvRICgP7UwT0GfAKL/ekDUIgXT3180HCP2uds0v5mu+whO8nO1L0im5ezIzl//ATQmY1lk+T+9a9//RKjOHPmau5sKhutj7w7XD9J/VVsV0yW/ic/mclNjvPQmPilxtMW3y3Hm8zlTUZnVd/fAeLDC6LF6VKSv0q7CfHVX/1srx7vW/ny28T4lbcevbx+Z157/V/JwHv2f6u+fbZcvyfa0pUZPENe+pMMPKUnnujfQ36b0yu9mtuZt4cn/aluDG31O/c++tn/pFeXd3ktrXJyuswKLlzSfiLnouYYOC3BvQScBdCARk5O4MMJc4aCPY6YIwNyAEOvAxJHCxT2VVYbhwsgcrqSy93PYvy8ksPjKDjCHH3gg8PoBSBgCGAIznIs5cAM+iZtgjoBnRRQxEOOOnAi53jQBY2SdjL1J6dg0vqYv7UQ1AnuOGFJIFjgJ2A1Jr0FtYIVQYu59XJmbbUBT+ZZsBqNfPSSIJQenCleAASvMl3pCXBJ5iMgDSD6uz6BvaA0UI3fGBI5Evn0bl3IZgvtv6CG/nRHp7t+1gVNm33DF0BEMwZ9lfXDQ7agHmgCPOjaz0uVARg6L0AEjtSBFv38/M+aAh+9WLM3AZbcBwt0AZ4PEgIiH0X8NMrfeglGnQMnDRItAAAgAElEQVTnoXMkLxU0ODelAoHaBDK+ZgOdXisFUII4Z8p82VAgkZ00H3MOXKGbjz2LBpAplwJrvfLJyRIMWqdeXVsz7dZR0gYYWj+5jwatbwCRHO366xu9nB7a8KBl8/SiN4AoCAWO/CMy9pgNOCu9jLgzlO2ZM6Hs3Av4rZd7AI/7xX3iHnHHaBd06+M8OKvOrZy9sgNjBhLRnAHn2HnAx/YDsPo6B2TRkx07D2SQ5VybC5BoXuZEZuPpL3XuyMruzY0sfYwHFEr2lzxypUAtXncK22RHbI89SgXea4/ZH3s82wvC2aRyctSToRxAawy0UjL5kPxHPosM4ydbHzICnOTWHx+6OUnaAojAobT9Aol8EkDEHvI31mftJIDITvIb2Ribc/+4b9HYDzsC0vgfd0G+iF/is9gaP4SvD0zl7hJl9whgWGKrfdygg3HpA+gFENmCMrnGlNO9D4Lsma7qAUTy8bq/lOkFMPcnCD6uAoXWiA81H77BGeysOsvK7I6tAYjsn39SZnMAItDnvuofpgH8xANeD/18VQ4gamefcgmfX2f4O1IfyNhB9rg2l22sndlzH+rc2b3M82nWws9c2R1ZyWFH+O0lfrxiCPaTjWaXcrTq+sbzVnyXXeNf3uQt3XnAT8/GVG+87X+WyakvObWT4+xIyuj/lQCxCZd3yah30Swt+vJvOd6nPN7y5YtWvm1vlW0knvrKzz42cnmUt1/8K+Mm50Z76pusHTfaW3kyz77R66+e4Ud7ylfWyll6fW+02t6bfwsZxlpd3xp7eSs/5Sv7iScbeWp/L50c+9Reqd+S9i6wLicXMMftkueEBO4CWkkwL2iSSxwdhwsocHicWYCRo+TMObMFigFGjoiz42Q5ZD8P8fcUvn4KpDluQaEggGyAVLAFVAARAjwBmCQgy6n0RZ+zE7gVrAncAnZoAkW0gkb89Snowyc1TkCUnGjAEzBkDcyffoI8gbIgWRIECigljtjYxsIrGCWDvMCecqBO3pzNmyPULqdPiQz9rZG90q+10FadDgJ9gMD/K6gsaLUWybXHUmMJsM3Jy4Z1Ng7w10cCTlydPbAXtmFN5Oh0Uhfw2E85PvMiQwAlqCLHutAxAAPEAC70DbzQWQqYBH6AFX3tmXECggWCbI392Sd2K3gTCAqsBFvsz9dqX8D93NqLOsfc2elMyQUBJWfnPEto+gpw+2f//fSKbQtOzdu+AB4CNoHbAt1sR4DHfswNLbuSS9rR9ZcEgYCyZF1aR7LPdbOm/aw0IIknXkCzOlmSunHKjYPf3uCnj48icvops3mJDbED59naBwQFhersx7ooO/sBROtl3wqMBcruJnuHxn7YE/vN5p19tmp9JWXnTs7W2Zk6299z6TyxS/LYrTOHH69z4AwAdPZMYE22sbpLjF+yv863ebF5ZwGvMZNhbME6mmAdGGW/xveS5ZWkgDMgVf1mc9rYnby7PZBXwB6Ac9cvT2CswJ2ceOV4nYX8kHI6GA+PtP0E7F510Ds3xkGTF/DLFyCqBxTRvcYDP9mFPXfG5fwMeuBRjs4XScoS0OWeVmZz7gV+qJe5QJ97gm0tiNQm9aFJPz6KXebnyGSzgKHkTjM+e7b/Eh18NGP7xicTyKQT3dyBnQO8+VQ87N6dJhnbevibancK/+m1ORqfyv7cG3snqPfR0plkc+xP7l43L+AQKAP+AEHgUFLup6YBRPell8bqPrT5IGbP1hayDbl9XVtmL+p+vWTNnAFniP+xx/47CzYXH1626Cem1se5NFf3eC+IbBNP9tkdnr2jZ8vFecaoXLyG37h4t009GdHROn/6qcs7i6f8+jVWfZdP/9bOeNr+3wFECymZ/C7Oq3K8T/kufhvQGLe2Jzkn/T0y2sjGIWP7JbP28ujl6JXPvD5nju+kvVVPNh2XN3o09fNQ1Hbmq8fKWXp9brTa3pt/CxnGWl3fGnt5Kz/lK/uJp/U/29PjpD/VybFP7ZX6LWl3AXWJuaC6pLyi+CInYBOsAB2COwGPBHAIeEqcWY5NAMgxuuw5bmCR46zMkRa8c0icmbF8+RSkC4w4xL4Cc6wCeoBDwBaQ4kA4BkGXAC5Ap16gKA/YCQrVC/jK9dW2/ckQcKJp2+BT3bjkKlsL68Px042zFSALnjewRxMYcoBAaDKV6WWsdG99rSm55g60WXvztg7GpgM50fDZL0GudnMju350oxNw8Kc//elLcO9Fg5Mlh1x9Jf0E1AIIeguI6W6O5ks3AQ39JHVjp2u6CLQl+8gmOHV87EnwxAYEWmTRA9AAXgFDAIeuAURtAZezbH3paq6CO3IFYRJ7EtyxPbriMQc6sUsBIX4Blq/kfhrqDAhGOjudKXlO39lZemepvGBZMOwf4AAS2bkgVPBjDYAMe5DNBPACYQDg2pI6gCIFFO1ptkYOHusDvFlDeQCPLCAPPWC3oBAtfvlTOf20J8fYAtD0CkgBQF7grLv9N3d774zbK3X77x5hIwXbAmft9keybu4Hd4bgWtm+um+cDzbM7jvnxgRM2a2zwJ7ZmGTd2Qt9/eSuwJSO3Xlkkudsui/wOAf1cZ7IdYa17/jOiXPpHLAzybnCH0gkiwzAk2xy8LgzveR4icneCqrX5pQ3dX+vfRZgskW88oBZfHjYqDGU0SVlvHJ9nYX8jjLdkolHIj+7BxR8cETHix4QJDc+4y49WdH9Ta+zmS/hT9gJ+wDQzqSNfbErZXbWh0wyJCCLPUnZE1vy8YF/Yndy9wJw1gve8vhAQbY7hM3SRzImm+QLJXvPtrsvtQUQ5fTUzt92r/bxdXndk/jpDhS6S7weSnyonA+lKx/VWe9OcT73TLJDtueMsDtnCjgEEoE/wNB9CACqy/uZKQAZj1dFQNG/Zuofj8mO2l95SVs2lZ2hAYjuBufAeaO/9QUE2Zr++CQ2Zxx76izjNecAYnZZvne4vugS+sZXlYvX8NJx+bSpn/3R8NJTv3iao3Oz8resrb7LR05nijxt/y8A4i5OC7kLo33rW64N7UzJPenqLXA8KyfarV999U/G8q0cdIaz7fU/aY1ZfmtHW/nxfkZubis3faKpn4eitvfmzWf5b7Rt/8zyOcfbWMtz6lo9nif7IDee8saq3vpvPXm3/vi0l7Zf+1Tb1uuHVuoi7GLzrzz6+R3nxmkJqgXUAiYgQhAl8OFUBLkF/Hg4QX04No5Pyllynr0McKicXUGf8QQBOWhONudKZl/0BV6AER04Bs5EElzJBYcBrUAcmnJ8BXRyCb8AT7uyRHZyBH7JJ0dCwy+AtCa90gk2OWQBulzgLhe0CywFpo1ZcEmG8UsCywJpuQBD4ACQW2/rbnyJnhId7I+9kpszZ0sm3STj0QH4AhABL0GDQBq/tSUbr7kLIHrBSvcAoj3fZNz0szfK9o1N4BMAsQV7ai/RBXZ+DiXwYU8CZq9ZdOsnj+pSIGRfsHwdt85yoMR82R4bEvQJpIBDiZ0Zxzq2X/SyvmyNPeJhg76UC0AErXt2Knduzrrzsyk+tECi/0ha8O8n1fShg/0DXsxfAGc+AbteBtEk9oRHsjdSgKy6Pc0Ge/0L6AU4qwN6C7YDfLXrH80e0Cvdto0MengVW33UgSB2z14FddabLbgLBIHqBcTuiF4G3Rv2xToJ2AXnAmHAUIDs76JaR/vONu1tZ5ddeymRs31rrEwfyVm1jmybrTsrzp4zxh6dI7K6R5xb/fWT9DEvct0F3QmdJX2dBbqxe+cBTVBbcK4/u3XejO2sm5uf0BWcCjoLqtlSdrU5ekG4ftnhSdMm6CRPubrAG109ufoWoKLlO9av4I8vHasHENHpQxaas4CnvtoDiOmwMrzoL0AEyAAzdiOX3CUBx/xO/gafcw40Aodsyh0BEDnz7iBlYNCd0QtiH460ASB4teurjSzjGkeZHmxW3T6y9fLub7kXROCTXHcTvdi/lP9kM5I2Y7F9vMrGdw74TDl7AQ7lfnZKV2fBXdH96O5w9p3NXg2dDbbI/tg7We4mPxUF/tyDgcTAIBqQiA4kKgOq2oFLP9NnS+2vPS6hactO2n/24OXRfPNZzpL4wMcB9sYu8OnLFt3P1pb+5roAMdvPjs/YqHb0YitjVM7O48v2k6OubftEM8f4tZsj3uK9p7y1SCd8+nUeov8OEOdvEFvMFmfrbdbmb7Wfcmzg0lbWlvGVln4rJ1Pblk/edC2/taNpry3ez8gbK9nnmOoM35zi+Uh+yqvvOW70XyJ/0mnHXp5T1+rx3GwkWfGUn/TTVm6y6lsez/ZVbp9q37q+8USXd4lr9zdYvgrm6Pr6KZgVNAmgJBezeqBCLvjnBNc5cnoAhCBpwaKgj9PjKDk3TpCjRQ9McALGBSgEW8YUsAExyhyJugAQ0JIEcmiSwE0uaBOEacOrHCAT4EVDx0uudnX99SNLgKdNrk8OreBRkF7gXHDPSXPWAlFfa8nR17jkk5d+6GQLavpCLQhp3eyF9bD+1kBALLCUWx/rpI08upFXm7UJhP3www9f/n9BugmW6WFcMsgzd0GwoMI8BBaCY2sewDOWBAzSCZ0NkGHP2YB2bYIfgZH91K6PgEoQYG7GA2yA1v7ucAHJAkQ6t7aBJkDEOlo3gZyfHAmk+uIugBAAGqvgP5tk50CIfn6q5Su8f8DG60dnpDPTmdocj1RAccudLwGOjy9eJwFFwZbgVNBHL/vGNuyH9bYe1l9ungV7BXoBsfLAYv2ARMlaAYLskh1KCwzxkI8mAYStsTx7tgcB9l4gA4/60QPgSh96KAek2KI1t0fOt/0X7Cuza/ZiL6IJ6tl+gbi9BA7tLWAoQAUS3Rutn71lX+xf8NjPW51P582LiQBZ8nJrzejZ637n0ZnpbLGrzqg52B/9A3nOmX0zpna2jL/zxP7Zvfk4I9roI+HVl87WAADxN13sJDsKLMnRsrfN0bVLBaWvaAWeeJUF3vqSmW3XFj3fUTtePPEV+JMnBRCBgnicgRNA4EXHr7zzRl+AmD2wEXbEXtgRcCjv5TA7wsc2+B786s46m3EnSGyKD0IL/PFBzqX9cC/g085f4QHw3M99zAgg2mdj20t3nnp3NtvkG+lCdgCRXgHE8gWIxjCmpEwnOgPN7iu+08/kgUTngly+gV13jt0Bzjl7z27l7FVyH+sL6AGJcjEAW3RPqUteEfs7RK+Gyn7qCjDqB+jZs7XDbATtBIjZiZ+SWhtnybngq6y3f8GWnbEtcvGrA6LW1hk3V/doL4jZT7ZcvJT91q4uDou+ZX3jU14ZtTkH9UGTzHX5yVAv3nvK8em7OqFZM3n03xxAfJrwe+m7OfrsRqyMFmh5aq/PWY9e360r2+Dakhut9i7D6OWnrOQsPd5k1xa9+ra/ajvnV/1r8vR9b1/8dJPe22f5mle05r55beW1Vf/W+XvkL48yHTZXbl3Ko9301Xb2j3/pyWq8+sVb+y13IS29Swqt/njik+PpIvL3VxwBZ5rDFdwI4Fzign7AEJCQAw0uaQGROicnEOQY8aNxjjk/4IGT5NR9zc3pKgsW0eUAxYIM4COACLRVF5gJsgriOJgFhZyNQEzwp02gqE91TkbSRs721Q+vpNwc8fj6LwCVOFtBJkfczyIF1gXcnLPgWXCp74JS+tGdPhykMcxfEGFNBCsCEPshCGovAoqCS8GstQEypMYwDnnWyhgCZDp5pQPE6AgIFhiTgd9czUeQYU5ACXBrz8m3n+WCC/ttn+lhLAEOPfFJ6vbS3hsDL/tgB/Q3Fl28HEqASK9VgAkgQu8CHrk1DUBZV8G39dqADigUaHhRFERYQzpYO+ML5qwvHsFWf4/oZ6bOwZ6jzsvSlDtLnaHO263O4Qt0fIQR+PrHcXyxB3QEdmzfOlkje2LNgRFAyz6UAnqbW4utB9DQFmCqk4MmqeuLZl1b2+1n7e2PPbE3bLyX3V4Uk0NX8siWsy92J7knBOzWvQDfHWMvzBuNjeNhP+rWRO482EfJS4kANYBInn1lh+yAnTrPxizoDDAChgFEa8SO6IxmvQXMzrtzSY7z4OxIZDr37M25J59c56U249k7fdm+O1Aw6z5zBzo32uyx9XBetAPA/g7b6yEbYT+CRjYjMC5YzN7KszPty4MejZz4lKvLyZaU10fURsbSs3/jJwdPcsoBPj+TNZdkKQdG0SR9AQdtyvRMNrpXJOfS2XYPAknObDbEPiq7NyVAEp/zzpayOXV2tHcCsMWmnL/AHxApAYJ4tblL+CoJXSIr0MpG7aOcPdtrNpw/ZAvs051HNpn2vDPvjtRfro/zQG/zwCdZA+PS14cSugOI/nE3ayQBs+5UNu0MOtfOr7KPlGy3xD+wVeM5U4Bef1cI/PnHZ3yIQZMDiwsQvSA6g+IF7X/5y1++AP32NpvLFu2nZJ+zCXbig5x574u8+7r/MkOf/YBgHOtDf3O1BuyHbTYmG8pui5/UjYsHTXyVPRdr6ac9PvX646m9/nK06Kfs+PR9Sumdvulpncit3xUgrnIx/rfmzfVc1K3H0xrc6tqi13frym3GyolW+9ajnXKqr5wdf8t4Myay35K/fVc+OdW/Jv9of/zp+zXjmXNjrqxktg7JXp761fZr5ekh39Qczn296bn9trzzXzoZW1fGa6zGrX7SandhnW2ra2U5+V5OfC3kjDleTlUQx1lxbgVhLmZOL1AgkBL8cIqCNE5SIK5dXT91iUMKfHKQnCzHTr6cky1wxA+ENBbwI3gzluBKMCd4Mz5nJ1jTDuwpown6alMmQzsHI8AriEyWfvVHI1s/QR190DhZDleQKRcgAzOAl7QAR9BdEEo3sowtqKQX/Y3JQRpLMCn4EAgJJgQH6srWyprhCexYhwJO62LNyWuu2gWlxvQVGQijn8ABcMVrTnSzNvQSMHuZo7ckGKZbQS2ZgF4AsTHYBb0EO2j4OX/7T7f2j77K1nHBIfBhHQMjgcMAokAnEEMvOtor41kfgZwEKArCJAGVYEq7dWNngIg1FVAJMHxB93roJ1P+wQX/wExnqDO29cp7fpy1zlvl8mQIPDh+AQ0Qapz+WwwBGB0EpfbZObGGbAR48QJsvu0L2wsYAjqBPGtkbewtu9RWsFhdXn82oY5H3p4H9OprD3pJtD+V5caWyMSPlyxngy1J5iGwc68435L9CCC6Y6K5R9TdB3JnwV5JAmJrJSC2p/qQC4w5n9aMLXe+jOuMWz8AEbjrhbw501Mbe3QO3Qudh85G90XA3as6WudZXV/89KAXO+uOM29z9ZHNebC/5u9VSKDtHwjz8QDIKoiWV8+22Fx2xZ6yqQLK2tWTE//K0C9Ah56v0b82/dluvmftPpk7fvJOgEiOQP8GENECDulHJpqz4Wzaf2DJfgNJ1pWf4J8CiNEAKbzWHQ8bypc58+4Hd4KPQoCWpI7eXWs8CWiMHiiU2zM5noAom80W2aO6/XYftucLEMmlKz53ZLk++NiG+dLJWOYkda/R28shcGeNnAfAyr3sDHcnuF/ZuQ9x7nE2zoadCbbqfPnJKr8PJDpbwB9g6AOWBACiSfi0+RtFdQBRP7+M8JJn76T2Mnuyn30I0M5W2Am7t16dO/e5vfGSjkcfcpX184+JWS/n21zNnWy2mU0aM7vNrtXTqza5VLzW2Tn5th1P9c7F9lt58b3Kydi1Uu7c7lj/g3EFNXiT2bb/xrL5lnZ+uy7nWpz88Ua/1dFucqLVrp4e0eS3FF95POqVyVsDtvm1yRsv2va9yY320Zz8j/RJt/T7aF9z1jc55n2m2uNRxxP9I2N+Bm9rJt9EP2n3Vf2mw/bb8s4RXd9t3zLe1kW5ejS80eUuutqiq0erXN2FzRkAiBxsQJHjkwQ1ghvAQBAUUAsscG7oBUKCNfVN+gvoOQU5ufIcLIcu5VyBQ/2BD6AC6DCetF/5AR3BoMCO41MXwEnotZOhXlsAkWPSj+OJlyzACM34dNfXq6EAmPOVC4i9qgCH/huJAI7gGY9gWwBqTLJ2zMAomvEEBgUfcmBHQLLBi8DCGlkze2FNAuPWi0zjmCu9rRUgKjgWLABZdBbQGze99FMW7PYyCpAILPQ3Bnlye2s97A351sl+oHHgyvgE7nTSTrbghLxeXVuzgDVQ2PpZO7oGQOgu8JEAG8GOsQWH1kpA5ys/kBWgEDRJ6GxaQGct0fxUC+AAzCSBkn+oQXDSmeiMdX427/yg7R2w5eScZzO5AmTjCYa9IPkHbQRddDMPZ1AQJ8jMFq0fkMOmgBv2ZZ3YW/tqfQoS5a0de7Xv2qX6owcs0QOf6PU3hv0pBRTRJXxyOiiTQ0+JnbGFgnZzYr/OeQE12xccuw+U3Q34BMr2SyBvv/y0zbkgq3uijxXupO4FObsVfLJjerBrYNFcrYlkrnRlk8Asu2Kr7oES/QFHa49HPXCIt9dE4zuf/QRQIC+oBwgAf/Oit31FAw69ongxCUAVIMpLbCp7c69LtQmelWvHW1vBbnk86tsvP6N9+7PTtd36l2fr6UMmP+Jjo+A+urkV5KMtXZt6c1QW9HtBBICcbeBOLvWhzDo7+5KzLUfLf+Gz1gFEduRMsaX+ptXHI3uE7p7FExjbOwWdDlKgDUA0Jptly+XsN5/GZ7ojAUV7rz87dj8po+HBL2fPAUTtvWzSybz6lQS9/UumAURlNHctW3b+3JvuUGW27e4tsVf+gf7OE78fQOwfqPGxrH+4JoAIHPbz08DhE0Dsrmw/7Sm7bO/ZiZ+mmi99nCk+yN784x//+GIveADE7NnfOzrrfLW5urcDiGtD2W12rV57erFh5eI1ZTa4fPrXns1H61yg10+59n/+85//7puMcjyl7d/akLe6/QQg6lgnTA2Y8O85b9If1bl+59xWzrkW9Vmes7/6tiu/knOTuX1qbxz1yuXLU9l+2vyMLwOoPTlbj3aTG+2zczpYL+mjY5mzg22uytm0+ib0xiiPX/1ch4/q8S35z/2hX5dXe3obb/tte/ST1rx37spLV961qx1dYmuVy3ddlXdvXLQcRQ5YzrkK0gASF7ngf4MyAZHAD12ek3OJc4zRtQUo8KhLHGQOMXDIqXOYAkdAhHOVC/bIAIiMK6EBVgI5zoXTCyByOII3oE7Shgev4E7imIAp7QWD6PgCm8rGB0bwCDI5Xy9eguFAjde5EyAK2gWhnDaARh9BZmPQ0fiCWLIFxQITAYngQHApcOknToIG9YIT68RR0s06WVuBcWvhtc4rLmBnLIEyfegscBDsmo/AgW546Canr3Zt1q6XSvLJs79kG7t9sO9o9gA/3eRkkgeQCM6tm/VrzQBEa0UvOcCNpyBeTt9evsixXuYseBK0WZeCugWIAnHrZs3wCKQChwCHIMsXeDTBj2C9s9y5eSvvLHWvdS7L9VfehNcZFSD3pdwrErDoi7x/HdB57D/Bpr+zAizag+yePVmP1oitBYAEiOiAXu3W0AujoDGAiKaMrm8AsVx/id0HAu0V+Whky+2Z3F4FugBZOrKT7pI+DLFXKZDYuXcvuA/cBWxfEC+w92LQfxuiD3vrLlA2hg8TaNZJnS2bV7Ys3xdW8wokOh8ApDPRq0a5MyW5K9g7wC5n386Du8kHCB8aBLICbH+fJeAWyNKfnQryAUj76m+w/G2qQBiACrSxi/xKPjTbUo+vPvizLXz13T54tq5v/fJD7LT+2slcv9IYZ65POmfLCxDTt/Hxoi1w3Da+yE+xreXef+5FaywBg3J+qrTgUJn/CiA6P+4CAA0IsQelPsQFDuXdF+4UY7lDjF9CY5+Bw/yYOttkw3xlflE9W2bPys4BnpKzoD/b1979Txfjudf0pbdz0OuhO8ycnIHugs4p+w4g+vjnA4j7mP2S6aej7hnJCyJ7ZZts2AsiIIiGz/0oqXtNrB+g56PA2l13pn21z5L2tRN/U2i+/LDkTjM3dzD7WIDIJozpbNPdXH1gYWfGItdYbFN9bRqt9vSKr9gLv/74bm1o0U/Z9ZM3dnJvef3lZLZurQ+atvr+B0BswPcMlpDvId+Jf0Sf+p19dpHOtajP8pz91bdd+ZWcm8z61O+Ud46ZjMauP8MrrSHd+JeW/Butts/K093cPzoGI3fIO5jZtLxUG17JONLW6fDRsT+Lvz1IJ7qaY/N8WqezX/pFry5Hay0aJzr59Vm+6PISGXiqy3ddle1DNBe4C7+vsb4ucq4brHF2HCGH5oLuxUhdsJ5zxAcccnhybXjRpfqSxclyiDlz4xqTkwUw9APQAEN9BWRACBkFaUCW4E0dOBHEcYJAzwZ1aIAFfmVJAIm2IFGf5HBaxiRbP0BHILyvXkANwLMA0QuLJIjmpL1gAFv6G5MszlpZAK1uHQQkAklftQU0AiTBCbqgYYMZa2VNrJE1E3AAbgFlOnOoAljyBesCB/oK5AEDQTG6oLi1wEtX+gmQrQFQIgUWBd8S2dbKmhlLgF4QjZcscwY8AAfAor9nsz7WMYBorSR0oEPgTk9lugZ+BPn2BKAITFsz6yMXBEoCLDTBolxwJagCDCVBFnDYi4JgyH90717ac/NWubPUvaZ+9jl5uvvq01kUCAGKgiT/WbiXRX8bKXjrZVFg57yYf4Dc/gE37AwAap/l7E8u2QPtvUDaF+sqsJSss3UvD0C1fwsGyVPHI0++MVau/WIj7gk2Krkr3Avs1z0ROFTuXgAAnAHgyt7ZL3uFTpa5szeJHboj5GSSL2d/AuRAn1zd/Jqb+Up01mYN2b4z4Gy6HwBOegO59Etf5y49Bep+Bucf2fBfnHgFEwTbP7bltUbwLcj2EYCtCazzIfKCxA0a10bQA1bxZzvZWH3rx9ayN7n2fJY++RQ2q0/61JYtqz8l/cgNILLjHUvb6mOM5pFu2pX19V8gWE/3oLPrnLN7YNB5DjShqUsBRrk6XnekHD85AXQfihYgaiMrcBi/u5cs42tTlpMZQA6IMeMAACAASURBVMxHsg+2sQCR/2OreNzlgVNl/bWx+Xwlu6Kze4zdm3/3P4BIZz+N9xNT94EESKM5T+zXndl5Z+No7Fhi//yes0IHdtlPR90xgCAb9XHD3yJqDziy235iKlZQx+O/pfB3p4FA+7g2g15btsdO/E2h+QOudPLBxb78+OOPX2wQQOzjiXNCNz7H3W+u9GIrxsqG2Kf62jRa7bWVF3vhz/6SsW1o2uUruz7kS/WNJxmb1ybH3znuTNJt+b/8DeJ2atCTcTt9j+Wdw7fUL7krM5p86Wd5+SovT7TNa0ezB1Ibf9uT7VuZjMry9jRDXXlkLm/l9FhZS6t8469PPF+bN3djfETGGv7OHV1aWgereTRm6/KRcX9J3ua4B7s53PJTt+WpDa01Ul5661E/9VuqXb59knvLXeAufc5J8FnOsVUXJOUABWccoSDMJS9xbgKzdXocHx6AjrMEYMhxwZPF2RpLCpwCSvEaR9AHfPQipb/EUUgCOAAFgAncCUgBxMALkAPsCBjxc0hyQSBAA8yo4wsskpW8+nCwACIw6AWsVy9lQAf4CQDJgR0OW0AugJc4auMKnMkDoMgXfApUBMUCA0GCJFgRJHDo6HJ1a2e9rWNBkSDFmgTSdo2AQfrSyRyAMcG8YBk4ABCtmTVSFiT7smsNgM2ApzUKKHLq+K2zsbRZW8kcA4cCFmMC0tYFSA1Yoylrx0fHAvZAB1BDR8EO3dgT2wwgWjdrJRdYAYheYa2dQAzAFlQJpoBDgZWgKnCIX2AkuHcf3c7VE+12nuKtzX23KT9Qrg2vuqBHACXo8reKdPIfqPvHbQRkvuB7laK7OTqf1kPQZ/2te69kAkTAB4Brfe03W0Av4a+PdqDRHgT28JElBQbl2U+82pfWWIJAZ5m92je5Dxv0dhd0Zzj32szJ3rF3Qb09Be4FkIJ0d407ADhkm86+sntCf3eJnH06Y8Zn285eIJpuzT97CyCyW/aPnwzny5pL7IYebEbA7iVDsOxFEOgT1No/ObDvlRBQ1O7vrryO+RmddvduYEk5eyiQzrfkL+OV44l/7Qxt6fVF0yfZcv3WVvGkk7Z8STzy7Lgx5WjkBRCby46FZ3nxxJdM47N/9u6c2vvAG1DGLuxFgM0dyE4WPGrHi8YOJPz43K32zgeHcjamPYCo7H6VomtrDPLJpAtbdueq81vq+cFAn5wtOqvuIOfWmHweXu3OQLZPvjuefn3koncAkQxtgUR3mvuMLHbb+eR32HUfALXxOe50Z8ca8Pl+JhrwcwcCYoHGAKIcD373j7K7yEs5e/Z31faNXdrj7EXZHrMLbdmvup9Xm7dzxl85w865jyv4ugf191N8HwwCiObqzGljo9lW425Oh84DuphKn2IrOToZ+NJ/27dNX/zJZeOl9LjJWHmNic9cOyf6n7r9ZgHiORH10rkYP6d+kxlN/kr28lVe/mib146WobXh6ujxyLdv5ZNu4zclT165vuW3MZZW+cbf+PF8bU42/eQfkaEPo+/A7QFtztYDPZ7m0Zi3tf6IDp/Nax5deuaSvs3jrJ/6xCevrbm35rWRtfKq3/L6yLdP67659ubhwuVYA2wcINBSnVPJoQFrACLAx8GhC/ICkJxdjk8/CU1AqKyNM+UIOURjCfw4WQE9XrIFfAJf4/VSoMxReFnkVIATgEUgtzngEsiTFyQGEoEytABiQEg7gKNeuZ/BCL45YGAQKARsAC6AES0ApE0ChoAcAbkkAAUSOW1lOadNF2sI5Agk5ECNAEUQFADShl6btbJ2+AqkrIs5AQvWxropGw8oDJCVCyQE9Rw1EG3uQFhfm+mmvxT4sy7qcn0aD6+6YCTAAZhYJ2sRiA5YW7sAIz66yAMp6kAHWdaPjsYVcLEbQZt5tz7sSeAumLKGePAKDgVU/UyxL/kCfMGWPv6hGq927qPbuXqi7XmqHG/1vfu3bKzuyegFGwVI/g4HWPSqCGx4XfGzLi9TAjWgxXzZBFtwvtoH69VeWFfrLrFJqb0XSEps29oD44HCXm7jCSSyGWXtAUo8aGRsmZ07q851dwU9gUYfkNwHkrJ2d44AvQ8iglmBsP3qw4i7hG0793J2785wJvC4S9wTa7POr/PHlugcMM7eOo/WjP0DiD5QGdeLB6AHqPsJsL/REiCj+WlwoM+e2kt7rwwIAvr2T7KfAtv2Wdley+urLd8STY62fWtbO0NbOl2iNWZBqba1VXzkayeTD8mPxJedNkd8ymR/K4DoVcqLsf13jp1zNmFPnek+kNnn7sgFcXj5kwCi848X0GJLkj2VGyOQKe8+USZbTlYAkY+kQ/6RTgHEfWFmz+w9m3d3m5N7CPAjg7/E52OJXH/jpGf3mL4BRHcXINULYj81BVTdvc6fs95ZzqZ9GJHwAGb68/nuECAR8POxA0BUj+alLsAoxwco+gmqs+DO7O9Osxu2kk2yp/0YwtbV+0dn3FF8rQ+MPgg4S9l558JHMh9m+jWRuTp7+NhnY2Wjm7PNzgN6sdbmyYgv248nGdGbX+epHN/y1v+Wp6O+xjUXfemy/D/5V0xT9GREL23nX7K841eW/5I6vBrrpguajTjbzjq5aEtXbhPLGcgpr36bJ2/76ZsBJWfr59g712QvrfK2bbn2n5OTZw4flWF+jF5q3vLkkWnuHchzDHW8Hx33l+KnG/0dage8uaE3R7Tm0Vxqp2flzfHXb/ue9OXRdiYyoyVfn7W3lWEOvgiuU+UAOb8cc4FcL4KcmoCMAwQOOZ0FiOiCOEGaQFC7uoTfJc85c4iCOrlgHp2z1AcY7AVRgBlgDDQKDr0gcC69YuHrtQtw4Xy0cYyA3oI/rwqCaTyAh34FlGjagSV95ZLAN/AH4ABa/gsJIDGAKFcHjDhqwaigtFewAlOgTTBqHOsD4Aj0BTNyayJIETCoC5ZqkwsyBCzarCVe62a+9Jc4VQG0gFdQT/f0A9gABgEFXQTE5gg4A670ao3IRBdk40FXJ9e6Aovo+pkv8GF9AoHGkowfsNamLAVa5AXsgh3rDawIdIxpPuYO1JmvZP4CO2sgkCqwErixQ2sECAoy+gJfkIgu4PL1/AYQO0udo86V83NLt/bz3NWvO7B7MD65M1mgJBd8C6wEYwCHL+2+3gMu/mYosMhWnCFnDAhzftg0+7Oe/YzXnhdIorNTe2a98bLR9iHAZx8qtzf42DX6JjaQXGX2QR/74e5gp85zd4gz726ht31rP+WCecGrvROw+zhFFruW3Cn6uj/sdXcK2e4Htuuc94IYQKQX/c0LDXgMHApcJfeX1wvg3EuGn8BZe0GrBBgC8L2S2LvuVrm9FSRrlwoI0ZW1CYQLEHfv0bKN5ERb+toNunSzsdqMmx7xydPHGOqnzbNtYzV246rrW/C/Oiprw0umHA2vtG3kWCP/KbqffwNG7kR7zib4CT7KmbfH7gHlwFz+i89iB5J++IBKAMR5lwCtAKK27lp3bGN2v+hvjGSq08U5K/GVCxDZcTbNXsn0KgrQubvIy9exXTxkogOQ7qTuMfop05vOcutTAvbo5r53Bp1rdz37dm/2UVLZHe2cAKsAIr/fP0TjDnTOgEM09QDhAknt+gF5/R3t2nD7bK/R3VnttdxHEi/qPgbRh978trPu9ZhNsJHOhnvOmvD7zqO5Ghtf97Mx2Wc2Gz2bz56fYsTTttXj1ZecZGhTNr7UGOarTHfl+t/y9MTfmbj1+Q+AaHCJgAQ32ZNe+2fkOz75TaiyBaLPZ4z9NTJPfdPztmZPvEtX1ndTcz751Dft2PrrV2IEyVFmYPJT5q5BspdWedtuc43va/Lm/tG+5mdOUjLSszqeDgfajhHv0r6nMv3MLednLuksN5/2ODr9b+VoZ79dJ7KSt7LjKV+eaMnXthcZ/eNng76Ic04cKgcr5/AARa99AIzgjjMT4LmoldHLOUSXfkFgAapA8ASI5AroOVtlYEd/zguvPoJIgEDiQAI7HIV2gA5dAgbRgUXAURKUCg7xcUQCZSCDQ1LWRy54DByiSWjaACJJPzIEk4EcQAvo+eMf//gFEPYaJsfDUeMXhBaUlnPevugCVOSaMwdpPay9vbAmaAIbdEAITeCiLqiRBBAcKJq9EBSbI9BrTayb+dCll7wffvjhX3/+85+/ADgADTAQSAiigT5lADBgrb+Amb5yPIJpc9AHnzZgAdAgMzDaOgUSA41ya9Srln4AImAh0KFvoIM+9oVtCYgEKYKoAkWBHXuyDpKAjF2xVcGbNRRcFRjqC3jIBWy+nPt67Sx0duSdy85Rbc7OLd3auwtPfvTbmYxOFwnP5u4dYLGfofppI3DrZdHfD3lVFDyar3Uwfx9brJ+96/U6EGjvrbu9sAfWXQoEytuT9iXgzp5L9cve8bafxmWLQJt7oV8COONsv7tF7v6ht/20r4ChQNWc2LhgGigkQ+5+0mdfesyZLPeUO4H9sle67tyU6YnOxtgwPklZX4E9UBjIK7cHyoJewWx71D53x7af7XX7aR+l+uKTyKkNb/3xoScnev2qa18d4l9Zp6740dJF/bR5tt0Y9U+2unUICMSXzupkys3h5NVGljX1KuuMs4F+NWFvAQPn3d3Y/accSHQ3OvP5L/zdpWQBWc681E+F3Qvdu2SxNylw6G6tbOx0CCD2s1JgT7mPpACi5P7h18j0Cu5sAnjk6sNG2T+/STZd3Ed46IaPXu60AKI7zPo4D85GH07YqrPnzDmffZBkx+5p9s0nOhtsGuhzX7j7Sn5J4dUQUFTuRTGACDhqVwfSOhf2077uPttP9F4Ys68AovXycdG9RHfr64PXaVNelK0fHveFNfERAV/3M/vpvl67TVb2/BRHrm2bg3q82WZjaFM2nz0H+hmvdaj/LU9HfSRyyDx5fwIQNdZRHrNySsm3LZ5vke/Y5xjbRocW8YnvW+izMho/2lN99Xlaq+V5JU//TTZQauxX+a0fmv7WTp4xybWd8ugWTXu6bq69vvInvu3znjK5O1990uVV//pl+Gef6vRsHdBW5lnftq8pN+arvvE8jb3tynTP+WUTrX97rF4/Yysvrfr201e9tW8dW6sbb/zxJCPe2tlZl5ocvzZlANHFy8FKnBVnByQCbQKxnJkgz5d7jk25NjlHxzEK3rQF8PTVLjjEw5lz/hw9J25MPJypfvpL9RdcGlMu6PMyAggBgoAQIMiBSIFGAK9XRgCPI5IH/qrLyQAEk4ePTIEtAIQHYALsAohyL4UAYmDLC02vYoJtTtqXW0G5vgXT6IJQThu4smbWvyBHLijiGL0K2Q+BityaKcsFD/oJpvURPFsjALG5WCvrYmz60fkPf/jDT34WS1f60Ucw0ZdnQND8gVj6oktkyc2jwLrAG+ADCiVr1MthZcCwZFw6CWq8YpUX4AQ66GA+5ujFzD/gIlAxd+vEliRB4AkQ2bF1LPACCiUAKn5fywOIey47v3uWznJndc/d0l6Vz/ONN5rzWnnz/IZAxB0kCBNYe1n0RV9ABSz6Su/nkII8AbEATFDmI4IPLNazfQ0senmw9pKyPZGWbk+062P/2YIgVJ0NsXU0fPZXYivOUx9+5OzSWRZEu0vKBd9sXoAssPfa4e+gBML23/3hjtDH3tp//JLzACCYp7ukj1TOPB3pB+zSybz6AEHfbL+Ams76sRPr2n3fHWr92wNt3anttz3bsn0r4a2/Mnp7r95YS48fLXuorzr61pd2o68cvI2LzsZP228u+OiSzOp03nVAvwEHdHzalHcuwAOQEEC0p0CTfXXnyUv2vbuQbbMNfoQ/0eauDCC6H51/4BDAch6U2Zi7gUyy+jWCewVNjtZ9m0w2mm90d7NDia90B7M9eQDRHIBDwMvY6vrn8/TLjt1NeLJnY9MfQKR7+jsPzYOOfKWzl12zaXX3tnucL3PmjUMXH9l6LXRHAH/0cxdqT98AoTOIz8ca/fzE1McpH0na92wqW9TWCyIau7HHwOUJEO2VOyt7wM9G/KNO9oK/d56thQ9i7HHv4q13hycL36v4TzteY5KT7cvV0bXjU4+X/Z42bI54Xo1XW3LIv+n4HwCxQJJiCUlJwqRti+c9uX63vtFql6fs0iq3mC3kjh3P0n5umUxj7XjnONXT25jK6Of4T7SlK+vfuJtreyvpW6pv8uwhGqPoolU/Zda/fnI8Ox/1+MhQ3vavLZObno0pr3yTW3tzy1a3Tzz0POXfZH4LWmO+khXP6rr8265M9xyifUQzJ3OXtKvXj6zal65cqm/rR67LR95anbxbv/FtO1nsLaeNXzu6oJsz5PgkjpDTkji7vvQLLpUBDkFarwHoAB2nKAkABXCBOeVAH0fqwhf89VXWV02OlhwygckFg8AhByioJFsbhwHYBfAAw0CiNsGdvHIvh8Af8FgSuGoLIPaayJn2OmYcAFEQDPAAOAAPYBhABIgEnl5iAB1lThrg4qgLnAWggtEcNz2smTWx7oF0ayOQkNALgjj4DWD0w8PB2i9rbk7Nw7pYO0GC4DhQ6zUxINfrEX0L/OV0pj9dJTSBv8BasB0vmjmT09ok3zptGYBegNjYQAgZEgCyuvjSzC4ER/3di5cGAZLgCDi0JgBfwMJ6CNCsCR4BYuBQrh6/wAgIcCY6y85G51fZuew8bb7nNvrSXpWd61J81TvP1eVokjNbqt7ZBhYFYQIz/1CKf1FT0C2oE/x5PTB3ATGwZV2dEa8L7N2e21d7HEiUS2yaDdkfe84G7BObBhbV+4CgXH9t9tA5dn+wUWeYXTrrzr29krsLgHw6Cgb9xFNQKqAH/twTeOWCbPPQBsh1h5lXH6XcGe4IZ45OzUtunmjZuVxqLoJq5wvoLhC2zqWAzoKdcx/V27v2rP7q9m/7oJGLpzb964OWTdR/5W+7cmMmy1jKy6c/PmMos+O1ffV0jC9QkF6rM9nqrRmZrYP+2lqz9CCH3fq44XUs0M9POL+AnP0FmCT3oWT/3YlSL8ndpe5NZXeCMx9ADGixswCi/uQaS1LWt7vWWOSzTz4SwHFvs0P2ps63qfOZcvYsdz8DXM4f8GtMtqu/+0lf47N3OvY3mMaki7UIIGrfeaBbI+eYjTtzbDvfkw9z/py7dOmnpftzUgDQv7hLV+dO+QSIeIBFIM9Prttj+9peytW1uY/sdzR77P99tVZ04nv5bS+q/rY6+5Pri9ddzp+Zo7n7e97u2vLsM9uVk5G8jefOcrx0JCfbl6s3r8Ygs/k0b/XOAr5zjFs9OXJjnTxf/puLVWbLmKunJCVagNrkK/is16ZffVd2tNrLyakcD1q6tPBopfiryxu/MavHE716eXzGaxOUbzLRjF179WQ89dmxlzdZ5nim1qK5nnljrwx6xadMpjllUK1lPHI0vPHHc9MzHrnxz/nW57258TsUys3pJrfx0p0O5kbfp/F2fjeZT/3eS0+n8uZw648n3W98Z3u627ucHFp7YN7WTj25ZNS+9Nrrr20vGmOctr+8+LdP675jKNNJ2zptdW3G6CemOT8gJWfXi56gTHAn4Aq89cqHrtwXURe5cu1k6KfOEXB6nFpO3bicbK+MHCuH0EsDkENG4woseznkYJQXHAJ3aAJfZYBJkCgI5pSAMjkQaRxtaGRJ+PXD009VvfRxugAPkANc+fvDfq4JOPp6C+CUCzQFzIJOwab+HLYEeJFvLGtVULMAsSDF13FJwCDHWyBTYBNAtPbNyQuR+QjMAWMBMb2BRCBNGXjr5VPQL/jfJNgwD8EHurkV+Auu0bwaStaFvFJjGMe6yfGh4w1MJzOQSaY1s3bGtZfm7SdRgI8z4m/C/C2MYK/XaIGgYErdurAZAZigCOCQAomV9fFzKsHOnps9m+eZq627Qb/6Vi6PNxnVa3c2pa0rL616vPLu56WdZTwCMgGVf+BGAnYEXf1s03qwM2fQGWeP/X2p9Q9E2ZPAvHI/O2Ub7Do+5QDWgkgfKJypPvD00cedYJ+cfeMLvgF3ga8A3k/zAHgAUFuvje4I5wYI0CbZZ+fHXdILojuD/ThzbMmHDrm6j0L0KjmT6c/u1Y0pGLaO7s98tjygww9Y6/bwzNsvPO7dZCijrU10T8v1S5Z6SZ9kydt37bXVXh88xom3PP6Tj21n3+knx9/cm4d1kBof/QQHxmss7dZMHk1/a+zng8CJcwkwOcsAFX8h794LGAYS5c68u5E9d2ficyewDzYVwJIHEPGc9ypgiF5iZ84IYCfnH9lZqZ+ZBhDZKRsFAtlldhxAZFdkJc/49PQyaP7OgLHN1xqkv/Na2Xwka+UssGlns/uTrTvL+TD6mLOPRM4UsCeXAEF3grL7MIDYP1LTC2IA0b9E6l4JINpLe9xdZV+1tc/ZVwARKKZXvts6+sdv8BUvuevd8dYInzvC33H6tUQ2uXbaWdGWHnI8t9gPLRs/+ZOPbi7NbevNSbuyNZDr+zTe0pMlP3VU/wlATCENMVdOEEUSpq2FSKH4V4kWQb/6Rtv+lfEon/Vka2/B8ER/4l9dkluf8nQ729VtTBuhjLYykxFvMpYPz61P67DtyvQxlnmW1Bsfz46z5W1Ljn7NMVoG1cFaGXha49VDOV0bJ3mNQU48O+ePlMlo3uSn203u6oEPv7nR52lMfOl7k/nU7710Mjc1h1t/fNpLpz7qzSseutu39wLE5tuepg96CU17csnmNNUlbacu7VF9ctKt7Y5rT7Tvpf2/7N3briU7sa3h+XI8Dy8KCAkJgYQQWrfwCBOx9ZX0s9symX30caqquagLK+xwRDh8SIdbOvsY9N0y2PwFKBtxgc4GHsgDOoBAhztgzeEO4OsmIPDnoCcIOeh1awjM0XVQcxj0Flawl7Qp2AqWAm4HRboCAnl6DpZ4HSr5AfgAQg60BZkAofLmyQlGElAGLMkDhmyzFYAEGvHSqY6eAzOQE0AEtIBEN4ny3YAFELuloAdgOpiyI7l1CYjqtwOJ8XAQAfb24COP30EGdWigEz9Qb+z1XT8ARG3VHwcGYBCA04du8gJ2Dv18d1NU0id8B2c8+oAC6iCCBxw3JtlGyWgjcIjGIy+xD3AGOtkGLIxPBxzrz8HKHyyw1q1va9lnoQ4wDk3GyEHMunLQcli0Fq0rvADiebhyYPKmHEDsWbyiPfv77J7PI72VW9nqsp2cvvS84pWPnnLJ9+xXRuOhnnfUODlo+XP03shLDlg+0/WvF7y195cJjYGxsY6sR8+e581zYQ2Zi27ggMFAYjxrXVJesGjtS9Y+W57n9hB7Q/uDPcLa1b7DMeBvzvrcTd7exDeJvGSfAhyACYdpz4M5BxD1wd6kDW1K9g5lNqwre5h+9rwDjb3A8czarwBqY2gs24/R3U+NdXO1tHlvftqH6Rcnd01UX122mlN8+U2tga2T38SOdpKNZiddfHLWdus7/9In21ig5bOlb2ecqQ5t7BqD7AEP/lAJgNLtvme5eIF6xs1zINBzL29PRO2JqOc/wGivtH4CVO0Bnn32yFk3++JNG8rqtGEdWH9ipDXnxRNQg0qBR4DQ2rOW7T9ktAFw6RcAqB/2eHGPnqTMT7eHwCQf6xO+8WhM0IAioNuz4SVnL/k8c15KigHijOeO/766ABD50o1hAHFBoP3Ajae9wW8O1XXriOfTT3+kac8p1o51hprn6nYd2n+8cNFnsVVs8lwC1tqxlqw7duxZ2jWeYrozAF+dWVqTu057VvIhf8hcnf3wWuPpoPG0oawv2doynqR/rWWy9O7aW37PU21uHR9+IiCTQwSl+KiUUxrPGJ348dB0s5tcnVHmCLl46VWuTfzq8OInt3Xy+MurrW1P/crI61d9u2qn+uxnF135bGRffekc/Gwsf/3cRZ3dbb9+nDR/Giu6bKHp1+fawE+vOgtudZNVv7J0ya39u76dfb0q02Uzn7d/2k2nca2fZ9/oJXtSOuSl9/h62q3MZmOUf/w520quPvKH/Mqln79o89IcrZ3q2cwH+XOOajMZeuzZVAVXqeCLZz5WRx6PDFkbbzr47NWucrbJsScJyG4UBC0btoOVYCfICYICnAOVw5SDlAOXzdym3gHSzZ3g00HPWz7yAiQZfDboO5D1plTQDCA6FAq8gUvUoY0e29pzGNQWm/iBK0FGXh05gSSA6NCnXhkoBJrQQJOy/lTvAIvHHl35ACI9NwqBKmBHChzKux0DcAI8gJWA7XDssOnwyWaHbm3w2Vg5kDgQSA4kDiZbNlb4UQfiyg4yxs8cCqZs8ls/vUHWjvHUBwd7fQjIlUf5HsitL2hgMHCXLnAI5Ok7/Sgd/Or7LBdlI3BIR3tAqcQ3ZQCD38ZLP6wPb5Id0q3r1rb165M0IMJ6Mh6BBQcuLzisYwcsB6oOida7BIQ4bDmQnb9r8UxLnqGe0faCyj33lXs+T51sJZedla9f9a1yMpUf0faY9iey7RH2CWX21PsjNw54/UVU4+hTc2NhTBzMHbYdYq0pz6EDKPDk4OkAam13ILXmzV8gsdtzaz+AaD1ai15geF7tDez2gslzb9607+BrzhxkHVYd5u1P9hB7TPuRg6XDu2egA30+2yckh3RryLPjcG6NWAtsynvOHJ4dQNnlEz/ljQMgbd80lpuMqX0UNabNVbT5rmz8ydmLix3qkkObu+y1VtLFL+E1pyjf4uUnWTx2rMPqo9lKjj+t19b3+ihPNvv6ri+1XX38tV8+XTRbbIhfbrkBF3NvHdjnzIFn2Fx5zu2V1mYAUN7cx5c3p+rV0TXX1hSQaO4BMDw61kUv2pS1IS3QtC7trwsOxUlrEi/waK1Zk8VA8ZStAKIXXfzR3gkQ9dMNmf2Mf4FT8uoaC/ndz/TL3ue58iLPM7gAcWOM59vzBGgBgMqeMbeHwBgaEJQPIPpE3S2j5C+g2i98xdE8m8vWibWlvOu8ufa80DXmxT+xyR6jDfZad15k8c1YkjXWi2McRwAAIABJREFUXgiKA9oit2e+c03nTzJ3tPbIp9MzqWyNst2zWDn51jAZvPXrrk18crUnf+r9B0CsgzWSQ8qckKpjjHzOks1B+RqMn1xO4K/N5NiQ105JuYS3fsa/4tWWwaBXe9uGvMUjydNhk2y8/KgN9du/fKqPyefb+tHEnLwmko52Wtwt7NpQR2bL+YXi1648n7Iljxd/+50OG/h0qm8slGuDDXl1m/Dv+lYfH1G67GkfzV9t8TFdco1DvuRbNNmT0iMjvcfX025lNvN76SP/6wOZ9Slfd4zlm5v60HgoN2500yePrz6f5JNRZ3MM7DmQKMdD06XDRnVkS/RbO/mibbIBQ7I2X79PsuELpoKdwOaQ5KAm0AEugJmyw5KDWYcnmzZwZXPvoBd4Q3s7nx5bbAtkApzgK0gIupJgWdvaY0NiuwOltvjDpqAXEALoyCgDex1C5YGxwBJw5pALKOmHugAvAEdePb620G4evYkFEIGbPpkEcNwc9skm4ARkAYbdsAjWbl+AHTbY5G9+8lW/HWTOA46DjnEKCDowlBwWjJ8yGQDRocO8GQdtBBC1pT/aCuR2E8rngJ2+8R+wC7yhZAA3wI8eoBdIzI46vPiA4B1AJJv8AkRjRcfnpebIXFgDDkv9CXRruufAunbz54+xOHgZB4dI6wsg6EWHA1YHTqCQrN85BRAd3tyosdvz6HmWPGd4lauPt+We63SqSxeNt7Ly9au+VU6u8km33h5Sar9Rbj+oLp59AFD0pt5hz+8w3QwAigC5w5jDqkO19dlLHM+25836Ahh9ognUO5yiQCPa56eodec5oGNteu4AQ0BR3jPtObCmzVW3PQ6xDok+o3NAtAdpH/CzF3gJYJ4d0Om2r9jLyLAJFJpjwMPh1qfK1ox+KtsD3apo1/rxHHqurBuHZTfV9s8dv91Tz1jZnFzNtfmjK8knE8WrHXbw0XPelWunenrxspFca7D61SGbnPaSbb2Szb/1h15ri34y5Lf97JOJH43XePpKwJh75gG5QKK5CBy2T4pb5juAWL19M5DYfmC/XIDYfsCWfXMBIl627L3tufYUYNAeKy1AxLc+AcI7gAiU9ftK7RX7UGuXj24QFyDi67tkX5Pk+b8vvPA8G17e9LzJe97s/Z4Pz5Tnyfh6FuSBRc+XsucggAgsAmwBRFSyJ/gU1KfAbvJay+azdWJO4/dstAbw7bXGuNgrFgcQyVt3bHl5Za8WA8gC6Z5Z+5Z6cnvm027rSXut5WTuaOu89btUO2zWnrot5yteenftXPHTYWf7Q/anGlVQqZFtnDIZqQFOJ0eTT3YdjUfXxKjLCXX4EpvJ1h7ZbNPZ+q3Dl+JVjtZefcgP9Xj0WkzK5FE8i0U+W2TX37VR++Ql5XTzYSfojscmXW0LCvmbzdqvXLuoOjR/UTy2JHX0pPjZTwe/8UCziZZfGyuTfba2r6/JGxc2C4i1le3WqjbUxU9u6dUY06dLT3qPr3f90i67+ZhPyuqqz//8qC/rk/yOPZnKKBvZRJWv5sn8n3y2So15ADGgR08euKs9PtFbWflS6428pNybbnkHQm9qHZQEFocogA8wc/iSHLxQQQe4kyfjIGezxkf7hAt1YLPZyzucofQEU4FTEtQd2Aq6ApfgavPnh3YltrTHTuCPPe1rI8AD/JTIAUHKDp4OogAZYAhwdHsHMLKBpiOQKgOKKL/ZoQfY9dkZYAMgBYzkAUSACA/g6SYF4FmA2O9B2NVuVHA0LoK/wOlw44CCOuCgDhQOKyXz1hg6JDm8qHNIARCBK+3pj34bF2OGx1egkL9SgA+4U6cP8m711Osf4AgsJk+fDBqoDDyTCVAuj76yNrIHELp9ClTL+7wUMOczUOKg4jDS87rUmneA9ztaByDjZeyMh7Gwtqy3bgyAQreH/QVAtwgLEPdZbp84eZWv9hO+Seo2n042q4u2DzwqqzvlTvmeeZTsluWLF+Xt8/YE1I2sW0X/4w9Y9ALJ235gysEQiHLIdjC19hyEHd48l54fyY1hN4vNa4ARaFTvebL2rccOiV4Eef6tYXNkvrTlMOsAa57sFe1R9gdJub3LHmLu2bDXeIa9eKLvFtBLBjfF+uf3U14uyAMl+ulzW8DYvugw7DBKx37ZeDb+7df2VeOnvrmIWgOtg81ng1z8KF71y9t8Mqsfb+XYSaZYebUOk0t2ZVqv2Y3WnnFIPz0y6kvVn7T6tWXNASme5W76gET7XaAtAAcYluyB6j3/eMqoZx/w8oLBepKAqwAoHSCs/ZVeuvSt84Bon5naV6x9ANE6U5YCjuqsS+sZXxtuBoEw1D4fQLQ+27v5CRABbfy07/NNH+jUD5T/+kGOjrGyV4pdfZ4vZtlHPQf6ZJ8DAvdzUaBVe56zwCFqz/XJpxcoJc+F1HPhJs+679kwj819vCtqjs2HGCwO2j+MWTeI1io9QNJzb28gow9+++iZ01ZrOrprU731WN1LtLV7RdnNFrpldpeX3EvtVZ/P9E7dW4CYAxR6eBroOk7GA1cD0R7CyuTp9iDnBEr2ykY69LY9+XSu2lFfu2i6BkM5P+LjsVPQUs4vmy5+vGQbB+WTV/tovqffhEQbh8oonkRf+xZi44bH19pXLjUm1eVb/rEhJY+SrY/008Eni2bvbJdsNta/tX/Vv+3rXZ5tNu8AYmOUD/ke/xkf6DZm8ne+vJWfL+j6o63q8POhPiS7Psk3D9WTb37WZu1VR46OcoeIeNkw1qXWnENv468u4CefD8tvHaWPSvlB1lr25s1hx6HH5i+o2Jgd1AAvgQSVAmd4gUS8bvUCg8njxwskosCeYCi4CoYFW4c5BzmHPoFVmSx/JMBQkGVXEAH4Ap3ZByBKwCCZbs/0SbDsFtDhVd7BlIyDqTz9gCRQJaiq5wsb9IAqb2PdggA3ABMQBOwAVxLgiAfwAIUAj99jORwL2Gy4QQE4tadtlB/achARDB1KHAwcCIyPw4HA6BCBb/zwHYTkHSDw8ZQdSNjVFp8BRAdyY2HcjAH/gDv+Svwvrx/Am3p9UeczWoCv28RTh7z+Ght1QGPyxogeO/FQ4EFb9PhjnMr3aam15yDh8G4Ne2b2+enZAmwc/B3qG0PrzYEJQHRACyB2QLT25R1EHdyATPbaH5bah7Zcvn1CWZ4+WupZVU5nZau/ottX9fX7Srb6dE7aPoAax8ry7RPy9hx7hPGUHAB9aeDP2Rsffw3V74ckh0hA22HV+Doot5dYbwFFz0B/GbR59vmb58BzJnkGrU37i3XslsV8AfHacaMCJHgGtEHOnmS/aU+St88AEp4DtzJevHh++Av46o+91F6or/pen9W5RQUayQKQXkoYD2Oz4258Gy+2GsOVkd91cJWPd9LsLL/1g1f9tpFs62vl5K9iabKnvdpamv2l9FqX+Mknk/3K+RuNH7UurTNz7rkEgLwsQO2Hvfyx3sxrYNCeCTQqByTtmXjk7CHWD5ueeWsr++rtvQFEa0dikw119lf5Yph9xToEEKVegFZWZ+1J7T9uBvULSNMX+3bgUNvaxPdMeaGB8l/7+us5s7fZt/SlPugPWZSPngugUNwSz8QXMYEOMNjNIF8kwBBALK8MRErAoBdvXppIbg6l3/zmN19eMHuWdq/ZeZWXWh/JmWM3g+ZVbOcf8GfstOl5+vnnn788l/6VhnFRLxbov5/EeN6smas1fe7VdzLfC18/Green3x7GiDajKQGuwdKWb4HEW3zj09m9ck0iE1ajkXpZofz+Hjk48vXMXVXKV3tZZMv8rXFXn2Lj9emSy599mq/ttH6kX5t4cs34EtrP/vq4rGp/XPzv+p/7edXbWpXUm78ya68Nrbv5JOlJ618ZXL4O3bZTn77tf1+lKdDn18BlOzmj7bJ5QN+baWfTvxtc3XJsbP1H5HfdtfPfM/P+oSuHL/yQ944J7O6+OrxSsmnU9m8njzj3BpQJ2/TdSiR1yZ+ABGPPUm+gw65bUdd87c2HHp8GmIjttkKHEBQb/MBsMCXDVneJh5IdBhzECOHqgMQ5YE5VNkbP3ZRB8dAT0HYIVCwFSQDiB3+BFuBlR03l9oKHNZebxQdLgN56AJEvgNFkhs0h1YHUTqCEtAJSEnJAVMSOwKW9gTaQJZDL9AEAEkLEANcwE+flzocS/SAHkCRPQGcT9rlk346CDggdBiRx3OAEfgdJoyjgNmhwTgGtAOP5tTh22E8kAj0BkbNi08CgTNJPwDe/I8P6MmrCyAq6zPZQCV9fLeNqDqAEGhUToc9Mur7vSEZ4+NmCTVuPlM0PubA2rBWgRTPZ+u8td6z0DPixYdbLgcqAMFBjg3j5mDloCk5REoOVX6D48ADFOz+IF+5vcAzHq+8umT50z6Al3/Vp7t1yZx0+6qu8qmLX7qzUT1qrEoba/DsG6Xq2mfsQQATEGU+3Lp5m+82wUHSOAJ21qtx94x5GeGQ2osXn755MdAtsXVKxnPgefSs2yPciDjAA4g+g3Pr4oBrrVvfbmbsSe1B9oPApefGfJO1BhzM3YbqT+PTfDRX+HiNzymXfJQce41Ne2162Uv+LNduayg5FC878Ve++uqiyViP8vFR5V3DlU+51UmPzCl3xzvbSC562q+N+MbVja5n3rPZGkDFK3NrfXl25QFCIMp8e+Z7rtsz8eUDVEBVdgEUdtXbR8Ui+6q8PZZd+658e6s1ZR8uZgGCvdQU58SMqDrpBIieE4BVW2wVB7UDBFr7gJw1r0/k+BJA1AfJPsZ//fGcAIn6KY56jjx/9nrPin6w60UYgGh8A4So9gDDwKGbPHJAoec7YBj1R5u8kLPuW6vm7lzn5jXeytk/gFLP7N4g8s/Z55///OeXF1Re+NlLxHJnAmNifdir2G693VHr7q7ue+Hrh7GTeg7y+6eYGCp1fHnx27TVN+Dky5MrtdGrw2OvzV4ez+BUt7wGrbraU64j2UfxqpPftL6xq0xn9egq869+s4Gnz3jrkzo89fUPT77y9i25bJxU+1L8ymy1+aPsaLe2K9cuihd/x4GO/qlLPjs7L/UjXrLZXhvJ1ubKyrNPZvtWHx9R8nT1uaBXX/DXbj5or3bQ+OhVWytD907uSvctPO3tmGQjP9Vt0kdlepJyc6dMn258NNls4knsnLLVtb4aZ3xzbIPct9baBgQd0OiwSbY5oqMNPtRWdeTw2LAp+32RA5fAKpjZeANIvclzMO+NnbzDF6CEOpQJPoFCZXlvLQVDB7be7AtO6h3StCcJvgKeQ6DAiAq2gmpUHthkdwEhW5I2+MB3wQUwlAA//nYjqH19U+cQCiCSL5HvcIpKgKDDrL4CqoCbQyxQB9ABeEBMt2TAknwpYBRARN2MuTHpT+mzJbEbMNUvhxCHFbTDjvEybgK88cJX7zDT22V8Y4qPCqTaAr4ARAlANC7GwpjqSz7yHdjrdnABHfAHHKpnzw2herL1mUz9DhCSLdFJD7gm200hoLi/UwMU+WuOrAEHKf/v0Hq2jnue0J5Ja7xnAoBxiHF4sp4czlBj44DpMOUQZeyMNfBA3idPnrl9jrUn9cx77nvGVi7eym99Ns56ZX7fpZ7d9JKrjJLZRKZ6+cYm3Xj4xq9YU9k4n6m4g7avoHvj5obR52Bueh0o7TGtU+Nvr/HMWndeljTPvSzxHHge7Tv2iw7A5suNiwOwA7L9wqG6PcJeY59gG6+DNKDQwd5h11cTV2PRWC1tDM95XRm2Gjv7d3t440w2/Wj6rY3oFT8760vy2duyfHFt12l+rOzZXuWVveKtjdq74tV+dWd5bdcmqq/G1VoCTgC4wA/qBY9n2DqwL0j2RnuieZdXZ+492/ZMSZ4uMBVAzK421Ntni03tpWwCmNaxtWTPbf1Z015UAIcAmNhn/Un4qDUvBRCBG2Cs23A2gTmgk23t899LFkCJXACRHwCx/uuHVJ8CiQBi/eGf/ZNffLYfeo48lwFDYFA7ymh5z0u/NQwgukUMHKJu5N0CegZ2rbZed47jWQ/xnWV8wWR87PViuXE0Rl5AuUFEgUhjbF/w3PvM3R5vnbC1a/4q3zq9qvteeHzUH/sxuuP1U0GuwUtI5/FKbc7JN9DR5FAyNvAGEW0zkydjcJIlH69BU+Zo7SnHY4N9NvMzP5bWfrazx2Z66pTZSl4dXn1Yn8iTW7+2zWTRlVv+5tnLP3x59vjKJxt/vrGXTe3LkyvhxV+fyLGRzyuPn/1tFy85lK7xyAbZ/Dn9SB7dvm2/7/Lk6Wmr8a8vtae847TtLJ/cVTsrQ/dO7kr3rTzt8H/bksffhNd48lMy5tKpSw4fTTab2ah/aLLpGV8bJfBXnXl3UMXHSy+AaD3isSG/c7Q+sKOOrM1W3u1KBzfAx4HMTU3gCHgAsAKKDl1Als1ZUgdcyNvQO5ih3gQKRqjA5OAGZNn0BcDe7AqKArCgFUB0IBREvSmUAmba0g4/JCCK7Xzgh+DSraA8f/XDgVM/5CsDfmRKwCNeANk4AG0Osfznl/bwyKkHvNx0uQXr5gzgARQlAAkI6nNJeUDMgRhIBNR8alo7xp+vxs1hxgEBNV4OBA4nHYACheodJtAOLZWNq7ECuoAyn8RqU3sBZ/XGRl/4xGf96WaQXsDX7aH/86iv+EBf/aWjXpkN9W5PyaD6no5yiW0A0bhIfPUJogQ8AA1eAuiLw4sDgedqU8/AUvXWPaDiEy3ry7pyYDM+xtNhyiHLYRL1Jt1NGLDjedtnqPbw2neqR7f+qnzyruT5/yilgyYnn237wCYy6cirSy+avP6W8OTbN+wXJfx0slmZvETGHtVvGH0m6HdLDppuJ9xeOIg75Hl+rcWe2/Ke9V7MWPPmC5gPHDiwm0fJumfL4dFasc/geX66LdIeG35XaD9d3xuLxmrp1m1+ZRov/bYPS/Ir3xxF01fedMXHO22tTnnrcvNbps9O9dGzvcp3sumd9OqZuOOt7rZXmyh/jesCRIBH8twCd0CR+Q0oBhCtF/Nt/pt368X+aS9tHbEToPLSwdpiQ1yyrsQmlB5QJlXXXmvdAWD2FvHBCzkxyz6D156DJyYq828Bon5owx4lPmpXO3wFEIE3z42+aLeY0NrWB6DPmGx/PGf6pD229QWQ1jZ79kVA0DlA6sYw0Gg/BMI8u74KABADh/KV/Z7X10i75ne9nnPcPLcO6AGZAHJxW3w3r/Zj9W4o9aWXQObTFwueZeuEzdbbHdXeXd33wuejsdNn/drn9hIgErwaUBu2zZiBBjpaZ5U1QpYdsspt/MrJaqPN/Wxvnd6JkGeDnpQeWlJfu3i1h8en/Mp3/uGh2VDWBzxy2UCzg5LPzsqcctmInrJbZrM2Gh9lvsSvD/lQfTL1A8Wrf8nj42WfTO02tqdsc5rt2lq5s71n+rt9l1/f2GYj32oLb/nbTj6gp+3KydTv+J9F8x9d35U3qdPH7bd5ksjln3z8uzFZu/LNF0rXfAYGzXl8B61AI9tklck6iCR3BRD5l2/st5YEXW8GBUMbLnAI9LhVA4j65BE/gAiAAX8ObXjdJgYi0QCczR3oFDBRZQdBbwgFPkFK8Ntg25tTARcwFHQlOtkIlLIlORBqM1/yl38CjboAoToJACx1KMXXb8CpOhQPEBT0BW1+kJGMF7AF0ABHbtC6JQOGfDYXIAS8gB8Aqc8pAUu/CXRDxh5gaPz5qx1j4wDgUOJgYMzkBXvJIUFZoAwkdqhx2MA3luwBYHzhh7b0u34C0cZP+z57JctPIA/Y0ydl/QMAf/WrX32hgF18ebJuF/GAP1SfGxN2jZM6Y2McklNWb0yA5/7CpRtcc+MNvMOB20NruGdsnyk8qeeq/QigBAqs9daTQ5YxdTDr0yyfov7hD3/4Amp6vtsblvbMx1OurZNX+RlaX+pHfaxc/dLqsl95afLL27zxukrtZ+0Z0caXjUe2ydGx79ivHCDtOw58DpQOnQ6o1rj16vl3qAbuesHkuXOgtq6tZwCvvcPz2Dq3lwADXuI4iDsM43VYdsjuMO1Wk0/8r9+NR/1Z+qguuey0j7Mvv2Nkjsg3V+ku72otJZ8fldPb9Vg+O9tmvqSf7FU53866k189etpb3iO9q7p4fC5WdSNmH+hG2bMrtSYCiKi1InnOrQ3rwX6JB3i0NlAJQGTX3mrvDRzKS9aahF+yZotX9ijxaMGhOBZQVG89K/PD1woAWX+hFI89L8Ksd2W+A3mAGgDHd/X8Udea5j/fJeMjAdJ0JWNkTIyDfmqTvSiQCDAChn1yqk155wTPqpvCQCIqAYu+EPBbZDd8noPmLmodlEd3zZTH90fy+Cgeid/OGfqqDb8DBiDVi/v2B321l+yztmuu9fhLpMajPWWf26cBImUD00bXQEcbFOVkC6zKbdwaT5ZT+OqvJpJsgTMd9skWTNJDJTrsRfHSlVfXRprv8fKDHJl8I5cNNL9QstlZmVMuG9FTdstk2K0P6Kb6Hm9l6zte6ap/6uojWt/Z1G9JPhsrG2/bz2d1bJWe6e/2XT4b2tRGts/2lr/tpI+etisnU7/jfxbVXuPJ10epftY/PhqL7Y+6+KddclcpOZQ9zzLQJ8lnD/ALIOJZC68FiPS8afO7KpuqzV3AFNCABUDITU2fVMoDQOoCfjZum3M3dfhSG7qDPEBmY+820dt8iR4qOArAArTNXsAN1Di0C7y9ke2tbDeRQGY+sOfmCwBdsBoo5Fd5AAkY4p8kj6d++UBxN6jqGxd5fvMVmAbijA+gBVABiN2iBf7cGOJLfkPndg7wCTwlB7CRATS17TYRUDNWDgvmyJgYM4cgh2Tj5nAgX3KYIBdQJE+G3/zUHhCmPfbNob4Dv8akeeQDcEY20MdnIE8f3Ry6QeymkEyfo5YnD4wCf8YBpQ8s0ucLMIgmpywZI+MFOBtn/pl3Y+9Ntk8DPUvW8/lM9Zyq69nyXHqW3GB5aw44eOGAGjPrEDB0GHLQcRhll569Bz1Te1L8K7krXvJ3tP7Uj/pQufql1WVTXbxo8pVParyukj1Jst+UR9PP7tnmaYt8sursZ0C7GwG/fzbuDqLAokOtQ7C5Qa1j+da9Ay6eAzIw6ABpzTsAm1/PC1nz6iCMB1j4nM4hGlC0FvQjP+vP+pm/j+qSqf/ssWu9SY1VcuZIfudq6/BbNyuXfL5UTqb1qFw+O2STQ8vX1sqlm/2l1Z02rmSueI/0ruri6bNn0s2zueuWrxc75h1QMN/2O2tDsg6sH8masXei7Z3K9NjrRlKe3daX/dQ6s76KU2KVNadOskfbS7zEEKfsLfKAISrZgyUAkYw8m90MBhCtW7alXojo0wJE/dSettXphzEI5KLAYWW6jVtjpexTTc+b3z8Chn1eGigMGNpzJePvzAAolpQ9u16+eXG3n3o2f6j1cJZ3jZQHAs2Bs4PYK657WeT51Q5/3TCqN458p7PnY7Zaq79kqh/W/u5ReP/rN4gYCchLDTS+TagbhOoNinyDI5+sgZTfTYwT6ci3cWZvKV02yC2fT9nFX3vx0fTWNzx1u5BWJ3680wZbeG3GtV8bUfyVi/8Mra+N/dJsav/k81kiUz/Q+oKubWVz2hiTpdsDkHw2ms9sbzv6xXY21KX/TJ9XprGjz97aru1tK5lsKNPlQ7yTJvNWH097L5XzN//v5Ot7Y5ufrbfV43v9pLeJ3lXKD3rmHojzWZbnumex59x84yUXkORbfHX5Vt9Qut7weQvnzaHgAhzahAEGB3GAMODjcK4MPABlEhABlMkDV8o2cqCQHbI27+RRfGAEaAR6gD6B2ptPAVGgFIQFRBRIDCAKsr2V9cYQUOgWkx/KbG4b2tRWPqJ8DBCWLwAFkJSBZGPRDZv+yLPPF0FZe0Bc4xNADPgBQQAOIOb3id0Q0gG8ACIJAOsvOMrTARLZM+7a1HeHBWNmbBxujFeH5Q5DDtAOMPxTh3ZA8saar9oAyNxW6iuAbQ4BQmOjPWMFNJIH1NwgAn0okIe6RXRLCCDKA40AoptBY6CcvH7qY30GAMmhxok/gURAkiyw7LNSY8AXPgECDnFufqxt69ma32eycrRnrefX//bzJtqYWV/G1Vg5SDn8+C0uwOLFyz63nu/K+6zjVa5+6erhrz9Xcurj3/UvG3d09ZNpPB7R3bfIVTbWpXhotmpj6eqvHN8aE3z7lDmxJxl3n7u7hejfZziwurlws+Eg6KBrDQQg7Rfm0WFZ3jw6QHYYBgyBQskBkw0HZ4dxL8mu+rH+6tNZbnzRq3o2i9Xt1Wzs+MivnfLxd03FW5nlld9xJbs2lJPLTjS59Ff3ru7OVjafpezc2aouCgQAI17kWAfmEVAKJAJ64ok9z/Mtti04JAtIofj2UfkAovVh/Vhb7LBhTYlF9lX7q30XLwCnTlIGEoE+8RQVK3q5aQ8PHLpZBCDx7Ofatb6BNe1rN7va0q4+6XOffOpzv1Mkr34BYuAwMKiNkv5phz3Pg+R56OYQOJQ8d1LA0P4IMCr3by7Mh89L/TEvf6DGXxL18u7Z9b7rpHm2H+hnL63FX/HeGOuXeVPnjOHZ5w9Q2jPn+WNr1+4vNW989EWf2qv05X8BxARs0g1og0mpg2MDQ4aRaPlkDaQ8e3QlE5qcvHq09paqY+Osz0/1tY2XPe2tXe2dbdZOttLZ/uLVdjZQvLu65NhfufivoWzkTzSb2o+H4utzfuGlH7/xWr45aYyz0wPAZrK1y8balq9PK5s/eNU/S9dO9uPVdmXtJJN9ZX6qi3fSlXmLj6e9l8r5m/938uT4Xb/Iyzevq5ccSm8TvauUH8bH3AcQzxtDgFHquSUHILZW+FNdvtU3/pB1CPaGThBy82YDBhAAI4dx4MjBHEAAFIGnwBcwWB6l2w1cdcqAm7JUPXkgEqATTAVhAVrQPQGiegFQgBVYBdT9TBX4k7TTbxGACGWBQx2qPe1LfAWKSgARHr98BskfAAAgAElEQVT0Eb/bNFTf8egCiOzzxWFUO0BcQNrNoN/KBXoAHMCwPwRjfAE/N7NkASGfUaJAGFAEfAFw7ACUwCQ9IE5AlARE8wb8OVwAN6V9u+3QoN6ByOGBLl/5pw2+C7rezBor7TQu+itvHfAfsAskdgvYLSJQCCACkG4F+3TUTSEdFPirXW0Dheyg+o8XWDYmkjHQf77wz5tihyIHEgd7z8s+Zz1Ty5OPH/VsuDkHILyg6GAFVACegIpnKnlUW55vtHzP+5a3/iofL5uV0eyfdfUnf676VF00u5XR7Dyi7c3JKEv2EalyNLltp7w6cskszZ9s28+Mud97Olz6o1l9ggowmi8HT5/9AvduLhxcgT9rwoHRM2APsafgO/Q6EPt8D6Cw3zlcKjs0A54OovnCv/X9UbnxRa/065c9uXFbe7Wzdsqrk9/1FW9llrf5xvm0obxy2VraGlzd/DjrXrK1dh/l2bmzVV3Uc2/+gRnzaD7NtzVQUvZcA4eo/S9QqC755OgBS9YHwLQA0ZoKIFpbJ0BcYLg3iPZUN4ZeaAUQgUKAUByTKtvHATYA0R4UANKu/VvStv6QA5yAN6BWm+JB9fqCv0AxgEhXHyV57ch7NiTPSwARCNQG4FUCCAHEwKOyvVjyyambPQDR77w9x8+u910bzbP9oH9jYe8vLnspC3Qbu75EMkfada7ZfYqtXbu/1Lzx0Zee6/r1709MG7Q6r5wSajPqQLiTYkCSbRLYMPhtWjYwuh0uG0R62YoXZUtdOtmOzx8pfrbiZzff2E1XXWX1dOp3evGU6a1f1a3t6qN0kqu96p6l9W0pW6ev9T2+dvN5+7d9Ua9ccJFf2XPcq2Nbnn60/iiXyK0fyTxDs33lb22i6vNn7arDV7/8zdf/RzIr/95846LdR7bWrx2H+pN+ddnNZnz9khqn8lvvmbThuUEEEGvDOvL84qGSg5Wkjs1k2JDPvjp2/P5HMBLAbLgAFDAEAAEJ8kATcAAgBhyAI4ArwIeSA7IkegEudcAHmpx6h31lQA+YEbwEcXlJMBQwJSBMKiAIqoAgXbeIAgeQJgGcaLw+Ow0oapdvgCCqbwuG1OOpAxRL+q6PEh7fARVBX/+APeNmnAApgBCwkdx+AXmAmHq25ekAPm4WAUW3iWTdHHbDBlyyF0ikqz3z1W9XgGeHgw4QDhTGzVtWeYHTgcbhyOGC3wFEYNQLAONoHRhXbdRPYyFvXOgAsAAdEBhAlAcGgUJgERBUBgr1Izm0G0IgUdvdEgKI+hpgxFfu01IvLMylPgO8QEG/NfG87LOk3DPUs3dF6Xjb7FDT7348Dz6PcgDd/ZV+dj3H5Zf2fG/9yVs7qyu/eluXjfqgrjy6fT/tr1z59oH0lq7M8u0Xkn2kfOWVO/Ps3fHob132tNE5BrXH9f8Wo8C7f0vh01CfsnXL6GDtgOtw7JDsABx47HbIjZE6h2IvpRxw7Zs7ro3/6X/jE00u3fpTvfL2Sz6b6KlfeddC818baLzaSS+baOObbDLZSbe20l05+dVP9pR5tlybya/tR3XJJ2P+ARFfvphfYM6cSgCfeZUChPjK1ePTkQJO8gGnbiWtH/bsoe2p4pP9FG2vRXuRKVYBhOKV/QoYtEcr22OBGnvwJrxuxfQJQAsgasueFyiV57M9C2gjxzf2US+69C8AXP+i5AOGqKTfxvEKIAKiAGEA0UsZeXswALkA0Q2i/dTz6PeDzi7N2dLm846S7dnxjPPL2Il94rUziFglFRf0Ayht327910Zr7bPoZ7eT/cZRWV9+qsMNmg00HiF81IDYUKszwNVlNBtkFiBmM90GMXk0XlSb2khHudTk8ml5+NWh+UWGXeUmVhk/Hh+ltVE5/XSSpbt1+Z6ctrKxdc/m2T4T/2p/+xjfeDUu2tn+kclfNJ18XFl26h/Z6tiOH60/yiVy60cyz9Dau/K3NlH1+bN21eGrX/7m6z/Z5X9WXjuSdh+1kV/1nU79jEe/MTptxq//q59sPM+zQ5HkeU3HelA+AWIgkn4ybOz6qc7GKyjaYIFDoMrGCxQ4kLcRo8ABfjd/ZOWBB5QM4EcGBaICgurIScCHlG1BsoAHvAi0pQJyn88AY715FRi8nQUSgT+AST/6xBQPUMQPMPI5AAjg8aN+8kc/1PO7Ov0ADtGAUrJu4vhDD/ADEIG+PgsFAgE7CV8CxtgBDCXjSh4/nnK3Z4FHPHbI843/+gXYOVw4iBgnhwxg0SGlG8beeAPgxpo8X4E07eivftBhRxDmo37zS30vD/hABwgE+HxCGkB0e9hvDQOQACG5AG83iN0YstWtKTAIGJIHDoFrwJkf5sVasTZ8fuV3ap6JnhPPnaTs+SopP0qeIf++wqeM/vqdG3XAA/+0Ublnu3J094w73vqX/MqWX5pc/VBXHt2+r/1TLp3GKb2ldzL2Hck+0h5UefXP/JV/8bKTjnJJO6V4UfLq7HUSkO/P6TuQNo8OtA7Z1grQ7/AIIDocO0ADCg7MDtEOs813/W/88zUfq48m11ifcpV33LKJnvqVd401/7WBxjv9yGZjhCab7eykW1uVs5H86idb3WtpbaS3th/VJZ+MFzg+ZQSmgAfzKpb1YiCQaI7VSeokdQDU8gEkt8x9jiyv3rqxVhYg9iJuX2bal+y9vawTqwA2e5YXmt0eAjnK9ll1qDiCZ//lnz5J2hYTpW5C7eUSn6xr65ycWMk2H/Y3lkCx/hqHBYj6FiDuc9MFiNrvhtJNYbeG2gMQ0ZIyYIh2kwi8e4Hn+WzOljafd5Rsz44vCdwM8t+YivmS8SvpPz+tC3qrXxuttc+i2tTWZ9mvH9Ha+TdAVNGDb8ORTxi1ge5hsAHewUqfXLJtvGh2a5zd9OXjR7OHkitlM352Tn7y7JHJHrnaQ5UBIv7lD9kTbLGjPlm6m/Ibb9uiU92zdO1unq/8zFd17C9fHm/9aOzx+HBVt3ZeAohkG3/5Ldd3tPae7ff6tvrZj5f/+hqvNsjGj7eU7sq8xce1t/krW/l6+rl65esnire6eNlHlZNLP/n6r16++U+HLw4uAUTPK55EVlm91GFJnq1sJrO2ta/sbZvgAWQAXCiABQwACCigBQA5pAdMgEggwqGdXGALkACkgC5UwqOLB2ygQKQ6Nnym6bOwgrAAZ7Pvdxd9rhPwESAEU3/RE0CUgEB+S/qBAk8LEPUjnwO6gUCAr77pq3q8/Eb5q7/q9TnAIsDTDRwCcPqJ6isaMJRnh22AMj77O3b0A5aBTbLyQCQbfOSDPgWOjYtDgqCJAoJAYoDbwdhBx5hrE0gDyswnOWOtztjykf/6RTZwLc8P4BLoc0vo1hA4dGvYDWFAUZlcQDFQqm3gEBAEEKUAojo3qYFD/pk//jnM+OSoP36wz1jPDV4Jr3w0OdSz5PlyI+Fw4ZPG3nr3bKfX87u0OnT56d7x0ktu9auLZmP93n7Fb2+4qksGJXeW42nzqk69fWX3rHjpZnvLp72VSW7p5retxoJ+ebKSOGj/M48Ok+bRyy8vEfxlVJ+jOrgCjP3+0Dpy4ET3d6zrb+3kM7rtV790ZfIPrS/yyWRr10C2mvOl1aHxs7V18tqxx6tPdmXSu/Jh66pf3c3f1V+1SY8839ZG+W03Hjvlq6fvN4g+MXVj3JwCSgFBcyumAH5uAwOAQBG+JE8HKLMOACSfq+KRL6kXo8QlcQhADBwCa/L4YpY9yl4qtReLEV7A2Vsl+3OgEAV2yNDhVwBR+8AeMKs/qLa0r0zOTR454JJt7QcoA4rdnLJNLyBdv/W51A1i4BB1UxgwBAJLQGPg8AogevHm/GH+7tbJHT8d9Wz4x/ee4cakT8mNhzkwZ57zvgRY/dbiZ9Oe7c9u57T/b4CowoB58Dvw9fCgNiGDWR2H8XZzwrOhOkgmu/Xlc6KBvus8/raX3LbbIkDxk882vvbqA//IKZ98uuSl+rKy5OOTZWPT9itfTv1kXqJrt/z2MV/VnXxtbj/ISnwnr21UeevWjnFKfttY2/JkzpRN9mrvpf5ufb6d7deO+mTyYdupH+TXbnmyK7O6ybyVXtnCW98f2eYXWZRcuspS9tF4ay/5xoWMfPOfDl4HHxtf861tsp7ftwJEtvyWR5DobSfwBVQACEAHwCjvcB4oAgYd2KXlAUlADuASCEQBCqCm2zRAJxDlxk9gE8gAVRt9gXapoKfs7axPdwChbg/RgC0q9dkJgAgs6guAA0wBeMAPcMVnYIvfkr6pl9c3/quPqiNTv7XNvnp90keAir5+a4d+t3CoNumrJ0uXfHx19BpH9RJ5bUiVyeQL35oztHExVh1YjK/DhYOLNoAzn8IaJ/NgfK0FOo1Pfho7bUn8dbPptg8QBBL7vNRvCIFBN4yAofKm/uhM4NAtIT9KgCJe4Nk6M6cOUA46Pl9yWLD2e157XqKerxKefM+pfHIoG54z9jwTPYMrl619hstXh8aLPuKlR3bzWz7567d8svF3PNKtbim5sxyP3lVd47RtkHupfNpbndo8aTLtj+rrT7LZrZyOsnk0n/bO/aM3/hiXg6yDpk/jfIqK+oM42mIju+Urbzv5ctLmIz6dq8R2ieypFw9/U3a3fu1svXb1aWW3Pj00meq3rvrqTnpXn99X8nw7+crbbvU7NtXTBxDtBX6DaB735g+I6PYPP/AT+FuQBFgoA4jZCSDiAZfKYpQXbUBgN4j2U599KotRvdS0j9pPe0lnPwUKAThAESiU8NqnUbFNHPQiA/jTjz4V5YM6gIgf4jYZ6zeAqD3tegnYjSOwmA369R1lQ/+AQsn4AMnGNIDYH4YCRD03AcGl5kHdfmrqdtdz5VlsbpvTpXfrJ52eHy9/vPRxkwiU8qefBZg3PF8RtOa3jdbiZ9P2kM9u57T/5TeIBlKFjnOkQNZDg3ZoROOTLfDJS9042ESz04aC0m2AsxP/dC77TeRJs0VPnfbybxdB+eyheNtn/Yiv7pGsNla2ftCrLfbW5tm3l8rZqY/6p836WD/ZIbP9J5dP2w8y62N1bKmjE8/8nXZqO9tnm+TJNPfkXurnWV+/2ZK0cab6gJ8MXrbk1d21v22Qy176b6XZRbMRrz7wqfaiy5PP9+orJ8d2ctUli988JL+y+WGeAEOpm8GtM4cBxOQcilorzTMZ6zw/tEXXm3OBZwMfMNGbzt56Cl5ABJAQOASUgAjARAJwABYp0IUCGG7D3AhJ/RVPQAf4FGQFLod/wba3tAJuN4nA4QJEIFaApc83b2ADRwsS+UwGD0CU3Irmd2CHz0BPfQGe9AdPnT7oS+CYvsQ+HuDnRhAQDgwCcWTYYkeeLdQY4pHB0xY57bPHRwkfj3z+BA6j9PmGpouaK/0Flh1EzKWDi+RFgDrzAogZH/x+N+NAQz+ftcUmH2pDX82lG0GfhLpFlLoxxJP6lDQaMAQwAUHUby/dHsbjV23x33w7fDkQeSttrfccWMtn2uesvOex/JU8nvr2hJU/8ytz5tfGXT6d/InGj8Zfys+eY3Lqzv7Ul+rOsUr/1Lvj12b7eHrZP9u7KqeDnu1UXipfyl66yVXmR2ORT6jEZ3udW+H+2I1P3+x9DrFuGN1Gs3W2U3ltLg9/2918Otldqm7T6snfpVPnkV7trc7pu7p4tZl8+tH4aLK1H72TOeXN3ymrnC9bd+bJ0HdLDJT4hBigAWwAOiAH6JEPHHYrhuIDRt2iAZLAEh23kXTExPTp4IlPwJmYFDAExOTFz2JUeUCt/RRwK5bay7ox9NJL3ktGe7CXc9rRJ3sdnwJ3/HED2A2imBlAVKdd+7o2yQC0/HPTxga7CxAbgwWIjRfABaT6ZBNQlACyXq4AgvJRALFbRXMi+R23F3nOIK2P6M7pozlv7aHsAImeYcDTM+y3x34WIPV7x2zvmvsaeT7aa9Cv0d628e+/YoppADpcnhtlB0K0wSUTEMKXToBY59SdD+/a0fY6Jk+nwyfdM+2AqcuH7KL4lesbWnv1ecHcyaOPh9KV2MWLX7k2BQ5p2zr796ic3dN3fcwHdWzUZv1Xn15juD6vvH6TaZzI8ds84l/JZhvNPkqXvdV91MerOv3mC3vZZDf/tdm4k4uPl71skI23VL26+py9lXlL/qpd7dTW2d6VH8mi+ZVePL4lp05KFr+xS37bIds8AXwL8LYOv+TQ7BCE9jxqo3XSs5Mv9GywgoJAIqj4fVpAzIG8WyWBRzATyNwmAhcABBADvAAxASHAJzCDAhc+SQQmSv7oCiAFiAhkAh+q/YIwPwS9Ai7ACLwKooJswTWAWJAFCAXdAi85YJLfAB3fgRwpAAdg8VVZX1D9CCgGEANr6kuAWbds/Q5RnyUy2kmPPePFDzxtSvjAanJ8dbtKn7/ALzt0A7X0tKsdVMoW3yX20jdOxsJBxXwap+TUGVsHGS8HyGnfHLPBP0lfsynvBhSoA/rcFvZZqbwUQFTfzaEbQmVrIHDoU1J560SyNvgNHPLX3DvQOQg4JLSGPSOenzPtc1a+5yu6Oitz5ttj4le+o+Squ8tvfXZX9q6eDL/1H013+1J+6xqv6tKvHD3l8LfN9vHkt43Np4d31dbJq7y0/LYlj7918tt29VE+S/ZCe6k90hryKbHfmrqJshdetbP92DbKo+Zqy+Wzt7S6R7S5v6KrV328ytH4Sx/1504v/9dOsku3Xn7rNq/u9EP9Ff+0mYy5BeoBEUAGQATkgJ29LcTrd3XJiHdAYTeMwCCwRI8tFOBC6QNrKBDpBaZ4JEaJmcXNfanpNpFMt4jiFdBW3BLzFiDah+3v4pd92c0fgOb3hXxVlvgpTgKk2scDaIE3coCgNuzh/HFzyD8xFUAMaHaDaD81Bjtm7Ej6ywc3dJJxARABwpKx7/PSbhADh6ifAQBznr3mN3o1r1e81l70fIatAc+vP7bnr6VqKzu75j4rX1to+438Z7V3Z/cnja8zbXj4DZ68AQxMJK8ez0Gx+g6Nytlem+mi2UdPB9XTK7FVikcmPTbiyyeL1o76+LWJ5nuy7Mrj14/0srFtJ1+7ZIxDB+eVzd9naHbZY6vxz8/tA5n8zcftA560Ptbv+I1FwEB7ySeL4vFNoru+7fyTe6afK8MmPXa1hZb0p3bzS1387FR3135tqJenF83GWygbzU02tZE/1ZErVZcvd+V08ys5/OrwJON2zlO+kVVnznpujWH21Jl/B57SFUCkkw20NvHZ9dbN7zf6nl8wAQwdyAU6SbBRFnzcRAloDu4CGhDhIA+4ADABHRT4AHAAGMCpT0z73BTAEMwKXtqW+mRHuwItH/gUOKTTJzuBv0Ai3+T5qU4gBibJ81kg5m83dIE8vgJXygAQGhjC14fAV30F1KojKw8wuRkFcIBOtrrJS0+ZL0Cgdhoz4yfxzbjyVR71dhmoDLRlSxsLEPUDT/sBRj6wY77YMCbG0Bgpq5N3iDFWge+dXzbY1k/91ge+6rO5BfYAvz4vdYtYHvUpqhQ4RL0sAArdKlsbgKG+SNrQZ36Ze2vE72AcODwDnq+rZ6pna5/rR89wdeipUxktn1zl6pauzEv8s/3sZmPry7cH1Nfo7i/JojtOynf68ddOtk+andpRX36p/mz7V3bIr4xycmsr/speyVX/iLYvAov2T7KnrXinD2d55ywf0drPLrq6W958a4Zs+Wj6yS+/fDTZpellG42X3klX5iXZU/euvO2XJ5t9vLtExtj6rSlgAkgt+AvgiGsSsBPgQQFGn2RKZIFB4Au/v4ALHNLtJk0eiCw+iknA194eepla3AwgKgN9kv3VfiYWeWEpPikHEO3zXs75nbj2AD8+KYvPwKEkPmrXC1X1+q9f9sgAoperfKUnAZPq6etH4NgY6D+QGCjW9wXHbimNS//Swm8RFyQCg34L2i2im0V5vwd0y2uuzG3zjDbPuz7u5vvk91yy4TzTGb521uZn5vm1vnQ++8w272z/1IA2WJzJIXUSZ/EMGpositcBES3RSS795anLvvzpYPWrK185P9IjX30+K8urq7421dFVzv9TfvssX6JTu9HsprM2tZ3caymfGuNsaqs+saecb1F6knK0fGV2JWX22FH2YPRw4KnPh5U/dfiXnrbovra/5NnNR7TEXv3Or+rwa6u6u/azsTrpvpfmY/1QPtO2r04f0ks2meqTyb/k6n9ltDUgnx1UmXxz2Rylq84cAoRSABGtTDd5+tmi1/pEfQJi8w+YdXsnsAFoyg7oAk4g0Y2OIFegA3YAF2ADcAE4AB+HfHmgohsu4ClQQ0bQLADuW1lBMF8CiIKfQKt9gbUk2AKFUQBnQSR5PDJAD3DDLwnwkYC0gFq+A0T6AwQFjOIFhqur34AZwISSJWdcpIAaYOhQwBf1xknd+kWeXDeJDg/GGWhC6QK6AXFtScrGF1A15nj6wz+2tMOW8TB/jYl8B5jmt/bMrbGqLX2uL4FE/fVZqM9E3RT2B2jkfYKKBg7dHgKG3Sa7PTRmgCG7fNU3ByiHLp9FeYPtk0Dru2el9X1S9ftcr3zPZ89ZdT2v8dnMxtap33L5t9LaP+0u/8yf/a1c35RXB1+Kl/xrafrRUz/+UuNCbn1bvWRXJt5J06s/lclpJxo/uaXVofj2xXN/rV0y5R/R2k6mNmq3cpTc5iunj65N+VIy6Z/8ymiya49e/GTire7mk0dfkl29Z/LZTrbyI8oHY+u3pT4RBqQCiIBNn0wCdwBUoHDze1NGB1BS77bQXkNXXmyU2HDzJk6KhWLixiix0V6FL26i8cQie2ovWItb9jf77gJE+7I2AESATLtuAgOEAF63lviAHgDHV3VuLbWnbf6RkYBJn5iSCRwChFJgGUg2FsbBGDZextYYAKKSF3UAIqDYjSGA6K+WdqOo7NNtt/Tmqvk0z/JX6yiZZylb7FzZaj19JtWuvaPnvDPXZ7Z5Z/sng6aywcupBgiNx2kpY3TUxdeR3RiTywZaO+iWk41WX9tkS/HIJI8qqyOXzLaBRya5dPJ/69Wtnewls+1mJ/m1V/un/LNl7bG3Y7v9ltdGbUbzVzkb5cmvr/mYndpC1058dvIhnQUH6al7tp+nHF1to5vIabt+J5M/6k/50/bKnnXvLa/tfETL861yNN7p99bXT/7FR+lUl76ytHLpkWmNyK8MvtvDwGA3yd0oouY2vWy1LloDym5kBBhvGQGxbuwEmD7x7M2owIfvJg+Y6EZPwBPsAhvADbAjASUAEKACZAEvAQ317AROtQ0UCmyCIKrNEyAKqgXX2hVkJb4IxOwGDMlLACRw1I0nICIBJXyUgB/+SQEr/MooUERHPlAGsOk3UBY4Y4t9fImOPssbK/7WPpvq8q08YJYOcEhPn+uLOn6yHdjULj8ArsCcdgJz8tpuXNg0VsA3nvFTdtMoGTPzSK8+17fs4gOJboeBP78tBABRwFACHvtDNG4cyXphIFkb+qC/xgco9TbdocahxB8X8VdGPS+eEWu6dD5X7Q37zCQb7ZlEk99nj9zyq1v5zZ+yz5bZKKVT+Y7yTV19uaKre+4zz+hnc+2c+WSi+bRy+qT+nKPVSf70M340neQqq9dONH5y0fgnPe1XPim9k6dc29WR2zbxz3I+rE55NJvk5Esrk5y67CWHrmxlcvFP3upuPnn01F+5t+Szvbrxrmj9RH1S6A+WAFJ9BhpADNygAR6gUD4KfEnAGJBEl51uzOw7wCKARM+LKkCtF6by+wIVP2CIdosoFgF+9tTikDhlD7eX22PFD/userGPX/oFqAJ44qA4yQf1YqL23Qry02egPhklZ98Up9XTEdu9hA0gAoJSN4cAYwkwND6o8ZA3PsbA2ADj0vnvLQKIAKMbRGX/LugKIDaH5rd5v5rreMnc0Z9//vlfpTuZz+B7pjurb3779RntXtn8D4C4gyzPqXhtRhlqoM/69JJDk91Olo+e8g1O9tZGvNWRz5el6aWjLJ+uvLaWV126J61+aXazpbz1b8nnW2OBrt1tU12J3urGTz89MvKlO530Axfk9Sf5XdBks/uWPq/d7OTf2sPb+uqSzcf4X5vmR+1WvvPrqi90yau7qz/rkqvdaO2v/NYBdm4LAcFugoE+qVvlAGJ6bJlv8x9QRP3VLwFGECmoCSwCTMAQcJAX8LpJ7C0q2s2ewCTwdcsFhLiFAnoCVAExgAIQYFuQLdDyQfADDvkh4NWudqQAqWCqDWkDbAA2gCgQS4DQ3nQGyvgGZEkAH/AjqZfw+R0QIy/hAbxAEp/4oAycBYQDPI0BQOcgQJ4/dMmgAcFA4YI/efb1Q78dLIwznjoAznjyl2/87/Zw+4nHb/Js8UNqrMyht9BoQLSxZZ+f9Nk3HmzjadOcAnr9jtCtoDwwCCz2B4qU/WGcfGGPHWOkLwFhc29tehNtnVrvPROt5/a7fWZa88tLL97SU766+NGTr1zdZ9Dau6P1KXolVx1a/Zl/JLP9Sj/6SC8Z+uSKNbWdbnLozuVVfbzo6mpHufaSQbMbb33By071y1MXf/XSWdpYka/N6itnO1r9HSWX3UeU3CObdLWx9pTjP7J959sjndfUrf38uevL8v2O1Isjf8UTkAOqAJoSUIcXaETLqwN81ANhACI9duw5EiDk5kw9PWBMbLIviXuBtOJmMcz+WX2/Q7S/ts/a9+Xtv2KXcntsAFF73YwCd+yJiT4VRZXFaHGbz8Ak0KfODaJ4zT+xEw/I7BNTcvobQAQspRM4Gg9+NEZAorHm194i+pwUIESBw/3E1G8DnTN2jpvD1oi6eMltXfmTruzXBoja7ozNd8kz3vn69PWzy/8BEBucpQ1yDufUKVNn8JM56daVj64s3iN76u/0qsvGlje/7dXH5d3l2biqyzZbV/Vv4bHJXmOxftbeyiRbXeWl6viSzObjoatTvoC0Nqpbmp239JkOW1dtnfbWj+queNV9TXqOQdXR0GsAACAASURBVOX8O315VG887uqXX/60rawuesop23AdlrsJXNAXSCTDl+zTa67a2Mj4gbe3j95KbqATfAQ3YEvAkRcY8QUneQFIUpdst1AFQwFPIATMAIBuFAEKQREQ0a4UKC24sr11AdEAErsF1gASUMPfwKqyAByQBM76ZBIooYfyRwJaAB0pPgATOIyH4gGC7PFNG/Td3PVJKvCkHvChYwz47I2yMVIOGC3QS6e2A5ra0G998uZZWZ8AcYkN9gJt9KT6GfjVV3psGc/G1Lh5443y0fhpJ/sB/kAiypa+ScpuEiVjg7ohdFsILAKNbliNEz/51RjIS9q1BrzVBg4dMvqdWHtNa1l5n7lzzbfukzmfK/X7jCiX4kdP/uom85G09h5R/SpdyVVX/8mc+Ucy25/T/iO9ZOmTa55qO93k0GTinbLpRJNDtROt/o7Wjvq1sfJX/Du9ZBur7JCvLl5tRqu/o+Sy+4hm/85O47P2yMZ/ZPuRzUd6z9at/fx5Znx8QWN/8MdTgKS9HQRulAN3gI4UPxpI7JNKdgAgMbGbSTJ0faYpJgUQga9eYvaS074FnEnFNLGxeGRvs+cGEO2n9nJ7saSeTf4BqfzXLlvacCOIFuPE7WRRZfu3NukEFBcg2lcDh2h/rAZolA8sGxPgMIAILAOIUgDRp6bAoeTz0kBif6TGXxs1Tzuf5Vsf5j9ea2Hryp/0lD3rP7Os7c5RfPesS8sj85k+rO2ftnCXX4fOwavcRETvbF3x1/7W47O3vNfm72y/1s63lG8c0PoT7yW/0jkpvXh3NqpHV/5qTpK5s/VavjZ6OD7a9mt9+R7kP2IMThtblrcJuSkE8Br7NqYFj1fzv/NFx2d7AqK3jIG+AosgI9h0gxgfkEtWkCRXSl4AAy67zRMQJcEQkABkgBtvVgUx+mjyAq2kLUk9EMZuwMVNk6AawACq2ARqAjbAjYCM341bOgEnYIpPgA4AhQbM5IHFbsuUyfNfHhDUBl+1Q98N4t6w8YuO5BaOHwEwdUARfoDJoYG/ygEvuuTIA5jqtRd4U5aqz54yX1H26pf+6D+dwCF7/DLG5kVenfFuHM2POvbYKBkL9tgHDI0LEBhgBgqBRXxjo18ditgq8cEhzNtshw8vMIBDa3XXrnzJM3GXVubcH9JZ/vI2vzLvybP5Gn3y+nDqZKd6MvLxydf3aPUnrR6tnZVZ3somgydPLl466J1OenSSyU624i+tjaXb3vI3nw17pvzWyVcfrb5yele6ZPPh1Fv5bCUTTbd+Zy+69eXTfYkmn+0t3+WzWX1+nPytTyYeesU7+dlcumO29tIlKwb+8Y9//LJPAHaAzN4aKrv1QoG8ACQeYAT0AWABITKBIDFRIhvIdAMHvImDxUBgzX6F9qWLWCBe2Svle+FmLxUD7aftue319j/7oT2XPf751JVP2hVv2dcOm70gxHfDCBzSoSuOipXFUr4CiG4ffWYKBPYJKTDYjeICRGNDRvuSz0u7VbUv9xdN9w/U+OwUQJSARb8P9X+WfWbqXLLzK79zuXXnfFdOp/K3pHzp7BXt2e4spvy1fPwwgLgT8doBfyT/qO6ZQXqv/jNtfLaMPpwbW7yX2iZ3lejFv7NRPZr8nexH8/W3wFn7H93GL8neR4zBaWPL8sbbTWGHZnPQphRAFDzJnWPXfLWp+aG/t6UFvoKc4LKgT5ARmOLLC06CZYHopAIVObq91QQ2BUIgJ0CiLrsCmyBZOYpPVx2AAgACWt1oCbBsSsAM4KMeVY6nXvsBKKALsAFwSsAYAAP84AE9aCCSfOBNnaAvcAv6ABGACFQGxrRBl572+RUI47d6PqHsCv5SPvKnNgN7bAQQ2dRPyXiok+SlxkYb7LDBpkTOeEr8N74l481PtLlyWHHIsDa0y19j01jpP4CI1n+gsFvVALi29VcfUX4YR+vP4cQhw1/Y7eZw1638mTwXVym5fYZ6JpKvjC5v8yvznvyVH4/skdeHUyY71ZORj09+eZtPLqquVDvVrT355NZeebrpZSc/0qv+qrxtZSvb23Y2lm57y5dfW+xtvFrZfIpWVzk95eqW5kM8culUl61kotXnK375rdt8ui/RU2fLd/lsVr/+lK8OPeWru5JNfmXSv6LJpZeMWAeAACPdtgVoAoqADZAnVScPUHUzBggBgZI6t2NiotQnpuz5Ay9u8HpRitqvxM7ippgo3gXSAor2VPtr+6i8/a49uphoH2YDiNM2n+257OOLp/Zke7rEjtjoBa/PTeUDpPZtSQwFEN1EAon+2E4AGQUMjQFaXn/tw8bIGPIFYDY2PiEFEAHCfm9ovw4guk0EIvH8JVP/t9ZfCz6fm3M+m9ed782r3/K3zPOl57tnPP+VO499LR+fAohfy5mrdt47ee/Vv/LpW/BaJPWn8rO+JB99Vu9byfGzB/9b+fDf0K5xrp/GW3CU2qTakPrEFEDESyfafNGTbNwCoQAjqAlEAp8goyzYCXICk1QAwi8JQAJRdQE+9WyhdAueAiMA5E1qACQgyI4gyUZJHbnAIb3AEeAnuAaO5NkOKMVPHqgpuAZOgKYATgAqEAXYSQEqeaBIwlPmj/ETrIGhbhD7VJUc+2zmV/0JBPKbTWCJ//zmKz59urUZICSn/2ywSwfQwlNXfXx12TQG9Mh2iECbx+bSGjAP+mZteKst+HvrbF7x2TRugKL+BxAbN6AQYESNif6QpZM/xqPPpfzhib/97W9f/kqhNdxe2JqNCsRncE72pK3/pcm8hbc678nnA3plB19/qzvlqo8fJX/mt1w9XuO59fKllU3euFd/RfM3XW2s3LYZf3XSU7f5ZJe/47Oya498be6aSWbra2N9Xp3sRPNl285GettOdWhtVP9amq1TLz561m35pfqVPfNXurVL9qr+tHGWT/3TRvWo+Ad8uMXyOSgQEyAEbBbcBP4CXYAXMEgGGApAkmML4BQX0eSANkBLHCs2ygOIxUI3eOKVuFdclA8gerEpvnWLaE+2xwcU7adipT9Gwxd+AnXsaotN+7p4UKyim137ufgqFVvt5f2hGiAR0LV/A8mAIZAYQMQLXBsbILE/2gMg9hvDAGJ/tRRfXAgwlv/d73735TPg/sBY8/do3rcueXT530OeT55vaf2LX+z6Gr7+AIjzl7y+xoC/tQ2Lo8TG5p+xmXz0GZ1vKcNPQe5b+vDf0LZxrp/yAUSbUHk0gNgNYzrR5quDCYBo43c4DyAKREBBwA4/oCfYBCj2hlEAXIBBZxNbvWUtWKbDZrYCToFDddIGVcEw8CMvKAKABdtAoXL5dAAS4EhQloAkwTaAGPjDF4ALwoG0yoE1ZcHeIYEPwBGA2KeUe5NIJ58K3nwBCtHaJsNPVAocqtdedY1BANE4NBb6u2nryhsbMr0AcPjYFN9cmFtvnv2jeocyb4kdKnzeRI4v+uHWEBjUb37jGVvgcAGi8dQPdul7S+7w9tvf/vbLZ6V+t2I9t07RUmu44FyAxr9Lrf+lyb6FtzrvyecDemUHX7/VJbty8dKPJp9scpWrx99xrT757G2Z/Etjnp3aoXPaOHmrk17tbzk78dZOvNWLR07iezrqzvrsJ6O8OtmJblvpRtPbdqpDa6P619JsnXrx0bNuyy/Vr+yZv9KtXbJX9aeNs3zqb5ls44Uv9vnjVUAJwALM+dS03yMGEAE8CXjsU9R4ZMpHuz1kT7IvkQMQ7XfimNgmpomVyvZNPHn7pXhpX7O/4RXzADfxongG3Nn7A4j2Y3aAQuAQSATq+oSVHTGhl2z21PZZcaBYIBYVY/jjBSbfJXttt4jAYZ+YovZ07ZaAxcYVcPbZKEBuvEvAoNvDQKH5CDiKE/79hd8i2s/P+Wz+X+KrT/Z7oXxqDzh9wv8BEH8hoO2cvM8snwv5buG/5MNb9bJ7p3/HT++1lD0Pw2v1PlKeDx9p73u3pb82n8AhMCgFEMt3iDv705yZN38JzmcjAKI3l4JZwU0ADOSpUw4gCnzyAiMqcG1dNgQneuQEU0HTW1IBkg2JDD6Z5SmrE+h64yqAAjjADarMnoCIB3T0RjaAhQamqkfLAzFutCQgLMAm8BZ8BWTBV708GVTSF33TDoDot3b9iwlASRDPtjb5rZ/6zOcAK9va044+sEc28NgBoAOFPkkOF+SMgdQbZGMjzz9y6hqrqHE1t+bZeDcPqHmTzIH5dFBwILNmBPz+B5mDhTfc1gBf9EOSr3+ArRtF/dM3/rDpbba31A4Y/uCE/8vpDzC1dq1R63WT9bxruEP4ymy+9b88+fhLV2b5XyN/tr3lzZ++qLviXfFXLpuNcXXxo/jlUfKnzso8qkt/7Z35/Fibj3infuV0Kkdf8n/l7vL1sfraWtvqTrnk0e3flrP1Hlo7z9p4rfyzdh/J3bW5Y5FMtPFFxT//iL3PGwE7t132KTdhQA7QB+R0u9hNYgBImQ45MpKyl6bslNjwD+YDiPZF+6Y9TF7si2cflbeHSmTEsEChvbeYVgwqHtmj6WgngAsg9hkrXXuqvbRP+ItRvbwUJ+yv2uAXe+J6n5mifiZg35b0C/iVlI1Nt5fyxgSwdk7ofx0Ch/5YDdBY3h4OPAKHqHkBFuV9Cuxc0jxerYvq0Orle4bwkjnzldP7WnT92Tb5XAxb/mflv/sbxM/q+C/N7i5uvt8toJf69Va97N7p3/HTey1lz8PwWr2PlOfDR9r73m3pr81nAaJPSgOK+HtoPvvTnJk3h30bep+YFvAChoKdVBlYCMSh6lDBKDAnKAFMgQ7BUp2Aqu78/IWNgim5glr6gAcgQ08ABYYCfQHEgCN+AKq3sih+AFIwxkPxUUEW2AugBcoAQQFXHQr4CM5RfH3XN7b6xBRQFMC7UXOLJoCzK3jrJ1ClX/nJvvbZlsevr/QAK75uXcBwx8Ehgt0AofFTLzWODivGUx3fzQGfzIO8OZPMAZ63zr///e+/fJLsRYR18z//8z//+vOf//zlNtFBwltv806/9UDX+uhwpA0yDil0HCD8TuWvf/3rl8Pe1W9VrNdN1vOuYetYWpnNt/6XJx9/6cos/2vkz7a3LF8fn/El3UeyyZx240fZKI/ueK/9ZE57V/rJXtErm494p0/ZTKdy9CX/V+4uv30kU1trO907mk71ymur+rfQtfmM/mvln7H5ksxdm41B9Y21cuOLinF///vfv4CWfje4ALEbQWDR7SGQ54YMHw8AA3zooAEhZeCnT0yBIC+x3Lr5VNP+JYmV9k57nJi1+yWeRObcA+2Fkn3afr57e7EBKAycAXMAojbt4eKYF45ePopF4orYUAwTH8QF+y7/+IXac+3RXgajgKE++ZxVG/JAorExRto3RoFoYxwAlDcuJePlBrHbRPu628NuE//0pz99+aNCzenV2qgOrb45j5eM+s1XTu9b09Znfn+2Pz8A4je8rXzvJL9X/z2L6zPbZrv0Hh9/6P7/f4T80lg03m1AgcQAosP7gsPk0Wyni+ePgNjIBY0FCIEzPIGmAOjwLy8FAsgoBwzkC0wBjYIlWcExm9smGTbwtE8XTzuADEAT0BEkKweEAo+A1YJBwVMC4AJZAmgATB4fGBRkA4UF7uWr7yasN7b66w2t4O62EDjs1lAglwcU6bFFTv/8wQN9DeTxR3AnI/FJP9TzXSLDL1RS76Ahdegor51AYMAw2crG1Rjv2JuDxh7fwcRhwa2h9WbdoD4DdUDD9//IvHV3oHAIczNY2sOHg5a38g4SbgyBTLcA/um1m8Pst1Z3/e4aVn/WneVsRLc+3hVN7qruI3h39uOjV+14bu/qruTveGc7VzZX5szzQ7qyT/bOz+yc9fHR0+bWVX/ylPMp21cyy0s+nnbXTvx4Z5l+vp51Wz7z69+pX3kp/S3/EvONwel7/KVkts/yzdUV9UfWfJZu7+nT0D4jBQole459ye0YACTv00ogiA4ZVBlItD8BQEAPu/LdIPaljU8+7Yv2SXu5GFC+vRQFEIt17b3K4pi92Z5uzwcUJXu9egARMOMPINdfL2VDXBBPNsbQFZu8iJQXG/jEX37ycQGiG0r7shd/qPbQbhGNifYD0oHmQGLA0O2hMULt6epRt4fOFd0iepHojNJ8nnPevMdvrVyVe4aiq5veZ1H+PGO7M9gzsh8h8wMg/gCITy3Mc7E9u6BPvWfKPbyf2cYzfvw3yeyY2yBtRA7Ve3vYxrmyO0d0JDybth+SCxCAQQANcAHMgA5gApAQZPAFHnLqyiurpyPACY4CZm9YUYkcHXIoe2Q3xQukkJPyBRVcUQETMJQPPAJGgSrBMqAnGMvjkRFEUXrq8N3eSQBaQCzQJgADhYBet41k9ckNLDsCdL87JCcJ5vh9Zso3/aWjXwE5/PwNIPILvxTw5Xv+dfBoPAKF7Er45i9QSJ4Mf9UZ7+a2uVPWL3WArDfBDmPWVql159bPv6NwCPAbRWCRvIOC5NMjh4X+YIHfMPpUFbgECq1BLzbYK7Duet11/OhZX7nVT2fr413R5K7qPoJ3Zz8+etVO9Vd1r+Flp3aia2Nlznzzv/Llybb/xItm56yPjyYb3brqT55yPmX7SmZ5ycfT3tqRX15yK3Pl40vtb/2pX3lpfizvl5Zv7E6/4y8ls32Wb66uqC8Z7CuBQ8AFQARuAogAIaDj//8BQACjMvBFHqXvJVhgEeCRAB5JHX17trjUjZ6YBgTax+2Z6uyb9ndUuZhoz5XssfZz+7D92V5f/LG/26uBOYBVX/xlUQCRTToBQTFFEpPEKHwxppeg2nFT2NdB9nFxHmhkXz6gKE/W+ACkxk+ftc0PoBkQlOznxs24+PpIvn1efj8x9TMEn6X+5S9/+fcnps1j8966qHzO/1nuGYq2ZlYumx9Nn22jOPbR7d/Z+3CA+GxH7xz6b+Ebp12IX7vf3/s8NT5fe1z+L7f30pyrL7XZOlxLL61VeoFDYwhYusnxdtUnj4E4QQ2gACIAMHkBL7CGClYFRsFLMBTcgA78AiWQoU4AJaccMBHECqQrH2jBK7FJnm8FXVSbEn8k/gq8qMDbTZv8AkTBODl59YJ1AFHQxet2Eb8gLBAnyz/B11gBhIK2t7vy5CRBHKWvLf0wJg4M2sjn2tO2dvOdjuRgsTIApXbZMUeSMTAuZOkY68aJrEQmHf6bdz4ZY37hNd4+QfL/xvoNSWusNWjduYn+xz/+8eX/avqLdW4GAUHJXyQFCN0UAoVk2aLHRmt4KX7P+LYX74rmz+omV13lb0Xv/LjjX/l51b8ruTtebUWTO+1Wf9LmKb2TJn/HP9tJ7uRnB63Nzcfb9bE65dd+vHQrX8nEW/vpoerTR8/y1p35bKdTG8t/lM/eI5nPqHtPu3SvfMrmS/U79uW9nPLpO+AC5AEtbruAmlJfNfiywc0hgAgIBhCBGkAMIMIDhoAgABFlky1gqRtEsRIwlNzQiVdimxhn30TxSvbf9ma0F3f2Ynu9vdp+b29Xr53AKp8BUrbs2eKKF5TiEWqPR/uiRYwRN+z73RLyB8gEDMUqn8rKA4h9YgokAocSAC1pe8HhgkRjAwwaH2NlHNUDi8o+R3W7K4kDGz+av537noFzHdyVk79aU5/By9dnbO8Z6xn598r8AIjf6AbRovjaC3EXy/lwbN33kG98vgdf/q/48NKcqy+1NtFnNqVzvtzc+P2XTV4AFRwEDkEPYCioBegEOnyADKiRD8AJQgE1fEmwxBPcyBU4s5e+QKtekMWjE0iJry5eeWWJXxK7gi7fJIE3EIgKnJK8upLAjA9ACryC9r7ZDTTiFaDJ4PPFW1q2BGpA0F/yJFdKT/AG6vKPDQlPoHdIqO3ALL/Uo2Qk5Q4UbOmzw0PAzzjwpwOHsTGmjQ05Cc+cAIXNRS8Jmj8HBZ+R9la0NbdrUF0vKawpN4M+QQUGz1vCU3/tqDvrt/zoGc8OespVd/K/dvnOjzv+lX9X/buSu+PVVjS50271J22O0jtp8nf8s53kTn520Nosv2tx18fqlF/78dYe3pXMFS+9qzav5GvvpMmi6rK7/Ef57D2S+Yy697RL98qnbN7V01HXGC21v/gNs/gFIAImQApwFUB0GwYkRgFBssCgz0gBnWSBS4AokAMAkSErPhYbA4b9UbfiElqsk29PLabZc+3BAUR7tn3cXo3a48kAc/oAdAFp4gu7dMUY8YQOO2IsntgiZog/7LDtE1I3n/Z4+zpwWAISgcJ+CuAG0e8QyTsHAMQ+reWDMTBmAfFuCRsnfGOHBhbVud3t3xbdAcSdz9bCrpO7dUHvrm71Pyp/5dud7a/t2w+A+A0B4msWxt2CeSv/Mx6Aj+wPWx6Gt/bvh95//v7wmTlPZukzmxL51XHQcvPjn5J7E+s3AwKBoLS/XwCCBBmBLhAmQAGQwIcgJYCpC3gEMMjgq2djA2c8AVcba4NNNvAWEKZT0ANu8FCAJ1ALSAmo/BEs+SCgAk1AVSCRHJ4ALcAKvhKgJtDiK6N43tQChmQl7QrobAjOks9KyQncBfSAZWBTQPc5KvlkUHJ0pYChduQl465faEBTX/BK+lxf67txUU8HT9n4GsfmBTUX+mRela0Ht4LWjTXWOqvcmvr555//Varu3BuqRz376b5ET9lz30j/5Fd+qT65z6SPfFD3bNtXsle8Z+ytnvyW01++/LkGTp3ko+yUX9nNJ1ObldPbNu1ZLwHEtbP5tVd+/bjirS+t/fyJnjbiR9fuyrKdDLpy6/eZT+7kn+WzrbN+yy/ZrP4Zm1cyVzztP2M3mea9NeDlkz+AAowAMYETN4KBRBTo209PlQEawBJAVBc4BHLcfrHVDRkbbh4BLqAQ2EL3d4hij5glvvXiTVyyj8az/9p77c2osrghBokv9nf8BYhe0AFzYiB5sUhcYpcPbjPpFbPED2X7vBtCwLb46SZSXO8W8QSIPjEV+/UTQGzsjEVjZMyMt7MCqmzspMCkMcT3iamfHPiKBEDctd56X17zfK7LLZdPFo33mfQ17bxG9iN8/gEQvxFA/IjJ+95s9GB9hF9secA/wtYPG/8JFu/G5GoDeu28Ju/Gx5tYn//5LZnfC/gsxBtXwcIbRoFEkAIeBEFBLKARIBQUJUAsQEg2wAaMFKgETHkABBgRcOUFVDbI4uNJZNWlj0enAI0vWAYqtS/wajuf6PMbsOJzYEmZbIAPCATiCtjxleUF4gAbPT5oW9AGDAE+QRoAlIA+tN+MRH2G6t9h9E/k8cvTV+aLdheg8tfhQF/0s7kwH+oWLCrrZ/0lqyw1R40xaszNsbE1Bw4Sgrzf+vSsF9grR3etxltZvFMG76WUzil3xY93Rc/2r2Q+k5f/n9HGR/Ttzr/ly3egi4/Wp+Xd5Ve2PLp24l/ZCCRc1cVL/6TVnzS55cdDly/fGETxkr+rXxt3slcyyS5NbnlXeXJX/CveSzarf8bmlczJW3vlr/zCq765DyD6/bIvYIAVQA+Q6bbLrR+AA7jgAYViGqAjKScP0Eh4gI3fULMXAGLLbZpYaK+3T/aZabGsF25ikf3WPmpPxZcXh+zR9l37sry9uhd5xRt7NBDHVy/ntCv+2pPZFWfoaIc/9mg6YlIxR9xgX8wGEPlrPxergMQFiD4xlYBCPzUBSOVR7RsrY2EspcBzANG4GWOyxllZHlj023M3vACic0bPC9qcXvF2HZDb8uazsbz/xvwPgPgDIN4+JK99IJ59qHowo1ft9HBf1f3gPQ/4XjtWd3Nyxz/tkytVJ+h6y+cvSvp/dG4UbfCCqADpDapA0u8hgBQBS3ASBCW8AFlBKR5ZQQ2Ik9QHDOXVAXF4AqRPXgQ47eGpF3Cjgm7Bmr7gl40AFHslugEqPvKHzwJpb3AF6QCZt7AFbXlBV3AOHNIR6PngsIAPIHYDCGQK2N0qui30bzD6R/L+2umvf/3rLzx8CU89HQARuOzGEUiUdzjQP30R9PUh4Mcn9QAgnr41P/Jk1cmzYWyMXeOPGmuHHnU+Nzr/At0Z3K2j5VVub1jamnsNbX2uzra3+WSjdK7y8b4mzf+3trl9OW08qjtl78p3/i1ffsd769itvPSUr/1ktlw+msxS9rJ5Jxf/pNnBL4+uXPw7nvp8iK6N9LcuXjTbyUSrR5O5osld1S3vJTunbHaXJnPyHtm+qlve2tp8bZ00mYBhVLzye2cvNAEX4A5IAU7ELMAF6ANYABcAJz4eefx05IHC/j2D2EeGHZ+pAmTijFhi3xeDii/2VnFNDBJf1NlL7bPig73a3qtsjxZ/7MN44kixBl/cAwz56PNXsVB7dMUgez/bbvncEtKhL1748kTcYTuASJcOv/kipvps1SezfqeoX9L/Y+/eVu5bjrqPr5tViLsD94IeiIg34oEnCoIXookmIVFChBAVFl7Ai8uXz5TvotJrjDnH3Dzb/3ygqe7q6urqzejq3+ie46EPMHTVFEDVL/WTflsBIuA4+7d+rN+ByH/5l3857Sf6RsKc68WjxnXOE/NgTc+50byYvC8x/nCA+CV24rPN1wGWHszo2n/4HmgP95r3TF/X17f01964XNKlXGWLo8bRIs7p9mVKzvenP/3p6euUFnsOlAPhsDgYgAKYCPSJc2IcJAfGKZbPKXJQeGRyoBxqwI7z5aj8ToSTQYEUjgxodPWGsyOnPMoGeqcedbAJX2ALyi5BPocpnqMGrgqcrdPB3taKA2eoPHwOmGNnE4cLIAbqctQoYAj0AX+/8zu/c6J4Tg+FCQ7F5+fLO5FUd8CTjQFA9mtHwI898rQp4Fg78cXRQKY+0jdtdPSlQA6P8//FL35xmhfmx5wvzZmc+8xf48ms5S+l51yesumLypuyxff45X8UWtv37H1EO9NRXWta3eWdsyOZ6JwL6Vx1Jbvqjb/SdK7y16SnzkvlkiVXHM2OeFNP+fGSQdOzll9lKnsrra61/Ba/E/wG8AAAIABJREFUutlUWOWSyf5V79F0evbolh6yAcMoX2V98js3/glAEYA6gMb65QQM2OG78AAucf4FkASA0AKgKQCJdJElwxfxTdZFPi0flM+zZooL64s3oAzfusz3odbu1nGUXxGs24AdP8t+NvO3fAwfxwfRwZ/5rSCAqDyfBBgCiF4mqkOeW0DKelHILv5T4Lf4VKeT9AhkvQh26qjf9COQrG/Yos8A6EC0/ABkfa+/AEnljYkXjH6iEPibY948i/bhssY/2dIrvZS/yn/W9BMgPk8QNzdALznhPXz0R9e68J8A8eWB4NrvpffGpfw9qlxl0RZnNMdrofb7DldP/UbR1VO/U/Q1S5+t5iy8UfWmkYMBFjkbjocjDBjmyAARDoqDkycAJoG7AKa3mZyR00tfV/Ujdw7K21TOywlmJ4sctaBsgI+TVmf1q089nLl49VRmBVicKjsBKAEIxAO8nCAGGqXL77oO4AbEdT0UWOzUEBAEDn/zN3/zBArxnR4CjRMg4smbp44AI11AJtoVV7awoxNC9rThsMnQNrT+1jdtSshK6wd9WP+I23hoM1Bu4+V6ac95cyc654745Df/pkz5R2k60Flm6qzeKVtcmeIfmdb2vTY8op3pqK41re7yztmRTLTxKV3ZmZ7x8md95UfTOWWvjacLvVQ22dWm7Jj56cKTP9NTrvx4K63cPZTOrfJb/Opnc2GVS4bONW+rnj1eevboVjmy+adoALF/rQOk8B8oMCMAhHwVIBNAJAPA4JEJ5OD3ARYAUVoZ+UAmgMifWFOtma2b0tZWPkboVJEvlLamCq3BfJRg7Ras226peMlozeZT+Du2qZ9fxONf+aTWdb4XX3kBwOQf+CI2KUcPgCpfnfldugBH67yXsH5/6AQREK6/AECnhNqvLwRpwK8P+AQi8cXtDfSVfteHvmDqhfP6rBjP5lnUuOI3/s2P0iu9lL/Kf9b0EyB+coD40SY6ez3UbRw/64P3ntt1y5xRZm1TYxltTKcT7p+i9y8MAEXgwZvEwCKnAsABi4BGzjGHymHh5TxXxyntzSPd/VsEV129gQRKvdXlMDkfTq/rp8rRzflyngGfQCDHzIbqDSRKk+U08Th4PGkOGEjCk+ZcOd1OFDl14IwMJw20ijsxDMx1Qgj0AYe/9Vu/9S1ABPp++7d/+wQWJ0gkI8/JIT2AYldP6et0EQh1qiiwg31sY0OB7UJ9XhvZrp+U0V5jJegjmwb9RdZbZM59/nakOXeOthFonq2y5cdvcyA982Z58eSjlUOT3aLkt/gvxcu+a/RfKrPVhsk7V768KZ9te7xry6z60ntOT2XQ5LZ46ZpykzfLXBOvzqlrxqeuLf4sX3wtM8vNODnpOd/TsUWn3lviW3Vv6cmmnq1VZtq2l7fy99LVMXUW3yozbcs3+Q2iE0QAkX8AYICZTv6AK36pGynSgKFTLpTvQvkV4AYf0OkEUbqyAI9TNmsln2CtbL20xvIlAUH5rb/WUv7Jy1A8cuTzM9ZjL+ys3wCiNOAGrLFNvfwqf8e30sEXkQP82EAnvnVdXrb0VVJrO3l8a776gVvlvdjt/x/6DaI6+dhAoRe09al+1T9+l8736zN9RQYYRAO1fLmfqPzyl7/81oc0vlt0zofGP7nSK72UT/6IzKr3o6WfAPEJEF91k3PpAfHQeaADE5fkn/mPP2m8ZeFTZh2LxjJ9LdRoecaZMxaAxf/6r/86OWYfCPjRj350OvEDGDloV2M4NI6nwCkBcpxlDoqDxOOsODaOzptJDkUd1eXjOf7NgrqcKgZMOTEOuxPMHDBnHBjiENWDhxbPDvniHHtgKTvJymMf5wt4BQqV49Tx/aCfIyYP0AF3wNz3vve9EwgE+oBBwQliJ4fS4mSdDgp4aCAR4AQQKyNvgkdA0VtjdqFstBEA/oBcdmqbNgjaQ2YCRP0m2Pj0RtzGwQbA6fE6H5one7R50zxb5cqPn37pmTfLiycfrRya7BYlv8V/KV72XaP/UpmtNkzeufLlTflsW3lTtniy0bVMfLS8Sff0rOUqE79yk7/FS/5auqVr1jX1bfFn+TWubLz0rDqk53xPftLy03Er3ap7S1c29WytMtO2vbyVv5eujqmz+FaZadsEiG63AIhOtAC6CWaAFACRrwAOAUL5AiBTiI8CQUBPgNPtFWUFJ23WRr7CWmnNzIe11lpLW3uttXyEQC4/NONk+BLADkC0dvOFQFtgjT910ue0kA63Waz5+Sf25KOs/3wRHfySsnwAfvYoJ19w1dRJI1mgVB8Apfqmvuz0MIDIT+sfYBEI1Pde4vIZxgBwJPv973//29PD5nJjvNKZ3/gnU3qll/LJH5FZ9X609BMgvjBANIk+2qR4DXv3+gV/LvCvYcuzjl8FmY9a+BrL9G2l4xlzztnVHldQXR35+uuvT/8EnaP2e0WOgmPhlJ1CeSvpzSdHxDFyqpwoh4pyVhwkoOf0EDh0xbWgLjxXHQOmvrQKLHJCHFJvd/3mAihVB6dIt3oKHHfAj6PlVDlXb1jJc/5sClCVJ62c8srRW9zpIWcu3/VQAM6J4a/92q+d6G/8xm+cgB8gCCDKEwf6An4AYSeFnSg6QQQQgcJAJP34gCEwKn9+PEc/ttkIBOpz7RC0Q1/YhNgsxCOjD7RdP7hKNT9OM8d/OvI5Z2a8Z/USrzVk0spGt3TIw6/cKlv6I9Dat2Xrkbxktmg69/pJmWTEya16yo+u+WuaHF7yW+mZd2181b1Xftq1ypRXv5Q+qpu+WaZ4+tb69tKV26ONx175o/z0k5/xtXx5W/XKW+WvTacfra8mr/iW3lkmgMg3eKHoJwmBE74HQAFqgDp+iH8QD+gAQQIAhuL3uznlAR4nYvQELgEmN1f4F+tka2Vgz7pq7cQPIAbW+AtrbVQZwXrMB1mPAT4A0fptLQbs2OwEk48BDp0sqsdvDV1JVS7wGQCUr36+rHLsst4L8tghXwB0tcma7+WuduqL+oN/dTIY+AYK9XUgERV8KEifAY5e4gpe6rqB0tg1vlt0zofGP7nSj6B0PkLPe9LxBIhPgPgmk3rvYcLfeqDf00Pz2W15xOKZjjYEM72Ob3n6Vbx8lBNw4gfEOe0D9LzV9XaRM+FkvYn1ppLjc12Gg+SgUE6N81WWrjYA06546gFKnW4BpIL6OCnOi8Pn6JwucqrAIkfMKQJ3AUSONZDHgQqBVzZJo96yctji9JQnzukDtpyrNgBwAhD467/+6ycACCBKA3oBxIBhQFEegKhseYAgsAk8Bho7PfQhAiGA2FdWUVeVnCaKd91Im7WdvdpsY4FK157aaMNgY/If//EfJ5DeuM/xjrdHe/Zm/hav8U03+eSiWzrkxVd2lS39EWjt2LL1SF4yW5RO/Pq3Oqbs5DUeW/lTbuav8epMfis9866Nq+9ImWnXKl9e/VL6qG76ZpniU99a51a6cnu08dgqew0v/crM+KqjvOjMx5vpW+LpRWdfTf5ePbNMvgBAtE75rbq1H9Dz0rAXh4FA6xngU564ACB24sVHAUX4ACLfRScZPMDRB1y8hOQT8gf8gLXfGpsfEbe+5l8Chih5ctZbQZocYGjNRunmVwBbJ6BOD6sTkLTu+62h36EDhtbxXggCgXQAqvku9bFR4PcCiOlkB78MjGqvoD9QfQood9UU1S/AYIHv9WJYcGoIGPrXFm7/NM7N5XWsSyc3x7+8W+baXpmpf0/mo/GfAPGFAeJHmxDsfYmHZ+2HHuqVX93rwxZ/lX+mf/X0T3+sfXdrH93T55VtnGd6a8GeNiZbWzht4M6pYid9AF+nfT53DSxyOMCiq5m94XS6yJkrR89at3+srj51yVOP4F9yAKUAoxNMv1n0uzl1cfAcnmtBnLq3r04yOU4OmJPkTDnMgFJgKUefkwWaCkBkgTywy4HT5WQPyAPoXC3t1BDFxwMWgUCAEL8Txa6PBhCBQTIAIh45PHraIKjPW2cbC79H9GbZxkGQBhT7vYp22iDYUMwTRG0UbBK0W3v0XR8WaG60KZvj0zgl0xg1T+YciTdp+Wg6Zn7x5GZaPP5Kk1spuZX3ntK1I5uO2lu56OxLvMZp6k128pIrb1JyM30uns61zOTfEp91rrrLO6c3mfqn9Lkye3lr2dLp3it3iZ+eaPLSxa+lqy7l46161/SRuo6UmfVdim/VqUzzM8oH+F280ysgRggo8ifAXydfAJ44kCgv0BgA6tQMn58Cdrq2SkZZYI3PClhZLwN4/Il0vmWeHgKM5LykQ621fAifYu2VD+BZq1Fy1mH1AaX8Fv3Wbeu99V+wvpMHMPkf+cChl4SBQbrY1AtCevg7L2fZoG5p/hgg1TcAMYAork/1HTBY/4nrI9SJYXFAnb/nx/lkL3O3xm0+I82FxlS68S9v8spb6RGZtcxHS++18UMAxAbztTv9rep97Xau9b1Gu+eDPOuvbnSLP3nP+HfBoT5Z++7Wfmosbinf+Nr0pwdtsS5/1T1ligcgOO2uhXY11Glfp4s/+clPTg6do+5NJcDoSoqvpqanuqddxbOvuku7lqp+dfl4gatH3m5ydOroFJPz5SA5Rg5zdZ4c6nTkZIFYDt3mIMq54wscsuueXf8E5IA+YFEcuAMI/c4QlRdADDAmgz9PDoHDAKJyrpcCgKgNQ5sGafU7XUTJCIFEm4c2Eag2Bg5tFrTbb1F+/OMfn5x7YFA/Ny4rre8bmzlXtngzv3jjWHqlqx7pZMqbtLyVznJr3ntI14ZsOWpv5aI9O/Q0PujUm+zkJVvepORm+lw8nWuZyb8lPutcdZd3Tm8ys3/OyZ/LS1cypevD+NfS9KCz7JqeeZfi6Zxy8Va9a3qW2YsfKTPruxTfqkeZ+jYaQARMABlAJVAH5AA0+HwNkMMP4MnrtHCeKuJNgAgAOTGjYwWIwKC105oZyLKe5lMARL5F8HJOXmDNWgsk8iMoGetxp4B8CVDoN4FecPI58gE/L/+6QcLfBCp7+edUsdsjThuBRza11gdiW++VUz/g24mhvtIX2gxwS/Oj0sCyF4j6Rf/obzx97/SQ3+XHjU3jtEWbM82FZOKbA+VN3tbcSHYr70jZrXLvkbfXlncNEBvErQF+6U5W91vU+xrt2psML1331D/7drWncZ/yjccqO2W+5Hh9Fn3Nvtgak8Z3AoFs26LZW57y4mg6UEANSOQkJqAAGL1Z9JVSV0Od9P3gBz84ATlXUpTLpuo4R50ssgn9n//5nxMVV6ffSDpVdIoJ8ACL3jRzZt6OdrII/HH0HKfAkXL6Auctz+mjgNebV85dUAZVjnPueidH3pteFHgDAPsQTWAQgAQIUaAQAAwwFu9UEdAkg3YFNRAIEJanrn7DiN9JIvtsNGwqusrEbu0UbCSAaOMzx6LxxVtD49s4NUeuodeUnbLi1TPj8T4KnW2aNl/bpvRUbqbPxdW55m/xyPR8TrpVtnbMvHhHaOWmHZUrLxr/Ek0evSR7JH9LD56+2cpL57k8Mmv+mk7PUap8YZY5x9vKm2UvxbfK41Wu/Et0yrcO1b/WItcY/ZwBYHGatQJEAAfA65ookAj8AEPiAKJ8fgFPUAYIEgAfuoEjP11wGyWfwTcI1lDgTwAWu60RD02Gv7DW5jeUl+8EEKgUgDo+xameQNaa3ZdO3RQBDvkYa7s1HdBTDigkZ61XBg8ApAMoFNTJl+ErZ90HEPVHbdVf+kRa0K+Aov7Sz3hAo/5RDvVTD6eH+Q5j1zrROM+0/PiTzjHHb7xX/kwnM/Vsla3MZ6LvHiAanLlReK3ONwHeot6Xbl+T/KXruaS/h7mHb8pv2filPJCzH66Jn+vPa/TcImts1nI9ty3ojekerfyanx7PIl3AYQCxuZOMfODNKR/n7ooQIOe6KJnCWsdMTxnxNU8d1QOUqsfHDPq3GU4rbQI4QW9pOUfXRAVAsNPCHKq0TQFH6m0uByuPE+dkk8vBc/beBnPUgje6Xf8EBAE4b4EBQ0AOEHSdFGgUd1oYYAw84ncS2ekiXkCQzk4e6cEHDvGBSDYEEIFDttq0sL8Ni02DDQAQXx9HG1v9CvjXx6i8xqA5cg29puyUFa+eGY/3Uehs07T52jatekpfoupcZbZ4ZJoPk26VrR0zL94RWrlpR+WyY8qUd44mj56TO5q3pedIHVvlZp1r/pqeskfiezbFnzrw5tjOvGvie7rTUf4lOuXZZa1BlRO3VvXzBcBFsIYBM0Ad4AIAAn7SaNcnARsgKJCoDJ/ANzgd65ppoMnv5PkIvsCayQ9EgTzAEEAUrKsovnWV7xDEhYCiuHKAHL8hiOPzO/wRXcAe8Iday8XdHOFflAH01Gdd53tQfHVa5+nLb7GZXcqg/Jff0Wu/tuuTCZ4nSNYXZPAC0AFEt4P48TlGzaXGeaaNbfxJ55jjN94rv/TUOfWI55uS/Yz0XQNEg2MQCq89ANVvMrx23W9R32u2s77desjYIR/Npsl7i755z3XWN/pMeG1bG6Pqle6ZbXzx1pB8tPzSKF5zBWAIIIonP2mygIbfKQCMydY/6axc9cRn855s/NrHHvX4XR2wCChyZjYW3ozaNPi9oo0DwOirpECjaz4TMObUOVrgkGOdAFG8jQDHm9PnrHuj229HvPkF9LwJBuaAP6ARMOwEsd8gAoIBRrIAIBBJDigEAvH8xhENSAKI5OlV37zCxD72Zr8NhPa6rmU86uf6X58aI2GeDMeTn+ycG7fG6dorey5vr8xH5N/bzsZj0jlOU/+Uib/H6/la88+l9f+af3RMKpe89GxH/EnJzLR4eqJr/iPT5+rYsm3WfSl/yu7FVx3ZM/l7vMYX3dMff+qbvD3dk78Vb1ynLnGy1nPrTf6KrDXdF5c7PQTsAJhAX4CnE0RrvRNEoCZeJ2WAZCCJHv/vL31kfJWbX+ATgCzrPyoAYQGuQFlrLH9hfRXKw4sfQFQ+nwHsVQa/l3p8SeAPSBSvHN3qFAKFgVnrPD4fpl5lAEhyPuYG/OoPAFBbxTtZRfEFwFCf6m8AMUDOj/7bv/3b6Xpp86fxbUzjly5/0sY9Km9PPpmpt3jl2ick+xnphwGIBue1B6CJgL523W9R32u203jOBXm2t34nk03xSk/5Lz1e38z+es0+WcdEOgCVTXhrWG0sf4ufAw8gTv3qmIEe6crMPPHyZ33FK1eZVXbNbw6jbAso+gKeH9W75tqnudsQ+ME+p+lrqK75eJtrQ8AJc7I53kBjG4UcMCdMVuCc2wRw6hwzx+5kj+P3JrhTPmBQ6JQQ+AP4gMFODPEARF9FdWU10CjdVVNAsautTi9709ymgL3ssglpowIcc/IA4Faf6j9Bfn3f+KGNzzo3bknTtVfuXN5emY/Iv7edjcekxm2m65fJE8ff4zX2a/659J6+6j9H05tM6Wj8SeXNtHjy0TX/kelzdWzZNuu+lD9l9+KrjuyZ/Eu8KXu0HnJT79Sx8rfSzc/qqzy6tdZ4mWXNat1GgZYATaAP4AEOo4CgACii5AOTqOuTAGLXKIEmH4xx0uZFmheEbpPMdd8an39o3bfGWl/5BWuttDzlpPHzDdEAoDSgCDQK4oLyqHz6ireW81P8lX9fEaAFCF1FJa/OgCg7tKkvmGpnAFGfOHXVR/oECNS3QKJ+ARD1d6eJ//7v/37yr8Zp+oPGtHWj9Nb4N+7RLZl4q8yqPzvwk/2M9N0CxB5aGwYbB+nXHoB1srx2/Y+u71IfXsp/pD0erL2xZUcPZHVu8cr70qm+sWCdW6xeY2yrI3uySXorrOOWzMqXpisQFohIf3Mlmp41HR+VF6U/WTqFVXbKFyeTDclLA4o2Fz6g0xdQ/cCek/OZboCRA+QcbSw4Wo4ewOJk+1gNB+stLAo0ctLl4XcldW4QitsIcO50Ot0DHoE5IA/AAwiBPHEnhQFEPADxe9/73okvXwAWA4hAI9Ap7ZSS7jYZ2sEudoi3YfHW3QlrfRet3wKIrfX4ZKTneGzNjWt5dF9b5in/3Q9iNXb1jfEqvtJk6/uZnrx1Xqxya7p69vjl71H1rXXuycafdU3eqofczJ9p/DWd7BE6y4rPsFc+mb38o/xZ9ywTf9YTb8odjW+VjVcdpemcvK1441P9lUWtMetaYx33+3VAxfoViAFuOgGzhjs1dEMEQJQGguRLA0EAUGVQAMhtCj6ATvK+KuojXoAXACYAitZQ637gzbrPRwhO7QKC+Nba/AUqjwwAh1qjA4goPiCYnnTRM+Pp4oMAWKeC/q2UF5w+ysbHeElIP9lOELXByaj+qS8CzvpE3+CLA4f6RV+jruCi+PylF67GqDDH13j2HDfG5TfWl2jy0VUevzqqb092LfuR0+8eIHpI2zS8dkebAK9d50vW954mtIftWoBocVDuJfvoI+rWJ/pmb76+xriro7Ep3nhV/0rXvi5/5UvTbR1oPZC+FHIm5NKNVq54FH/L5lV+6pvx9NBhbgOJThQFX18TxH2oxVVUX2b753/+59PmAqjiaDlXb2k5Y5Tz7q0t58vpSnPinDXwqGzy8sXxA2mcPb02BX5j0kdu+mKdU0QBOOwqqiulThqBQaeK4vKlUSeT9PTbQ/rZF5i1uRFnv02Pk1RXcevLtd+M7bpB05/rGG7NjSfvu+DtNfrE+AjVNePxolPWx576CFRlpMXXeVG5PbrqTy7+Jdp8rBx6qcyWLN4R26fuI3VN+b34tOeczuT29DyK/xr1VMds7+RtxRuftZ1k13UGzxrupR6QAswAfcBM4BDYAXCAQwAvEAQEOvmSBv6UATDxBcAQ6Ol3iGToABCBL+u6YB23hlvrraOBwhmXR8baK7Tml1YGuESt0UAcytfE5x/6WUOAlI+xfku3lrMNIPRbST+V+Lu/+7vT/1QEMvkVOrOV7v6dhq+3As6dGKL6QbvxxfWxftEnaCesACMf6WWr8Wuc5vgaT+nGd81bx/tcurJbMufytuQ/A+9DAESTwuB8hg5/6zbUj9G3ssfDfC1AtIFU7q1sfq/1tmju2dfCuZd/K3/OIXU0Nvji7KpuvPjxqjc9ycSfVN4lgDj1V/8W6JCXDZNWJl72SMeb8fJXSkbbzW+AFq0v5AUWnSp6M+oLqN7GctScLCcfyOPoOehOC/Fz4oAXJw4UipPhxMVRv2dBBXlCmwPAzimgDxOgQKDTQOAPWAQInRxKC04fA4XkvTF2cuh0kk4bEHYHZtUljW8jARDXB9HZb3iFPb6+m3Pi0XH1PlrnZ9bXOB1pY7K+COzvm2++OX0dWFk8YeqZY1HZLVqZNS/+Jbr1PF8qM+tKFo+umRdv8pNH5c/0rfG1zj29yd1az9Fyr1FPdcy2Tt4an+O8toPszK/sBIgBHKBGAHIARDdAgLtOEAFBgFCQH7BUBhDCB34CiIAkmQCitdu6DSCi1nqgK+AVOLSu8g0ovxEgJM8nSCsjX5nKA24AXWu2snPNVlbI5/A37BAAw7/+678+/SzCTwaEv/mbvzmt837OQOe0w88ntEsf6T/9IegjIaAdaAYO9Y3QCaJTxB/96EenD881Rqv/aDzlizd+aHlHaWW35G/Rt6XnI/EeChAf2YF0tSE0IR6p+yMN0CNsnX0nXjiie5Y9In9UxsM8N++znDrlN+6lLdgtAlP+S47rG/241S/y6rvi6Oyv+JN3JD71kld/uspbF/LGdOWTv1QnGe10ClV76Zuh+uOph2zy5W/VP8uIJ4ueS2d38lPPBIhsUG9BXkDRW2pXjfxeA6jizDlpzl66t7uowKnL57TRAKI8GwyBI+fQXV/lxFE8mwHBRgHAs4Hw+xEfmukaqpNBYNBpIirPBgB4BQj70p2NBp4NCDvYChiyJzvxbAr6Al3tr09nf5VXX6J4jaE4Xn3+aPqSuh9t60fTp28b654Lz7LQuDYnyDYW86Qx/qT1w+RVtrxztHLnZI7k0bPaHy/+qucaO9eye+lz7TmXt6fvUfxLbb2Uv9qx1ZZ4W3RvDOjdksczTztBdBoI5HRKCPBZ15yO+U15/94igBj4CVgGFK3zXgj2MwOAUR4dTuWs3YGybogAXdZ8a7UQ+OMfSuc38KzvyVubA4jKkZdG+Zm5Zqs3H4NmB5v4Ev+GA+hz0uk39ACiODuzUf3KeinppWfAWb/Vd/UNYFgACjtB1DeAYVdNffTNF8ON4RqMU3Njjc90MvfQR+u7x5bXKvtVjUaLn6t8Twa/h3BP5pzeNY8ODygHgtK9JUNur76ZN+P0lI6uui+lt8rFQys/eZNf/kqn/Jp3bTpdPVSlo0f0kZ1ylZ105ovLm3Wu+dLy58Z9yshrYyievr15UFlya3yLl8yk5AqT/+j4Wse075a6lK8f1/Kz76p3rW+Pv+qaaWUao8pX10xnVzxjagzxxWeZqb+4cjOuXOuB8gV6pq7S1adOcfrkVX92xSdT3qpvys74tC89KF1ODztBZENtp1t+trh2+rOf/ex0LYlT7c0vZ9sbXk6X48fjjAEyvAAZsMihA2fiHDmHDhjaeACffjfCcXPobSLI0wUwegPsRLH/fQUUiruWRIZ+tvXFUnYAiWzsxDA7yOMrw/k3BtpdqB+k63fx2b/l1Xfy6vNH05fU/Whb35u+S30n31j6HaoPf/g6JOq6tetjXpbMZ9vc0Mb+B2ntpWcN8rZ4lTlHK3dO5kgePWxO3xZd9ZBZefemq3dLz7m8LflH8s619Ra7tsrE26KNzVabtuTxrDluPrjmCNw4CQMEAUMAES+ACOCJA3tADxAkHjDq5IwuALHfIJIlp6ybFq5ltqa3NltH8wXiBTxAD8iz3lqP8ZK1VgOD1vbklA0Ypkd9grWaX6CLbxHYACDyJV4w8iH8SQBRnK8hY+0XgEl+zP927PeH2qf/9NsEiJ229nvDrt9K6ysniX637+caxrBxnHFjZVyjxWd6a9yv5T1a37X1v4Wg/cQ4AAAgAElEQVT8V2uH7xmhc4TkZ2fF5wDmwO3pOsr3gHIcNll0z3LVuVffzF/jM71XXl3khFlv/LXcqrOyyUVXXTO9p2PKHI1PXfquscmuI3qSRcmnM121qfx04q91lhdVJj3xovg2jG0K04cnnlyUrmxb4+RXXuWilSWbfHl7VJk1L171rfnSs47qPSe/pWPy6Nvqx3RXXxS/8qtMdkyZZKOVaUOfXnSWlzZ+2SatTKBplk/3pNWTLagyHEWgS3rqmbLi6p71sQFvziu8+HSVl930yE/3tLH4lBEXZt10ziBPmHL+d6MNsytHHDxQhnLwgTMbAYFjb1MA7HHsHHzAj1MHDIFBTp2z5sTxOHp8Dr3fk3DoHDudNg/qtTlAbTrotjEAMtXFNoG8jQc5MuykWxxPvvpcEaqPa3vjNvul8WxM6tfGhay8+v1JX/e3h8Zjq88bp618vIJn179/sVn8h3/4h9OJjI0gno+B+KCTf4bthQlZgLF50vxJ1xG6ZevkpWPytuLk4s94PDRdK01mr1z50T25PX7lopfkLuWnZ6XKvVTZ+byv9W6ls2W1J74yM76VTm9yK2WTuednAOboBIgAHaBjHgNATsn8BjEwBAAJTg8DRuLK0OWFGZAI/ACITh3pB6is19ZYwRpsDbUGo9bX0nwAfus1YCdv5pOxPgOI/Ig86zJ+8nSoR7p1Ox5ZefxKviSA6PTwb//2b09gkX9xkiiPnwEafZW1/ghY6wt90PVSfaT9fB6gKK5/As9+l6ifgPTW/vym8WreoI3f1rjGe9Lr/cW3ADHHraO3OrIBaFCmHJ7yczGf+Vv6jvBMit4s0l8ZurMju6XX/JlXvLKlo8qvNldHeqP4ys0y4tpfH1RP6Sm/1rPqTXav/uTP0eqvfdmBv1f/qi/Z5NH0obW3fkh+L2/qT5eyky9Obxt7c6A68bfkq7f+QpWJyi+OSs86Z75y6Zsya3zVIT9e5aOzbHbIE8+eyk7ZS3Fl6ht6pvzUXz3R5Cq/zo1zttDRuFd3VLkCOWNYHmos140f/lZ9eHSUh6q38s2LbJ96yCZvk8mO5FBl0fpDWenyyKefnmlHfTfplJl1zzm8p3vW7STFD/KBNVc3OXLOPefNcQe8OHsbBkDPZoIMR44PINpocOqulwJ20gBioFAcj0PvCqrybQY6faSL47eh99aYTjY5OWyzEYC1wWAPW9gu2Ehw8PpwtrUxQGeY41K/1nfk6Jl9/4xf7/Rv7TPjsVW2cdrKxyv/P//zP08bYfO7uWtuOn2xSXR6YP47MXC1r9/oei6ARtfMzKFpQ/rxiken3Fb8GrnKK1N80nStNJm9cuVH9+T2+JWLXpK7lJ+elSr3UmVbh4/qz5ZVPj7bZ3wrXfuSW2nr1S9/+csTkANyAoQTIJq7wGEAsVMyMgCSoBwACBx1KgYcCgEj8nRYa625gTZrKBCIemZQoK+TwQkQ5QcayQUWyQv5DOt2YJCc9VpZfProxiNPzvMq5BM8s0ChAAw6+exEEdUObQaKnZzWdwHEAHTUsw8cSnfCqm/EfcjNuuG5b0waq+YNGm9rXOM96fW+4gQQ6/ic8+zIOh5NrsEih5/j58DLa9Cmrmvj7LEhtNFK32qH+grZmp3soSP7at9M4yWjXDbWLrLiKz9d1UmujY54NqQ/eXyhcqveWVZcmPUnf46Sn/XTkR3458rOvGyMKktPNoqvYz7r2mpz+ukkK8RD8emcQKA6o6s8u2bIhqi84qj01DHLzjhbptyMb+XhFbb0yFN/NkS3dM269uLqqE+2dOCRiYqrM1lU+QBRsvjJzLrxlFemeoujyqeDHL0zX3odV/lrXdW/0jkvlFPHtEfd2StOfgJEZfDYoVz2xpdXPopfe1Ybq2e1EX/WPa/N0afu+kVZstVvA+zqnU1C14I4bJuFNgc58pw9QNfbZk4cHwX+OHRveQHAwKA84FAdwB4aQAQWC94IK0sHp8/JA3vSbU7Ykh02NXSjNheBWRuEr7/++tROfV4f17+1Pf7sc32pj2Y5/VXfP+n1Dv/WPtub/+mbz8EWz7g6ITfXXGV2TdkptHluDuObczbUNs1dNfN7JCfQrmADjV4Yz2fXfBBm/cWz4xp6qZ1HdU0brtF5TnbqPGrHo+TO2bVXx1F71zHc03cNf6279F478Nd5JO1E24kWcNM1UmsaQGdN9D/+vDxDA0XyAEI885lcALGvdZrfgt8kAkhO1ZxEAl3WUWurddT6D9xZT621aL/99hzJxyMvkMUD/AQ8FK+1ml7ATx5QKN2aTTe9+PxO6zqb5svFnlc+AkB0+qkf5kdp9EN9of36R7pT00Ch5z2Q2Klhv0n88Y9/fPr9emOzzpU1fW6OzLGf8XNlvvS8wwCxgbA4t0DrPB09Hbh4D1uDemsncyo2lDYP6Uq3vGyJZiMqv02IfGlBnnR58cvL1tpFVnzlJy9PkLbxo1eZ6kl/vPir3mxODlV2lcuOc5Q91ZOO9OGfKzvzals0G9Hi9aO0OqQnL1mUnvQnr0w8lIzyvRiY/VdbVvnqUDa92aBMvHRJp0MZNgjpiU57k49u5eEV0hFVTnzWVZ1buqrnHKWvPtnSgUcmWv3Joso3b5PFL8z6k68f2S++jjk5eQGh5KUDbGuZtZ7qj7KteUFHfZcN1UWeLnzy1ZcNeGQrT688vGya8dkn08bi2RfFz1Z1C/SqT6AbT53KJGvjCyC6asfZcuicdU49mlPnwMVtrjn7nHm83vZy4N74AoUCMNlpotM+jh4olGeDThb1ZhgglN91QLpcR2WbjYh62aVuGwghsEqGfht8z3Ltr/9RfYBfv9dP9bm+1EdTRl59/6QfAyAaJ2PrKqn54XeuPoTkq7l9Hr9NcL9f8lLCvHNVzUmE0wQbdddQXcf2vOQj6G7O9C80JlV/H7u5NGfMt0syR/LnenCNznOyU+cRGx4pc86uvXqO2tvYHZXfq2/yV12l0SlXHH+1Q9rLrX/8x388gRvgB8gBdoBEtOulqDQAJI9cANH87YopQBg4dJ1SWnB6pow11ppuHReAv54NcesqAOdfFvEP0oJ1mE/w8k46gAj44UvnQwKEqLU7mcAn/WSBQ7ZYx6OeT/7Di8VeIgYQJzjUXn3h1FR/SAPK4tqKj/ZRH8AQYAQUnR7qIyDRS6U+UNMYzXESn+nGc4vOsZ/xLdkn7/98y7cAUSfnsHVeoQHIwUfnoKwOvLL4yd3S4crPzRQddONn65Z9eFOmeGXQNiMzT7nsVA85oTbMdimXfLI2f8mvNkwd5c3y9GVTbZSmTzq7jlDydCub86xO9cg/qjPZdM7y4uqozdL6oH6obHWjk1dZvMaWTJvo+mPWI14fbNmER6a+E59y2Yo3+eRW++RXV/aVXvPKp2PqmXrF13R2pPcaqqz20LlXLv3orJ88O/VTfZVsbagdZOUlX53S4o05PelQ19RNTqiu8lCylduj6lJPm0Jl8LLBOiFfmg75e/MIv/IoGwJy067amU2zj1feTLMhna1feGtd2aoeTlDwxppj5dRz1Bw3Bx8gk8eBC5w3vgCgBdY4ck48Rw4EegOcoxcPFAYeOXyh35TYrACKNuqcO75y6mWTzb44Si8bbCqy08aBg2+MtVPfC/WtPhEvSM++FJ8y0nMcnvHXA4lbfT3Hais/njng+qi54V+s9O9TfCW3r+I6VbS5tTEmVzA/vaxwGtMVVNeW+82iTbx1QR3sCRzOD9wcBYjZey892i9b9dxTdkvfe+bVVpSd0VtsnrpWPWt61b+WlbY+exnhmiPw5wTRHBQHeFCgDh84wuv3hPh4KDBkTQeIACHAUPDSAyDqmil91kxregCxtdZzMQEi3wA4CuXxEWsa+KOLHn5DSLc8a7d0AJIup/rkrOlCJ4fivXj0IpGtAj/hpaZ+6LRUW7Rbf2i7vingzwAYAslk66NeCHlh6tlufIxJfnOLt47rM32ffzgLEA0E55yDLo7OQZK2OHPy+AbF4CUvfstAKd9mIh3pbYOhvuycNsTLhrkBESe75mV79lcGX72FyiWPTzZb8QVy+Ghl6ZYXf9bFJnlklak90tf0H/nqmDqzqTqO6MzudCqbzbVPW9KtD9oUV7a82Q+zLLmps81+epUXb8yyO5vSGz/dqLKrHZOXbHVN2exK70wnVx6KR/eqPzuilZ1yU8/ROD3ZvVemulD1ZwN59TfH8JPFTxaPbOWnPDn1G/PmfjqUJ7vKpxdfGXTWXfmVkiHfRlDdBTaYMwK5aVf6qzd7k0PJKIvOQFZ+tsw+Xnkzrf500kvPtLX+wlNOvt9YCU5GnJRwxq7gcfi9KQb+AotRcviAmY1FYM31URtrDp0zBxTlc/ZkxIFBeZ0iApGBQ/LiNgCcv82OtPpsLGw4bOBtLrqGhC8usMkmwf95rB/R2r72STL1iX6Z806+EH+OxTN+3ybgnv6b835PD3DmOfK5enPM13H9CxXBKaLgRBFQBBIL/Z9Nm1ZzTVlzqk22k4Yf/OAHp2vZAKPfi3nJ0jrAnv7H4qQByOie3ffwj/TLnv57yu7pfK/8ta3St9qarujUc0lvZSa1FlmPf/jDH357KgjwBYLQFSACPpMvH/DBBwQBn4J5HDgkA0B5EWKNtpYK1lHgLRCYPwDi8AKE5cfLPwQKJ0DEk269DiBWnzQfwYcIgUJ28Sn8hReHf//3f/8tQBTvxJSvAKSdFmo3gCgeUETxywcK9YM+wBPXN05ufeWYz2hc8qOl0cmbY/6M3+8XTv/mok62iM8NkXiOeTrwBqQBkLYhquzkJ6uO+EdpeufGgJ7sQgtkTKRpR3UnTwavMuXXtmlj9ZDd4qerPHLqj0+3+LSndsvDlz/L0yGvurfKpuMcVX7WURvwZh3ndKx56Zy62C9MHue8borlJ8uG7Jhl04/XKRE5dsjD1790ZVtlkouffpRMOpJHC9O2eCtNL/6Mr/qlC+mgf4ZVR3LpvYaqi250r1z60dnf5ONNPt7sE7rxUHLJSsebz93Ua/42h9NDV/XOcvGra6bj0WVuoenLBvyev+wnx14yBelpE3565aVDXKh/2TD7OPvilY4qu/csVB/d5FEbWwBR/U7dOGCbAG+KBVeHOPXeIkuLB8acHnLm0kCc4BRRsLEGBOUHEDl9gA8Q9AYYlSduA2AjIF/aNT/OP4Bos86WwKHNhGAzg7JF/Rz9/P+H+kTb1/7X/oLxqA+bS/IaC3n1+WvQactr1PcZ6wDEjKvfENo4mrt/8Rd/cQKEf/Znf3YCh8BiIBHFd8ooDih6SRJI9NLC82E+Ot22qXQlzYuVPnDj32nY3M/xY0enioHDSWff3zrPqi86dT7j2xvWR/XVPXoqi+YrUGu4FxvAi5cTgT/UXO70sNMzIK+8ThABonkyBvwITs36HR7ARL+r1dZsa6n5bj0H6AJ8fILgeUABxEAiIEmudGWs1fLoAQJLqyP/IU+6l4hs4CP6OUI+gV/gSwBZLw5Rz2Mfp+En8hf6wrMZENRGPP0h6Cf9OoM+0CdOWL38mR+omWO0FX8+X9vP1z39cgggcug56PnwVDEeJ47GQ3vY5InPvCNx+qq78ujcMIiX3tpwZhv7Bek11LbqOGf7rJ+eyoi3uUw/2/HW9stf21UZ+vbqONJn0/bqUH/6i2f3tTorj84+pa921Q9kClOWXOXR2lz5awHi2pZsmfxZR3E0+6YdM1+8PlrjlZl9Xj+nY+qXl65ocqWvofXjtGstn36yW/OcfZNPPh6+cniVT1Y6Xs+dtPrJm3uF2U/l01O58qet6S9Pmr49gJiu7EPJK58udItPrjkbJZcu5dg2+zZb45WOqncLIGaDPPqlyZrzQKL6nbpxmoAWZx8Y5MQ5ejybAxsADh9QCyAGDjl+zp6j5+Q5dXEgEB9odIKIcu7yJ0DEtwkXbMJ9mU5cWRsJmwz2AJ1Aoc2MII8N+DZA2qR9Qn0/+7X2J1Nf199oZdH49ftL08bzpev5zPqBMP3oa6T/9E//dHoBYZ6Yy35L5X9tunYqAIPA4Z/8yZ/87x/90R+dqGuoTh3Ne/POfDP3PQP0mGtdc7MZNe/6uI0vofY11OaiOTb7e4JEcXm3zrPmS3TW84xvb2Af1Vf36Kksan4U+AYvHbzsMrcAGKeCnRwCREJgEB9wlMYPOAKInRyan66W9mEWeQEmJ3HWa3O8l30T1JnzgpeGbpjwDfkHz4bnwiliJ4qBRM8aP9HaTVa8tVsd1m8+wstCQLDTQr7ByxgUj99gJyCI8h/AIh/BV5SnL/SXfuPP5qmh9gKL2h6fTADR7QAfp+oDZ9MvzLGa8efztf183dMv3wGILZ46PsfsIeHU29A0WFXcQ4XGQ+NXbuYdiStfvelOZxuKSW2uhNqQDXS0WVR+BrIzL7tmPeLxyWfT7AdxddMVX7yN4Dkd2VmdyhfwZtnsOEfTw876J33S1+rLPjrSt/ZpMvLlVV90lcfPvllWH04QUDun3ni1c23PFh9v8kvHY8/UO/MnX7w2sUmcbPzKxUfrs+TSN8tM3tH4Vp/MstmCTtlpB/saB/zsxRNqRzpmm/HIzHmvfnxzP74yeNmWLjKzDnWt9ctXXuh5QrMLJYM39SVfWXXu1Vt5suKFqS/ba99sz+TNelaAuObRX536quuzNrK+ZmqDAbRx5AAgcMaRc/ZtAMQ5+zYTHLw4Z09e+Zx6ANEGBAD0VliwubYBsDHg/Lt6isrL8XtTTJ+NRm+jq89GQ2jDDiTaCGlTYzD7ufFrTOpzsuXV59J7Y5HMe6Lr3HhPtr2lLea4EwEfn7B5NLfMTXPbvDGngECnixMk/umf/umJB0j69y82xH3oBnB0JVW55mAvP8zXNqY2506CnCx2Ut+cm+MVQLy1n3rGby3/0cvNvnztttzb99mOtgZZj1xfduIXqAEAA4HWxsAgnnmNBzyVhx9ApCdgCHQK5ijdwBGAZR32TLSmW8t7OdiLEeDQs9DtEn5ggsEJEvMRAcLWb2m6A4mo9dwzmY/IB6w+AihkK2AoBIbxAozAsTZpW8+hOEAorU+cFtZ2FJjE8/8P//Vf//X0rBqLxqMx3qKvPd++hPpOv0HU2W1UDISGT17O2YI6B2vtIGUmb+pI78y/FFd+XcTxsmFS9rOTE5p1paPNmLRQ3WRnXnwydAqrfDYpW564uqsfn942fcnRT3ZLB5nqTDfeLJt95yj56pj68Nb2nNMz89KpPNu1be23bF1tz5YpH48+9SgrXh+SJZMN4vInL5vQ5NJFbvKTjS+95qejvOjKz45oepJHZz3khOSmvuTiXUPprE+3ymWPOrbmmzJk5GUfWfFVvjbJy+bKGrM5Xis/3dkoH08Z9aRv1i1PoDv7pOfLg2ySn7z41K+e6p/8Wa/86iiezuSyvT6ja4uHXz0rQKysOmoH/dUVT5u9OfVxhDbS3spyxJw3kNYGAmDk6NtMyJ8AEUi04QAEOX/XhnpDHEi0CXA6iMqzGZD2xtgmO4DoOpHyNhjqVc+0hR34wKF6bcr3AGL9V1/VD/qm+VD/ShvfrbFI5j3R2vaebHovthhfIA1Yc0rgJYI5bpNtjpt/5hAQCBD++Z//+Sk4XQQEA4n4f/zHf/ztVVSnjE4j/Y6xa9k20D0L5rrNpy+pusLdbxYBVh8i8VLG82eONX7zZPFo/ylb+aNlPpPcW7b93r6ftqfL2uNjSK48mj9OvQCfCRCBI8AofqAJz9qJDwwFDoHCwFEAsVM0z4GXdU7Fzd3mb6eDqJchrpjOU8QAYUBxpvGs2XT1Mia/ARTi93JFvdb0gGI+gD9gFx8h8AXaV9Afrozqi9ovrr+0TVjBYUAZWAQkkwUQXRf3gRrXxI1BPqFx2aKf6Tl6L235yoKts9ukGAjG4cmLjwpzsJKrMcrEW8vTldxRmo5snLrlzUCmDWVtqJ7asPLl4yk366gevLVM8nSqvzrwAzfi8sgEENODT688oTrwycRPx6yjui7RWUf6Z5336qyf0dpVn626pbfaFY9dldX2wMaqm3yh9qcbPx4qTe+0RRxPWOVnWXGyhSmLl25UwFvLZ0O69upUtrw9PVu64ymrv9B4k2Zrc4rcWo90+bWJHF7yZIT0odXTmE070hngmfalC88YK7/WiydPaNOWfGl62ICWl77JkyfMeumvXvzZLvHys0H52ludM73Gq5+t9UF9Vl5rRTajzf1s9tENG1pAq0+jc6Icr810JzBAW07dBhs44/S7bsqhByxtlL0d7i2xuHwbgH5nEkCUbiNQnepqM6Ge6uott42IfPVw8jbe+lObUO1sPOrL+hxfXB/NPpWun+rHmf/e4qv9782+t7IH4Prmm29O4+sUzwcofv7zn5+ukvk6qWuhNoc21V5MmJtOTmyGnZgIQKAAIHYN9Q/+4A++vYrqtFEeoOgU0gmj00aA05y0kbUh9Uw5pfA7p5/+9Ken/7MICHgxYx7WR4HE0peosf+Sx/8ztV1brDeu/HuZAcR4mQHwCcBcL8/63R2eeMBJfnMuQGSOFwDETtRQ+p3AzZsZngGng+ZwAFC866bAoDTgKD+qjNB10q7+W587PQQY8xPi1vN8ieePD+jlIdpJYieI2iewG0DUL/WJvgCqAcMZajsaUCanvD7A4zvWD9T0bG3RS8/lM/+266cngOgh4IBz3jrTIFgoJz8HnhOfA1UZPPlCG4Kp95qBygb1zrqKT13ZOjeq5ctjC5viRfGyj9741b2WSZ6+Ka+ONnhk5JGZG0Q8edkjXxxPkC6kY9aRbZeoMtWRflQ76af7ko41P510tLlddZFZ7VVXtiRPpvbKq5x8+gvTTvFCtknXvnho/GmLeHbIn/JrPHv26qvOqX9LB171btWZneg5Xavu0uzYmu/l01ufkq1d5aN4ZITahRavDDrtTQc5NgTcps7mPpnk06O+npfqQpuj2U0m2+RVDz3VVbnKznYrW/8qQxZv8me7KpsMncpk/xFaPWytD+hVtrrqs2yWrj/ICN6eOuGwifY2VfBFPc7TBtfmwuaDQ7ah5sBRTp1zt8nwRtib3+IAJB6gJ5RPRhnAUTzACCDa8HD8aHrabNhUeBsNGNqIAIp0ssk/OQYE6kN9Wnvrjzkf9HPjOvsZr/Go3Mx/xm9z/m/RbwEu4+jlqRcIfpvo37sAaE73gDZz3Px2GmFemmdCJykTJAKK/dsMX0QFDIFE1Edu+g2jsja/gKL5bZNrE2vzavPuq4nqd6LYOtM6YW7OuVc71j40V7fm8Cr3TL//OWscjbm56WVCJ93W3EBiJ2adFkpP8CitHOADEHW10tyWRs2/+F4AWmd7EQfIAYCdGgb+UKBwzQMIAUdzvWcFwGxdNv+9PKQXULSO96Iv6nkr8Bf8icAvAIiCF5S12VqvT7QTrX9QwG8Ntb12e/Y6RUTluz3TF7B7ps7R5/P0Ms/TVzneNihthgyG+Lpp8cC0WM4BM0DS8gttCGwK8K4dxOqqPunqXHVlK3vFZ356tmzAawNDd+XEcw7x0OTlTXnp2VeVnxtEZQv1Dcpeoc0THjk6Zh3Tjktx+uhJ15q+VH7NZwcdzZO1z7J1tVc7Zt3ikyddWXF6Zz9mR/2WfjS98pJD059seXvy5Ueri/zUXRpv1V3ZlWbL1JPMtOeovsqiyjcOk19cnXMOxJ909iN9hdoovzDtTQee8WpDRbZ6m/tkyE89ytggonOO1p7qkicuNDfw6EpnefKTR0vPtqQXjY+WLq58OuTV3ku0Niqr/fUBvcqi5XW7oPSc98mRAbJsWgWA0dcgfTjBNT2bWqeL3rraXPQWlwN3Mmgz7JqQjYENAMdvUyBdIBeotCGQ7k0xwGmT3ptxGxc66AIEbTa8tbYJARLpJA/AshMA0K76fY5J41dbyTSus5/x9JFQP878Z/xlNgcv1a8TXDX2PQPmug250/Of/exnp/ltg2n+2Yiay+aqza0rdsAfEAgg/v7v//7/OkH8wz/8wxPFcw0VWBT6raKNtflqk2z+ms900u+kyLy1OQVcBTZ5WWPusrc5WjuiL9VfT71vM7+Ns/F2qux0GwBawRAACNDhBw67ahmIVA7wKQQMASFXrDtBlDbXAS8v6rqVAQQCfX25NBCIV16/RSzdmgwkdqvD2tyaTfcEiAFFLwD5DM8EGzwXUXG+od8YarPA3gkQtd9pK8onCdJdI52nhtquD7Q9EO06r9/g94Ea43ApPJ+Rl3lGTgDRwmcjkyNvMDjsNnDxWtDltVjKM0BoPLRNgcU/maMDSV75GehM/9STLFtrQ/nZlL3xo/Rpv/xsrAy7J18Z8viCeHqk2wxWpn7NsWR7dda35JUnh1aeHdlUPUcpHfQJ4uqsHvSonuTYoRybp85spL+Qzeisd7ZvtnfqIFM/pocN6ZmytUdedk7Zo/xZlv70spGO6sQvvpbBnzzxqauyycijvzriX0PZpjzdW+Xky1v7YZXNTrLJ4xXIZ29jnw66zQljxhZy1dtcqf70qYO8TVflyFQOTc/kq7s5JD+76Jt5pWf96WNjbZj11O5sIDdla+85Wh10KFu/qK+6sk3bA4jy9cPaF1MHXYJy/nWEjavfcrmGYyPti2++EOnkxdtuDpeDBtacAnL6wJ0NQBsF1EagDUFxm3AnLEJvi20EgE6bBXKBTNRm20abfvX5CIlrezb62li76k90HT+8yZ/9TFa/CZWb+c/4y2wOHtmvc9wAqnTjF9bnxssFp4rmthMF89tpg7ltU2out1l2jbR/ldHXT7uC6veLQGQgUbqrqkCjjTfQaC57Zrx0Uac57CWM56vrp2xqrTEfa0cgcdLynvT9z8+tMTIvzUkv5pxqAzjmHeBnngBFQKG10QsMARgkh0dGwAMK54mZNGDkd4kAE3AUQAQ4rclAXFdKA4jmqdCVa3zgMPDYyaLnAjDsxZ312XrvxZ443b2EXyUAACAASURBVIJTefMelWd995IQZUMAETDEF6zxbNR2oT7RHwJA2KlhALF+kAaUtVl/CJ7pfp/pxaLn3Esavq614RLdGr8n7/7n7luA2GYqJ2xAxPEnD58jx2vTg2cw0MkjYzHdc/znBrD66SjQXZA/6yXTJopMurNJ/uSXj1d7pr4tfm2kS5mpT9pGaPZXGz+UbDZPW8XTR058yhbP3qOUHvqmzupBs+WoPvLKaV9tzzZ0DenHr1621Ndo6WRRvDbO0tmXnllPevGSQ6fsEf6UUSfbspOu7FPflC0uf7VBHn42otKzTPVslU3uHN1rZ2XKL32Osq+gXG3OZrQxI5cufGPWvKgcGTx5ta88aXkBRLIzT5z+eCgZugR2lEdXdpWX7Kx/1UFGWUF8TU+d8mrvOaqOdCqvfmtCfTBtqO21iVxAKpvSQY94IVl8G1aA0YmHD2+4jip4A2ujayPCWXPoAF/O3+Ya0APqbBC8WQ44tjHoJNEpovITaNpQKGsjgZK1QfL2l3MHYNmWrdneGNWP9Yn8+qm8aDL6RTz+k96/AXitPlzHTXqGaUeyqPnjRYP5LTg5dw3UiY7NpTlpfprDNsU2yv5VhqumThOBRKeMwKM4njiwSEYcBSBtvG1+bWBtWm3gPT82rwBC/2PRyYaT/P7Hp3nJ/v78zvLo/1uc7X7G39d8Nv+MrbXaemq+WQetcwFE8U4KUWBQHuAEKFp7gaJAYHNL2rwCiMwxABGPrBdxEyACiea10FVToNDLDR9imiAxgKiMq/9d/7deBxDFnZ53zVS6fIAwIIiyoxeG5XlGgMIAYgBZ+wFEbdYeQZ8FFvVLedpcnueM33B67wWnlzOedf5grhHn4s9n52WenW+vmOa4c8IGw8bIJgSdgyNdwK8MWhyf029zI33NIJJXBx1rXdJrXXja0KSadU09qx3VQ0a8QD9e/PRN+doqjxxnNvuLLcAOXrLKaxNZ+dWT7dVHrjy0+o/QbJw604WnfmmB7BGdZJXL5uxLT7Q+Kz3LNZZ45Na5QSf99dm0rTLKicsTT+eWLLnalnzlJ38tS6dQPfKFqa/y0WRLo9VZn896xGc9s9zReDZNvZUt75zNyaLk9oL87NUWfVidKz+dZIxv8yU+eWGO8xEbyeiv5ky2qoeu6pKu7vk8kk+WPF3JFk9n4zJ11t7asUXJVM+0gb6pm97muDz2sFWYsumozdlLvjZU3ibGVTgBMAPQAEa/WfShG06Yc+bEOXgba1eFOH2bA4Cx60c2BYCfPCeIgKVNy/x9o80GUEiXTQFnb9Pud5JsYF/trF3sZy9a/9Vn+ORn3ipzZAwq86Qvs2G4pV+N2zp28aLp7XSxkzjPjXlR6IWIEz2fwe9DMzbeNqzmqxcfrtbZUPtIjRNDIDHAiAYanTYKrqXabCtv0y8AA12ns9l1Mm4DC6B6rtTvOXPC5Hlm62zPbHPtqZ1P+rLzc47DVl/PsdnKx0uHuWddA+DMCYAIELTuBYrQ5k2gkYx1UejUjA4nhb14ABLF5QtApTlnDjvh63eETgznlVIvM7wIcRLuWqn8rpkCicoBgAHEXgI6JRQvzzXTrpp60QcMAoZRvqCbJNZ7fL4gUKitAUVxbQ4E1ibPjvjsi0CxPH3gZxJeaLop4OTec8UXNAYr3RuzJ/+xz9VhgNgGBzVwBQNXHl6LJDqdPrlrBo88fW0oxKtr8qobr03TWpey8tIx7aie8qSrBy++Miu/uuWpvw1pfYDXRjBZlC1tmqrfIpT9la9+6WnzpTh5Zemr3ZPHLmlB/Zf0ySdbH1du6ph9Q0798tHKzXrxtRkvG1Dp2Y/Zli7lyM364q2yysQjT05Y+dJTJxuyNX71pW+lU8cso77GFb9y4rOe+NfQbJp6K1/ebGt5W5TcDPVT5bO3+VSdKz/dyjenxad8ZeazUbk9yg79VV9ma/XMuuKlX5o8qnw6pIXGoXT5zU9ls3/PPnwy1UOn8j3nUzce26oHxUt2bRt+sunNtqk3GeXJAY3exDrtsJkFFPvNIqcMNHLoNgCdLgKKNgG9LZ4AsdMasj5YYENAB6fura/rrjbL7MiGxoA99Q2b66/6rHaVN/uZTGHyn/HHbgZeqj+3xi5edKvuwCKZmW+OmP/Aot8qOslzau46qOtpTiLMaxttm96u6tlg+zcZNtU214AicPh7v/d7//u7v/u7JzBp3vcCRVywSQYMbN6dgpjzNvqok0WAEYD4xS9+8e3JYjcEmvPsrz1OFwvxZvue8fvn9bl5pX/XObXV5+kw38wz4w0YBY4AROAokOhUTR5eINGcAYwAIcAwgNi1ygCifMH8ss5ah81bV0QBvgCiU3KAUOjfvsgHDgOI8pTrBBH1EhA4FLwIpLsTRHGgUZ2BQz4AIJS23ns5GED0XM02imu3fvDcOQXVFqBQe9EAYWA58KhPnKIGED1PrnTzI56dxmClW+P15N3/3Kx9+C1A5KAFD0ODkdOOLy/HLy5Q2CKYnPLybBSE5NbKz6XTkU468KofvzDrkj/1KkOuDZV8vGSqJ/3SQvUkH4/crLdy2tlGjiz98uKJF9o4SpNTB55Qf1W/utKXzecoWXqzkT5x+vBLkyuc01de9mSfsnhCMrPu2jrtwKtOfO2NR0fl9dnMi09WfelAs0E8O/CmLD5etognW156lCM37SJTXZXLhplOx6R0zT6f8uWt9iRziWbTVvmtvNXm9E9Z7d7qA3XM/ktX/OYFnenDq+3kZhn8no0t+7MtSoZd1TPt7Llp3OThBU6klRfIyEt26q196ct2dmdHtLaUjuJnJz21cerGE+LVF9m12hqffLKVrx/wBenspae6OFy/WbTRAeRcA7WpBRptUjhumxobYRsdFDi0WRZsAgQbAJsYgWO3KXea4xqgk8Nsra/VP+2qbWwUj9a2eLVBv854/fykj98MvFSfNn5o4Zq6On2LKkuPuWJuoeYZwOj6p3kOMHppYSNubpvPNrk2vjbCNtDAopNEp4f+VYbTRnnmO1nAEEB0mtOzgHaqSM6m2PW4glN0z4T6vZxhk9Dzyt7aPtsTb4/Wh3v5T/7l5+HaPmyuouaVFw/WyNZCYx8oBBY7WZPfFUzygcRODs1JayfAae0FogJOAURzDqgD7vrNoRccro46HQwUOvV2Ug4cThDZbw+BwIAgfZ0kOjUEDFH58d0cCQia6wFFoNWzADBqZwBYu8W1Vzz/sAJEbcTrdBHF67kBELsN0O8Ppy+YY3HtOD6fjcvPxl4ffWXBmhuVNhgGAT+HL95mZMYpJisvvoEVnxuDPQP2+KvO1S762ZZ90XXyrO1o0mV39Uz98XI+0kLtUndtrU/I5gTI0i+vDVL9QS675ZOjN558QR6qXPr2+mryySqbjelQx6qT7FHd6c02+grVn8zsm+xAyVendLqyofL1BXuTFy+tvvjo1CtPmmz8eNmCn83lpR8lN+siUz2Vq/6ZpncN1bmlrz5Y7UnnJZpNW+Wzb+bFS2/paXP9sPYBmdoiPsviGzNl6ZZHxvg2/2q/vNpdHtls2qNk6Miuaae68ZORh+fZyy55QrampzLZSl4ond2rXbV/i6+M8tlQO6u7NYEcXrLkpVdb4ycL+M4TyPTSs9rbWGy10ylHm2lA0fU5jtqmxSbGxoYjb/Nig2OTxJE7iXQVSHl6Zp/VXnS1KXtWqg3Zvvat9NrPX1L6o7c/+xvX0reO4SwPZM3TuECX+W5e2mw6kXDK3fy2UQXyXJO2kXYS4/8m2mw7XQEmnZrYpNsUA402zYJ4v7mVtol2YmJj3ymK0xLXUf1vRy9hXPV2uggwujrXFWzznZ36Ibuja9/MNq95z/SxDfC1fUi+MkC+dW8CxICR+QIUzhdpeOZDLxGsoeaFYG0FjABEIfBkfTWXlHVDwzwD6vptLVAIIPr4jFPCfnsYSESByUAkOeAPECz4QI1TRBQ47IM1AcSumQKGXpKwQxxABA4nQAQIA4ja7xkAEAXPmHZ1Uqj9fIn2FdcX/Ilnhd8RPKdeOPInno3GYKXPOX9szt/bT1+tm4+5QbGA5exz4HgtbC1uBg9vyogrm8y1htKp7KyrCVNdbM/+vbqUkZecsnSzpzqqR7rAfmWSjy+9htqafG0l1yY1G8gI0166pQvy04nKT+clSla9yqF0Fp8668tL+sqnVxk6BPHZb8nFiybPFjxydMXHm/xsZndlkkmuurIJv3hUWfECGbx0piN7Zl4yyq5y6Ytu5U97tZO+LV342rm2a+q8FKd3r3w2Tkpf6Wmn+NoH2Z18+dLpqQ3N/WTRxrg+qC3SzUvxPfuTr67VxvSscyV+zxoba2t58dgpL35lsu+IbdNO8VVfuqM93/Vn/NoRXzp7yBRWHnmygrobn2mXjWf9GJ+cMjasrqH2kRvXUf0PQ9f1BE4bBSK7TucU0qmh9Y1dbMg+NHvE1z5Ub0GeoPy0vfxoNn+JVB98hnY/qh30BKQChz4MU/CxGHF95kVK89vG0xz3YsNm3ybWyQcgaCNtQ+0EBQ/ws1l2imjzbGMsTg6IFAcQAc02yV3Ds5l2umQjDAh4drxQcX3Os+VjN33kBog195vnj+ojbT+i64jMZ5h7t7ShMVHWOHnB0BVS49tJIhA4wWEy5lHXMTsxA4oAwV7CAYvxzBWgCtCiu5cU5hzgByg6PTRPgUA8INGVaSeIaABRvnJCJ4VOI8XNZ8AwsAiECr386BSxnxIAiZ2+A4vaBBwDgua+vkB7UYJv7gcQPWdeNsovBCC12ak7cOhU1UsVfoXf0P/5hL15use/ZbyfZb4LOn8FILZxmU7bQFnAcuAzPgcnJy9fmcpNmWsGQLl0Zg9KR3ybkGxuQq11kCW3ZdPUK67OgnYoh8abNtUPtbc66MkGeVsAcZWlN33yZsCXn85LdM/Gaad47b2kb+ZnZ2Nb/037ql9eda71TZl0qCf9tb9yycx6kp954lO3eEEefemc7RJPz6Rb9aUvOvXEmzqKTzlxsvL27Fnl99LpOZefXWh1izeO2TD7p/gsW1umHnJzvKZ8OlBls7Ey5c+8ZFZKb/2VvqlH3pTpea+N8is/edmbrsCXNlXPasulNJ3KCtlBX/VGs2fKVidav2bL1JfedKWjfmBjbduitSEbtNtmumt6NrBAYMFJjFMQV6385qtTw+rNnq20+qtvtUv9hSm32jzLf2lx/fMZ2jzH9572nNMTcJwvRMxJz5A5bt6av+YysAa02aTb8AJ2Nvc2sTboQGKnhgAhwGiD7uQlkGjjDBw49bF5JmODbVPtKp7Ns80wnTbNbYRdf/WyxfPVR266WdB4z7YAwqWP9t25fkrHEZlkvzSqbwrWRkA/8NdLAfPE+BtrwEi+YNzxBGkACRA0FwJHTteARaeI5kVASZqsOWkeAXSdCgYQnXwDg/0+0fVSJ4gAIyApdI00gNiJYqeGQGFfNlWHuetliaBecx/1HAjmOtDoOVkBIlBrfmunfgCI5+khfsGzoA/ka6uXNQAzsOhrsX0dWN97FhqDrfknb4v/5H0X7N3SJ6crpjn1wFaDgsor3YCVnhXOvDYt5KbMtXHlq2tOkvhsmxuTrclCtvbVluxIT7pneXl0o+SnTOWm3uJTh/IWlvo1W1HyyU7d+OWLqyu57L5EyWdjutNL9y06q1NZuoR0lxeNX53KlBdNZrVTun4qDyVf2UnTg1c8uvLSt6WrMpPOeoqfsyWZqWOrri25eLfQIzatetk1QUtjmq76qrTya7uk5a9lk0tH6XRUpnx0tW8rPeubceWlV/3sqo5skI5fGeXiN/e2ZLZs2uNVb33TMx0frQ3xZp140mu5ZMqf6XTW1i1aH027k0unOjt5cfoi2MQCj4FW9VYOXe2Qjid/1jfjU8fkF2dT7Yr3pdD6Rvu/lDbXztpe+loamAooRuk1vwFFc9qLEFdQnVzYpLvyJtiw2vACAJ2e2EDbZNukO5lpgw08dhUVcCQnbVMdQEABiU5cAAD1qdfLF9dPnZy4ggooNufZq+2dlNaOc/1Rmeg52Wfe/kZa/7X+WPfcoACMAL7G0SmhcUUBI/EAonnTVVN5XdsHpgSAySkbYOSE2VzotobTSgDKHALenP4BiYI5KPSxGqAQQCwAjQHEQCLaCaK48vQ6NezjNeLAofkMGBYChtooLgDAM2hfL0LEeyGCBywKtVm8E0bt96yhrpr67a5ns35fn4PnfN2fry/RN6eP1OTM2zA2KA3SXGjEZ3oaVd6RjcEstxffqp9s9qlPXW2ituzCS0/lqi97KxeVX7l46AzprK2l04220QIQ6+MpP3VXLj3R6iz/KF3L0ZcN1XtU15RTdto282Y8OXWeq2/qmmXqJ7zC1L8XX2VLT7pXdvLJz3Rx9u7lJYNW3+S9VPyoTbN+9vW8Ny9mnzcuq+7aNWkykzfja73ypn7xKbMXn+XIlK6uysXfs6u6ya1l6ovKln8tzabqmn2bfclEZ53JxFtl9vKT26PacSSPvdavGfBm2alrtXPKiV/bf8nXf/foSNdHo7MPP5rt99pb2+/VozxdAcbSzW9roBcfwJnTPGCt/7XolA9YBOYAAiDPVVMbawFIBBYBRacyNt6ovK7pOYVx6oI6Yew0BnCgk24nR8CHa92uv/qQFJsEL2rY2LNXOzpRrH8mcOxZiSbzpNdtrvVf64/+d+IcCDR2AkAYKAQezRFAStxJmzjAKA0EoXjG38sHAApABAzNNydogvkAOJk7za1OBs25wCIwKLhi6gTRNVMfrQEenRx2WtgpYmkAsWulXmo4SUTNW/MUOFS3OAoUst310q5Qsx8PUNQXEyDO08JODFH8QKP+EBfEPQfmvvlevxuDwnP+Xjd/H9FfX5n4DUaLZovRkYEhsxpC3xZ/lTuXru5Vz+SLZ/sqN3XPMpN/KX5EZ22tjqkzgHjNhE9PdOq7J54+9B49yqbrkp4jcquM9JExvVT3S+Wz76V036q3PrzGNrJt/pvDUXmNAXrJrmvqTZcyM8SP7umszFG55PdoetBVZubdEqevPo2mR17x6MrLnvLRZMorXV78ypQfnXKrTOlzdG5Ep9zUP/n3xpuH9+r5qOXX8fyo7XhLu/VhwGraEU9+vrqTRdfcnOYBjL5K6nTHCUebfKDAptpmHSBEndDYeNvIO5VxItOm28mMdKeNAGObbptmp0V0u3IHHACrfi9pw9yXWdnWc9aJYu2pLXvPZ3JP+n+b7Pqx/pDe4+HbExsPp18BJKAIIASaAoqdFAOFQGABKAQupY070KUMfU4WnSB6QQCECsAigAigBfQCgygQaL65Zio4RfSxJcFJIp5yQKAXF514m6vzNLFTQ3NZMD/n1VKn4WzQLm1iszhwKB34BRK1BQjshDTgKA0EOjXs9BA13/GUMe9d4fWiZuIP47OOS2P2pC8PGL/KAUctlHOALg3OVj7eFv+aAd3TET+6bryuqeMRsufaqS/n7wqm7Iw/wo7PokO/NBeffXRsAdBPhaPzgLznvGdduXSgxkAeelTnI+XYcK++2Z69+L11nCtfP866z8lfk5fOWSYeGr94FD+5Vaa8+G9N2fnW6/t76IM5dm9tz0esf/bfOvcDVtqV34la/5zgAWjAIrDmdPGHP/zh6bTDBthm2obZRtsG2+Y7gAgcOrHBBxht1vH6rZfTSGAB4LDx7oMmfpdmsywApgCDUyVfRPXVYCeL7SvW9jQ+tSsa/0lvB4j6HpAH7pycdaIm7WTY+JkLaCeEpdHi5owryMYdyASSnCKaV8bab1O9JACgvFjw0gHYAwwBP+DQaSHQBxgGEv1vz0AimUChOQhMAofNw0CiuWgemqPmcCff2uQUkbx88zOwi3YyinaS6EVHp4TAML5nRFwb9V1AsZPDAKLr1trvWVvX/Pn8PufvsT3ho/rpOwCx6wxHK3ipwVv1thA2eUqvckftfg25cwDxNeq/VMdb9N2lOuU3xpfsf+b/6mKh7y71b32WbJsh/HiozZH5K78yr0mPtuOcTbVnymzxZv4j4+qqfx/RnkfYVvuzp3S645d+K8qO+u6tbHjW+6vry0frj3Vub9kfgJq007mucfaizN7I73EBBWDRKY9TRac/Nrw2xDbVnbr0u0Sbb+DQJt2m3YbdxhtYtPl2QhNoABiduDhhobNTRV94FIDGviTs95O90G+trs1rG2rfVh+8Ji/7Zp3xJp35LxGvrnSvafx4qLXIywInXcBTYAkYNM7GEIiaV4jJAIXkgUF5KFkndcYawAISXTV2zbQTRHGAyzzpd4dePACEwJ/g1Bo47GTR//UU/vIv//J05dR8M9cCg72gMO/EzUWAkP3maKfc5iLb2Ag09iJD+wQ2BwyjwLJ2mLeC+Lx+itcpOaq9eACieQ4gmtdefuhrfT7Hpni0sSmNzjKT/4zfvo6fAGILIHotQHytzm9CNHlKv+dJYdH2+8OumN5q663lLo3NS+k9V++lOuU3xuf0PPO++9Dru0v9W78lp6899/V7fY/XpqMyH41u9ccWb6tdR+W2ysZLR30a/y1pNqHsKJ1N8Uu/FWVHfumtbHjW+9015iP1yTq3L9keiIqSF4/S51nmz/l1m1knHoKrqMCb64I2wDa/TlMCjTbiXe/rZEe6DbhNOhkA06Yb8HB9rw04XdJOYwBFv410JbH/q8gG4BWIYdvemvPWz/fWmMSb9NJY3ZtfXenZS8dH+UMvBAJ6wF5AyvgBT8CfMRSXDyAGuABFQRr4So8xBgaNab9BFAcwnRwChr5aigKDfZwmcCjdyaLfIAKIAKQywCEdTiHFgcNeWEizoxNE80++NrDd3JRfmwK87O1qKdoJIkAY6AMQzVUvO1B8QBAw7MutgUNp7fVl4Tl3Z983TtHySqN4M/2M379+n36DaOJzxm0K0ffWuU2IFr7SL2XnnGy31qVfOZO3Bohb9m/xXqovp97Zr5NfXH5jHO9Jjz3o14xp46Cve/ZR6XjvFSBm+6V5sSV3tI+m3JaevborFyU343vlXoOfHdEt2+S9hi2X6mDHcx049txf6ssvNX/O81v7ILC4RTulo9vG1pdIXUF1CuS6nGuCvkZpY+yqHTDRZtwmHUC0IXdy49QRzyYdgAAyAiA25DbZneAAE526+KiNq6dOX3yN1f96dMI5/xVN+4/Wdv1Se27tl1vLbY1JvElv1X+k3FrPmqZj9lX5/KMrv8bR+AB7wJMxQwE+QNH4GTtpQF+eMvjylTMPGmfjClwBT/Q7PRSXDxQGEAFBoC+wCAR2eiguH0D8q7/6q1PcyaMTRC8knDYChE4kBSeI5h8AyP6uPZuDbGQ7Pjtrm3kI8KITFHZSiHbN1HwVL22+AoleoDgt9JJDG/GdynpOzNv2IPX5Shvf+KVRvJl+xu/3H98BiA3Qe+3crYnxErbOyXZrnTbYhRacW2ydttxaftVxa5tuqf+aMux6bgzvf7CP9rm+9sybpz37k7fOm6N6X1LutWzqGTlaH7me8605fFTPS/XdW9d/bbs+mr3Xtu8p/3rr3D19HZhaaQAR31wFEp3iAWc2u/0vUadCThdtim2SbbABBhvxNug2453uOLkJaAAiNuNOZJzWOMWxEXei6KTSb9d8/dH/kkOdKgKKgg/d+OiH00UfuBHYGGBk85f2jNXmPdo8aR2fcvwjQA7QNT7AfadsAUV5xg3ICkw23mQARDKAFxAIdBlXYAp4MqbGG1hzMgjcAYXAoNNAV0c7NXTlVPBhmgAikKgMYAkIOj0MLEoLgON8OdFLitke9tUmbQ4gsrU56cVHAFG8k0MA0RwV+v2hODDoFNYHeIQAov9H2v8/rO/zoXMMGh80/oxP3pR9xm9ba08A0cSfm0MD81479LUmgHrqg1vrDBzWv2g6r6HTlmvKJbtl/xYv+bek7GpheEs7vpS66+8JEOPdOl9fuu/Y99J10K+ewpH66rcc3Grnmj6i85Eyb13/I9vy2XQZm+f43LaJecu5ABzO+o2h5996Coj5mAyA5jeLQJvfLQJzTk9cv7PRdsok2JzPk0VxYLGTKJv0ri0qK9h0O5URAFAgsVMoJ5gAjXpd3+uLqOyZV1En8J1t+YzxnrM9WpvnGp4sf+i0FhACCoWuYTppA7gAP6AKBQqBQeMnVAZ4nACx8fcCoCuaxhkYBPqAPQFAdBoI8M2TQ6eHAGIUQAQogUKnhjMuLQQQnRxqg7nHbmlUe9gpDcSyjZ3mYADR3AsgAonmcgFQ7PSw3x4CiuY9AAwcAot4rph6Lrxcqd/1tXh9H2180MkrHp1yz/jt6+qvfKSmzkWfnXp7pzZ556bbhBfeW9++R3taGJ5z8L45eLT/zIG5IDd/jcNRHe9VTtvumePXlK2u6Non1+hayz7Tr/MsvFU/tzF6zpGPO84TaLUGoPYBgKINsN8M+ncJgBsgByzaIAN4Nt825TbonfS4Dmjz3pVEpzpk2ojbmLcB77eJfs8lbhMu7iM6wGJfQgVyXEV1usiuuc4fnX+1762el1vrrX3ZX5q+yduK6ydAW38bD8AqQIUaqwkagTxjBRyixtH4BQ7xgC9AUiBvDhhbcoAgcBfA6yQR8Ov3h0Ch/4HY/0FEfagmWYBSeWmAUxoFEPsNbCeJtSmAyzZtRJ0eArvAIRsBRuBuAkMyAhl8LzCARKeEPrYkiAOJ5qc0QCzteXDC3TrYfll6jtE67uWt47XKnUunY50D58p8KXlf6ZwGZXbyl9IBL9VOfTk33bOPX6rOW/TOh+OW8o8u03x8b3Y9up3vTZ/+LrBtxt+brdfYc287lD9aX3VF13LX6FrLPtMfFzgcGTtz49Jm6Iiep8zbzpNAYuPQCWNrgj2B0zvX6QA010D9flBwsmID7fTFaY0NORCBAgzAh827gNdpIvlOYgBNgBOI6TRK2mkNsOiE0e+9XOlzHdU1WBtzp50CMMt2vbRdJAAAIABJREFUdvcV19o0ae2pnR+FtgZnf2n2T95eHMDXj8YDsAIMgShxADHQCGwZH+AQwCIPIIoH9stLzlgL0sYaQHSdFBWAOyeKAUTgEFD0Ly9cMw0oOkHsd4uVBRLTRw+A6CUEkMhu7QBcUfaxQ9pck24+ug7b7xDNr15UdP0ZQAQgAUTgUOjkEBB06igAiOZ6gPHnP//5tx+osQ4+AeLbrmM9z1/NByPmI+l8AB+p9yPoapFh64w/yvZ7+vaeso+yf08P2ywSe/lP/ussHi8xZ7+UsVufrzX9pfTDs53HntXns3asnz7CfAoUsnWCquLGuiuowKKvof73f//36UuoTvmAN6d+NtEAn401EAhQAIY27oI0MGFTbiMeILQhF/c7sK76dZJjQy4PBRp/8pOfnK6eAj5+N+mUs98onmtH8/WWda2yjxjLW+qf9c7y4nsvabLZiavxMQ5AYcAQyApsdQJnfACrrpbGD4DJB8S6itq40k0GkAsY9rtBV0uBPRQQRP3vQxR47KppQNLJIT2Ccv2rFddM2es0kW7gVf1sBWKbZ+xgd8C1k06nhOYXgAgcmoOBRXHzzjwDBlFz2Imheaic020vMby8MM/nv2wxBoHEdTwahzmG4vHRNe9Iepa/VceRej6azBMg/r+P65jumcj3lL12kl9bF3kLw7X1POUfO5eNw7Vj9xyD/xuDtd/W9LOfHjtXP0N/PufI558TgcSoeStu7IGPThYBNqeLTlZ8GRUoARZtql3da0Peh0E6mUH7faJTHJt3VLBpJ1+wWXca5vdfrvgBp36v6GusACt7AFhgto16czSa/RNMXnoWlZ3lL8mfy79XzywvXjvXOuWVr5+covV70cBhJ3JOEYGtwB/w5WQO0ALAnCYCYAKZgjIAGeAIpDnlA+joVRcK8AGNAUQniK6UdmLoVDGwGA8IBAgDi6XpSz8b2caWAKI4e9iF10kn+7oKG0A0z8yv5pi55UVFLyuAQ3PX/CTj5YT5jJrb5ts8NTQO8wZe49E4lI7GR+NdQ2f5W3VcU99HkT0BxGuMfXbe53di18yHS7Lmy7Vgr8XhOdeec+3S/Dqaby4dnU9H5dR9jd6jtr6F3Gdpx1v03bPO11unrnk27xmXW+u59BwFDNG+ghplr01xgAxAc/3TCaPTPf9r0VVU/0LDbxddSRWcwLThdjIIIHa6A0javM+Pici3SSdj0z71+MKk3yv2YRu/VQRW2QEsBhizUXtrE/uvAYr3jE9lbx2nyk96buzKszcB2AFuoA2IAxBRwKt4p4XAFXBIFgjDBxABLiEQhtdpnVM6ICxdygYQ1eEk0AlhH6VxaujaaSeLgGEniHjKAIOApThbCwCik8RsU3f2AYT4eAJAG0jsd4i9hAAUOx1EnRoK5heQiPabQ/MOOGze+U2seRUg1Mf6e90HzrGecWPY+Kz8Ob5H4uk5KntE7iPLXAUQdZ5B/MgNftr+es5cX5szHvRr+n1dGK4p+5R93fH9KP39Ugv/NXrfc199lna85z5+2nb/2mSevkY/3lrPPc9R4CrAVVp76QXKbKSdMgJu/XaxD974/3kAnmt7gKKNeKc6Nu2dItq4SwvAYic9Tnds4m3c/VsOJ4t+p+j/Ovqwjg+0CMBqJ4wBxTb1jc20Pd5L0FvHacuWc2NXnv2vvtBXTgr7ImjXOIEtcVdPgSsyAn6niEBjgBBIJOf0Dngk41oqICYecBOnM6AHBDop9PtDvz3stNAp4QSIgGOnhGiAlp5A7QSIgGkAkR1sAgadmAKzeMCiK6ZePACGc16ZT+aXOdV8EjcfgcLmmjnqX3qYZ+aTf7+yzqV1HzjHesaNZeOz8rfG+RwvPedkyru3rvS8Z3o1QDSI77lBT9vud8KP7sNrH6QWhkfb8dT3/ubGexyTa+fre2zDEZumM5zxI2WfMs9n6TkHHjsHAoadKE76zTffnE4c9TmQAig62RP62I3rqMBiQNGpot9+dXrTqaENvI181/0ARRt3gDKAaPPuYzZOKoFOOn11VVAHkKRev1lkSx+6Ydu6fr40WJz1HV3Hjsrpb7L2JO1LtFu/Am9AlpM5AQADGDulcwJYIAcoAlxCp4WdMAYmnRQCh4AYoAawkQlA0i0Afk4JgUMniMAicOjEUJ4AKLqCyjZ2Aa7sCWgChuwKvKoj8AoMqhsFDtnTCaJ4J9MAonkVMDSXzCtB3NzrJNFJt3kGHHaC6CVHv3s1d+rn2efXrDPKXSO/yl47L9byHz299t9VALEH5KN3wtP+xzq2R/dni8Sj9T71ve9xfy/jsy6S78WuR9sxneGMP7qep77nc/ecA7fPgYBjfehZtZl26iK4itqHboAX4M3G2wlgH7wB9mzMAUChUx2gMIDoGqoNfR/H8SERZeamHg9opNtVS7+T9P8VnWg62bTZZ48P3bThZ3dtiNaWR9C5Xh9dx47KsY9se19t0tf6AIBzEgeUCQFFYAxYBOSAL2kBQHQSKHRaCBhKA4ZkgTfADAgTnNIBZp3qBT7VBRT6eqlTRPHsABQ7Sez6KXCoLBsCiMCiOgX1A4jsCZj2u0MnhkBr10ydKAKI/Q62ORQoNJ+EQKP5Y86ZV04SzaHmkd+7erkwTw/1dX2OXjNHrpVfdSt/VMdRubWO95xe23QVQFTY4B1p4FrRkTKXZOh8Cb2X6n3m3+7cru27xvg5zq/X59eO0XuUX+dL8+gWW6euW/TM8rfU/yzznPvPOfCx5sAt68S9Y1ydvVC1yQbOgDQnizbfroQ6WQQYnf71by6cCjrFaVNvk2/D7zTIhj4AKR/Pht9JkJMzJ5MAEn2Aoo+2COrp/yt+/fXXp40/ADv3jAFE9N72V36ut/VJedEpg5dcNLk9Si7Aq02+/upkDbgCvDq5c2oHHAYYAciudgJmQBmQJgBlBXynedKAGd19+EU8gNjVUIBv/g5RHGgEDFH1swVAlCcNpAKjbKZHXZ0osi3g6nQTKA0gTsDKDvMESBRcL/ViwTwRAovmS3Gg0Lwx37xwAA5dY/ZbWvNkvkwwV+pn8XXc9sbnvfA/mr2X+u0qgHhJ2cx/iY6i8yX0Truf8bd1zM8xftv+/6jzf10X7plHU9ctemb5j9qfT7ufz+FzDhyfA2+1mZ3rk3gbbJtuQMb1T78X9Dsv4M0HQYBFvyt0bdRGHeADCG3ouy7YCRBeXz11ItR1VWVcQxWATYDRaSWgSL+P3DhZBFSduLEFgG3z3xo5AeOtoDFd5uvsjzl/p8yU25OfZZNvjLXDyam+AbIArk7suuopHShDgb9AIDBWwCsAbUAaYAZ8NRZ+7+fqp6C+TiQBQFdMnSKKq6ffHAKJ5WdT11xRIcAaUARau8oKIBYARCBVYFsAUbqPH5kvApt76ZD9AcReLgCI5oy56GVGc0L/Nn+Lr+O2jst7S380ey/134sARJ3Uw3TJgGvyjz7M1+j8zLKvOVkbm3vrvLf8Zx7PZ9v+f3t31mPNctRt3x/ZwvMItsFghq+BEAccIE4QQthMkjGjMdsDMpiNscEYIxBwwkG/+q1X135iJ7Wm7l59d/ddB6nIjIyMiIzMqlX/jqzq9z+wtefEZe6byb9vzNIRvUbP9OWacbvs+9d3j8cej5eyB+5zn3jo3ACq7Aa06JxAS78H8AkWZW0ANyAHmJMNA+4cQ/Xw7jigh30P/x7yZYmAFBS/d8o8+AOMHvzLDAGKspT+jyOwCCgCpgAqu46h9r6iZ0TvWfZ+pXrzmHM4F6d5vy0e65gpoy+5SdcxyUV7phVP/7fPvB0VBewAwt77CxxOsCbLSA64AygVAK06kKYNoAXIAltiz44+IC5d9AOIKBCIKsChrCWA2L+9wA8UGi8DmQ9sK8ApG/nQkVIUGARaHTUFEAOJ/fEAWO6PCfaFPcJ/+8UfH8TKvurdQ/vDvpDxtgYBQjTAuK7Z1vrEax1rn6LX6D2lZ+27xod17HNtvyiA+FyD+Fz9utWFsDXfLo4tm1u8LR1418ge07Hz344Hy/bcum8m/757gY4eCB5D33392Me9HXt5X+d9ne+zB07dmwJZ3ct6CJcBk2H0cC67CLQBcI6jeq9QZlGGsGyhh33gEADogR8I6FjhBIwAgLGKLJGvVJZVpFvpAzd9CZUv+cZXcbgGKDbGuFPxmPFNbtLZXz3daD4CMOJlfrJsgFfHOoFD4EwbKNNWV8r8kQfOAoUyiAFAH4Xp+KZ4A1faATcAMZApYwgAorKIjpKylw8AIn7gsXHAIX86ZsoP7x72XqRMJZAKGKKK9yEB1cChj9PwCw0kdtzUvikjbY+o+wOCAijKOjue7H1Ze3HGthijxb61OEXJXip/qdwpe1t91/iwNf458m4GEK8J1q0W7DkG/BKfHisercFj6jvm/ylb9R0bO/mP5evUuddf58PX3Fdz30z+pWs/xxujPX+srv3ButTuLre9N++zhnsst2O5x+X1xuWa6wTokqWb+2He42QZHfmT2ZFV9BDvfyLKCMosKj3oo4AhwNjHSLQBR5kihYwxsoqykx1FlT3y/hmwKMMIMMposs2H7sUrSJxt9eaRvPal8Uhu0vRNmm5UrIBDBbg1B4Cpo6MBQ8ALAOvIJ8Cmrl/2rkweQAaYKY5uljkEupTAOCDm3T9lvkNIH1AYEPTFUrYAU/b0BRzxAMTAbACRPsV7h/wAFvnS8VLAUDuA2L+2QGUVyyznc6AWKOR/fzzwBwN/PLAvAETvrorh3H/Vi3Wxn+txrE62ckwm/jV6G3MJvdT+Jbqei8xNAOI6uVOB02djnJJZ9b2Wtjmvc3nMOBRb8V3t3Ke95e85Pffx4T52zvmx97+Oh6Rr9gbZS+VXOW3XTQ8E6H2uo2t8sEdXP97GfVvs39bfhbdxzfc53/b+7JoKYB2LddedzKKsomOUiqOo3lmUCQQaATygr+OowEDZRgBRlqgjhfhljvQpeMACwOgdSLoA0nffffeQmfPOIh/6eEn33mP3RvxZjs1v8qf8rG/J4JGZvwf88w6dDJnsHpAFfAFhsnx9NRRQK6MHlOGXuTMOMAuABb5k5ALd9AOhZfPI088WXfTLEAKHZQoDifEByAkQ9fNFFpPfgKGsobpjrrKYlcApgKgeIFR33BRILKvIf37zGTic2UNfMO0PDNbcfvJ+bL+vYjvv99XnepyqH1vDU2P2vvP3nCcDiBZ8XZB50V27IVZdL7HdnIuDdrzHmE96XYTqD9V5Hx3GdIO/1L4x97F1qf5d7vyN4TnGyJ7o+rhkf1yzj1Z92vatIzAV7Wvjcs01zWbzu9bOa5IXg+4Z16zha4rBPpeXeY96rus272+znr+Bx94DdA12FNWDfIDRMVTAyP9ClF2UGfTALyuEzgwjMCiDVCnbCDgEJIFLxXhHW3tvkR3g1HuLMk18AMr41L2B7zOT2Fwuod1XVjrHrn3dl/pdcETya1/72gEkAVQd0QTiZBWBLRlDmT6ADq3e+4aAGfAXuJKBm1k4gEt2DhBTZPYAOuCuo6IyhZXAIKoAiSggyRcAVj2A2PFSPgcWAVbzQbOJAoUKf/jMFxQPSDSH/O/9Q+sse2h9gUR1MbO+6x8AxFf8xV0dnetxqj7X6pTc3nfdffVJAGIX1rqI8bvor9kQL32hzdX8ZwyKw2POrZsZO28ivuyaF3rpvIrNNfJvYm78e1N2L43Na5Kbe+mS/WRt7rs+xtm3fsSUrs0tfaudZNB5/Z1aC7LmNB9+Tsm/5r7iUFyL52ue8z636x5c9njdP15b11MAMSq+ybke3QMBNNk9oA1485DvIzff+ta3DkcGJ2CULZJFBBA6aggoVpdFVDqKSE5WEYiQWfTRHHrpl1n0LzvYBFQdRQUYe67Iz+ipvXFMBv9YMf/uSe7PFX7w0ZwAKFm2gBPgJ0MICCq9OwiYzWOmwB4w1pHSMnCOYooNwCWjKHMHgLEDiJalpA/gAwIDiai2TGF1wJTdAKtxQGsfquEHgMhvR1nLIJpP4BAI5AdA6DgsAAkkmjffzKH3EQO85gEU+uNBxXupQH+/dcVTjNt39R1br1NrfN++uf5bOmb/U/q15ctT8Z4UINoABdkEbYIewtTflqCbe3Ew7x5C0S6Sx9oAxRd9E/Ftja+ZFz8vlS+Ob2JureNjrdWu5/RDT9cKesn+aG/cJ67Gdu0EENnc2mernWTQS/f/NbL3mc9LGiPO4lZci+dLmsPu6+lreY/Pm4vPNddTGbquRdem+2Jg0buD/p2F9xY7igooAgGOjgIHwF/HDmWWFEAIsFJqA0S9sxZQdJzVsVYZS8cSe2eRTUDVF1H7FxrzN2EC3bnXjs29+W1RersnuS9VxMD/fjRHwMg8fKgFgAKagCiAqyJbB8yVwSubCPAZAwyu2VU8eoEvuoE0wIxO2UBZRHpkCjtSinaMFFB0vDRwGAUQeycRUAQ4gcQJDoFEAJBvCtDHfnNLti+b8lEhB0jyfb6Lak1lD62l31RxnHFt/axBfcfWa67pY9Xn2m/pnP1P6deWL0/Fe1KAaNELLKodOJp9TzX5N21HDFwUxeCxQRz9dLuRocX+KedtXc2r9T3nQzE5J2cOyYrhJfJPOe/d1uM9AFlbJcB2br0v3QvH5FZ7rh37d8tusnO904sa096fMmudbNeKMWv/29Qubs1ZW6n9WuhrnddrWZ99Hu//mmhgUVzsXfcr90bZPEV2EWCUWQScADrHRh0vlC0ECgEpIEOZoApQLJuI9jVUoELmyYdyKrKLPnIiu8iWL4rKSPWcc+p+e+w+0rVYP9r9vrq20vMMYAoYA8JlR5sjkARUAU+KTJxjnIBb7wv6AikAB6DpA6qMB6hndhWvTCIARi/gJjMJ5AGIdCp9tRQIxQcO2SQ3S+C08XSVQQRsgT82gMSOkQb+mk9HUQHGAGTztr78Ng8g0XrKKjuSDNxbI0U8Z71Y19d6HLsWz/UfG3eM35of63/b+DtA/N/He5C9z+axId1kewi9j45jY1w83cBR7ce+oI7Zjj9vAJfYJ3PpRZrspfL5tNM3u+evjX/75k0BRA8CfrDyY/p/jEfmmv2ZrDnaz9PG21ZfY1psXlsc1nm+tvnt83lZ99lL12vNzrWPUfcvWT2ADXADFL1XCNwBe95RBABlygJVMmQAojZQoQ+oAC6ApY6fAhl4fR0V8JRd7L1Fx1DLKvIjv/jbu5X5Hm3OyaJ4aM8V1bUVuv0eeKZy7FWWk89lQs0B+AWoAsPAH7AFrP3iL/7iofz8z//83S//8i8fQKLMnqxgwKr4iIl4KfSWpQTaehcR2HOUFOBUAEV28NEAYv+HkS2ZR8BUUQcQ6eNDABHtqCkAKINpTgAhkAhAKh2vNUdFm6w5BBBRmVbZZXujWKI7QHy+94knA4hdVF2ALkKbw0WmqHexvk1UPMTmFjEQUw+363n9uQa3jvW8uV5iN/nHlr31PHf9t7nJtQ+6V7hW5r1C/yz3XYfsGK/ORtflKYB4yl5+TX/PyfeX01Nyr71vroW5ip+y8l97HPb53eaessf1YXENXG3Rrlf3TvdNYABw868sHA/1tVLZP8Au0Ag8BIgARUAIKASOZM6UQBLgASTFByRlpmTx6PUBHRmqMop8cO/gK9/yee6B7veTzjrZ2u7P5lYBggFEgBA4yj9ASh3gk1XTBrZk9L74xS/e/dzP/dzdz/7sz9596UtfOoBEwE42TyYRACNPp7gElgPU+AAiMOdjOH2sBthU+tcWjpGuADFwaAx7QOP8qqrMocygAiCWJTQ3PpkLAFgWkR8BRCCy0prxXeG7PxD41yb+gNA9fYv2G3jNPd/6tE5zba+p05Gea8a9Ztk3DhBdaDbE27ow5i0GtwSIjl6w0cX41LFm79KL/Vayr/kifs1za6/aP66R9nFz1n/NnmncSrODnz62PGC4frpHTblVx9omW1n7ZjsZtB/H2f+21cWhOatb++Iff6cPe8jf47fH71Z7IDDW/cz90x+pAQMfmZHl8wVQoNH7aN5XnF+59HEbWUIgEdAAiAKOwIgSEAmQ6ZehAtYARUDE8dOZVXQvn78h/JtFPLSLS33xuw/5XVDckxyp9VEdPsmmAU7AVP6h2oAVQCfTBxh+4QtfOJRf+IVfuFPwfuVXfuWQ9fOuYpk845o74KyY8wSIvVdo/C/90i8d9Mgi9vEax1jJyBaiMosKgAhgstfxUoCQbWDWfLTLEvIF4A0Qlkms3brks/Urgwjgi5MjufZDz4PoWvoNTKb1OEVbt+gp2WN9c72Pybxt/CcDiC36DLAF2eJPmddeLwZuOA/Z3FtxcoG5KSriXKwvsUPmEjl2j8nFR/my5ePKI3upn+nNzqprb9//IejWMU0/Wn1rvfqRQPtRbi81VvvSPbNlY/KmTg8TfswCiPlyyt90kZny65ja03d1c0TTs0Ubu9X3FLxb26e/Unys71PMbbdx/3vGHrs9dmXoovaEa3i9nt3nAEZgEZCTXfTOoq+Cem/Ru2oyToBFRzfRjjaiAAnwBbQAYoATUAIoApyApyONjqA66gosAqYdQw0wurd0T5u0+gS8836kLoPIT4BK9g+4AqgU2ThZOL4CU45wyu4FEGURgUMZxc9+9rN3P/MzP3M4euojM7J/vjBKJzComKMsnmLubDkaGvADCmcWUbaSLqBUxrDsYR/K0QYQ+/cW/FXYzP8yiewXZ3Nh37yUCYbJlPm0FhWg37qKfb9x4ls80eqP9Vt+7f2IP635tWNfq/wbB4g2xdu8KObugpg3qcfabGLrIVfJxqXxvuZiSTaa/9rqKLvxT1GyAYHGH5NP76VzOqbnNfDF4ly8mmeyp+STacxjUuvVfj9lRx/ZSvui9W7stXv71FyyhXqA8JfvFSBmHz2mK9/zEZ2y6eB786p+Si8dx3RO/Q+p5/sxHetcjsnhp2trzBavMfqUYoKesrP37eBk3wPPdw8EsgKOtd3r3Gd94Kb/tehrqD5A88477xyyTvOIJQACoJSVQxVADIgBnmQdZd2Ak95XBDgDi3TLXjqK2r/O4IP78LwXd4+e+6p7kvuRfgARIAWsfI1UUQfeAK9AIx4wJ8sHGCqAYQDx05/+9N3HP/7xA0gEIPEBPpk+R0D7p/YAmQydOQNvvj6qH9iTKXRUdR4zpQNI7KM19KkDj0AjvXRMv/lcJhEVV/EFBNlXtwbFHJ8/1oZvxR+47+gwwO4PAPN4qViKYbGsXlv/jP2t6+w9tc1bz+mh+j9gUbaUPGagWvgtW6cWZfpwSo7/W/3HeFvzPabjmOwl/Oyjya/1YuOimH3JP4TS54YXQOzmt7UO045xZJTVJ+1KY5LfurD14Tc/bePSEZ26ulEnW99KZ+zy9dyYVcdD2qvvD9FVvE/pyN6kzbvxzX+l6SXXOjW2vqixU1+6Zn/1a2n2rfEx+3TmQ3uHbPti+j/56bzWp2mPjmx6aAAO0Wmz/tXejJN6Y9TXvuygsxiT7DqueRXD4pfcpMleS+mY+qcN9Qq54rZlIz1TV2OSn7pmH37jxab7V+N2+nyBwL42+9ps7YEAIeqDMbPgud5d6+63/r8g4AUoOoLq2Kh3DH3NFOgDQPpgC1ACnMh4yeIBK3iyieSUPvQCaMr2+VcLAKOMFhDqOCp77CpAjD8Mdt+f9yb17v/uUxMgBqyAKnXAy/FNRfZQpg9483Ga3kMMIH7yk5+8+9CHPnSHyiZ+7nOfO4BEgFIGsH9dAXgCYQqwBtgBnkCi9w1lKAOIxgCICkAIHAKFACLZjpnOD9QEbtlRDyACieyJsaIdLeZlN2V6AfTemQQUxdrxUvdyMaz0+9Bv5fxN6Hdgaz/dgpdP6C30v0SdH7Awq+MFauXft90mQFcdbG3xyc2FOufTVv/K0z5mK3tkVh/v084We/kRTV8y1sDNUbu+x6D09YCFKl2Ip2zxubLKaTenfMRrDugcQzbbjUvHlg19yU892Zo03c1Je7U/5R+7zr9zPl5ikw5+K6fkZ7yMab6Nbe71ocrUScZNeu6F2a/e+KkvmS2d9V1Cs99D/+pfOppbfhqn3rhiMfn68NNxDc1esWHrFEAkNx8g1rho802he85TOztR9pprsqvO5mP8lE1u0mSvpenm1/Q//pwPe/jotBO/8dPX5MhMfnoaGyWTL43d6Q5C9j3w8vcAYFixnq559wzXPKDoQzMyfP3LDEdFHRv1LhuQJzsIiAAkQKKsVuDJMUcgEVjUD7zoIy+rpQCbjj4Cn7JbsooKIMOu9wsBRr50D1rvg46sAp3AU5lNxy+BJ+BNhk4BwmT5JkCUKQwsfupTnzoARFlE2cSf/umfPryjqN97hb58aiywSb+5mDMQB3zS71gqUAhUAopKAFF2EThUyAGHCp/KTgZwA4nAoSJTWOYwHkAeeAwgirci9gC8WKPWSXzn10utdff4fifEtlIf+lTXej49pc2nmtt97XzAxVhACtBcpHj3NWAcfT1YbOnRv/Kn3erolNM2dvYnszWH/EiGrsZWb9y0c22dzmylb9L0Tbm5DvU/lLLZA1YPovNinHFgi3w+VV9ltOmYfPXsoMbmO1k8pT2gf/WDDkUfX7shx4/Sq56/U7f6+tCeHw+h2Vt18FU51r/Kb7WNLRbolgzelFNX2DbnubZ49BRvculUL7b1k50y0xaZOcdsrvLpP0eN2/J3HZcc2fxsXHMt7sXAuuvTXvWda7MnDjM27Hkw6K/J2uToJ6evvYan6GcLTWf+T7/Yanw2o9lJz9TbPPDIk1XfKsleS4uDudE/Szwy2aw+545XWeXyB3/GLz3Jk1PH5wOajXTs9OWDhH0N9zUEEtd94Np33cvkOXoqUwe0ySr6Uqljoo6MAor+/YUslWwhMAikAIQAFGADwABvSn0dh9QGFIFOX1ZVZBVlLr0XyR7bwI3fAvdtpXuSY6oAYplKwJMP9AOJgBsA1tf5kt3IAAAgAElEQVRG5xFTH6rpqClQKIP40Y9+9A5Y7J3Ez3/+84dsI6AIJAJ0gFn+A28dZ9UnUxg4dNw0kDgBIpDoAzXRPlRT1hBALHsICCrsKAFDc5sZRIBVzIFDRQzEBEi0Rt4zdb93D7e2aKX7PFpZ5eb+aNzkPWad/sfU95J1fcCDhkUxCYGZP+wtxEMDlt7srAHb0p/t/Jrtxk+99Ud74KidrAt7+lF/OvU99GEkHfmwtrOF6uOTwpfZ99B6unv4bG2j+rNRfPAqeOrTryk3x/LfDWDuJ/1s6Zs24+GnP1v66FFm//Qpf/DSFe3BW1t/Pj6EspfNqWf6NPnX1OkoPurZWu1NuWTwxNuci3ty2vROPfqKq/gUM/zpszGzTz8eij91znHn6sbzS6Fn6qOzssqRbdw6L2P0b+29c/7Uz55YpYM+bXH1boxSLMmS8+DSPMgr+ppDfhmn6K8v3T1o0JNtdXLTt9nGLz70qG+Vxl9D85kPSr7Xzt/mis65Td/0Nef4/MwffeaM4qdnjileeJOfjp3u4GLfA69zD8xr3/3HvaL7bu8rAmeOhwJ0MouAiPcBHSUF1AAVQGoCRO2yjTJx+sgBmDJdCh0Ao3/DAYTKfsliAjlsyhp2HJX9bAKKbNMlc0b3r/7qrx7eRZT5A8gARKCvEkgEED/84Q+/DyDKIvpwTe8kAnyOh9JpDuZiDkAbnmOm+h1JBQzZUmQRAcQyh8Ah0Nq/uQBiHYctcxhQRAOFbMxjpmUW9ZsngMifACLgDSQC30A3kN+93v2+9UW1Z9/aT2Ze542dvL1+m/vAIYNoQQRY4PuhXhfpoQtAX3Yu0TU3QXV0jtWeDw/JsdOGi5es+U0/6k/vHBvvWppPdKVvxnXq09/DGF9m30PrdLPbA14xySft5l98pkw88vkWr7F8xGOnh1zy+U6umKcbraSbjvzqx6Bxs0893epTv/H9mBirL9mH0OyvOtjL/7Xv0jY/+czXdLE350lX80Trb749uOdnOtGpx1ixzRaa7emvMfqMn3NUx58657hz9eylNzvNO1tTTl0xpqI9fZjyk3/On/rZpXvuXzpXgNj8yRXzeMYbo82H5jZ91qdkq7XQ7hpF5xzSl6/pJWecdnrRfEj+Gppv9NJTybf8zZ5+fWg+Tx657E/f8rmxq93GRLOXjfg7vc1DwR7XPa7PZQ90zU/avcQ92Fcxgba+hOr/LAJ13lv0YRSADVgDXgAcBagBfmTAOhqqvwyYzBeQZ6zsJODZO4t0s+EoKtDIDjnA0v9jVO//OgJLspaAl2OgjnTKAsoOfuYznzkcIwUAgcSOmJZB1J8cMGlcIC+AWNbOHMxHJhAIlEUECh1Jne8j9h6idyHJooBi70gCffQ4aloRK3FCgVHzKYuIpxwDiLKHQDMQba26j6PWs9J6+u1Y+5KZ+3GLN/v3+uPdvw7vIAq4oKI9HMSL/9CgX7uoW/LTp/yyqeYDCn4bbsqrkzM//cfm09hTMsfGbvk07a5+ksfrwXT6e8rGpX30mW8Pk+aEt/qE37z5Uxs1fo3ZjCNdyfXAh1cs0jt1qudH9eSLRw+jyaH51vzj4Sen3nzjJ39fSvf0Mz3NSX+8a6hxfC1u6YumFzUX64BmAx+vWOGvslPHlMVnJ9vpnDqKH9nkjUnnHHNJfc4hPfGaM4qXX/HxKo3NZjrQ+/hGX7FhN5vi6liRQjc+Sia54hIvH/DV6VUan6342aqNzjnoX9vTVuuVH9kvNtfQfEsHnYp2NvNn8vGyQ9YcJi8fZ1/jySnNfx1nLB75bOz08R4A9ljusXyue8A1P6/79Shq9w336f6YBzA6igo0AnD+J6JsIMBXxg2gAoAAHaBHWwEetWXnAotAHsAoI0kH8CdjKLuY3vr7KAtghKfQkz3ZPUdKfYjmE5/4xAEkyhwCiX2k5mMf+9ihDjACiah+QM+HZWT9OmJalg5ow5MFBELLIhrT/0WUUZRZBCADhjKO6gAi0FkG0buTCrAoRh0lLVba7KH62QdWFT6VRQSW//qv//qwFu7v7v/WrNL61tbfetdnb8Z7rvv0Nft1+IppC4C2kPEea4HomzrPBdWmWeW32jbV3Fj0GrvyjMXbenjJFzKNReNfQ7PDlnHp3Iqrfnw3Nw9gZK+xdU6WPvrp5k8xzUd9+aW/Qq449GDYfNhUNy59aLrikWvu5PHrm/OM11zIuuHnM9lVT+NR8srKa17x038fSsfqJz1zTvfRa/yMb3OJ5jsaz5hs4ZsnHfHzNfmpg2xgEr/xjU2vtvFocqh2vGSvoemdutVb6/TjtX6T13iUP9me8pNf/zmaD+27bGo7ShpApHu1VVxaB/14U3adi7bSPNBkGp/Pycz2HI8/7a3jG3cJzQ90ymtbo3zOJlvr3sObcukpHqv89H1rnPGrP+nc6Q5u9j3weveAe8Ox9e3jNlFy8x7jPuO+7TiodxYdc5RRlOkD9AIzvS8YyAJ4OkopMxZ4VAccgSRA07jAn7H4UyaQyY5+gFQGz7HRj3zkI4ejpEChAggCjI6Y+kgNUKgAjwHIAKKMHx/pBcT4wS6w5t9q9G7h/KKpsY6nyioCjx0tBQ7VHTEFCPkIFKoDjECgMmMiY1iWEaBU8MrAiokiayvzKvaO47qHr6V7/+S35vW1rsf2wc6/7fX/HkC0IBbKj/R8yIjfwt13QeaCn9NBlg/8OSWbb+Smf81j8ujBn3NbdeuvrGNX2WNt49hQkpm8Va943xIg8qMHL7Yr8VvvfEaLgbqHZIVc8ymOaHNLTzKovimrPvunTHwy82F0+puP2U03Prmpgz/K5Nd/Lc2HVRf7yrX6kje2uDU3NN/TzW790wf1ZFf+Kp+stdSX/KzzC38dO/3lU2PjX0qNMz4d2VrXWz8fplzjJj+7+oqDevxLqbHt8wAMPequTSCRXfrw1fk+Cx49s2/yjEt++oqnr7GNZyv5SbO/JUeH/kvnvcrlx6qD/XxWb1zy+aKtXju5KH7xjRdN12pb/7SZ/E5v+2Cwx3eP73PaA+s9IGAY3fLVvcR9HUABFB1DddxRVrF/m9GxUGCrLCJAVzYR+AG+6gsUAU4AVZk3dX34ABZQZYzxdOHJ4AF+KxAEEAHBwKGjpQFEff7lhSOmxgOIdAJhwKGMHXCGx4ajozKD3nck3/9FDCQCqfoCh33FtP+FOOdk3tqoYn7AISDqyKw6nrkCxHwJIHr30HFcH/jpnm8NFetSmbzWOJnZTm5rnXfe7e5VmwBxPmisi3WfxWhxW/BzOsh5mNh6WJhj843c1K1tDpNnHP6xhxf92Vz1TZvn6vlO15TV3rKNd2uAmF2+VfB66DPfYoM/226w+dd8kkWbL13GJoPqW2Vn/5SJTz5d6Z968m/laadDvblNfv2XUmPXMsfyT5m8a+p0Nx96qud7upPDn/rxk1Wvb4sfL4CY7ug6li9Tp36yyspv7Dlq3NShzY4fEPNIdzK157hiNH0gtxWHc/7op8fYSwEi+WxXR/OhuK28OZd8jdfYyc+3aSOdbGQnuXSgl8x7S+aYDnbzTb2xyeeL9upbsqg+erZ8TNdW37Q59e312z0Y7LHdY/uc9sA194BAI2oO3Vv8zpRV9A6hL6F+61vfOhyD9K5cXyAFvGTogB1gETgCghSACRADkAAldTztCpCGD0AFIAEwGbyyhjKJwF//zsJ7hurAoDrACCQCi/j+X6LxwB+fgDFHWFG+AqPAGh8cGSUnW9i7iB01BRrxgUTgUCHbe4j8NZ+yh9rmoZiTeZA3d/EAfoFTGVR+KHwCvH0F1h9XrZ01QKtrr7zWOJnZVq/9nPbla/fl/wBEF5Eyf/QfsjDGzs1wSUAvHTPlpl72th5Ekp+y1fUZ07y167uGHrNdDFZd7Hk4Zfu+Nledtemjn+140fysn2w+TmovBBDJJFesyNJxKt7ZyPakjZ+6k89WNDvo5NVOrz7+8J3++NfQ9M9Y4E0dyUzeNXXjK9OO+Sh42TAfRTsb+s3xGF9f8iidyRczOtKHktuypS8f0znHXVo3tkIfP7KnrW/LTnyyyWVT27yaU/xzND+MbY+nP534ivaWvnToZ3/K6Wtu6sZPXv4akxwaP3n9irGo/imzxdvy9RyPnuY/ZafPk598vpzzI3m0eKSvsStf/xavcTvdgcy+B/Y9MPfABIjq7h/dQ9yr3M99CbX3FWUW/VuLvoT61a9+9fD/Eb1vCCwCZECQAjgBS0BUQAqADEABTsAWIAVcAWwonvcAgULvIX7pS186AEH/vgKIk+mTJQQE8YBCAJE8kIjvfxwCnzKGvRvJP20ADWDjB3uOjQKB/V9EAFEWUdvHbgKJZAKIZQbNqzkGeoFDcwAojcF3tBWIRgHUjtUC2mIpa+v3pPhPuv4GzPaUm+u615/+Oj8JEE/9aF+6WBabnrkBzo29dMyUmzrZOvago2/KqtPjxjEfzvBWuUvax2zjb9nGuyVAbE6r7/nZw53+fJx0PjyLSTFPb3E7Fe+tvvxhKx/SrY2fvWi26m9s49NJnk2+k4l/DV19yZ+pI5nJu2+9OaLm0xyz0Xy0s8Enc9S38u0pffFROpPPBpoMver0rTr1sbcVh/y5hNJfoYv97KV7y44x+GSTy562edEV7xKaTrG6FUAs3mzxCW2+xb55kW0e5Cr6yaLVG0vnFu+S+a8y9BTf2Td9nvzk8w2tGDNl1fMTXfvrW/nGbfFW3Xv76R8e9pjvMX8Je8D9o3sI6l6juNe578sq/vjHPz78z0NHUP1bC8cjv/71rx/eW/TxGSAMAAKEADFAUcYOaAxA4gUKAahAFgowAmgyhI55yuQBier6AD+gDYgE5nzZtK+Y+kgNnn5ATYZuAkQALZDWUVBgzzFS+tPJPjAKJOL7oI0SQAzY8ocdc1DHT1//TxGIBE7FpgwmH/BkD2Vn57v7rcFK2z/xtauj9e/0zdxrDl8xLfgWpIeXfrC1H7pQ91lw9huXfyvV38U++zyk9KA1+clv8cyzB53Zf22djVVPdpvT1Im3PkTO/ofU6W49+TB11cfX+tBZklkBLBnjKtkgP22ok9G/1Zee2R8v+S1/kieTD+SyjU9maw8kc47Sl35UmTaM12Z/5Z/Tfao/nfxPN2ouCj8arx4/Hxp/bM3SS+dWjBq/2mq+2cmHa6nx6Zi2+FKM0eae/mTzf9XR+OQvpex4SHAUZsaMfjrx9ZPb0klO4XO+JTfXRx0/vck2V+3WsrmvuhsTNZYMeSUb2b+GTj3qcyy92TzGn/Mgu+owLpmtPrwt/+NvjZm+7PU38wCxx32P+0vYA+v9Yx4/dd9x7/WuoqwisOgrqN///vcPQKd/ZeHjNoAZIAQYAklowNFxSwANH3jUrgBbAKHs4QSDgBfwCXjK+gFgsokyhh079X8Q8bx/SI4PgJgCLPaBnIAqH9gjD1QChWUQgUVtABVI1A9IAonk+abNF8AwnjpZ4JIsMOxDNLKsHcU1DzHy5VJfku0ZQnyLP1qZ+2arP96U2+tPe795UQBx3TDaNt/6YOFhyeZE54ZKfuV5oOkBaLUxZS+pG78+rGV3XijpwuPrsYeq5O5D003/Oi9965zJzJJMsUwHqs886ch/vNXP1mKrj5501B+vNn142WQvv8kYr+jPNn5+6Yt/DZ261ZVpI79W29fY2JJlg87mWBt4EWd+NE4dT8m35FuTlZ9eY9UDRemc46ct/frSl/y1dOqYtvjCHh66xjXZ/NfOp+K1+nuJb8beEiCu68Zvc2gezVW7tWzuMx6zf44tLsbcZ/7FaOoptvXRm8146OS3BuSUVUfyzW3qUSe/5X/8LX2rjr39tA8Pe7z3eL+UPeD+Mcvqtz73pu7BZRYBRu8rllH0Zc4/+IM/OLz/B6wpACJwBjj2Tp42fu/lySw6OgokAoW+MgqgAXf+HYR/jSFrByACcf7BfYASWATogD5gzLuHwBmgSD+77NHVMdh5zNRY2UM6AU2FjY6b9i4i6qumZRWBQ22gESgkT5esoiwqgOo4aUdctX0p1r8XkT10P+93qft3a7DGv3b90fg7fTP3msMR04I/f/Bb3HWBk72GWmz60HXc1kbYkj/Fozu95LrQUW19jd/i9TB9zMd0X0KzM30yTntLP1728/USO5fIpJv+qTsfxcLDXH7hTzl8/cbPuLFNrvFk1v78wzeernjR6Ud205t8MtFs0Zt/q+34+Z29S2k+ZIs+BX/qwFttz/771Kdt9puLH6w1jvWRy7fGk1352ukkZ/yUw4s/xzaP+mtfS9ONNrb9kV98Uta4GjNlG59OfcbFP0anbTLGAXEzg9hYPuEr+bOOJ5tv5ItbPLqVOV6dHDrni0cWTW+UbLrWsem4ZP7NbYumZ50j2+veM558vjSnuZ+yQZ9yTD+54tWYaOPQeDt9Mw8Le9z3uL+mPVAWsXcW59y6H7mfySzKiP3gBz+4e/fdd+++853vHP4PImBX9iyACDACbDJ7gTmATlYRQPSeoWwcsOV/Egaq6AIQ8cvyqQN2iuwd0AcUAmWOdrIRAM0+gCh7qQByQB8gGjhE06kO8PGj/58IuGoHFmUTAUT9gCU/+MkOYNj8gWHZxHfeeeeQgZ2/be778/4962I+2+praV3i197p7e9HJwFiP+jR+y6IhV03Sbq2Fn1LHs+mQ+fY1bfkPLhMmyufjng9wE35bFxL6Vx9oiOe/qkTf+uhasrct35Mdz72UNfFjD/9M14c+bcV+8b3kDjH5nMydMWLTj8ai+YPuWSirSt96UYbb0zzzu/sXUqbd/PSVqaN7Ky2L7VxTI6N5tVc0ccGiOyzRXd2tBVz3ZpX/cd8P8dPN5osO+3/4rxl35gp2/h06jMu/jE6bZMxhn3xneBMn7hMgDj9m/rzbY0lnwJ16uSmbD7jNefVh+zo18fPuV7TJ/Xk70PzA53j+SlGq35tvjQP9a65qSO9+Tr7soNHT+1oY7fGJLPT2z8o7DHeY/y27YHuPe5L7m3df3/yk58cjp9++9vfPoAi2TSl46SAU+8JyvQpjmTKCAJnwBcKiAF7f/qnf3rn30I41hmQAw6BNRlFR0L7MAxACBxOgNgxUyAtgMgegAjgAXV0KOzyA1BVx2OHDLCorR5olEFU+ME3dUdYy56yZ+7m7OM+sq1+M7vXR+f9W31tt7fqm3Ttq73T29+TTgJEi2SBewC474KkB111tBEmf0seb/Vja/PRk8/THl4PMOrk0tnDT3b1z7HTt3P1qWPK5lO269Nmn2/3tZmuKD1KNza6p9180V9M8RqXHrxiRm76l36+F7/GTZoP63gydORLtmuj6amPjvSc8o2Mmzm/1NNzKW1ubGRbffpEl3b+XKp7yqUbjZ9OcW/d0GMAcWvv0GEM39SzM3Vmj8wqlw/Tr3RMXjouocbRO/3BYzu/pgz+tJVs881mY5pD/GN06iSjzb79otATn60AYvHM1+aRbPzpt/rUy1b22pvpQZOna/VfvzH52DzwZ1nHXdOmk650N5ZfbOuLh2o37zmvLR14MzZTT7r0r3x68U+NXcfs7ds/OOwxfliM7ev1Ottj+rCYPkb8ZjZxrg9+a+Ze5HfB//gD7gAmWTUZPoBJBtFxz0CiLCHw6D3AsnBAmqyco6WOZcoyAnO9KwisBdxQwEzmkV6g0riOmMriAY4AIjvAoeIoq6Oh7AB4dAKGMpnZka3E1883oJE9vD5kUx+ACMSyY46Aocyoj/Dwwbua3t/sXl28ZhytUfzWq3Zys71Vb9xOb3+9/B+A2I9xP/L9sKP3XRCLnL5VRxvgHJ8c36Yf+aZvjt/i43mYmQ866aS38Vtj67uEppOeKZ/eLT6f+LbOY46/pG58JXvNeZ0jfvE0hrwyfdA/x88+df18nzFd/UwHOseT085P9dmevmzx9Webj8mT1d4CVKtvp9r5k8z08xSvvkto85q+i1Mxa14oYLDGuRjopyub+ZoubYVcOldZ/fnTuKmzvslLxyW08fkSzRZKJrna6cbHEwNzmHy69KHxr6HGrkCOLrbso/ZS9skWx/zdim3y9Kgnqx1vxoGOdK/+k9uykU796uu4a9rpWvU0D3TqK0b8Mka/+pYv9a+602dMMYqHNi4bs2+v3/4BYY/xbWJsXx+7FvaY3ybm18Z1XZ/WDHW/cq+WRXS80zFMBWACztCAouwaGQCsjB2QJksHRHqnkSwgB6ABYjKIZRE78kk/MApwzv+BCJzRw47MHuDmiKl3FgFE2UdZQUCvf6VRphJArACN+snh8ZcP3oFUtOmUEWWPHe2Ovjpe2ruHM1Zr3OuLXxvFm+213pidPs018h5AtBA2/Szx/HDj33dR5iKvOvStvNpszrH50Rj9Ww8O+OvDRrIezFadZKfNdWx9l9At2+zRqehPD35+bc0juUtp+qLs0WvOaHrio2Sn/PSvsT3MNj5qvL5iGj869WarPlR/vkw/2MXny5aOeOy6SecfeUW7h3qy0+al9fxJnl5+oZO3Na/6z9Hmkd8ofcWkGBxbB/Lmqn/Oc+pJB5qs/uaHnwyeevGfOuubY8/Nb/Ybn1/0Z2O1P+Wmrew3hyk3fZ42L63zJSBIV7rZsr/aS+Rqo80Bza/G56++5Jr/1p41LnvkjZ/+G5uurb6VN8deWs+/4t44dpvvtMPn+GT1NXbKqSvFJr2TGleZ/MZtxWTK7fWneWDY4/zwOHc97LF8eCwfGsNTa6Ev/cmtPO8lyuYBYo6O9tVPmTaZtfk1U+AQ+ALWAESZOsAR4AP88IGwABsQJ5OHDzzSLVMpg2cMQChzCCBWZBjpYht4k3kEEBW2A4GBPz4BpYChrKZ+oFB/wND/ZFTwAF9fKgUSAURZSjyA1f+S9HswYzXjVSy3aGPqqz1pfTt9uuvm8BXTFqEf6Pkjr+6HHb3vwqQfXXVs8ZKZfpDTjkdG3YMD2hhy/I2f/slXrxg7H1zWdnovpVvj461x5MOxvkvtJZcu+qoXhx5em3P8ZCd/8sSwsfjZitJTPx3xo9MPsquM9uoLO+ziq9eOZ0x6e6DuIZVsPsVbbebbOZqdxucH2tjsJRP/GmosPbOYg1KfuvkXg/QbE2/6MPnpJddaxUtvtuhYedmqz1j1aS+ZU5S8sfTzI1+0lak3ucnLfnHQN+dUHE75sNVHL18CiPTQreDbR+2l7CXbPKL5kN/FMn5zpc+YOe9pj/waX/34x/pW+a25nuOxMX1Kns1ikB0UXyzQZPEreOr0pls72UkbQ27lF8djY6f8Xn+6h4c91veL9b6P7xe3W+y37jtbuuc6JbdSH7D58z//8wNIAhCBPkBM1g84k/UD6oAowEsfsAeMacu+ORYKzAGC87gnGaDMGHqBUMdMHWOVwQMGA4gykEAiHlBKbx+pYQ9AZA/oLEvJFh47wCBa9pJd/5LD/2D8+Mc/fvexj33s0EevI65bANH/j/R7sMZoK7Yrb8Za39Sxyu7tp7t+PuDH3Y+yBelHvB/pLd61i5OOFnwdj7/yaudXY7UnT53/SnrQePNhB38+aKQzfnpRcvj5cQ3dGh9v9YcNfbP/PnbTQ3++T53FI552vphbNvMlSq4H2WRmLOjQT27yqxtDJnurjrV/2s2/xtOhP3/V8y8fpmx+58u1lG+zpHv6gKes87rWVvNeKT142VnjOPumD/jJppOO4jR5a1yztc6Lfjxji8s18zTG2PxoffJl6k1ui9ea06Me2Gq+1/hUfPkyQR/d+bnqn3x9a3/zKV78qky9+Ut++lFcjJ9zSR8da19xmvL3qdND/9SXXfPMNh4Zc8BHV3tkkmvejV9ltad89Wh+aW+N3XlP98Cwx/rhsZ77eNb32D48ttfGsHvMOm7yq0/qntQ90IdZgCYZPtm/vlYKbAF3gKP3C2XrADJgLVCmD5AD/gBEQBClB2iT0etYaoDTEVZZRGBQFrEjrMCiI6ZAHMApi8kWsEonPR0dLVOYnY6eAoaAIxDp/y9+6lOfuvupn/qpuw996EOHLCOAyo73H/nBd+BX29ddvZspTsVHfY3tVnuVm7Hekt95T3OtnASIFuGhP85zs1y7qMc2DT3p9XDSQ1V8PGU+7JDvQWXV22ZGk1tlLvU9XXN8vPTrq8y+/L3UVnJ0GducV93NOxly+ZIOdGtcslOuOh3ZjLdSNlsf+mf/6nexMGbW83+OX8cmkz/aU37avaRu7CzpTye68i7RuyXTXKPZIKsenz31+mff1EumOJBJLt7UN+OUXP3aq97sr31T7lg9/cVt6tJX2bIfz9j2U3VtcyNzzPYxvjHGrmAPT0k3W2SbwxxTX/1k2NPWl67k0OrJosmlZ/U5242p/5h8/ZfS9E998fiGT1e85obiKdOWdjKNX2WSb/wpmuxOn+bhYI/zbeLcNdBe3+N8mzg/JK6tER2t00q7T/rj4je/+c3DkUtgDPgCAANhQB8+sAh8AXoA2ec+97kDYJThC8QBcgFEQBNIBDT7p/aApAxh/05D5lBxVBVglF0EDgE5gLWsJrvAH5CI8g+lmw2AkD1tsngA4ic+8Ym7D37wg3cf+chH7r74xS8esp+AIVuOsQKIMqRAqhj0DqLYFJ8Zy4esyT726a+TzSOmc0HVW+j7LFDj6bh2/PTDWO141T2A9MCYDJ6ybtLZnr7QNfvUszPlLqk3do6PF833x7KbHg9h5r3qLx5oMvmyzmlrLN4qp51durb68fQdezhs/Fwr8vm29k8ba9+cYzqm/LV1+mdJJx5d2c/Xa/VP+exs6aove7XzYbbTiVdM60fnHGqTU1/1NS6d9edjY2b/uXo68yNd6a4fnX2zH7/9pN66r/LnfKmfLTrcQyYYTG+8Vb9+fuRLvudrdMtHvPQZN2VnXz5OOu3E3+LVdw1NT9TY6vm78qa/ZKc9bf3FMl1Tpnp9WzSZnT79A8Ie88ePuT0uru31PcaPH+OHxiRdnL0AABOZSURBVLQ1muvUekXd2/T7wqkvmv7xH//xAbiVEQTOgMGKtuLYKUD2mc985gAUgTagDDAEBAFJQA1AA8qASZk+fLpkCL3/FzBEZRSBQ+8fsg8cylrKIAKobNBZFhEApLfMIQog8gtwdLz085///OF4qQziJz/5yUObH3QDhzKHbHkPEWD8xje+sQPE/31+e/kh18J7H6mZF8KqcF4sa98l7S6oS2SvlekBpIvVeHVltbu2py19W2OmzCV1ela5eNHZjxc/OvsvrRvrQWzGwVj84oEmc4mtxp7ygcwpXek4JjP7Zz2bW7z6ml8yzW32P1adDWXq2+LN/mvrq/51/Ln+Kd9enrzVX+0tuTlmra861v5r2qd06dvSNX1ufHRL/hKeGAT22kN48fFWf/LjXPy25FZd+Yhfifdc6JbP+brVl9+XyCS709f1cLGv5/H1PHXN7HE7HrdbxebS9Zj3s+p8cgLlH/7hHw7vI/oqqf9TKKsGOAFzsm4yfwCcOkDo/b5AGeAFHKKAnAyf/kCiNnAn0yg7SIcsYv9Ww7HPbDhaGjiVnex4acdV2aCvDCUQqgCFgKPyhS984QBgZRC9g+gjNXjGAJxAYe858ocvf/M3f/PeEdNiE53rhjfbe/3p9/ulMf/AXKytxaRoylyqeMod0ztlHlJf9efvFr++1V6yx/pX+WPtrfHxonMs3hZ/ylxSp2PrYTX9W/Sc3sfwKxvHdMXPv3UO8dOzRZNZx27JPiYv3x9L52PrO+dXcbvGbmPO6b6k/5Sua3y6xNY5GXun/ZNfaIDxlD/n+qY+fpySv6T/3Fz2/uf7g7uvzb42+zX+/PbAuXty1+28l1fvt8P7d//8z/98973vfe/OB1u+/vWvH/5P4h/90R/dfeUrX7n78pe/fPf7v//77/3Pw0AZsAa8BdwANcdPP/3pTx9AokweHuDoHUaZQcdI+0oqkAiI9nEaGUqZQ9lGgFIxbgWIgCAfAD82KmwrwKHMoTo54FBdhhEo5IMMIkAKIDpiCigXl0mL3773n9/en2uz1j+wMvb2y1rAuV4uyNl+afVjN5RL5/HS53/pPHe57Wv0Ievf3ltje4y/yu3t7TXZ47LHZd8D+x547nvgmt+OfhOiAUR/TAQSfdn03/7t3+5++MMf3vmAzXe/+93D/0v81re+daB/9md/dsgkyiI62ulYpwLAAYKf/exnDx+H8YEYINFRVPxkAT4gETAD0AA14BBglNnznmLHWckCi46nBhB7B5E+evs3Fuyyp+D5cqk6ANvRU1lNQJUdthWAFEAFir2SsfWH1vus/zVrch/9+5jz96UdIL6yM8MvedN3w91vDOcv3Je8zrfy/aH75qHjbzWvXe9+Pex7YN8D+x643R645t5PVgkIocBhxesKgJJsmo+2/OQnPzm8o/ijH/3oQP/+7//+cAQVsHMEVHFsE3BzpFTWDjiTwfvoRz96oLJ8+oA1wFKRITQWIKSrdwLx59dLyTi+Sr8sJbAHHAKMdAKgwCG7jpOyCxjyQZ+jrb0fKYvItg/TyCICiMCqdyAdsV3fyS9W99m716zJffTvY85fTztA3AHis8k6djPZbwznL9z95vb+GLV39ri8Py57PPZ47Htg3wP7HnjYHlh/X8oaBg5nm2xtgAlQlFnsXyn9+Mc/vvurv/qrwz+7dzzUO4rAHWAHuAFlsoeAmn8vAajJ3OGXzUMBP6APldErqwccBgplDoFP1DFT2T/AUKHDsVJ6FeAwgFgdHyCUJeyoKt29f9i/0vB/Gf/pn/7pfa9kFDN0a/8d4yd7rj+5nT5sb5+K3w4Qd4C4efGe2jS36jt3Q7mV3V3v7W4wTxXb9s5T2dvtvPw9s6/hvob7Htj3wCV7YP19CRiWNQwQaquTT6aMIqoAi7Jtf/mXf3n48qmvn3o30Ydm+l+KgCLwBqj5FxMAo3qZRIBRZs+7gbKDxskkAmwAodIXSwE84BDtKCvaO4UdK50ZRJlLBUCUdaQfQFTUA4iOsgKkPsrzL//yLztAfGV4YgeIr2xBL7nZPVeZbqroc/XxFn75TPYt9O46//+Hn/XHfY/L83gofNuu833fPY99t6/Dvg6X7IHuT1u/HxP8AYXJBBS1k9EPGAYm1b2j+P3vf//wfqIjp97fK6voS6eygUCeD8nIJFaAubKLACTAKCsIJDoGCqwBhgCh7KJMYUdL8QFDxRjg0kdnAEM6HTOVrdQGSv17CzyZRr7Qr8gmOmIKjLILmP7Jn/zJ3b//+7+/DyCKcXHZind96FZ/44/1xT81Ppmd3u+afzEAcd8E91vgl3RhWGM31bdprZvzS1qnl+arGL9Ne+qlrM++Jq//nv5S9uLu574X1z3Q/Wn9/dAO/AX8kgkg1r8FDvH6mI3jpoCV9xR9AfWdd965+9rXvnb46qn3+gBFgA6Y875ggE52r6On+LKBQJ8C0HWEFMDUlpHUh3bENIAIfAKFfZhGpvLDH/7w3Qc/+MEDQARCjZOBpMMR0z6Eg+cDOT7A4wituc1nuOKyxla7PnSrP5ljffFPjU9mp/e7vl8MQJybbl/s+y32c4+bC/1tWmeZQ/Pt09DPfX1eqn/9EL1U/1+r3/sP++u8j7/W/brP62H79aVd7/kbbf39ZitlBHtmITf59U8KUJJBFaDKB20UoPFf//VfD+/yySr6v4L+p6J3FH0QRvbOEU+AEKgD4hwBlf1DA5BlFgE7wLE2oAgUAo39iwuAky46ZCeBQ+BT9lAWsS+c+tqpo6YowCpD6b1GYPF3fud37n7wgx+8NyfzLWZo9eI3af2nZKb8Vv0xdGzp3Xn/e/diAOLcdPvCPexG/Vzj50LvZvtcfXxMvwBE+9oPg3k/pu5d1/+7RvoB2WPy/2Kyx2KPxb4H9j3wlHvgpd6H+T3j5Ld6Lc0NfwLC6skHEOMHFAOJ69dP/+7v/u7uL/7iLw5AUUbRx2Ac8XRcFPiT2fM+oqOgACEK9AGFKCAI5JEBDsmgxgJ7ZAKHMpIAogIs0g0IyjjKFPqITtlMPID113/91w/vUvrXHuZoPuZWzIrLjN9W3dgt/iW8bGTzkjG7zGX3vmcPEFt0G6j6vriXLe5LjNPbtM5lEP0o7Hv7/+7pNSZre+7vU31Tbq//3zjvMdljsu+BfQ/ceg+4R7/k33f+N4fmUXv2Bf7QABN5BW/S6sm1Bul1/NTHX3zU5hvf+Mah/OEf/uEBKAJnPhbjPUDArWOlHSkFAvGARaVsYsdOZRwDlTKQMoayicAknTKXQKl/oaH+27/924d3D9mSPfQe4le+8pXD/3rkP5+bh7q5FJc5r/rioeIw2+pbcqtM7Sk76/Xv9H73t2cPELc2zr7Y91vslxA36/22XeBv23wv3YdrXNb21HOqb8rt9dd779jXdl/bfQ883z3gHv1Sf9/5XjGH5jHnVH0LIK7AsPY6Ztog4/WT/k2G9xW9p+jjNjKLvoL61a9+9e43f/M3D/8mo/9L6Cujsoy+MOoIqOyf46GygYE7AM/7hH3IRrZQZhGgNMYXVen3TiRA6r3Ib3/724evrnov0nuHv/u7v3t49xCILSbN3Txci82nenFbr9Pk42sfk03mGF11HZPb+efvFc8eIO6LfX4RX9NGv+9N4SXHYP+K6fYeX6/9tT3X/FTflNvr27He47LHZd8D+x645R5wjz73+/5c7+P8qphD85hzih9IQsuoofrxJm18Y6NTR3bxemcR/dGPfnTI3vn6qX+V8Xu/93uHjJ53ApXf+q3fuvuN3/iNO19F9X8W+z+Jso79mwo8mcBf+7VfO4A+GUP/sgIwlLn0tVXvQ/7jP/7jof69733vYIM9MnzoBNQ6L3up+UXJqJ/bZ8Vhyh6rr7qm3Nq3t6+7xz17gLgv6HUL+tLjdekN5KXPc/f/7drX+3rv673vgX0PvO17wMP7qQf4U323jN05u/mNTvCyxZ/gDjCsTL56ela6JZddfdVlFv/jP/7jkFV89913D/8y47vf/e7dN7/5zUMpwyjLKAso4wf8AZJf/vKXD1Qd2JMhBDRlJukCDIFQxfuFirpsIRuAIgCJ11zym3+tVb7OOdaH6p/y9SU/+47VG1N/NP7bQs37see+A8T9/yC+dzG/6QvJ5nZjeOxN/qbntdvfHwz3PfB4e+AWP4T7+jze+uyx3GN5bA+cu3bf1G//Obv5jU7wssWfgClwGA1ETZq+KNnZP/XlZ3b1yeD50B2wCMg5iqr4sqh3FwOP/hXFd77zncNRUfRv//ZvD20yP/zhDw+gkC4l+9XzH2WDrQkO+d6YfLQH1JtXdO6N5jF5c9yqK7nJX3lbfcm8Znoslg+Z8w4Qd4D4bABiNxn0IZt6H7s/oOx74HXuAT+CPWjc4gdx3zevc9/s6/p61nULAGzxrlnzU+O7z0S7/6DxJo0fYJrgKh4aEExffVN+lWHHvKY9dTrSCdTJLv7nf/7ne9k//2cx4Kg+Czlgz7h8n/rorY3m08rP/3ws/vmX7tmvPtuNmXOcvK36On5tb415jbxi+Zjz3wHiDhCfDRibN6HXeAHvc3o9Dyn7Wr6ZtfTj5z6x9bCxr8mbWZM97nvcn3IPbD0Ab/Gu8enUeH2zdP+Z96C1XzvAFOALUBmnHtBK3yq/NS47q+3mOvuP6cv+9Me4+NHpY7r0KcknGyWnL3/QKas++9f2Om7Kzr5ZX2XW9pR9zfVi+Zjz3wHiDhDfdzG/yQto3nzepB+77f2BZ98Dz3cP9EO4r9HzXaN9bfa1eal7YH3A7n6z0vm8Ul+8CZgmuEpu8uaYY+OSaby2uhhHq2snP/WtYxqHNoZfc0x+TpoedJZk0tv6p3/S+vJ5ttd641b+3r79PWYHiDtA3AHivgeezR7Yb/q3v+m/9BjvDwz7Hnnpe3j3//nuYfeXuT7db1YaOJr8eGiAKYqX7OTNMbN+ToYufk69jTdWHZ2ZylP2p2y2p56Vl61o/flVDLM5aX3oKj/76j8ns47Z249zfe0A8YWDg9d04XSjeU1z2m9Uj3Ojes5xtF/3Pfv61/k578Hdt33/7Xvg8fZA9/RJ1/jOvlnvOQYNNEXJxUfnuPrm+OqNr31q7NSzjsveyqcPbx5r1c5O8vVPP6onoz1jlU00/qzjre3kLqUPHX+pnVWO3Tdle/XlFu0dIO4A8b2L9hYb7Bqd3Whe8wV3TTx22cf7wb9lLF/7j8QtY7frfhl7fF+nfZ3epj3QPX3Sdf6zb9Z7jkEDTVFy8dE5rr54p/QcGxu/sdmtne6Vrx8vADj7jamdTPomTQZvxiqbaPxZx1vbyV1KHzr+UjurHLvmvfJfS3sHiC8cILoY39TF8dgXgXnccj70v4lYvSm7j70+x/S9iZge8+Wp+eZ+yz371PPZ7e1AYN8D+x64dA+89nt/v91bdMZo/g74PThVAlJovx1TftpKVn/1OW7KTh+qT73Z0peuVW/8bDRmtqtP21OP+oyNerIrv3b90fiTnuubsk9ZB6r59pQ2n8rWDhBPAMSXsOguxi7il+DvqY3N/+ZySu6+fbfUfcon83rpa3Nufqf6X3Pfrffsa47dPrcdiOx74GXvgdf8u2Zv9ts9ac9cc+/O34H6j9EVhDU2+Wkr2fomnXLV9c/6lJ99U2/1lc6x+hofPzsoXuPVZ2xmHFd+7alLPf6kyUxe9WNj6r8lNe83af+Wc9sB4hGAaMG7EG65AA/VPS/Ml75Ri/mtLrbW81b6j63lred1zO5T8Z86nk81r0vsdP295hi85rldssa7zMsGMfv63W79HuPe8BAdDxl7yb6gfy09R8zxZOJH57h4aGCr57V17Dou+VNyjcnOKktHesjIetWub6VbOtNLtv7JS2d9xWhtx580GXTy1U/1zf513FO0xXPL56ewfWsbO0A8ARA7j/2cF59vLsqX4Ou5zWwut7rY0n0r/afmlm30lNzed7sHmVvFth/b17K2W/N4E9fMrdZr1/vyrrF9zV73mm3dcy5d84eMvcQG/adKOsi4T84yx8Vf5ZKpH40Xre/Y2OTW/sahK/ibADG5VSa99c/2CgSnjeTRGR/ja5+iW3LZPjau/q2xx8bs/PP3lR0gngCI//M//3P33//934eL/rluJheEi5WvLvqXfIE0l3ljeay4z5vWm4gR+2/C7mPF75ye1zy3U3O3rq6/UzIvpc8abl17XTsvZR67n+d/+PcY7TF6LnvgIb8dDxl7bv6rbu3Jqz1p90p05V/TJpt/6lNv9amvesBt2lfH3ypTbu2vD13rq53GJhs1h+l/fkab46T6ZnvqWPm108duvOdM8/c5+8i3HSCeAYj/9V//9awfAG00wHAHiKd/8Lthbd18nuIifSk3hPvG4k3F9b7+Pta417Su5rL1A3uM/1gx3PWcvnft8dnjs++Bp98D62/aeq+vPWnPGejK32pPudY4udmeeqsnN+kK3PQlv9JkG68/3lo/Njb+DhCv25/FvDV+rnQHiGcA4nPPILpAgUPFRWrjPdfNds4vvneDOid7bT/dYvWm4sPum7J9bayukW9er3Fu18ThNci2lutc8F2XK39vX/dQsMdrj9e+B17OHlh/09b7Y+1JA0w9a+iLl5w9oI7WN/fFlEs2uZUmG+35iVy8Y2Pib8nh0TVLOtFpZ5VJb/Lp36Jz3tXJVY/ipS/epOkmM/nPtZ6/z9W//Pr/AK21tW2JcB6mAAAAAElFTkSuQmCC&quot; style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px auto; max-width: 100%; padding: 0px; vertical-align: initial;&quot; /&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;Construction of Induction motor&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;color: #38761d; font-family: georgia; font-size: large;&quot;&gt;Construction of Stator &lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•The stator winding is wounded on stator core which is made up of several thin laminations.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Coils of insulated wire are inserted into stator slots of the stator core. The stator winding either  connected in delta or star configuration. The stator windings of induction motor are connected  to the supply mains.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;color: #274e13; font-family: georgia; font-size: large;&quot;&gt;Construction of Rotor &lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•The rotor is the rotating part of three phase induction motor.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•It can be found in two types:&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;–Squirrel cage&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;–Wound rotor&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;color: #274e13; font-family: georgia; font-size: large;&quot;&gt;&lt;b&gt;What are the types of 3-phase induction motors?&lt;/b&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Three phase Induction motor types : Based on rotor construction three phase Induction motor are two types-&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Squirrel cage induction motor:&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Rotor winding is composed of  rotor copper bars embedded in the rotor slots and their end terminal is shorted end rings arrangements. It is very Simple, low cost, robust and has  low maintenance.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt; &lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;Wound rotor or slip ring induction motor:&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Rotor winding is wound by wires. The rotor winding terminals can be connected to external resistance through slip rings and brushes for smooth speed control.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•However, the most common type of rotor is the “squirrel cage” rotor.&lt;/span&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;img alt=&quot;Motor types&quot; src=&quot;data:image/png;base64,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&quot; style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px auto; max-width: 100%; padding: 0px; vertical-align: initial;&quot; title=&quot;Types of 3 phase induction Motor&quot; /&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;Types of Motor&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;color: #990000; font-family: georgia; font-size: large;&quot;&gt;Difference between Three phase Squirrel cage induction motor and  Wound Rotor&amp;nbsp;induction motor:&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;Squirrel cage&amp;nbsp;rotor                             &lt;/span&gt; &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;   1     No Slip rings or brushes  &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;   2    &lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;External resistance can not be connected. &lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;   3    &lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Starting torque can not be adjusted.&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;   &lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;4  Less rotor copper loss.    &lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;   &lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;5  Higher efficiency &lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;   6 &lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Applications includes lathes , fan ,water pumps &lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;                                       &lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;font-weight: 700;&quot;&gt;Wound rotor or Slip ring rotor :&lt;/span&gt; &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;   1   S&lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;lip rings or brushes&amp;nbsp;are used&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;   2  External resistance can be connected.                                                                                     &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;   3  Starting torque can be adjusted.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;   4  High rotor copper loss.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;   5  Low efficiency.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;   6  Applications includes crane ,elevators &lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;,compressors , lifts etc.&lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;                                                                                                   &lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;color: #cc0000; font-family: georgia; font-size: large;&quot;&gt;Working principle of three phase induction motor&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•When a thee phase stator winding is connected to a three phase voltage supply, 3 phase current will flow in the stator winding, which will produces 3 phase flux in the stator. &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;The nature of this flux is rotating with constant speed and  fixed amplitude. The rotating magnetic flux will rotate at a speed called as Synchronous Speed, Ns and which is given as  Ns=120 f/p &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Where; Ns=Synchronous speed: speed of rotating flux,  &amp;nbsp;&lt;em style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;p = &lt;/em&gt;is the number of poles, and  &lt;em style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&amp;nbsp;f&amp;nbsp;= &lt;/em&gt;the frequency of supply&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;How 3 phase  induction motor starts :Torque producing mechanism&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;When a 3 phase stator winding is connected to a three phase voltage supply, 3 phase current will flow in the windings, hence the stator is energized which produces rotating magnetic flux . &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;A rotating flux Φ is produced which  links with rotor and according to faradays law of electromagnetic induction principle a voltage is  induces in the rotor winding (like a transformer). &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;The induced voltage produces rotor current. The rotor current interacts with the flux  and as we know that current carrying conductor placed in magnetic field it experiences torque. &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;This current will flow in such a direction that the rotor will experience a force that accelerates it in the same direction as that of RMF. &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;color: #cc0000; font-family: georgia; font-size: large;&quot;&gt;Slip and Rotor Speed&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;What is slip in induction motor?&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;Slip (&lt;em style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;s): &lt;/em&gt;&lt;/span&gt;The rotor speed of an Induction machine is different from the speed of Rotating magnetic field.&amp;nbsp;The percentage difference between synchronous speed and rotor speed is called as slip. &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;s=(Ns-Nr)/Ns   or  Nr= Ns(1-s)                    &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Where;&amp;nbsp;ns = synchronous speed (rpm),    Nr = mechanical speed of rotor (rpm)&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Under normal operating conditions, slip lies between 1% -5%, which is very small.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;Rotor Speed&lt;/span&gt; : When the rotor rotates with a  speed of Nr (rps), the stator flux will circulate the rotor conductor at a speed of (Ns-Nr) rps. Hence, the frequency of the rotor can be derived  as:&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;img alt=&quot;rotor frequency&quot; src=&quot;data:image/png;base64,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&quot; style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px; max-width: 100%; padding: 0px; vertical-align: initial;&quot; /&gt;      Where;&amp;nbsp;&amp;nbsp;s = slip,&amp;nbsp;&amp;nbsp;f = supply frequency&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;color: #cc0000; font-family: georgia; font-size: large;&quot;&gt;Torque Equation-&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;color: #333333; font-family: georgia; font-size: x-large;&quot;&gt;The torque produced by IM depends on :&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;1.The rotor Power factor under running condition= CosØ 2&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;2.The rotor current under running condition= I2r&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;3.The Part of rotating magnetic field which induces e.m.f in rotor winding= Ø &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Therefore,&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;T α Ø Ir CosØ 2  ----------------(i)&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;But&amp;nbsp; Ø α E1      Where E1 = Stator voltage  But E1/E2 =K= Transformation ratio&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Therefore,&amp;nbsp; E2 α E1  Hence, &amp;nbsp;&amp;nbsp;E2 α Ø  and &amp;nbsp;&amp;nbsp;E2 = Er&lt;/span&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;img alt=&quot;equivalent circuit diagram&quot; src=&quot;data:image/png;base64,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&quot; style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px auto; max-width: 100%; padding: 0px; vertical-align: initial;&quot; title=&quot;equivalent circuit diagram of 3 phase IM&quot; /&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;Equivalent circuit&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;img alt=&quot;Torque equation of 3 phase IM&quot; 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&quot; style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px; max-width: 100%; padding: 0px; vertical-align: initial;&quot; /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•Here, &amp;nbsp;k=3/2πNs     Ns = Synchronous speed in RPS= Ns/60&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;This expression indicates that:&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;1.For a slip ring IM we can connect external resistance by modifying R2&amp;nbsp;in the rotor circuit.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;2.Hence we can adjust Starting torque by varying rotor resistance R2.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;3.Modification of R2 in Cage type IM is not possible.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;color: #cc0000; font-family: georgia; font-size: large;&quot;&gt;Relation between Air gap power(Pg),Rotor copper loss (Pcu) and Mechanical Power output(Pm) :&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;img alt=&quot;power flow&quot; height=&quot;162&quot; 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dxTgXMlVDWvUqIFXr14J0hRRChRZAKHkwUAsbvJUozBHFYOWCqKx1CsLQ5G7btGiheAccyCqnZ2dkk40DhN49dHc3NzAVBmcLxr369atCxr39+/frzcDPyUyOR8U078cOXKkxHle5bQW3rx5I4E954vvL+NCUlKyhoHmdHXh/U53ay8vrwJlRgtvtIbRc5EFEHK7NHLLHB4/a9WqVSApRvbu3QsaPLnAmWoiZ0OfYUyivkbBTZLZiEknqrH48um6kZE4duyY0tmBY5EPGvh79+4t2Ws0T+aXvyehsVwuS0smRKyhD/TknLHcszxPlM5CQ0M/nKCHbxwT33tmD2aVRdakpwOEKOuc+2QUWQDhhE+fPl3pTiovRnJ7THqobYp1AhPLchKQWJ/BcBIH5j6R+vgvvdIYpU/a016kj/xgnK/jx48rN2umn2eUvBzsyLGx5CpVJUxHT48xOkgUZmPqG65BSsZypt3CvF9R7NvX11cZoMt4IubN0mej9DFs2DAlqFGSZS367t27S2BCwGMgrWgfU6BIAwgNcLInEDcNuTYzP2n49vDw+Php1fiLBj05UI4VBw1Bn67GsPV2CtO7y+BNe5Q+XJ35csvlYFleldz/hg0bJE6SdcXl8fGTqklymIwM56ZVGDEZVNHIQXPM2mxvb6/5/KTHw8v1Nvbt3oltW7di27at2LRlOy45PkKqGr0pMtMRGxNrsLa7iIgIiVHjnBBoz549q8ZTFd4pXLe0paquFfk70xjRCYL16SmZUGVKBlY0oEgDCCUQGUAWL14scX2y7YKTzwSIjAJWd1PjoqC7LhcLr+/Xrx9YQEq0nCnA4Eo52JI6/8Lm7rMbCQPSZAChRCQ3ej1RLTFixAhlAJu8KXDd0J2Uc7xs2TJ4enrKl+X7UzX3E2thaMPIINITM4b3QNlKVdG6ralUAdO4aQMYtzfH+pPOyL0iSyZCvK5hzc6zCI4wTK6ZHD8dLyjpU1pknJU+XZxpgxkzZoz03jPbtqmpKViF88cff/wIVDheqmt5Lu1aDDYuyWBSZAGEb/n8+fOVKixyoQQKqijk3FXcLCpXrixxDeqInxkZGRJnKnOt69evN1gOLt+7XAF1QIDt1auX9JKx4BQ3a7pprlixotAPW1tbaW5llSPnm55hLNik2rhZXb16FUuWLEGXLl2U9i0ZTMgB05bDDY1pRsgd56fReM++2S+N+drYPxSvrmGgRSf0GzcPN+8wmO4Wbly2x/QxfdDcrDecg+TAuky88HqA+y4P4B/5vlpkUiQOLx6Cmi364MgVN6S+PzUs0AfOd27huT+jvN+1pKRExLyNwmu/p3B75IWIeHXkG/lq7T+56bJ6ITdr0orMR1KSfqtFUsXJsTDrBOeQNj06irAeDjMKqzKnPI/gQm3FjBkzpJQ+dNvWmTNAZjqiw4Lh7f4Q9+86wdnFXUrVo/2MaHelXgCEnCENn/v27QPjLTQ9WAWQ19DzR1ZbqRZ3osqgYcOG0mLgRDMSmIFveRnquKh37tyJf/3rX9K13HC4+YiWMwUocVAlRDobwjFq1KhcPa8Y3Ld582ZJxdSgQQOl5CKPnfp4Bv+xboerq6tWAZIEIYIH++Tmo01TvLqB0dZWmLfhIIJDwxH1NhYx4QHYsGAoGrfsCOc3CqTGh+HM3mXoatYObdqaop/1dDg+CUJayCOMMKuFr779EX1nbEJEXBw87hzB8P7d0KJlC3S2GIrd9veRCODFQ2csnT4ePXt2wZBx8+HqrzuJxc/PTxlrVbFiRWzcuFGiu6b7QX7P51zv3r0bbdq0keaMakfa1eRGOxtDBggmTCZKsJMdJOR1wz2madOmkl2WTGyhO5QkBcNu3VyYNGmGNu06wNikDXqPno1bz0PkYUufioxUxEbHIjkt98j8lIQovPIPQGzSxyljPuosmz90DiCMp6D3FDdpxljIsRb8rukhTx4/s2bJZRZduvbKYMAJHzx4sFQVLRs6SD8RLGj8pHqD53NRifiPnKj17ne67g4fPvwjozU3T9KQhkh+FvbB+/BgZDNTZaijsuS8EiAoxdBTq3Tp0h89A1UV5C6Z94uOFOrGGZGLplsq1TI0oJMJ0aqFPsCYPu1Qplpd9B7QHz0tesG8cye0adcNC7afRQaS4HJ6I1rUqYa+42dh3pwZ6GNqhI7DbOD7yhsbpvZEpdrGWLTzPF66X4SVWTO079YXc20WY0jX1mjefhAue4fD7fxuNK5SGk27WGH7gTPwj9ZdHQ0CCFV8pBXXDGnOSo352RM03UNU9yB5P6EkrcqQqs4f1w29D2lDMzMzkwJFZY2FfD3XIsGIcUCOjo5qrx3V++T5PeYJJnVvjFJla8Fm43Ysnz4CdSv8D22Gr/xIvRkf7oWNyzbA5XUujEHaW5zeswErN+6G6/MARMclfBr5n8OAcgGQdAS9fIJbDpdw/vw5nDtnj7PnHeDplz93O6qSjI2NC5RbJfqrcgzyszLJ39SpU5W5iDjB5DqpDsiuseY5XYF5HtOYaKW7zq7jYv4bXzbZBkHaUW24dOlSybbAT10c3KjJwdKArWmLjIyUVFe0qXFDy8pd0sOMIMPMw9R556YOpXcR1WSkAz2/Hj58qOlwpPMzg10wup8Z6hm3xcRJY9GtTT18+Y+f0XfOQen/6RG+2DhpIDr3WwhZ8RPsfhKmTUxxwu0Vnl7Zit5jVsI3OA7O2+egQ+cRuOn9TnWlCLuPkT26YcH6U7h1cSf69rGA3YM4rcaZn4uo2qObvFzelzQzhIPr9+LFi3k+GtcNU7HQsN6+fXvQAzArmLAvGt8p9VJlV2CVPGOfY07vtmjesivs7zji0v416FivPIwsZiAkLgIebm544Pkcvl4X0bFuU0xdcxiOD70Qm5KGjORoPPf2wiM3dwRHxiDy6SX0bW2C7n2GY7bNAixaux9+EeppXnIGkPRQrJo5GLWqV0HDJs3QrFlT1KlTD12tpsHhcaCUFjs9LQ3ZlGHIlfBcNO3atZMWCjf+rl27gmnSmTZd04OSDI1Z5AZySjVCDpn/Zw0CeXHSRkJVVdbAN+rzqf/keQQabgZat4xEPHN3kTx9XNyfIDYLY5eWmgZFhqzHzukumaBdhucacqM68uuvv1bSt0ePHoY83FzHRmM6wYh2FXktyOuG0ixBgVIqPbi4GVC9odp4vRwbQyO9j4+P6r/V/q54eR2jRwzGyqMO0jXJwU8xd0QfdBo4BT6hScgIfwrbsYNgOWG3ss+ksAcY2Koddt96Csdjq2BuvQy+b+JwefU09B68CI9fU2nFFohFQ/tjzrI9uHRhN8aMGg57b/l/70/RwQftBawTQglVpjG5d4K1tnuCpnuI6vncT2jD27Ztm8bFvsh8MsKeEiuN7wQT1efi8zGtjYWFhaTZoGSibaiBNDUJL7F0cEd887evUKupCerWqQ2TnsNw7Lozrh1cgnamPTB92UY4u16DlUlL9B48EpYDhuGYoxeCnt/DuoUzMKBrJ0xZsgeXT+/AoK5d0ceiL9q2aoKmXcbA9VWsWisgZwBJeI5R/dqj/cBR2Hv0DE6fPoPDO1fD3LQNzIcswvOwaIQGBSFBw71NFUCY2pkeK7poRH85gywnk+LyxIkTQS5CbuReyTHw/4xsfv78ufwvjT6T40Jx5aAtLEzboGWLlmjVoTtmrdqNJ4FvJeAN9XPHpZsPEPZW5h2z7/5teABu3LiJJ4G5iJ/ZX6rTX6kbllWFpB1tUwS+otwIDOfPn5fsIQwuo3qMzyYfBBduBmREaNOTpRJ+lxkk9QonZU8lhZ8DBg/oielbTyhPeO50GKa1K6Lz+C14Gx+GU7YT0cKkOy4+9MIT78c4uXYyjIx7487zINw/YoMW3cfgwl0feJzdALNWZli1/Tie+Pji1qEVMGvVERuO3Yfj+S3o29cCR90+djxQ3rQQv8ieWHK1T9L2hx9+KPKZH8iYUsvBtDo1a9b8ZO3wOcuUKQMyWrSXUJWX1fEjT7LH+mB+3zaoVcsEaw+fxIkzF+D5OhJIDMKBZSPQuJ05lq5cguPnjmKIWR/sunAdNkP6Yprtfpw7vg8b19li7IBOaNhsCPYd3oM5U+dh4+q1mD13KiYs2/uRGiy3seQMILHemGA9AEvfc0ByJ0dXzkXXDpY49/glAnxfICY5E2kpiYiOjJCMfSkfM2TyZcpPVQAhSuuyxsa9e/ckg68cZc6FSwlGVlURTPILIJlpcbhltwRN69fFtIWrsGnzZiyfNwENqlbA5PX2iIpPwPGV42BmOROX3ALe6xoViI0KR0BAIMKj4t4XPcrALfvd6NatFzZeeo6U9/txZloCgt8EIzTiwwuvSE+TbDVJ8TEIDQlDXKJuPGnkSc0OQIpTdl7aPxhX0rZtW8nFmwGmMpBQ/UJbCVUxZDh4UDfO/+cLQF7dwKhhAzB352mZzABicXzlRNSobQw7V3+EP7+D8X1N0KCFKTp2aI8mDRpgvO0RxCUmw+/aNjSoVxfmU9bhtb8vtsy1QjOjJmjftTua1KkLc+sF8IrIxN3TmzDQchBOPfqwnlRuWKhfswOQ7777TjJYF+qNddg5Sx8wVooxUmSYqQ6l3UVeP7T9cF3RA4wplAgmatXXifbCxI4N0bLjcKhmEstMicGjG3aYPHYEunTtjFm2trDqNBAn7npg47jBmLloA2xmDsHI+bZYNXc8Onawxq59WzFl7AxsXL8FNgunYcTMNYhUUzLIGUASfDBlRE8MmrIU113cpUm952CH4eZdMHjCKni8eI1H91wRHBmBu2cPYNPqTVi3YT3snZiLP+cgG1UAoecF3St12RglTMOpqsqF9g4CGblI2QairQSSEeOPnbN7oZpJbzwLCEVCYhLSFZnwvn0Sp644wt/LCdadjfDfUgSUEwiLfgvPGycwd/JoWA62wvhpi3HZyRdJicHYtsAK3377A7qOWAjvsFQkRLzC8W3LpcVoPXEGzj3wQ6oCSA3zw7njR7Fu6RyMnbAQ19391TaCFQTtizuAqNKI3jh0xlC1+cibAdPa0+ZBySS/AJIZGwCHKxfg5PGxGjU6yAfHdm/BqRvvgmRjQzyxbslMTJ42E7tO30DiewYuI/YN7LatwoLNdgiISgIU4Ti5dy3GjRoB221H8Sr8ncvv66eukr7fN1y3TAdpmhOA0B22ODZKp3T24Tqh0wbBkio7ef2QMaF9mJoRrqNcsxTH+WHNhIGwsl4AP5U0YqlxYbh9Yj0mjJuE8TNtYHf2JOaPm43LD5/AbsUCbN59Bof2rsCEufMxddQIWI2eh5MXT8LWZjVO2F/DWbsNGD16Om54q2frzhlA0gIwc2gH/PjD96hcoy7q1KmFipWroJ3FWNzxDsKTO+ewdvEqOD96hBXD+mDi3J04fmANRoyeBa/wnA0w+gYQLkyOgZ4ydNmU3YApedDriiInJ1RbAGERHPeru9DKqA46DxiOuQsWYfuRS3j2MkgC1riX92DVoTG++6UCJm88A+/7lzBndD+YdTLH2PHDYVSjElp0HIHr7j7Yu2Qk/vOfH9Fj9HK4PPXD3gWDUb1qA5hb9ESX9i1Qs2UvXHgUiKSXjujRrA6q1TdCT+v5cHqq2+DHkgAg9L5hdUF699HrTM4mK7/8VInShZieXdTh5xdA8txAtY2E1va6PAek+QklDUBkCjFcgBmIGX1PDYgcCyOvJX7S1kY7W45Bioo0RIeHIDQsEmlZtD4pCTF47vUEfm+ikJ6ehqjwSCQmpyAuKgLR8SnIyEjC6xdP4f3UD8HhUUhIikdkRBQSk1KRlhCFl77PERQeIw8318+cASTBV5JAeo+eJXHONxwuw8HxPl6FvjOuuN88gfUr1sPR/TH2LJqDC25RCH7tgoXjJuPey8Qca08bAoCQItTR0y7CqmjyxHFTkD1C6I2jvRE9HS/czmHcgE4wMW6E0r+VRYMW7bHz8kMkpaXDfuN09B6/As4+0VAkvIGnlwee+L3CC29XzBvcFrUat8G+exHwdrqIgZicCrQAACAASURBVAOH44RXHF48vISezY1hc/iexJnEhvtiqkV7DJl/GP5el2Fu1hzL7e4gJi1d5wV16J2kqtahDaS4qLCom6ZagR5erH+iKrly3dBji/YQBjDSKEqjOVUS/B+zApPrFC17CtCIziwAqjYQcuXFVQKRqUD7GtVUBBEyrb///rtyD5L3InpzMb7F0G2JOQNIrDfGDu2FGVtPIDsHv4fXj2HdsrUSgOy1mYMr7lEIC7yPJROn4f4rwwcQTibzINEFj37nnDj6o5OTpF6SL//Tp0/lOVf7Mzk+Fi+ePEF4fBIy0lORlBCP+1fOYP4IM9RqYYmHL8JwZdcC9JmwEm6vE5CW+Bq7lk/FwIEDMGzoELSoUQrVjDvjpEcMvJ0uYMDAkbD3icETl2Po2qofbiojkFNhv2w0eg9bDvd7ZzFsSG8cd9Z9NlwShoFYqkb0ol77ghsbgYPxH6wxQqlUZiy4Tii1EkgIFNRvU88tqxv4XQYQSrHarCG1F1sRP5ESCF28SwKAUIKlcZ2qqa1bt0pxImQ8VNcVQYPR7gxIZDxTTp6lhjTtOQNIjBdGWXbFhNVHkJ0w88DhCFYvXoU7bu7YNW86zruGIcTfCYvGTsL9lwkGL4Ewgpoue1RjcVOgyx1120w9Qf02OWpy1jmKkDnM4tsAbywa0hl9JtoiJD5Z4iCSE6Nxd98s1K3THXc8X+P81jnoNWYFXANScXnTfLRtZoLxy/fD5/Ur7LYZiobGbXDwQQQ8bp+FhYUVjnvF4fmDizBvbgLb0+5ITEpCdMhrzB3YBYNn74Of+wUMHtgdB28+gmZxpDk8hAY/06bEPEYEXZl7oms2N1S+NLo88iP1cJ4JHHTDpSsmPWRUQZHPRrdzuoDTjZfgwqj2rPdkICFT7PB8GkwZTCZa9hTgBkmwVV07lEC0jZ3J/i76+1VeU3SsWLduneRcwfQnqqDBdUI7iImJiSTlsqYRU8hnXVf6e4rc75wzgKSE48IZO1xy9kRSNjbxYD9PON++i9fBIXC/4QCfNwmIjwnA7YuXERSdlqMRV98qLE4qNwlGisqSBzkgppxgqhOKjdwoOLEUr8kladIU6QlwPG6LRnUqonW3vhg/YQLGjx2G1o0bYfD8vQiJTcPNHXNQq05TTN16CUdWz0N7IyN0GzQWsydbo36F7/HvSsbY4RgEf7erMGtQGV3H28LV+wV2zbVE7brGsB49ElYWZqhSrx0OO79A3LMLMO/cGjsdHuocQKjeocRBeskHnSO4iXIjZgoZXRy8H19SbuqaNKoTmPuKGXwnTJggpfBWfcG5uVHaYDAYg8vo6p1XzibahLi2eK22qUw0eYaiei6lNUZ9y+uGn9xg6ajA91RfR37pSaaJIMA1xQy/dMzJGhPC9UEJhAZzpnSidMLrilrLGUCgQGpqClLTs8+hwiC4NOrbFQowoDCDhe8zFUhLTc01uDArgDD4RleN2T7pdy2rGLhgmbKd/tqy6xzFS9lASjFSVk1oMsaM1Hh4Op3G1GF90K1rF/To2RtLtpxAQFSiBKwxL+5h9tghGLviIHz8X+LM7qXo28MMfYaOwYLFS7BizTZcvP8SGfHBOLBiEizHTMXtF3GID3+FvbYz0K1bF/QaNAKHrnkjKV2BlCB3bNqwGk5PA3KU/DQZvybn0sWV3LrqJsDvBGVdHXw5Kf5TaqRKkmssr0bdMlP1M+kjc3nRtVt2qOD4qc5kMCk99mg454agbmOuNpkeBBBuhKJ9SgEyH7IGQKYX55CVRklD2gd0ebCeDb2kWHxM0znj+QwmZOwQnSloQ6VxXGZS5edj6AKDJLkPEUC5JxUVaePTGdRDOndVAGEacKZP10WjqmXBggXK5G2cUPplMxW4HARGMCRoyKksGKWqGmio2TgzER0eLOXBCQx6g3g5kIOdZGYgJiocoZEx0oaflhyLN4GvERgSjvjEJCQlJkoeEUAmkuOjERoahoTUd5tQWmIMAgMD8CY0AnKoXmZ6KuLj4ySw12yM+T+bXkeqAZryi6KvT85ZbkFZzDZA7xdKG+QA5bmWx0sVClWblDa4wWkqgZKivFbO3MoYETnOKP/ULl49kHnMzgOJc0ItACW/3A6eQ+BX51C3P57H9azuvvTy5UtcvnxZ8syjzYsSlCojwu+UyCmJUCJ5/PixZHvlXlMcWi4SSOE8niqA0PuAHD89VcgNanNQ3KXaIrcJodqBKZdVddpMN5A1BoVcBCeYXAI3FFYkY/+i5UwBpn2QxXPmA6JBndHZujjIMe7YsUN6Oen8wDmjNxSZBdXGNUfvKAYD0kBJrldVTcXrmH6E+Yq4qeU3nTtTnMiuvExfkVPuNdUxlrTvnBPmHpM3W1nql4Fcn59kIpjOPadGrQSZAqq4mfWbzEJWSYOZCxhQShsYky9qz4jmNArD+F0vACLnCuLiIfEZg8HNWtODyM6DufpzSonC6E7WpJY5TS5UVjIk55Bdox6Shai4gLkI1OVEsuurJPzGGhqkFQ2BVB+xEcx1cRDweR8mtJMD+8goyFID3bAZ70OjPoNF5QwE8ubEtUM/fCaD5HooKFUCJSCqKXgfrjduNKJ9TAECOjl20ohcP1WJrCNDexltZ7kdzFU2e/ZstSVfRn73799fynHG9Zq1b/bHTAJyCQiWxaaKSbVxTTFFO68lc0DtRVbQ4x7DtUbPMjIiZCS0UYGr3tfQv+scQJhqmxu6/BIX1Gd29bjpKUM9tnwPLlR60Mj2jpwmh1w1zyVXy0Utb0g5nV9Sf2fcA2tGk76kM0t96qOpAggBgfpzvuiUNrKCBm0lzFXFTYOBWvmVNrJ7XgIRnTFk91RuKqJ9TIHr168r6cP4GmoR6AVHyYR7RG4HnRhok2Kmbfndzu2TjCork/K67Prl71RjU/3JfpinimpOMij0CCMDQDsfg/tkRlS+H7UaLJ9NAKQqi+9EXk4WH1OiaP+lcwCh8ZIvOEuJMuCMqa81PRj8x2uoHqCxk5NJlYncaMyiYZw6bnmiKaVwUagjShJ4mNSN19LDSN1aEPL9S8ondbpyEBQ3ZW1SqeeXVnzJT5w4oXyxWQyIjhGyRCLPP2M5aNDm2iP3y82qMBtVn9xweH+WSKZhVrR3FKCKkVoA0oaeajSaa8qp83xKm+yDQM3Mx9wXCNZkari3cB3w/1QvqaNJoEcUz6eKk9mY6XnHdaOq+ub/edC2RQcLgkZJkDRyWrs6BxAOhJNPH3C+yIzH0PSgcZPqidGjRyv179wY2OgOp/o7J5sVxFjHQd3GBSEbhimJZBVn1e2nuJ9HpwRKaVQRUGVD7k7XjQDC2tRZbRqcd+qymXeIdjb613Nt6KqRo6UURNqQA2Zxs9zsdLoalyHch+pCWV1EJpBcPudRk0bvJdUNn3PMfYF7CT/pqs8gUAIUmUwyhbk1ahnoPcV1wzWtmqOKv/HgnsA0NrwX7bUFpfLMbVyG/j+9AEhBEYWcizzRDPqj3pHipGzUpUcEvW20MYSzHjo9QLhw6JWjjuRSUM9VFPohAyDbiuhJQ5WNvho3CxnwuWFTRUr1BiVOXYJG1uen8VyOc6A0wlxaJb1x0yVDRlUQN3YG72qjIiaA0GGC7yelTqoxVRsBiYBAAOFBz7jcGpkfMhsyWPCTwM+MFGRImcqGQFcYKs/cxmXo/yuyAMIFwk1CBguqmmSjHCefLy5dcqlT1abRG4vcEfuiwUwTCUab+xW1a+ixJNfIMDU1LbhKa1oQgmpRFuihFES1ArlDTVUiWtw2z0sIslSpcA2RVvQYK+mN6mC5XgqZP0qP2khmqgDy888/S/XKVWnL957gRNqrAyB0nmEgKlXXfN9pDyFo0E6W1atP9T4l/XuRBhDqUWUJhAtFPige0yaSH5UKFyi9Lag/JVfLjamw9eZFZTHSxiTXvKCRmmBiCE0bTrYwx01um1HG8hqllJRbjEphjsVQ+iZgyEwf6cG1pE3LCiDsV7URQFiDQ10A4bWMEWJ1TWoyDG0tqT6bIX0v0gBCCUR+OWXw6NWrF1g4qiAaDWR06WPfTEegjSqsIMZhaH3Qt12WPqjGIqctWvYUoD1NBlsae+niWVJ154ydaNasmfQ+0Rtu79692RNNjV8LA0DUuK04JQsFijSAsIYxxVNu8NzQmAhR2zK0Wegi/UmJg54YcpDQ4sWLS7wUQo5RVkHQRiSSBWa3cj78RvUa7XPcMLlOqSLJKWbpw1XF7xudCmiPlBk9Fk7Ky50+NyoIAMmNOrr7X5EGEKoHmA6FOkvGaxSGgYvGNzlfD+/D1CcltdGuwKSF9EzjRkDOmhy2aLlTgIZ8prIgzWg4pl1EW9VN7ncyzP8SRKlikt8jSvV5GbXzehICiOyFRRtIXiqsvLyw8rqf+H/2FCiyAMLHoY3D3t5e0lkWllqAUgi9M+SgsJKssqFXkRz3QRfZ/Kggsl+OxfdXup2TAZFBZOXKlVoZj4siheiQwjgsPjtVzgzmzW8jM8NUKOxTHQBhRgrRCp4CRRpACp4c2ffIXDYMHJJfAMY/FBZgZT8C/f9Ko6SVlZVSnUfur6QbhDWZFa4Xcsmyze63336TghrJnRfnxpgPBuXx3eFB9Wd+A3MJHiwGJ0eiqwMgzHtHTyvhCFOwq00AiJr0ZKoUWXVDtRkln5LSqC6gipBxNdwEGPWrr7QlRZnm3PToWsr4AtKRGx8DYIurxw8D+mhDlMGDue6YvUDbxvTn9PhjzjUycbJUQzpmDfaVGR45UwWZH0p9TEvCMQjmR9tZ+Pg6ASAf0yPXv+gbLi9I5n6iu582Puy53sQA/8kstjJ4MoEcU4eIph0FmO6FaXxkxwyC8smTJ7XrzICvot2HCQxl8GBakfyqPOUElXKf8icrP2YNZKXRnnSWz1H9pPMHc2OJln8KCADRgIZ0D2biN/nlJyfu5OSkQQ9F71R6tZFz5AvI/FL0pGHlRtG0pwDjDciZy5III+cp0WmazkP7ERTuldy8GcQr5yOj2k7O1JyfO1NlJTNwXI+MZmfAMJm5rCnzKdUxsy8N9zxHTvfP62i/u3btWn6GIq59TwEBIBouBUY8MyZE5mjMzc2lqmIadlMkTmdeISalk5+V6hdNS8YWiQfVwyBlEJFpyxLLZ86cMYgI+vyQg84CTI1OGw+fjcwWkxsWhLces0HIaiv2S5oxczbtG9mBL6UgqgiZeVl2/iCQqJOROz80KEnXCgDRYrapR5WNoczUSddW2gmKS+PLyESXquBRunRpMAW3aAVHAdKYNUlkEKEun67pRTUdOI3jTGAoPw8TXDJrdkHGZpE+lCB4j9q1a0tq5NxmhM4LBDRZBcu0OyxgJ1rBUEAAiBZ0pIjOgjayay8XJ+tQPHjwIFtOSItb6O0Siv40MrJuvKwuIHiQO86Oy9PbQIvBjUlPVr5jdUxZncUYCape8uuppEvycJOmtCpXYeTmTtURPfXowViQjXVAmCSR6YUYRMwU7rkFJFLtLJcXpu3j+PHjBTmcEt+XABAtlwAljlmzZinTiHOzJUdUlLl0eq6wgp/MrXEjoOgvF9fRklTislwoQDdeGtZpcJZBhJ8MNiwKKcPJcDDvnGoiUzIcBMbC8i4jXQi6XJ9USdE2kl0jo2dpaSmdR7ChpoC/iVZwFBAAkg9a0i2TlchkDocLmmm76eLLzbgoNeazoqFTtXgOC3IxTXZJ8DTT91zRMYGctSr9uZZojKa9xNDmgLEYTMnCIFt6QXHt82DpYDs7u0KNk5IlN7noW7Vq1T7JU8eYD5ZkkMvO0lGBbsCiFSwFBIDkk57ksvgiyRwRXyLWx2D1u6Lia37//n0pyZ3sNUMDJfOKMXq3uAe65XP6C/Rypg1nNlh698kbMuekfv36UqpxAom+G9VVXBfDhg2TEo1SlSSPlcWWaNfhOYXdSCs5lQmlEKaKUZUuqE6WK0LSXnn+/HmDA+HCppEu+hcAUkBUpoeIKohw0XITpr+5oW7C1B3Ti0WOsudGwKR/dNXVR3naApqKIt0NJQ3aE7JW1aRk0qhRI0kiKQiPJk2JxHHR24kSBws4ya7sXDOVK1eW7DasB67LRldcOVs242l2794t3Z5AQmO+bMOjp2Rh5MnT5bMa6r0EgBTgzPAFYsZeuZIhuTMucAIJU8MbkhqCm4GJiQlYz0PmIFn/mUbG3IySBUgu0VUuFKCxmM4MFhYWSjUM5+mrr76Sqi+yXC7rfFOVVJiNYMVswizJy2BAVYmDub04Dua60ofKlt5qNjY2Sjsk64uw5AI9tWRVYKVKlaR69Ib07hXmfOm6bwEgBUxxvkg0KjLdibwxkxOiXzxzAhFI9NWoUmP69R49eoAvljw+ftLdsrgHReqL7vm5LyVB6vJZJE1mTDhfDKIrV66cNG90U6UalfU28tto12P9eGYboGGfUg89qmRunvdmYCnr7hDA9AEcqs9IlRldc2WaMOaEZWj5N50RmIKnsEFWdTwl7bsAkEKYcRrw6ClCd0xZxOaC5kEPFUokTGeti4huJo9jcNf27dsl11zaZ+Sx8LN58+ZSigldqx8KgezFtkva2WgAph6fqpmsc0h1KcsvM8CVtgDaBlgvnN5z3GCZk4pqsawH55yqVxrqmaaHqku6xTI2RdUxRF4vNFaT46d9wVCKiMmqtTJlykjrmvYQgh29ruhWrIt3rNguPDUeTACIGkTS9hSK2LIaQtVThS8kuUemReGLTk8nGkgLylbC+3p5eUmiPMGKqR6YzkHeCPjJF44lgUWVRW1nVz/XceOmEZvef1TZEDxU55XfqWaijYLMCg3wlF64BrIelC7oNUW3bW64PFT74mbMdcOcUgQOOlsUlmtufqhJho2qY45XHj9BUEjU+aGqetcKAFGPTvk6i3pk2hzmzZsnedio6pH5ohNMWKGNLyrjMJhZ9NChQ5JumTem22J2B//Hl4d9M5kcr2FsSufOnaWNQy7gI79U3GyoqmJGU6o8qK4QrWhSgGoZ2h5YKInzybXToUMHZb1xec7V+aTjBBkcSjZNmzaVJBim/+C6YlwTmRtDVwMxbTzXPZ+XQEi1ny68wYrm6im4UQsAKTha5tkTX0KqDAgQQ4YM+UQq4OKnkZReLjz4MjMNNW0n2R2ULqjSoL2FKgdeI0fHq24cBCjqs2mboTpLtOJHAUomTNHBmiM0ItMdmF6BqsyK6pqQv3O9sUbHiBEjJNdcpulh1U16D1LlVZQabTLMoMB3KzIysigNvciOVQCInqaOid7o3cIaBUxSSHVCdnpn+UXX9JPcJKNwN27cKG0GIgminiZaT7el3YNSbVa1VNZ19Pnnn0s2D64/qrjo0t2sWTNJguUngaioeDBRBUxbkSHEy+hp2nV+WwEgOif5pzekyyb1yzR6TpkyRZnJNOvLrsnfdGMkJypayaMAVTeUXFVtApqsHdVzGRArVEElbw2p+8QCQNSllI7OCwkJkdJf8yWmNwntFkzHoO7BDKjyBrB06VIdjVrcxpAoQM87etdxHRBEGO9DGwldb3M7GHNCzyUa3Xkt19LYsWMFgBjS5BrYWASAGNiEUPzmi8wXmCqt6dOnS0ZSGkrVOegHT7UEr6c+W7SSRwECiJyKn7EjNIYz+SftArkdlIQZRLpnzx4l+NC1V0ggJW8NqfvEAkDUpZSOzqNvPkGAAMCAKE1rF9DmIWfTFQCio0kzsNsQQMzMzKQ19O2332rsqk1VKtcfpRdDBZCU+Cg8e+wCz6d+SM4E0lIS4OvpgkcezxGXkqHWjCRFR+ClzytERmma+FSBuDB/PHL1xtuE5DzvlZ4ch0C/lwh8Ixv2FUiIDseLZ6/UHmueN9HTCQJA9ET4nG6rCiBMLcJ6Bpo0xgfQs0ZIIJpQrXidqwogZCY0XUP0EjR0AHn14AIGt64Ns74T8DgmExH+dzG8dS206WCNu6/VS9nu63AU04bNxuWbfhouAAX8nM5g4dS18AiIyPPa+JeusJ0wFSvW2r8/NwUeVw9jbN9pcA7UFLzyvJ1OTxAAolNy530zVQBhNlFNX34BIHnTuLifkV8AYTp2QweQx1f2oel//oIfq7XGkQdB8Lu3DzX//Rl+KN0OF57HIy0pAi43z+P0qbN48n6TV8SF4Kb9CezcdQSPX76B2/FN6NqwPcaMXwb7sxfg9jwQGekJeOJ6C/sPHMLl63cREp2A2LDXcL52C1fOn8KJs1fgHxWD164XsHTWRjwPfovowCc4e+wgDhy/jNeh0YgLe4VrF89g/6GTePzcH288HDCqTXtYjdz6fukl4fa+ZTAqYwp7n49jsaJee+C43QHsPXERryKTACjw0tsF9qeO4fy1uwiOSkByTCju3boCu6NncPehDxLSM/W2pAWA6I302d9YAEj2dBG/qk+BkgAgjxyOoZ9RdZj0GArbHadw48gatG/TAq27jMRV70BcPLgYJk1ro1r1yug8eAE8/ILgsGshWtWvi19Llce41btw/exeDDRthXr1GqJ2hSroMXwRnge8xsn1s1CzfGlUrWmMxTvsceP4OjT6rRKaGTdBhfJVMXXHRTy8dgCj+s6Gs9t9rJ8yAA1rVUPZSkZYd+ASvO9fwhSrbvjlP9+j/cBpsL98DvOthmD81L3vJzEZd4+ug1ndXrjsKwNIJuKDvbF4VBfUrlMblWvVxZiVe+Hx8AYGdjLGL7/8hJa9p8LZyw8O+5agTvlf8GPZhpi8ZDfepKi/Ngr6TAEgBU3RfPYnACSfBBSXoyQAiOvFQxjWqRWGTpqFSVOmw2bhDAwfYY1+fUfh5EV79DSqjBpGHWBh0RGlf6qF5evWoaNJc4xdYYd792/g7KXzOLp5Kbo074C5a+ywz2YOOrfojQMO3njpfhvLJ1uhWvmq6GK1AId32KBhxWbYa38RNkO6w6z/ItgfXQOLtqOxdcNs1GvSHjuOXcPdaydx7PxFuDx+ihsnD6B/y1qoWr8Dlq/fhkUjR2PS1D3vV+c7AOnccAAcwz4s2Mcnl6JMdWOcuuMGj9NLUb9BQ8xZMA+dW7dHc5M2GDF9BVw9PbHXdhrq1qiJNt0GYdnGg3ghSSof+tHlNwEguqS2GvcSAKIGkcQpuVKgJACI08kdsOrcEfOW2WJwR2O07jIYy1Ysh3nHAThy7ix6NS6Pn/5XCU2amaBDt/7Ys38bOpg0w7gV++H6+BFuuT3A4dXzYN7CEscuvYTr/t0Y3G4gFq/bitnjesOoUT38VqoieoxahiPbl6CTkTVeRYTg1LzR6NFrHk4eskUPkxHYuGY66rfshF0H7fH4sQtuOzlg+YLJ6NO1PaqX/hmVG3XB2h27MMfSEiPHbn8/bylwtluFFuXbYPdNL3g/eQIf36e4c2gRqjTqgHMOt+B5ZgWaNG6G7acu4vj21bDo0Bw//1gKYxbvwgO3u1gyyQpVy/yC6g1NsO2Ce67roTD/KQCkMKmrRd8CQLQgmrjkIwqUBAC5e3onrPsPxKYDBzG5W3M0MxuLM2f2oWfXwbj4yA/HVk9Cs8aN0KpNe4ycvxV+EaE4u3YaWtRrgCoVKsNimg12bVyBod1G4eRlH7gc3o/R5qOxdNVK9OtSB9XqNka71u1hOWEBDmxdhd6mk+AbHozj88ejv9VS2B9dB4v2Y3Hd+TaWjuyJJvXronKNppgy3xYzRpujSaOaaNKoETr0HIzVmzdj3vDRmDRNlkAy8PjCVjT87w+o0bApjFq0Ro9hU3Dd8TYWDTFDo8aNUbNWbVjO3AyvZ4+x2XYmOrU3QZUqtTFz+Q5cvXQKU637on7NKjBq1w0Hrnl+NP+6/EMAiC6prca9BICoQSRxSq4UKAkAEu7/HM63neDjH4TH96/hktNDRIS8wrWrjghOyERqSjguHt2BjRs2wP625ztDc0ooLtntwYpV2/HoVQjiw1/DycEJr4JiEeHnA6cbrggICYO741ns2rMP1+44wcXNBU89vXDHwRWxyYl49cgFdxw9EfDqCW5euYuomCTEBz3GwZ0bsWnvGQSGJyAh2BMnD+3E0ROn4ejqCk+vx3BzdMUDtw+5xWKCfXB6z3asX7MaK21XY8v+E3gTl4rU8CfYt30T1u45jsBoemilweX2OWxevwp7j1/Fm6hkJEX4wf7IbqxYsw0Od72QkimM6Lm+ECXpnwJAStJsF86zlgQAIeVU9015C2XWarllKjKkIEiFQuW3TAUyMhTyKVKWa/mPD5dmSvm/3l3FTNi8mXzWh/uq3kuhyMBH91EooHjf4btM2h+ul79lSmNJl8aYnvEhdkWRkYEM1TErFO+eQ2UMPEf1GrlPXX8KCUTXFM/jfgJA8iCQ+HeeFCgpAJInIcQJhU4BASCFTmLNbiAARDN6ibM/pYAAkE9pIn4pHAoIACkcumrdqwAQrUknLnxPAQEgYinoigICQHRFaTXvIwBETUKJ03KkgACQHEkj/lHAFBAAUsAEzW93AkDyS0FxvQAQsQZ0RQEBILqitJr3EQCiJqHEaTlSQABIjqQR/yhgCggAKWCC5rc7ASD5paC4XgCIWAO6ooAAEF1RWs37CABRk1DitBwpIAAkR9KIfxQwBQSAFDBB89tddHS0VH6U6bS1TefOeui8nhUMRSt5FBAAUvLmXF9PLABED5RnZOqNGzewfft27Ny5U3ns3r0btra2qF+/vgQA2hSUWrlypbKgFEvj7tq1Szrk+/CeBw4cgJeXlx6eXNxSVxTo1q2btIa0KSgl1wNhTfSZM2fqasjiPkWQAgJA9DBpBI+mTZuC5Ub/+9//Ko/vvvsO33zzjVRKlBJE5cqVcevWLY1GOH/+fPzjH/+QNg9+qvbP77znTz/9hIEDB0r1sTXqXJxsUBTIyMjA9evXcebMGdjb20vHuXPncPLkSSUTwvWkaVEyuSLhX/7yFxCITp8+DfbLe7DcLY/79+9/lAbEoAgjBqMzCggA0RmpP9yILyA3ooT3pwAAHfNJREFUc4JEbkeDBg00lhQoYXz55Ze59st7NmnSBKGhoR8GJb4VKQpERERI0irVnGXLlkW5cuWko3z58tLfMhNBhuHu3bsaPRslVHldfv3118p+eQ/5Xg0bNsS0adPw7NkzjfoWJxcvCggA0cN8RkVFSZyd/JL+6U9/QpcuXUDpYdy4cRgzZgzGjh0LcoJJSSxrqX4LCAgAy9paW1tLfU2aNAlTp05FnTp1lJvCF198Aaq6yMGKVjQp4OLigl9//VU5p/JayvrJtXXnzh2NHvLmzZv4/vvv8+yb91q6dKlUwEqjG4iTiw0FBIDoaSr5UlON9cc//hF8yQkehdXo2dW2bVtpQ/jzn/+MPn36ICgoqLBuJ/rVAQVUvfW4kVPS6N69uzS3vXv3Bu1fPIYMGQIfHx+NRvT27Vts2LBB2Qf74ZrhZ6VKlaT1yntSPbZ161YkJydr1L84ufhQQACIHufy0qVL+OWXX6SN/ffff8fx48cLfDT0yJk1a5bSLlKtWjU4OzsX+H1Eh7qnwJUrVyB73P3888+SLSQtLQ2JiYlISEiQDn5XKD6kL1d3lOxH7oOf/DskJATGxsYS00MAobQcFqZSk1XdzsV5xYYCAkD0OJXp6emSHpkqJb6QzZs3h6+vb4GO6MiRI/jtt9+k/glW+/btE8bPAqWw/jqjKpSqTkqwlCy7du2KwMDAQhkQ1Z2bNm3CP//5T2kt0UPQw8OjUO4lOi06FBAAoue5os2iffv20ktJEOGGQK6xIBoNnM2aNZP6pkvmvHnzCqJb0YcBUeDFixdKjysCyezZsyVpoaCHePv2baXjBw309PQSTVBAAIgBrAG+jLIqq0yZMjh69Gi+R0W1w+TJk/H3v/9dApB27drB01N/tZPz/UCig2wpkJqaiv3794PxHmRASpcuDW9v72zP1fbHuLg4WFlZKW0fdNCgF5hoggICQAxkDcyYMUO52edXlcVARbpilipVStpUCE6MFRCteFKAGzw99xi3QacMbvCxsbEF9rAMLJTdzsngUOoRTVCAFBAAYiDrwM/PD506dZI2/L/+9a+SgZIGcG0aJQ0jIyNlX/TwEp4y2lCy6Fzz5MkT5ZwTRA4ePFggbtrst3r16tJa+uyzz2BjY1NgKtaiQ10x0pwoIAAkJ8ro4fdjx47hhx9+kF5WBmxp45VF+8n48ePBl50qjTZt2ghjpx7mUte3pJGbqizaujjvjPtxd3fP1zAoxVCaoW2FfZLB8ff3z1ef4uLiRQEBIAY2n4sWLQIlEL6wjRs3xvPnzzUaIXNfySDEQLPz589rdL04uehSIDw8HK1atZLWDtcPGQl6amnT6PrL1CWy1xXdhK9evapNV+KaYkwBASAGNrlMcmhqaiptApQiJk6cKPnjqzNMXit7XVEfTo8c6sdFKzkUcHNzU7pt01uKCTq1iQPhWqpataq0DumIwcwF2qpUSw71S96TCgAxsDmnAfzUqVNKKYIxIgSCvBoDvUaMGCEZUsl9mpmZiTxFeRGtGP6fsUULFy5USg5kKDSNLaK9bMmSJUpJhh58dDcXTVAgKwUEgGSliAH8TU5vwYIFSt0z00fkFT2uqrqiKydVVwQj0UoeBWJiYpRSLO0Xa9eu1Sg2hGl2uObIiDAnlqYZoUsexUvuEwsAMdC5pyeVrM/mJtC6desc1VHkDpldly88PXDmzp2rttrLQB9fDCufFGAGAtn1lnmymCBRnaaaY4vR7QMGDBAefOoQroSeIwDEQCeeXjWUIuRYDuqzqVagikK1MSliz549laorZvUVfvqqFCqZ3+lBNXLkSKU3HtOc5KXKogcfMzn/7W9/k5iR2rVrw9XVtWQSUDy1WhQQAKIWmfRzElO5MxGi7EbJegyqxYEIMkynLUeby6or/YxW3NXQKMBUNlWqVJHAgKCwbt26XGNDHB0dwUBBSrKMbGfuK6EGNbRZNazxCAAxrPn4ZDTMdsr8WLJ6qmPHjqC7JpuDgwOYxZf/40EXYBEw+AkJS/QPhw4dwo8//iitD2YkYGXB7BpTvstlcAk2TAMvPPiyo5T4TZUCAkBUqWGg3x8+fKh0qaRf/pYtW6Ssq+bm5krw4Hfqr0UTFFClAHNlDRo0SKni7NevH968eaN6ivR9x44dyiDEWrVq4cGDB5+cI34QFMhKAQEgWSligH9zE2A+IjnAkHYR5suSy5YytTb9/0UTFMiOAkyTU79+fYnZYIlapjlRbQxWZcYCSrHfffcdWBZZm9gR1T7F95JBAQEgRWSemV136NChSolDVluxKhyDxYSuuohMpJ6GSVuZXHeG9czlNCesPjh9+nR8/vnn0tpiEGtBJmLU0+OK2+qIAgJAdETogrjN48ePlf75MoAQVLgJiCYokBsFmMOqc+fOSgZk0qRJElAwaFWuf87CY9rkX8vtvuJ/xZsCAkCK0PzShZcJ8+QXnuVFmXJCNEEBdSjAEspydUp6WzFYlXXUyYwwCSNBhZ5/ogkKqEsBASDqUspAziOIMOrc0tISd+/eNZBRiWEUBQrQlkZPPbn4FO0hX375pQQgTFdCTyzRBAU0oYAAEE2oZUDniopwBjQZRWgoISEhYLCprALlJ917RYnaIjSJBjRUASAGNBk5DUVktMqJMuJ3bShAVRaDTgkeNJ5PnTpVxHxoQ0hxjahIaAhrIDk6CJdO7sfiJWtw1uEREhUA0uIQ4v8cgeHZ13PIVKQh6IUHQmOTwNPVbSnRIbh37RJu3fdEhroXifOKHQWoymKND6Y4EaqrYje9OnsgIYHojNQ53CgtGnarJ6BVq2aoX7c+6jc0w9ZzjxDi6YB51uaw2XnuPUBkIDwkFG9j3xk5I3zvYGJ/U6w+5oSY90gQHx2JkPAY5Y1SU1KRnBCPt1FvERP/7rrwxw4Y1qoBug1fiETlmR++JEVHIjw8AqpST1pCLMJCQhGf8gFyMlISER4cjJiE92V3FemIj4lG1Ns4ZKhe/KFr8c2AKECvrAMHDnyUGseAhieGUkQoIABE3xOV6Asrk7KobNQTR0+exOxxQzF33V6c2DIXv33+BzTpPhZ3Hnjjpv12TBgzEfOXbMS95y9wbdcUfP+Pv6Jmm/FwfRWKpy72mDFxNPpZjcNRhwdIzlTA7eJJ2EyZiDHTF+PsbQ/pScMfXYFls5roaDUXCSrPTonG9+E1zBk3DMOGDcfWEzcRk5qOhAgf7Fm1BNPHj8UM2+145B+BpOg3OL1zPaaOHIHpS9bihncQkBqBi/s2w3bDEUR8wBmVO4ivggKCAsWNAgJA9D6jSTi3eSYaVKyK5m3MsXjbfjz0fYlzW+ag3Lf/Quu+43Hk2EnMGNQRDevVQqmff4fpyJU4un0WKv/6PZp2mojTx/bCvFVjNG3dHp1MjdCwpQXsXR5g/Whz/PezL9Gg50Scd34iPWmExzUMb90A3YcvVAEQBcJ8nDGsQxNUb9IGXbqYomZdY+y87IwrO2aj4s+/o3y5cijTpD0OOnnDw34zjMr9jh9+/h8qNDLGnH1XAEUUzu1Yi8UrDyBMAIjeV5UYgKCALiggAEQXVM7lHmlJcYgMfoUze1ajl2kDVKhSF3N3XcbDO8cw0twEa895ISHEBxsXzoHN3HGoW7kC6nSYAZfHVzCofWMcfxgIh42TUaliZzj60F7yGhb1q8Jy2nxMteyJzt2scfN1snIE4R4OGN6mIXqPWa78DUjHg6M2KP19XRx9znTxaZhmWgNtrWZhz+pF6NiqLRo0b40ug0bhtIsPnE/sgkXr5qjetBXa97HE+mMOiP04y7xK3+KroICgQHGlgAAQPc9s/Ot7mD9lCjYduIKwCA9Ym9ZFPbPhOHp6H4Z3NcLMzWdx6eBK1KlXA2OmzoBZ0+po2Gch3N0vonvTKrA94Qj7dVNQo2pHHD1/HwEvHdG1QS2MXGCDyX17Y0C/6XAJ/SAShFGFZVwT7S0mIvDNGwQGBiEsIgD3j61E1f81wOYbz+Dr44WRLavCbMgCXL1wAitmj4NRo7r4zz+/xZDZ2+DsfBtbFk9CKxMjfP3FN2jbeyo8w9KRGPsWkVGxwgai4zWVkZaM6MhIhLwJkpJsvgkJhYq5KofRZEKhSEeGJh4YKj0lRkfiTWAAwqNVFaEqJ2T9qlAgOTEecfEJGjl9ZO1G/G1YFBAAou/5iHuBeZbtUaVmQ/Qd1BdNGzTECJv9eOp1HaO61kTtZmYYOqAHfq9cA30GDYNp0+po1nMenvq4YFCL8mjUZgCOHNqLfu1bwLhdF3RtbwwjU0tcfuiONSMHoFuPibj/Jk35lG+f3oF121r476+V0X/oUPTvPwizFq/BPVdnTOtnijrN26FHj/ao17gtDly5h2tHbNHZtC06duqEmmVrYeqyvTh3YheszDugrVkH1K1aGz2HLYVPSCgcDmzG8jWHhQ1ESW1dfEnDK/ermDV6JKwGDcKgQQNhNWQYtp+8iciE1BwGoMCLx7fg5OKCtx+WRg7nZv1ZgbCX97BqziRY9u+HYZMX4oqzJ+KTcxdB0+PCcPXgJtiu34uI3E/NekPxtwFTQACIAUxOYrA3tq6cjR7dzTF79U48CUsB0t/i6rGNmDhtLvYfP4vtaxdiwviZ2LxlB3bttkdEfCxuHd2ASWOm4pb3GwR43cLcyaNgYTkB51x8pae6c+IQ9u4/h8DYDxJISlQQ7Peux7Bhw2A5aBD69u2PyfNWw+dtBqKD3bFk0nAMHjIM+y66SlxsZlIwDm9chJFDLTFt2S48DYqBQhGLywfXYaRlH0xcsA53n0cgMy0c53dvwLI1hxH+4XYGQN1iPgRFPK7vmYUfv/o3THpawXqkNQZ2bYZfq9THDgcvyZsuOf4tXr98gZcBwUjNABSxPpg5wBid+o6GSwh98RR4GxYEH18/hEbGSgRTpCcjMjQEQYGBCAqNRPp7z7o4/3sY3KUuGhm3Rp8Bg1CnXCnUMR2GW0/eICEmClFvY0F8SEqIRUTEWySlvhNxUkK8saB3M1Rr0B3PP2hU309OOiKDA+D34gVCo+KUExYfHYHA16/g/yYU8cnvkC45PhpB/C2QHoCfdKS8VnzRDQUEgOiGznneRZGRjpTkFKSr6BQyFQqphK1CkYlMRQZSU9OQoVB8SLWdqUBaWhoU71/u9LRUpKR+YCl5PdNyZ/Wq5W+8LiUlRTrYr3xORloqmPJC/psD59j428dj43hSkKYcbyYy0tOQlpb+0bV5Prg4IX8UUMTh2vaZqFmmOg7cf4KAwCD4Ou1G+bLlMe+QM+JiwrF57ig0rVcTdY06Yt9FF3jfOIj21b7C3z4vj0U7LsLL/TKszU1QoWod9BoxB4/DoxHkfQ1WLZqjeStTDJ27HdFEkMxUnFoyBJVrt8JplyfS2nG7ZId1O4/DJ+w1ds2zxqjJq+GvAC4fXguLvuNxySNCer7UsKdYZtUODVv0g6/Kvk/vv2f3TmJAxxaoU6smug2bhYevw5EU9xRLxwxC87q10cCsL/Zf80BKYgh2LxoHoxrV0cS0GxbtvYw01YWaP0qKq7WggAAQLYgmLhEUMBwKJMLp0GKU++Jr1GjQDC1btoSJSQv0GDYTj1+H4dLqyahW0xjTl2zCsnHmaN7aAht37MK4Ps1h0n04Tp09g3E92qJxu0HYuXMNBnU0gfmIRbhkvxu1vv4GbYfb4NoDX8lukZEcA5u+7dG6+3y8kCQXVSqEYHrH+jA2GwefTODgqgmoUKUNDji+K16VGvYMK4aYoWnrgfB7HzrEq+PePIBV83ow6jUem3ZuRdcmtWA5awNO7VmJFrUboHGz1mjVpQdWHL8F92vHYd6oNirXaYEO5t0w3GY7gkXuR9VJ0Pl3ASA6J3n2NyT3npSU/KlRM7PwWKzUlGQkJad8es/shwhkZiIjIx2UiEQzEApkJuD23gWo9lNpDBk/DT2bV8CX/66IQ/degN5107q0hHH3efAITkeq1zG0b1AfE+Yvx8wxAzB/zUa43DmL7g2NMHb5NSqecGbVGNSv3QRL161Bx1pG2OkYpFRfpSfHYNUQMxh1GA/PV+8zJKQmIyYuFRmKEMzu3hRte0zDKwBH185AjdpmOOSsAiCDO6BZW0sEqpAu3O0wav1cA8tPP0NKpgJHpnRG/VYWOHzYDnNG9sNPP3yHMlUbYdE+B7zwfoS1E/rg559+xk/la2K0zTa8iBIGFRVy6vyrABCdk/zTGyZHvMD+zUsxcOAobLO7jmiGcqdEw8/rPrxe8HX8tCnSkuDjfgvPAsORrrEnTTpeul/FwokjMXz0RKzdfx6R73XMn97pwy+01RzYvBEXHT2Qk3n2w9nim04okBGHq1umoUaZWrjoF44A70toVflnNOk1Cz7BMdg9oQ+qNuyFEzc9cXf/XDSuZ4JVOw9h3pju6G09DQ5XzmGAcWN0Gb4aAS/dsHhYVzRr1x/7DmxBxxqtcNg1TPkYVDc57Z+LiuXLY+62U3gZEoZ9C8eic//pcHrhh7XjOqIeY5Dc3LFkZCeUrtwax1zeXU8JZJllW9Ss3wm3fQMlVVtYeDACvS6gXcXK6DNvPzx8n2Fqt8Zo03M8jh09gDXLFmLsaGs0LVsKLTtb4+BJe+xeswhjxoxFyzpVUKVmK9jdC1GOT3zRPQUEgOie5h/fMT0cm2b1h5FJC7Rt1QI1qzXB8sNOCHC/iHEWrTB32zky/kCmQqrVkPJe6Rv25DIGtm+AZXZOyhiMlOQkJCSnvneTzIQiIwOK9HQkJyUjOeWDnePB5Z3oaFwdzduZo2O7Vij7e3lYzt+LGBo8FQpk0OYCSDaN9PQPFvHwB0fRtmoFjF16EPEfPwUHiLSUJCQlqegnaD95L1mlqUpS0m9JSMv40Pcn3Ykf1KOAIh43ds5GgyqNcc6XtM+E0745KPtrWUzfdgn+Ho6wNm+LSpUqokLFqhi1cDfC4hJwdNUolPrmF4ydtxlH96xBq/qVUaZcRTRu0wtHnB/D4+YBmNVui4P33nzkdpuWEIxdS4fBqG4NVK9eHf/7vTz6T1mDgLhUuJyyRePqpVChWn1ULf0bapv0wbmH72wgGW/9sXlSL3z1xTeoUrM2qlevgRZtuuOkkzcu71+GpnWqoVLlCqjVvAuO3X6CYJ/bsO7ZGjWrVEbZMrUwafE+PH/mikVje6JKhbKoVKkOulvOxZMwFYOKehQTZxUgBQSAFCAxteoq6QWsTauiYuNeOGZ/BZts52PVjgPYbzsZ3/31j6jWog+OX74Du02TYdLMBL0GjscJ58ewXzcK33z2Z/xSzQLXPV/iztkt6NbBBDUbtcXKQ9fAFIs39m2CpVlbtOo+BDvPvqsdkujvhml9TNDIbCAe+vnDz9MVu1bZYM2R6wjwd8fC4VbYcckTMQnRWDd7EmauOoaQmHfyRviDI2hVqRxGL96vEsXOPSsOV4+sR8fm9dG0VUcs331e2nQCPa5igkVXtG3XHr0n2OBFZCLigt0wb/gAdGjTCmZDpuK2p6pCQysKlvCL0hEV6IO7d+4i5H00Z2ZyNJxvXIHjI1+kpKcj/KUHLpw5gdOX7yAg8l0GtJhgPzictYfLY18kJcXBw+UGDtmdwh2355J0mfQ2CA+cXPEm+mOGgMROiQ/H/RsXceLIYZy7fg/+YTESw5GW+BZuzg44e/oCrl2/DZdH3giPeX99egoCfTxwwd4eJ48fx9GjR3HG/jJehicjPSUWD29dwonjR3HX8wWSKVErkvHisTMunTuNSzcfICgyAZmKVAQ8c8eVsydw8bozfIKiPwK3Er4Q9PL4AkD0QnaVmypScMduLYyrV0LFKnUwYu4quL0Ow+3DK1Cv7C/oM2kZrl+5jCXjrTHY0gK1KlVCi4E2OHt0FRpV/h19Jq7D5aNb0aZBA/QZOQ2Lpw9G40YdsOfCdawZ0wu/fvcr+s3egqev36kSXjqeRs8mzTBi7jHlIBSpyZLkEvTkAtr89gPGbrmO8JhQDGpRD837LoZv6DsuL+LhcZjVro5JK+0+AhDXs9vQtkEDdBo2AzPHWMHE2BQb7S5jzyJrlPq2Ajp274b2/Ubg0uNXuLh2Akr/UhltzczQontf7L7igWRhUlHORUF+ycz81AOvIPsXfQkKCADR8xpISYxD2JtA3Lp8CkumDEC9GnUwdvkBOF4/AuseLbDilDsi/L2waLwVhg40R4Xff0fdjjNx3/0SBrRrhENOz3BuzXhUq9ETDq7+SE96iT5Nq8Ny8ixM6GeO7j1GwuHFh2hhvzun0dPICNZzj3zy5MFPL8C03P8wfZ8L3v5/e3caE8UdxnH8dZO+aJMeaaqSWm8xsLogaLjxrtSKWDVyqLEelFIjiuJVbVEpl4K4oCBCQRtYrMeiIiDKqXi1XKIiAooIK8jhive3AZraatWqSTskz0tmGOb5f54Jv+Q/858xGFg4wZbRHgFU/BkgyUwYasLysKS/3AMxELVyLqphU0irbqf1fBbeThY4zV1NmjYae7MhnZ9RtZ/yFdr8CsoOxTLJcSQ9ehmhdvyCbalnaJOZrGd6IRtEoDsISID8z10yVOXyjdtMVmv20tJ8gXkOKtRj56M9kMhCFxuWhSezJ3INaksr1odu5ktHFSPd1lNUlIaz1UCCtNkcjljOoH4OxB88TX1FJuNVJnj7B7FitjuzPFZxpmsaunOk7XUl+M20x3iEE1nlemrKzhDk48XiIC0Xy3OYbNKTGd/voujXHD4z6c8o90Cu6LumsPRnkhhjPJD5qzRUN9+hUX+T+4+bSVjvjWqwPduyL3PheDLTrEyZ/m0g6bo4vLw8cXUei7rvAOat2cmx/fGs8PXBbboLpj164Px1KBdlHvuNrsKO+0xtrS006hto0N/k1nNXoL/RaeRgEXhGQALkGZL/dsPDtuts9fNAZarCxsGW4ZY2rIjUcbUij0UuavoPtWaW61T69/0UuzGTGGdjjr3LKsorz+E5fgDGw8YR/3MyS+c4Y25hidlQEya4+nKq6hKbFna8ysSHk9efLC7sWAxWmpvCbGdrho+0w0Ktpt8gc1ZHZ9DUeI1gT0d69hmMg509Rh+8z8QF4dQ0dh3fVKzDSdWXDz7sjc3ocVhZWrB4o4acvDxWz5/KAGMVZmbmOM3w5kR5NdkpYYy2NMfCXM3gwZZsTjrGiYwEXMbYMnK4Gb17GrM0JIkGgzyK+fpX3T3Ks5NxHz8We1sbrG3scJjsTkJWyb94H9brn1WOFIEOAQkQBVwHd29Vo0vaybq1a4lLOci1lo5/2AbO5ejYHhNPZt5J0nVJbIvaiS41jYz0k7S2GyjNS2W7JpqSGj11lb8RG7UF/6BI8suudY7qfMFxMrMK0RueniN6RFVxDjs2BxIQHMau1Fz0bfc6n/S6frGQ2MgtaCLj2J2kJauwnNvtXcffb64lS5dCeEgwQYGBbPD/gYS9R9G3Q33lWWLDfiQ0IpqC0urO8zdfv8SBxO1EREajPVxA090HtLfWcSQljkiNhsR9x7h688mrKxTQiu5XwuM2MqN86fXWeyxYF0VMTDTu49WYOnpQUNnQ/cYjFXcrAQmQbtUuKVYEnhLoeIw3eiWmRkPQHCqm/Hwp61wtedfImowLN2hvquVUfg5lNTe4Y2hFf0NPS2srjQ311N+8JZ81fopTfnw1AQmQV/OS3xYBhQkYyE/0p9/b72Bqac+o0WMYYW3Lsohkqi6XsCMslA2rlhCcuIcjB3YTEhBNZvZxdm/dRETsgX9Yz6Ow4Uk5ihaQAFF0e6Q4EXiJQMerTOLXMeSjT5i3MoBNYeH8tDeDxnsPOKf1Z8ocH35JzaCwuJS02PVMm7KIlFQdwT4L8PLbQtNL/rzsFoEXCUiAvEhH9omA0gUetnAo3Js+Hw8gtevW0x8VPyYn1peJbovQZRVQWlFJrjYc16mebI3Zhu8cN7z8NDQrfXxSn6IFJEAU3R4pTgReIvDoNgXJIXw+dhKHyv6+Mrvpymk2+q3ku+WL2bBDS/6JLILWrmHJch/mz/YkNGo/XevSX3IO2S0CzxGQAHkOjGwWge4h8JDmuirOFZ5Ff/vZb7HUV5SQnrqP3KLLnYs/ayuLST+aQU7BWWrrGuUmevdosmKrlABRbGukMBEQARFQtoAEiLL7I9WJgAiIgGIFJEAU2xopTAREQASULSABouz+SHUiIAIioFgBCRDFtkYKEwEREAFlC0iAKLs/Up0IiIAIKFZAAkSxrZHCREAEREDZAhIgyu6PVCcCIiACihX4Hbj8EII5NdBDAAAAAElFTkSuQmCC&quot; style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px auto; max-width: 100%; padding: 0px; vertical-align: initial;&quot; title=&quot;Power flow diagram of 3 phase IM&quot; width=&quot;550&quot; /&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Power flow diagram&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;a).&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;Relation between Pg and Pcu:&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Pg= Air gap Power&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Pcu= Rotor copper loss&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Pm= Mechanical Power&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Let, Ns= synchronous speed&amp;nbsp;&amp;nbsp;&amp;nbsp;and&amp;nbsp;&amp;nbsp;&amp;nbsp;Nr= Rotor Speed&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;As we know,&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;P= ω T&amp;nbsp;&amp;nbsp;&amp;nbsp;(Angular Freq x Torque)&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;Pg = ω Tg&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;Pg = 2πNsTg&amp;nbsp;&amp;nbsp;-------------------(1)&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Similarly, &amp;nbsp;Pm= 2πNrTg &amp;nbsp;------(2)&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;Pcu = Pg-Pm&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;Pcu = 2πNsTg&amp;nbsp;- 2πNrTg &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;Pcu = 2πTg (Ns – Nr)&amp;nbsp;-------------(3)&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Dividing  equation 1 and 3 &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Therefore&amp;nbsp;Pcu = sPg&amp;nbsp;--------------(4)&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;b.&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;Relation between Pm and Pcu:&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;Pg= Pm + Pcu&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;Pcu(1/s) = Pm + Pcu&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;Pcu = sPm + sPcu&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;Pcu – sPcu = sPm&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;Pcu(1-s) = sPm&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Therefore &amp;nbsp;Pcu/Pm = (s/(1-s) ---------(5)&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Comparing &amp;nbsp;Pcu = sPg&amp;nbsp;-----------------(4) and (5)&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;Pg : Pcu : Pm = 1 : S : (1-S)&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;color: #274e13;&quot;&gt;Need of Starter for three phase Induction motor:&lt;/span&gt;&lt;span style=&quot;color: #333333;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;color: #333333;&quot;&gt;3 Phase IM is self starting, because there is a starting torque.&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•Let V1 be the stator voltage /phase&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•Ze1 be the equivalent impedance/ phase ref to stator.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;Ist = V1/ Ze1&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•At the time of starting Ze1 is very very small, hence short circuit current Isc is very high. Generally it is 5 times greater that full load current.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; text-align: justify; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•This higher current in stator winding may damage the winding due to overheating. Hence at the time of starting starters are required in three phase induction motor.&amp;nbsp;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: initial;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Types of Starters&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Starters for Squirrel cage rotor induction motors &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;i)&amp;nbsp;&amp;nbsp;Direct on line (D.O.L.) starter &lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;ii)&amp;nbsp;Stator – resistance starter&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;iii) Auto transformer starter&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;iv) Star delta starter&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px 0px 20px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Starters for Slip Ring Induction Motor&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;i) Rotor resistance starter&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;background-color: white; border: 0px; box-sizing: border-box; color: #333333; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-variant-east-asian: inherit; font-variant-numeric: inherit; line-height: 1.42; margin: 0px; padding: 0px; vertical-align: initial; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;font-weight: 700;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/02/to-study-speed-control-of-three-phase.html&quot; target=&quot;_blank&quot;&gt;Speed control of Three phase induction motor&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/111864722940604499'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/111864722940604499'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2021/04/three-phase-induction-motor.html' title='Three Phase Induction motor working Principle and its Types '/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-2984600716227721908</id><published>2021-04-15T12:45:00.004-04:00</published><updated>2021-05-21T00:54:31.078-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Electrical Machines"/><category scheme="http://www.blogger.com/atom/ns#" term="Exercise_Electrical Machines"/><title type='text'>MCQ Test-01 on DC Machines</title><content type='html'>&lt;p style=&quot;text-align: center;&quot;&gt;&lt;b&gt;Objective Test on DC Machines&lt;/b&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;Syllabus:&lt;/b&gt; Construction, working principle of D.C. generator, emf equation of D. C. generator, working principle of D.C. motor, types of D.C. motor, back emf, torque equation for D.C. motor, characteristics of D.C. motor (series and shunt only), three-point starter for D.C shunt motor, methods for speed control of D.C. shunt and series motors, industrial applications. Special purpose motors: Construction, working principle, characteristic and applications of stepper motors, A.C. and D.C servomotors, universal motors, brushless DC motors.&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;text-align: left;&quot;&gt;Guidelines for MCQ Test-01&amp;nbsp;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;/p&gt;&lt;ul&gt;&lt;li&gt;&lt;span style=&quot;text-align: left;&quot;&gt;There are Approx. 20 questions of total 20marks&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;text-align: left;&quot;&gt;Each question&amp;nbsp; carry 01 marks&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;text-align: left;&quot;&gt;Total duration of the test is 25 Minutes.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;text-align: left;&quot;&gt;Types of questions will be numerical/theoretical having multiple choice, fill in the blanks, Multiple correct option, match the following types.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;text-align: left;&quot;&gt;Some Question having more than one correct option ,so tick all correct answers carefully.&amp;nbsp;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;text-align: left;&quot;&gt;There is no negative marking.&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;p&gt;&lt;/p&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi1W2wo5iZTi76tQnUc1i0pnKXCylX0PaicGgOW5nipVz1mSvrK7LICLTvoEUH5UN1L1GT2PGGDmDAWkrMLehErSqu0Rk37gS6CIWU8VFnyZkvz5Jo1388rNx2q8QtygaPrO3DTp7JdOEYC/s480/dc+machine.jpg&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;269&quot; data-original-width=&quot;480&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi1W2wo5iZTi76tQnUc1i0pnKXCylX0PaicGgOW5nipVz1mSvrK7LICLTvoEUH5UN1L1GT2PGGDmDAWkrMLehErSqu0Rk37gS6CIWU8VFnyZkvz5Jo1388rNx2q8QtygaPrO3DTp7JdOEYC/s320/dc+machine.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;iframe frameborder=&quot;0&quot; height=&quot;7246&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLSe_cJIr6HnyHCFMRCVP03dFHO1CvAXKXLdkw-9tvo01CvOgOg/viewform?embedded=true&quot; width=&quot;840&quot;&gt;Loading…&lt;/iframe&gt;&lt;/div&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/2984600716227721908'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/2984600716227721908'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2021/04/mcq-test-01-on-dc-machines.html' title='MCQ Test-01 on DC Machines'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi1W2wo5iZTi76tQnUc1i0pnKXCylX0PaicGgOW5nipVz1mSvrK7LICLTvoEUH5UN1L1GT2PGGDmDAWkrMLehErSqu0Rk37gS6CIWU8VFnyZkvz5Jo1388rNx2q8QtygaPrO3DTp7JdOEYC/s72-c/dc+machine.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-1532559731260194675</id><published>2021-02-21T00:22:00.002-05:00</published><updated>2021-05-21T00:55:23.955-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="BEEE"/><title type='text'> MCQ Test on Transducer</title><content type='html'>&lt;p&gt;&amp;nbsp;&lt;span style=&quot;color: #2b00fe; font-family: georgia; text-align: justify;&quot;&gt;&lt;b&gt;Objective Test on Transducer&lt;/b&gt;&lt;/span&gt;&lt;b style=&quot;color: #2b00fe; font-family: Rockwell, serif; text-align: justify;&quot;&gt;:&amp;nbsp;&lt;/b&gt;&lt;/p&gt;&lt;div&gt;&lt;span style=&quot;font-family: Rockwell, serif;&quot;&gt;&lt;div&gt;Syllabus of TRANSDUCERS: Classification, Selection&amp;nbsp; &amp;nbsp;criteria, Sources of error for parameter under measurement, Transducer specifications, Temperature transducer, Linear variable differential transducer, Strain gauge. Various applications of transducers.&lt;/div&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjjMsCa-qH6HFq93sP_NkHPCBZbX0Z9-63HuuI-z4i-10UvMDvDBitWQ9dwQ0jE-evOZdMMLdNckDjT6bPBLesh51U7vq34PHQLEDBXlVHvq2PjInWWQyHu1BQY0YH5JT8nY5hD7P0LXsRY/s1252/transducer.png&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;What is transducer&quot; border=&quot;0&quot; data-original-height=&quot;330&quot; data-original-width=&quot;1252&quot; height=&quot;105&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjjMsCa-qH6HFq93sP_NkHPCBZbX0Z9-63HuuI-z4i-10UvMDvDBitWQ9dwQ0jE-evOZdMMLdNckDjT6bPBLesh51U7vq34PHQLEDBXlVHvq2PjInWWQyHu1BQY0YH5JT8nY5hD7P0LXsRY/w400-h105/transducer.png&quot; title=&quot;Objective Test on Transducer&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Transducer&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div&gt;Guidelines for MCQ Test&lt;/div&gt;&lt;div&gt;•&lt;span style=&quot;white-space: pre;&quot;&gt;	&lt;/span&gt;There are 20 questions of total 20marks&amp;nbsp;&lt;/div&gt;&lt;div&gt;•&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;Each question&amp;nbsp; carry 01 marks&lt;/div&gt;&lt;div&gt;•&lt;span style=&quot;white-space: pre;&quot;&gt;	&lt;/span&gt;Total duration of the test is 1hour.&amp;nbsp;&lt;/div&gt;&lt;div&gt;•&lt;span style=&quot;white-space: pre;&quot;&gt;	&lt;/span&gt;Types of questions will be numerical/theoretical having multiple choice, fill in the blanks, Multiple correct option, match the following types.&lt;/div&gt;&lt;div&gt;• Some Question having more than one correct option ,so tick all correct answers.&lt;/div&gt;&lt;div&gt;•&lt;span style=&quot;white-space: pre;&quot;&gt;	&lt;/span&gt;There is no negative marking.&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;/span&gt;&lt;/div&gt;

&lt;iframe frameborder=&quot;0&quot; height=&quot;1500&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLSc0dKiRtyn4J8aKIGAqDT-xP30N6ovDtwNJfaKWZRdPQ0Af-g/viewform?embedded=true&quot; width=&quot;640&quot;&gt;Loading…&lt;/iframe&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/1532559731260194675'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/1532559731260194675'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2021/02/mcq-test-05.html' title=' MCQ Test on Transducer'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjjMsCa-qH6HFq93sP_NkHPCBZbX0Z9-63HuuI-z4i-10UvMDvDBitWQ9dwQ0jE-evOZdMMLdNckDjT6bPBLesh51U7vq34PHQLEDBXlVHvq2PjInWWQyHu1BQY0YH5JT8nY5hD7P0LXsRY/s72-w400-h105-c/transducer.png" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-801252809023221551</id><published>2021-02-04T03:13:00.005-05:00</published><updated>2021-05-21T00:55:55.090-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="BEEE"/><title type='text'>MCQ Test on Digital Electronics</title><content type='html'>&lt;p style=&quot;text-align: justify;&quot;&gt;&amp;nbsp;&lt;span style=&quot;color: #2b00fe; text-align: justify;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;span style=&quot;color: #2b00fe; font-family: georgia;&quot;&gt;&lt;b&gt;Objective Test on&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;b style=&quot;color: #2b00fe; font-family: Rockwell, serif;&quot;&gt;Digital Electronics:&amp;nbsp;&lt;/b&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjiq11sbUQX0kgdBztTGB-GhVObn5BQyg2eEZtMkNfq3Na5mdh_CPnr1_xghB85106Fhtmk7SzumVXRkzGVwWsiR1sNTsqve9jY_LSz6TZ8HWOwC8QUk-4iqg_IQwv_V7mc2ISQRxWCKDW7/s701/MCQ+test+4.png&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;MCQ Test Digital Electronics&quot; border=&quot;0&quot; data-original-height=&quot;387&quot; data-original-width=&quot;701&quot; height=&quot;177&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjiq11sbUQX0kgdBztTGB-GhVObn5BQyg2eEZtMkNfq3Na5mdh_CPnr1_xghB85106Fhtmk7SzumVXRkzGVwWsiR1sNTsqve9jY_LSz6TZ8HWOwC8QUk-4iqg_IQwv_V7mc2ISQRxWCKDW7/w320-h177/MCQ+test+4.png&quot; title=&quot;MCQ Test on Digital Electronics&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;MCQ Test on Digital Electronics&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;span style=&quot;color: #2b00fe; font-family: Rockwell, serif; text-align: justify;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Rockwell, serif;&quot;&gt;Topics: Introduction, digital signals, Basic logic gates and universal gates: AND, OR, NOR, NOT, NAND, EX-OR, EX-NOR, Boolean laws, Arithmetic circuits: Half Adder, Full Adder, Flip flops: Basic latch, Gated SR, JK flip flop, D flip flop, T flip flop, Introduction to Shift registers and Counters.&lt;/span&gt;&lt;p&gt;&lt;/p&gt;
&lt;iframe frameborder=&quot;0&quot; height=&quot;1000&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLSdvceGJfAn78AA8p146KEioDymkS6XQc7j5zzrd4H3D_muFkA/viewform?embedded=true&quot; width=&quot;640&quot;&gt;Loading…&lt;/iframe&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/801252809023221551'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/801252809023221551'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2021/02/mcq-test-04.html' title='MCQ Test on Digital Electronics'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjiq11sbUQX0kgdBztTGB-GhVObn5BQyg2eEZtMkNfq3Na5mdh_CPnr1_xghB85106Fhtmk7SzumVXRkzGVwWsiR1sNTsqve9jY_LSz6TZ8HWOwC8QUk-4iqg_IQwv_V7mc2ISQRxWCKDW7/s72-w320-h177-c/MCQ+test+4.png" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-311525655792702456</id><published>2021-01-05T04:42:00.015-05:00</published><updated>2021-05-21T00:56:41.044-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="BEEE"/><category scheme="http://www.blogger.com/atom/ns#" term="Quiz"/><title type='text'>MCQ Test on Diode and Diode circuits </title><content type='html'>&lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;color: #2b00fe; text-align: justify;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Objective test on&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;span style=&quot;color: #2b00fe; font-family: Rockwell, serif; text-align: justify;&quot;&gt;&lt;b&gt;Diode and Diode circuits.&lt;/b&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Rockwell, serif; text-align: justify; white-space: pre;&quot;&gt;&lt;b&gt;	&lt;/b&gt;				&lt;/span&gt;&lt;span style=&quot;font-family: Rockwell, serif; text-align: justify;&quot;&gt;&amp;nbsp; &amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 24px; margin-bottom: 0cm; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: Rockwell, serif;&quot;&gt;PN Junction diode: characteristic and analysis, Types of diodes – Zener diodes, Photodiodes, Light emitting diodes (LED’s), Rectifiers: Half wave, Full wave and Bridge rectifier circuits and their analysis, BJT, types, construction, configurations and characteristics.&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 24px; margin-bottom: 0cm; text-align: justify;&quot;&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjhVEuur-deb0rhg2OBH9Ltr59S_ixG6axsU7pq3IGAmPvo4oSo-qO4dgxcWsSFFuOMEkx2yD55U0ZLJPWILU0KK67Eif8DrhAAO25cUfLRuDKlCZUAjaNW7K964F6p1e97DznMhU2Sh2qL/s816/2.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;MCQ Test-03&quot; border=&quot;0&quot; data-original-height=&quot;273&quot; data-original-width=&quot;816&quot; height=&quot;107&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjhVEuur-deb0rhg2OBH9Ltr59S_ixG6axsU7pq3IGAmPvo4oSo-qO4dgxcWsSFFuOMEkx2yD55U0ZLJPWILU0KK67Eif8DrhAAO25cUfLRuDKlCZUAjaNW7K964F6p1e97DznMhU2Sh2qL/w320-h107/2.jpg&quot; title=&quot;MCQ Test-03 on diode and diode circuits&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;color: #2b00fe; font-family: Rockwell, serif; text-align: justify;&quot;&gt;&lt;b&gt;Diode and Diode circuits&lt;/b&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Rockwell, serif; text-align: justify; white-space: pre;&quot;&gt;&lt;b&gt;	&lt;/b&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;&lt;iframe frameborder=&quot;0&quot; height=&quot;6455&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLSe9gpKZU4tkE_Waog_K9Y4BkrFL6cwuhFBFqbGqdC-7zguYew/viewform?embedded=true&quot; width=&quot;740&quot;&gt;Loading…&lt;/iframe&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/311525655792702456'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/311525655792702456'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2021/01/mcq-teat-03.html' title='MCQ Test on Diode and Diode circuits '/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjhVEuur-deb0rhg2OBH9Ltr59S_ixG6axsU7pq3IGAmPvo4oSo-qO4dgxcWsSFFuOMEkx2yD55U0ZLJPWILU0KK67Eif8DrhAAO25cUfLRuDKlCZUAjaNW7K964F6p1e97DznMhU2Sh2qL/s72-w320-h107-c/2.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-8309604997664478454</id><published>2021-01-04T10:01:00.004-05:00</published><updated>2021-01-05T07:43:45.125-05:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="BEEE"/><category scheme="http://www.blogger.com/atom/ns#" term="Quiz"/><title type='text'> Objective practice test on Diode and Diode circuits</title><content type='html'>&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;color: #2b00fe;&quot;&gt;&amp;nbsp;&amp;nbsp;&lt;b&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Objective test:&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;span style=&quot;color: #2b00fe; font-family: Rockwell, serif;&quot;&gt;&lt;b&gt;Diode and Diode circuits.&lt;/b&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Rockwell, serif; text-align: justify; white-space: pre;&quot;&gt;&lt;b&gt;	&lt;/b&gt;				&lt;/span&gt;&lt;span style=&quot;font-family: Rockwell, serif; text-align: justify;&quot;&gt;&amp;nbsp; &amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 24px; margin-bottom: 0cm; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: Rockwell, serif;&quot;&gt;PN Junction diode: characteristic and analysis, Types of diodes – Zener diodes, Photodiodes, Light emitting diodes (LED’s), Rectifiers: Half wave, Full wave and Bridge rectifier circuits and their analysis, BJT, types, construction, configurations and characteristics.&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 24px; margin-bottom: 0cm; text-align: justify;&quot;&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgcCFC-AmX0faiuqChBbwYgA5BVxkt_v7eqanXGZUqQ7BvBpFMTvh7QwFTz6n4B0Bc7WMK5I9fWtW8lt4AzUDorqlMxyiU1Mw_JtxGZ6LwrWoqWZOwMKSVuEj7oaDWJfRAP3tA3XeBEI68G/s825/2.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;MCQ Questions on Diode and Diode circuits.&quot; border=&quot;0&quot; data-original-height=&quot;268&quot; data-original-width=&quot;825&quot; height=&quot;104&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgcCFC-AmX0faiuqChBbwYgA5BVxkt_v7eqanXGZUqQ7BvBpFMTvh7QwFTz6n4B0Bc7WMK5I9fWtW8lt4AzUDorqlMxyiU1Mw_JtxGZ6LwrWoqWZOwMKSVuEj7oaDWJfRAP3tA3XeBEI68G/w320-h104/2.jpg&quot; title=&quot;Objective test on Diode and Diode circuits.&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&amp;nbsp;Objective test on Diode and Diode circuits.&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;br /&gt;&lt;iframe frameborder=&quot;0&quot; height=&quot;1465&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLScW2V8_lg2QaQ7-G3Km9Tg7TY52_CJfg4xYu4vQbwHqMGdaWQ/viewform?embedded=true&quot; width=&quot;640&quot;&gt;Loading…&lt;/iframe&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/8309604997664478454'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/8309604997664478454'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2021/01/objective-test-on-diode-and-diode.html' title=' Objective practice test on Diode and Diode circuits'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgcCFC-AmX0faiuqChBbwYgA5BVxkt_v7eqanXGZUqQ7BvBpFMTvh7QwFTz6n4B0Bc7WMK5I9fWtW8lt4AzUDorqlMxyiU1Mw_JtxGZ6LwrWoqWZOwMKSVuEj7oaDWJfRAP3tA3XeBEI68G/s72-w320-h104-c/2.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-2218436810977850602</id><published>2021-01-01T03:04:00.004-05:00</published><updated>2021-01-01T03:10:36.763-05:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="BEEE"/><category scheme="http://www.blogger.com/atom/ns#" term="Question Bank"/><title type='text'>Questions on Basics of  Electronics and Transducer</title><content type='html'>&lt;p align=&quot;center&quot; class=&quot;MsoListParagraphCxSpFirst&quot; style=&quot;text-align: center;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;Diode and Diode Circuit&lt;/span&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/p&gt;

&lt;p class=&quot;MsoListParagraphCxSpMiddle&quot; style=&quot;mso-list: l2 level1 lfo3; text-indent: -18pt;&quot;&gt;&lt;/p&gt;&lt;ul style=&quot;text-align: left;&quot;&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;1)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;What
do you mean by dc load line of a transistor? What is meant by Q point?&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;2)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;What
is need of biasing a transistor? &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;3)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Describe
fixed biased, collector to base bias and voltage divider bias circuits with
circuit diagram.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;4)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Draw
and describe input and output characteristics of BJT? What is Early effect in
BJT?&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;5)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Differentiate
between CB, CE and CC configurations.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;6)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Sketch
the CE output characteristics and indicate the active, saturation and cut-off
regions.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;7)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Explain
BJT as a switch. Why CB and CC configurations are not preferred.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;8)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Explain
input output characteristics of CE amplifier.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;9)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Explain
working of transistor as a switch&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;10)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Explain
how EX-OR gate can be used as an invertor.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;11)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Draw
and describe working of bridge rectifier and derive equations for V&lt;sub&gt;DC&lt;/sub&gt;,
V&lt;sub&gt;RMS&lt;/sub&gt;, I&lt;sub&gt;DC&lt;/sub&gt; &amp;amp; I&lt;sub&gt;RMS&lt;/sub&gt;. Also draw input and
output voltage waveforms.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;12)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Draw and describe working of full wave center tap rectifier and derive equations for V&lt;sub&gt;DC&lt;/sub&gt;, V&lt;sub&gt;RMS&lt;/sub&gt;, I&lt;sub&gt;DC&lt;/sub&gt;,&amp;amp;
I&lt;sub&gt;RMS&lt;/sub&gt;, TUF, FF &amp;amp; rectification efficiency. Also draw input and
output voltage waveforms&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;13)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Draw
and describe construction, working of zener diode, tunnel diode, varactor
diode.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;14)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Draw and describe circuit diagram of zener
diode as a shunt voltage regulator.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;15)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Input=5V&lt;sub&gt;RMS&lt;/sub&gt;, Diodes=silicon diodes,
load resistor=2.2 KΩ, calculate, V&lt;sub&gt;DC&lt;/sub&gt;, V&lt;sub&gt;RMS&lt;/sub&gt;, I&lt;sub&gt;DC&lt;/sub&gt;
&amp;amp; I&lt;sub&gt;RMS&lt;/sub&gt;, TUF, FF, &amp;amp; rectification efficiency.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;16)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;What is difference between tunnel diode
and PN diode?&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;17)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;What are different applications of
varactor diode? &lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;18)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Write PN diode current equation and
describe reverse saturation current. &lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;19)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Draw waveforms for output voltage, diode
voltage, diode current and input voltage of bridge rectifier circuit. Assume
silicon diodes.&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;20)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Design and draw Zener shunt regulator
circuit to meet following specifications- VL=8V, Vin=30V, IL=50mA, Izmin=5mA,
Pz=1 Watt. Calculate RLmin, RLmax, &amp;amp; R.&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;21)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Half wave rectifier has turns ratio 4:1
with input 240V, 50 Hz supply, Forward resistance of diode (R&lt;sub&gt;F&lt;/sub&gt;)=10&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Ω,
secondary resistance(R&lt;sub&gt;S&lt;/sub&gt;)= 80Ω and load resistance (R&lt;sub&gt;L&lt;/sub&gt;)=1KΩ.
Calculate V&lt;sub&gt;DC&lt;/sub&gt;, V&lt;sub&gt;RMS&lt;/sub&gt;, I&lt;sub&gt;DC&lt;/sub&gt; &amp;amp; I&lt;sub&gt;RMS &lt;/sub&gt;and
rectification efficiency.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;22)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Full wave centre tapped rectifier has turns
ratio 2:1 with input 230V, 50 Hz supply, Forward resistance of diode (R&lt;sub&gt;F&lt;/sub&gt;)=1&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Ω,
secondary resistance(R&lt;sub&gt;S&lt;/sub&gt;)= 50Ω and load resistance (R&lt;sub&gt;L&lt;/sub&gt;)=2KΩ.
Calculate V&lt;sub&gt;DC&lt;/sub&gt;, V&lt;sub&gt;RMS&lt;/sub&gt;, I&lt;sub&gt;DC&lt;/sub&gt; &amp;amp; I&lt;sub&gt;RMS &lt;/sub&gt;and
rectification efficiency.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;23)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Bridge rectifier has turns ratio 4:1 with
input 230V, 50 Hz supply, Forward resistance of diode (R&lt;sub&gt;F&lt;/sub&gt;)=1&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Ω,
secondary resistance(R&lt;sub&gt;S&lt;/sub&gt;)= 40Ω and load resistance (R&lt;sub&gt;L&lt;/sub&gt;)=3KΩ.
Calculate V&lt;sub&gt;DC&lt;/sub&gt;, V&lt;sub&gt;RMS&lt;/sub&gt;, I&lt;sub&gt;DC&lt;/sub&gt; &amp;amp; I&lt;sub&gt;RMS &lt;/sub&gt;and
rectification efficiency.&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgsVY2_c0eo8aU5eWfE7pVD_QtkNeuN_lNBK2_RHy1expKWEQjBAJPTSQm_U-CUyd3kD1UIjU5KV4QwEAB9H8uW2UkLGUZQC71peDAet1VzUPVap_7Sb7m1hsG3Qs5WUN3ClZx_p5VDhyvZ/s1880/question+bank.jpeg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;Question Bank on Basic Electronics&quot; border=&quot;0&quot; data-original-height=&quot;1253&quot; data-original-width=&quot;1880&quot; height=&quot;213&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgsVY2_c0eo8aU5eWfE7pVD_QtkNeuN_lNBK2_RHy1expKWEQjBAJPTSQm_U-CUyd3kD1UIjU5KV4QwEAB9H8uW2UkLGUZQC71peDAet1VzUPVap_7Sb7m1hsG3Qs5WUN3ClZx_p5VDhyvZ/w320-h213/question+bank.jpeg&quot; title=&quot;Question Bank on Basic Electronics and Transducer&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Question Bank on Basic Electronics&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: georgia; font-size: 12pt; line-height: 115%; text-align: left;&quot;&gt;&lt;o:p&gt;&lt;br /&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: georgia; font-size: 12pt; line-height: 115%; text-align: left;&quot;&gt;&lt;o:p&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&lt;span style=&quot;color: red;&quot;&gt; &amp;nbsp;&lt;/span&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;b style=&quot;font-family: georgia; text-align: center;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;Digital Electronics&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;1)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Solve
using Boolean laws, theorems,&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0cm; text-align: justify;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;mso-tab-count: 1;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;a. (AB)’+(A+B)’+AB’&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0cm; text-align: justify;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;mso-tab-count: 1;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;b. AC+C(A+A’B)&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0cm; text-align: justify;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;mso-tab-count: 1;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;c. AB+ABC+AB(E+F)&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;2)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Implement
combinational logic for ExOR gate&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;3)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Implement
2:1 mux using NAND gates&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;4)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Implement
following circuits using NOR gates&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;span style=&quot;mso-tab-count: 1;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;2:4 decoder, 2:1 Multiplexer&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;5)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Draw
and describe SR latch using NAND gates&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;6)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Describe
JK flip-flop using its state table&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;7)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;What
are advantages of JK master slave flip-flop? Describe racing in JK flip-flop?&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;8)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Design
2:4 decoder and describe operation.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;9)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Draw
and describe 4 bit asynchronous counter&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;10)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Draw
and describe 4 bit shift register in SISO, SIPO, PISO, PIPO modes. Also draw
waveforms.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;11)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Describe
single bit half adder and full adder.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;12)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Draw
and explain full adder using two half adder with its truth table&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;13)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Explain
the operation of multiplexer and Demultiplexer.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;14)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Explain
the UP/Down counter using J-K Flip Flop.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;15)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Design
the Full adder logic gate using K-Map.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;16)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Explain
and describe the K-Map.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;17)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Draw
the schematic diagram &amp;amp; explain working of 4:1 mux and 1:4 demux.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;18)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Implement
the following with minimum number of NAND gates. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoListParagraphCxSpFirst&quot; style=&quot;margin-left: 77.25pt; mso-add-space: auto; mso-list: l0 level1 lfo1; text-indent: -36pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;i)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;Y=AD+CB &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

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&quot;Times New Roman&quot;&#39;&gt;&lt;span style=&#39;mso-element:field-end&#39;&gt;&lt;/span&gt;&lt;/span&gt;&lt;![endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;))&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoListParagraphCxSpMiddle&quot; style=&quot;mso-list: l3 level1 lfo2; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;19&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; 19)&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;State
and prove the de-Morgan’s theorem. Simplify the following Boolean expression:&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: georgia; font-size: 12pt; line-height: 115%; text-indent: -18pt;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;20)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: georgia; font-size: 12pt; line-height: 115%; text-indent: -18pt;&quot;&gt;Compare Microprocessor and
Micro-Controller&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;21)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Describe following Boolean laws with
examples,&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; text-align: justify;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;mso-tab-count: 1;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;a.
Commutative law&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; text-align: justify;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;mso-tab-count: 1;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;b.
Associative law&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; text-align: justify;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;mso-tab-count: 1;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;c.
Distributive law&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;22)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Describe with example, principle of
duality.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;23)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;What do you mean by combinational logic
circuits? Explain examples.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;24)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;What do you mean by sequential logic
circuits? Explain examples.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p align=&quot;center&quot; class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0cm; text-align: center;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;u&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;Transducer&lt;/span&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/u&gt;&lt;/b&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;1)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Define
a transducer and sensor.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;2)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Draw
and describe block diagram of transducer.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;3)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Classify
transducers&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;4)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;What
are various selection criterions of transducer.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;5)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Describe
possible sources of error in parameter measurement.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;line-height: 150%;&quot;&gt;&lt;span style=&quot;font-size: 12pt;&quot;&gt;6)&lt;/span&gt;&lt;span style=&quot;font-size: xx-small;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Draw
and describe construction, transduction principle and working of LVDT,
Ultrasonic transducer.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;7)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;What
is operating principle of flow measurement?&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;8)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Draw
and describe construction working and types of strain gauge.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;9)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Draw
and describe block diagram of load cell.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;10)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;What
are different types of temperature transducer? Describe RTD and thermocouple in
detail with diagrams.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;11)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Describe
with diagram construction and working of elastic transducer.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;12)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Draw
block diagram of digital thermometer and describe working.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;13)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Draw
block diagram of weighing machine and describe operation.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;14)&lt;span style=&quot;font-size: 7pt; font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-size: 12pt; line-height: 150%;&quot;&gt;Describe
specifications, test conditions and operating conditions of transducer.&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; margin-left: 36.0pt; margin-right: 0cm; margin-top: 0cm; margin: 0cm 0cm 0cm 36pt; mso-list: l1 level1 lfo4; text-align: justify; text-indent: -18pt;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: georgia; line-height: 115%; text-align: left; text-indent: -18pt;&quot;&gt;&lt;span style=&quot;font-size: 12pt;&quot;&gt;15)&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: georgia; font-size: 12pt; line-height: 115%; text-align: left; text-indent: -18pt;&quot;&gt;Draw and explain block diagram of
instrumentation system.&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoListParagraphCxSpFirst&quot; style=&quot;mso-list: l1 level1 lfo4; text-indent: -18pt;&quot;&gt;&lt;span style=&quot;font-size: 12pt; text-indent: -18pt;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; 16)Explain the Ultrasonic transducer with
details.&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoListParagraphCxSpFirst&quot; style=&quot;mso-list: l1 level1 lfo4; text-indent: -18pt;&quot;&gt;&lt;span style=&quot;font-size: 12pt; text-indent: -18pt;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; 17)Write short note of: Load cell, Flow
measurement and Temperature transducer.&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoListParagraphCxSpFirst&quot; style=&quot;mso-list: l1 level1 lfo4; text-indent: -18pt;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: georgia; font-size: 12pt; line-height: 115%; text-indent: -18pt;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; 18)&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: georgia; font-size: 12pt; line-height: 115%; text-indent: -18pt;&quot;&gt;What do you mean
by Electroluminescence? Describe with figure.&lt;/span&gt;&lt;/p&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/2218436810977850602'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/2218436810977850602'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2021/01/question-bank-on-basic-electronics.html' title='Questions on Basics of  Electronics and Transducer'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgsVY2_c0eo8aU5eWfE7pVD_QtkNeuN_lNBK2_RHy1expKWEQjBAJPTSQm_U-CUyd3kD1UIjU5KV4QwEAB9H8uW2UkLGUZQC71peDAet1VzUPVap_7Sb7m1hsG3Qs5WUN3ClZx_p5VDhyvZ/s72-w320-h213-c/question+bank.jpeg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-2585286397775996703</id><published>2020-12-09T10:05:00.020-05:00</published><updated>2021-05-28T02:08:12.266-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="BEEE"/><category scheme="http://www.blogger.com/atom/ns#" term="Electrical Machines"/><title type='text'>MCQ Test  on transformer and DC Machines</title><content type='html'>&lt;p style=&quot;text-align: center;&quot;&gt;&amp;nbsp;&amp;nbsp;&lt;b&gt;&lt;span style=&quot;color: #0070c0; font-family: &amp;quot;Rockwell&amp;quot;,serif; font-size: 16pt; line-height: 106%; mso-bidi-font-family: Arial; mso-bidi-font-size: 12.0pt; mso-bidi-language: MR; mso-fareast-font-family: Arial; mso-fareast-language: EN-IN;&quot;&gt;Objective&amp;nbsp; Test 02 on basics of&amp;nbsp; transformer and DC machines&lt;/span&gt;&lt;/b&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;&lt;span style=&quot;color: #2b00fe; font-family: georgia;&quot;&gt;Syllabus of test: ELECTRICAL MACHINES&lt;/span&gt;&lt;/b&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: Rockwell, serif; font-size: 12pt; text-align: justify;&quot;&gt;Electromechanical energy conversion: Types of ac and dc motors, Characteristics and applications, ac generators. Single phase transformer: Construction, principle of working, emf equation, ratios, regulation, losses, efficiency, condition for maximum efficiency, Introduction to O.C &amp;amp; S.C. test, Introduction to auto-transformer and instrument transformer.&lt;/span&gt;&lt;/p&gt;&lt;div&gt;&lt;span style=&quot;font-family: &amp;quot;Rockwell&amp;quot;,serif; font-size: 12pt; line-height: 24px; mso-bidi-font-family: &amp;quot;Times New Roman&amp;quot;; mso-bidi-font-weight: bold;&quot;&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg9RSVx1BzeriVzzab4CUW_C94DYClUX6nU8KkyrWenBcPI7ScWPHyERb3hs9liBeRpIa6WaQNfq7srXGKYtl8AyoxClh3t4LatBhabUHKR0kWZeVCESAWC3p-qtO-ZpLkMvXSugEReQXj9/s648/MCQ+Test+2.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;320&quot; data-original-width=&quot;648&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg9RSVx1BzeriVzzab4CUW_C94DYClUX6nU8KkyrWenBcPI7ScWPHyERb3hs9liBeRpIa6WaQNfq7srXGKYtl8AyoxClh3t4LatBhabUHKR0kWZeVCESAWC3p-qtO-ZpLkMvXSugEReQXj9/s320/MCQ+Test+2.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;MCQ Test 02&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;&lt;/div&gt;&lt;/span&gt;&lt;/div&gt;
&lt;iframe frameborder=&quot;0&quot; height=&quot;6550&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLSefGSj1DlJSbgkgFcL8qWG2lA9XPAZ8-kgurE9FsL_0EsJoSA/viewform?embedded=true&quot; width=&quot;740&quot;&gt;Loading…&lt;/iframe&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/2585286397775996703'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/2585286397775996703'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/12/mcq-test-02.html' title='MCQ Test  on transformer and DC Machines'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg9RSVx1BzeriVzzab4CUW_C94DYClUX6nU8KkyrWenBcPI7ScWPHyERb3hs9liBeRpIa6WaQNfq7srXGKYtl8AyoxClh3t4LatBhabUHKR0kWZeVCESAWC3p-qtO-ZpLkMvXSugEReQXj9/s72-c/MCQ+Test+2.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-4534331013500324050</id><published>2020-12-07T12:47:00.012-05:00</published><updated>2021-10-16T08:49:26.404-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="BEEE"/><category scheme="http://www.blogger.com/atom/ns#" term="Electrical Machines"/><title type='text'>Objective Test transformer and DC Machines</title><content type='html'>&lt;p&gt;&amp;nbsp;&lt;b&gt;&lt;span style=&quot;color: #2b00fe; font-family: georgia;&quot;&gt;Objective test 01 : T&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;line-height: 150%; mso-bidi-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&lt;span style=&quot;color: #2b00fe; font-family: georgia;&quot;&gt;&lt;b&gt;ransformer and DC Machines&lt;/b&gt;&lt;/span&gt;&lt;span style=&quot;font-family: Rockwell, serif;&quot;&gt;&lt;span style=&quot;font-size: 12pt;&quot;&gt;&lt;b&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;
&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;Rockwell&amp;quot;,serif; font-size: 12pt; line-height: 150%; mso-bidi-font-family: &amp;quot;Times New Roman&amp;quot;; mso-bidi-font-weight: bold;&quot;&gt;Electromechanical
energy conversion: Types of ac and dc motors, Characteristics and applications,
ac generators. Single phase transformer: Construction, principle of working,
emf equation, ratios, regulation, losses, efficiency, condition for maximum
efficiency, Introduction to O.C &amp;amp; S.C. test, Introduction to
auto-transformer and instrument transformer.&lt;/span&gt;&lt;span style=&quot;font-family: &amp;quot;Rockwell&amp;quot;,serif; font-size: 12pt; line-height: 150%; mso-bidi-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; margin-bottom: 0cm; text-align: justify;&quot;&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg0XRYQkxZZADtzFpj04z9KUvaaTs2o64XbwhEpx4_W1T3Moed2udfm6PJNXO6SDxF5gIf4bmZBnH5_OLIip9sifu1X4uIMAWawwHD_7gtNaWgVu6_Ua4QIIuRPddGazHvTxT21Tau_S988/s500/electrical+machines.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;354&quot; data-original-width=&quot;500&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg0XRYQkxZZADtzFpj04z9KUvaaTs2o64XbwhEpx4_W1T3Moed2udfm6PJNXO6SDxF5gIf4bmZBnH5_OLIip9sifu1X4uIMAWawwHD_7gtNaWgVu6_Ua4QIIuRPddGazHvTxT21Tau_S988/s320/electrical+machines.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Objective Test&lt;br /&gt;&lt;iframe frameborder=&quot;0&quot; height=&quot;6734&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLSc_El6t9xdt7KQa_yqq7wzKU_Qhw-Vs1N5dd_I7HBggModLWQ/viewform?embedded=true&quot; width=&quot;640&quot;&gt;Loading…&lt;/iframe&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/4534331013500324050'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/4534331013500324050'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/12/objective-test.html' title='Objective Test transformer and DC Machines'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg0XRYQkxZZADtzFpj04z9KUvaaTs2o64XbwhEpx4_W1T3Moed2udfm6PJNXO6SDxF5gIf4bmZBnH5_OLIip9sifu1X4uIMAWawwHD_7gtNaWgVu6_Ua4QIIuRPddGazHvTxT21Tau_S988/s72-c/electrical+machines.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-3059594460162863846</id><published>2020-11-21T03:44:00.003-05:00</published><updated>2021-01-01T03:12:35.590-05:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="BEEE"/><category scheme="http://www.blogger.com/atom/ns#" term="Question Bank"/><title type='text'>Questions on Basic Electrical DC and AC Circuits</title><content type='html'>&lt;h1 style=&quot;text-align: left;&quot;&gt;&lt;b style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;color: #0070c0; font-family: &amp;quot;Rockwell&amp;quot;,serif; font-size: 16.0pt; line-height: 106%; mso-bidi-font-family: Arial; mso-bidi-font-size: 12.0pt; mso-bidi-language: MR; mso-fareast-font-family: Arial; mso-fareast-language: EN-IN;&quot;&gt;Assignment Questions: Basics of Electrical and Electronics Engineering&lt;/span&gt;&lt;/b&gt;&lt;/h1&gt;&lt;div style=&quot;text-align: left;&quot;&gt;&lt;b style=&quot;text-align: center;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;,serif; font-size: 12.0pt; mso-ansi-language: EN-US; mso-bidi-language: AR-SA; mso-fareast-font-family: &amp;quot;Times New Roman&amp;quot;; mso-fareast-language: EN-US;&quot;&gt;D.C. CIRCUITS AND A.C. CIRCUITS&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;p align=&quot;center&quot; class=&quot;MsoNormal&quot; style=&quot;margin-bottom: 0cm; text-align: center;&quot;&gt;&lt;/p&gt;&lt;ul style=&quot;text-align: left;&quot;&gt;&lt;li&gt;&lt;span style=&quot;color: windowtext; font-family: times; font-size: large; text-align: justify; text-indent: -18pt;&quot;&gt;State Kirchoff’s
voltage law, Kirchoff’s current law&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: times; font-size: large;&quot;&gt;Write
equations to transform electrical networks from star to delta and vice versa&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: times; font-size: large;&quot;&gt;What
is operating principle to generate alternating voltage?&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: times; font-size: large;&quot;&gt;Draw
&amp;amp; Describe the phase relation between current and voltage in RC &amp;amp; RL
circuit?&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: times; font-size: medium;&quot;&gt;Find current through 4ohm resistor in Fig 1 by nodal analysis .&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;div&gt;&lt;span style=&quot;font-family: times; font-size: medium;&quot;&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhuAIA4cItPwofvAVtU7d5haIIWgwxbrXT5ST00rdGsobCdzzaqvf8s24-ODoFH8ziIRpfwKBAIRbnQ3lUw_eCzPRhf8Z_nd8QKQoRfl6KIHpZ_VR3LTugnR-DIgrzGUhntTanpT7vt7XV4/&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;Circuit Diagram of numerical questions.&quot; data-original-height=&quot;680&quot; data-original-width=&quot;1120&quot; height=&quot;389&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhuAIA4cItPwofvAVtU7d5haIIWgwxbrXT5ST00rdGsobCdzzaqvf8s24-ODoFH8ziIRpfwKBAIRbnQ3lUw_eCzPRhf8Z_nd8QKQoRfl6KIHpZ_VR3LTugnR-DIgrzGUhntTanpT7vt7XV4/w640-h389/image.png&quot; title=&quot;Numerical on DC and AC circuit&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Figure of Numerical questions&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;/span&gt;&lt;/div&gt;&lt;ul style=&quot;text-align: left;&quot;&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;What
is relation between maximum voltage, RMS voltage and average voltage of sine
wave?&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: times; font-size: large;&quot;&gt;What
do you mean by power factor and quality factor? Write their equations.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;State
and explain Superposition theorem in detail.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;A
coil having an inductance of 100 mH and resistance 20 Ω is connected in series
with a 30 μF capacitor across a 300 V ac supply. Calculate (a) total current
(b) voltage across resistance (c) voltage across inductor&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;Apply Norton’s theorem to
calculate current in 5 Ω resistor in&amp;nbsp;&lt;/span&gt;Fig 2.&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;State
and Explain Thevenin’s theorem in detail&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;What do
you mean by Node and Mesh analysis.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;Define
the terminologies:- a. Instantaneous values&lt;/span&gt;&lt;span style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;span style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;b. Cycle&lt;/span&gt;&lt;span style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;span style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;c. Periodic time&lt;/span&gt;&lt;span style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;span style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;d. Angular velocity&lt;/span&gt;&lt;span style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;span style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;e. Amplitude&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;Find
the current through 8 Ohm resistor using loop analysis in Fig 3.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;By
applying Kirchhoff’s current law , Solve and find &lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;color: windowtext; font-family: times; font-size: large; line-height: 107%;&quot;&gt;V&lt;sub&gt;CE&lt;/sub&gt; and V&lt;sub&gt;GE in&amp;nbsp;&lt;/sub&gt;&lt;/span&gt;Fig 4.&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;What
do you mean by phase and phase difference of alternating current and voltages?&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;Draw and describe&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;color: red; font-family: times; font-size: large;&quot;&gt; &lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;working of series RL circuit connected across ac
source with phasor diagram.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: times; font-size: large;&quot;&gt;Draw
and describe working of series RC circuit connected across ac source with
phasor diagram.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;State
and explain Superposition theorem.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: times; font-size: large;&quot;&gt;In
the network shown in Figure 5, find the value of power dissipated across RL=5ohm.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;Derive
equations for average, RMS voltage, &amp;amp; Form Factor of sinusoidal
waveform?&amp;nbsp;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;Draw
and describe working of RLC series circuit and write current equation.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;Find
Impedance of Pure Resistive, Inductive and Capacitive Circuit.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;State
and explain Ohm’s law.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;Using Thevenin’s theorem&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;, calculate the current flowing
through the 4 Ω resistor in&amp;nbsp;&lt;/span&gt;Fig 6.&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;A
choke coil having a resistance of 15Ω &amp;amp; an inductance of 63.7 mH is
connected in series with a non-inductive resistor of 10Ω. The circuit has been
connected across a 240V, 50 Hz mains. Calculate,&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;a.&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;Current
and Power factor&amp;nbsp;&amp;nbsp;&amp;nbsp; b. Voltage across the
coil&amp;nbsp;&amp;nbsp; c. Voltage across the
non-inductive resistor&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;Find
V1, V2, V3 and current flowing from A to D in Fig 7.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;color: windowtext; font-family: times; font-size: large;&quot;&gt;State
Kirchoff’s voltage law, Kirchoff’s current law&amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;font-family: times; font-size: large;&quot;&gt;Describe
AC through Pure Resistive, Inductive and Capacitive Circuit.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: times; font-size: medium;&quot;&gt;&lt;span lang=&quot;EN-US&quot;&gt;&lt;span style=&quot;font-stretch: normal; font-variant-east-asian: normal; font-variant-numeric: normal; line-height: normal;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-US&quot;&gt;&lt;span style=&quot;font-family: times; font-size: medium;&quot;&gt;What
is impedance triangle and power triangle.&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/3059594460162863846'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/3059594460162863846'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/11/questions-on-dc-and-ac-circuits.html' title='Questions on Basic Electrical DC and AC Circuits'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhuAIA4cItPwofvAVtU7d5haIIWgwxbrXT5ST00rdGsobCdzzaqvf8s24-ODoFH8ziIRpfwKBAIRbnQ3lUw_eCzPRhf8Z_nd8QKQoRfl6KIHpZ_VR3LTugnR-DIgrzGUhntTanpT7vt7XV4/s72-w640-h389-c/image.png" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-4874580691420155292</id><published>2020-11-07T05:36:00.008-05:00</published><updated>2020-11-07T05:43:20.080-05:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Network theory"/><title type='text'>Network Theory Quiz</title><content type='html'>&lt;p style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;Network Theory Quiz&lt;/span&gt;&lt;/p&gt;&lt;div style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;line-height: 115%;&quot;&gt;Syllabus:&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;span&gt;&lt;span&gt;&lt;b&gt;Two Port Network Analysis and&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;b&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;line-height: 115%;&quot;&gt;Filters &amp;amp; Attenuators.&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;b&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi9k5JunTeLf8TPyZoofMc7lnkQKDLrkW3alo7il1r-oGHPkkuYAV5wmwvaK4fEllHNZc_eU0wEAmqh3Bg36tKzyg9bABJp4Qg9npdTjt7JnuKK3pRokVRQIufIqjIIybNB8Yt0QH_2tPAj/s497/test+.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;NETWORK THEORY TEST&quot; border=&quot;0&quot; data-original-height=&quot;223&quot; data-original-width=&quot;497&quot; height=&quot;144&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi9k5JunTeLf8TPyZoofMc7lnkQKDLrkW3alo7il1r-oGHPkkuYAV5wmwvaK4fEllHNZc_eU0wEAmqh3Bg36tKzyg9bABJp4Qg9npdTjt7JnuKK3pRokVRQIufIqjIIybNB8Yt0QH_2tPAj/w320-h144/test+.jpg&quot; title=&quot;Quiz on two port network&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Quiz on two port network&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;
&lt;iframe frameborder=&quot;0&quot; height=&quot;2550&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLScezyJwKs3IhVG1AovEfX30TcnKt2u4LiPz2aRolwIPJyqEkw/viewform?embedded=true&quot; width=&quot;640&quot;&gt;Loading…&lt;/iframe&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/4874580691420155292'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/4874580691420155292'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/11/network-theory-quiz.html' title='Network Theory Quiz'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi9k5JunTeLf8TPyZoofMc7lnkQKDLrkW3alo7il1r-oGHPkkuYAV5wmwvaK4fEllHNZc_eU0wEAmqh3Bg36tKzyg9bABJp4Qg9npdTjt7JnuKK3pRokVRQIufIqjIIybNB8Yt0QH_2tPAj/s72-w320-h144-c/test+.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-3296949476163346806</id><published>2020-10-30T00:20:00.007-04:00</published><updated>2021-01-05T07:39:28.279-05:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="BEEE"/><title type='text'>MCQ Test 01 on DC and AC circuits</title><content type='html'>&lt;div style=&quot;text-align: center;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;font-family: &amp;quot;Rockwell&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 106%; mso-bidi-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&lt;b style=&quot;text-align: left;&quot;&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;color: #0070c0; font-size: 16pt; line-height: 106%;&quot;&gt;MCQ Test-01&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;font-family: &amp;quot;Rockwell&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 106%; mso-bidi-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;Syllabus of &lt;/span&gt;&lt;/b&gt;&lt;b&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;font-family: &amp;quot;Rockwell&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; line-height: 106%; mso-bidi-font-family: Arial; mso-bidi-language: MR; mso-fareast-font-family: Arial; mso-fareast-language: EN-IN;&quot;&gt;MCQ Test-01:&lt;/span&gt;&lt;/b&gt;&lt;b style=&quot;text-align: left;&quot;&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;font-family: &amp;quot;Rockwell&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 12pt; mso-bidi-font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;D.C. CIRCUITS
AND A.C. CIRCUITS :&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;font-family: Rockwell, serif; font-size: 12pt;&quot;&gt;Classification
of network, Ohm&#39;s law, KCL, KVL, network simplification using star-delta/delta-star transformations, mesh analysis, network theorems (Superposition
and&lt;/span&gt;&lt;span style=&quot;font-family: Rockwell, serif; font-size: 12pt;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;span style=&quot;font-family: Rockwell, serif; font-size: 12pt;&quot;&gt;Thevenin).Generation of alternating
voltages, fundamentals of ac circuits, behaviour of pure R, L, C in ac
circuits, concept of phasor and its representation, series RL, RC and RLC
circuits.&lt;/span&gt;&lt;/div&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot;&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi8zBQoMrqsDZ3EtgOFS8LT8MskdXKFpcGIkOFxytAaaAk5HNPON-EUnm5Sshnl-vY0pcWGkas2NQRFWMQCPn7guvvLjGD9ULbqkxR-NGRMYQ570vmpXAOw8rLG9lmONbPt7LO-j9fBjWKw/s492/Tesst+Result-I.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;MCQ TEST 01&quot; border=&quot;0&quot; data-original-height=&quot;323&quot; data-original-width=&quot;492&quot; height=&quot;263&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi8zBQoMrqsDZ3EtgOFS8LT8MskdXKFpcGIkOFxytAaaAk5HNPON-EUnm5Sshnl-vY0pcWGkas2NQRFWMQCPn7guvvLjGD9ULbqkxR-NGRMYQ570vmpXAOw8rLG9lmONbPt7LO-j9fBjWKw/w400-h263/Tesst+Result-I.jpg&quot; title=&quot;DC CIRCUITS AND AC CIRCUITS&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Basic Electrical Test Objective&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;iframe frameborder=&quot;0&quot; height=&quot;1479&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLSc933A-TkwBk5nIZ-1T_VywPm3wagG4tAA6D-GcHDicLvrK2g/viewform?embedded=true&quot; width=&quot;640&quot;&gt;Loading…&lt;/iframe&gt;&lt;p&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/3296949476163346806'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/3296949476163346806'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/10/mcq-test-01.html' title='MCQ Test 01 on DC and AC circuits'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEi8zBQoMrqsDZ3EtgOFS8LT8MskdXKFpcGIkOFxytAaaAk5HNPON-EUnm5Sshnl-vY0pcWGkas2NQRFWMQCPn7guvvLjGD9ULbqkxR-NGRMYQ570vmpXAOw8rLG9lmONbPt7LO-j9fBjWKw/s72-w400-h263-c/Tesst+Result-I.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-1140603171994588683</id><published>2020-10-13T02:17:00.003-04:00</published><updated>2020-10-13T10:03:04.835-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="BEEE"/><title type='text'>Basic Electrical Test</title><content type='html'>&lt;p&gt;&lt;b&gt;&amp;nbsp;Basic Electrical Test-01&lt;/b&gt;&lt;/p&gt;&lt;div style=&quot;text-align: left;&quot;&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;D.C. CIRCUITS&amp;nbsp;&lt;/b&gt;&lt;/div&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Classification of network, Ohm&#39;s law, KCL, KVL, network simplification using star-delta / delta-star transformations, mesh analysis, network theorems (Superposition and&amp;nbsp; Thevenin).&lt;/div&gt;&lt;/span&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiY89zmX_ywotppn8OQMbvjjq-epNLPAvuLBH_4nHmPry-SJcnJhSspvCoSQBwodV4A-Ubtwrn7maapRPnFIShKYbKBpESATv3kcVUNithCgwklmKSPa92szNfHT8KAWLj0XePjarRwAgr4/s312/test1.jpg&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img alt=&quot;Objective Test Basic electrical&quot; border=&quot;0&quot; data-original-height=&quot;194&quot; data-original-width=&quot;312&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiY89zmX_ywotppn8OQMbvjjq-epNLPAvuLBH_4nHmPry-SJcnJhSspvCoSQBwodV4A-Ubtwrn7maapRPnFIShKYbKBpESATv3kcVUNithCgwklmKSPa92szNfHT8KAWLj0XePjarRwAgr4/s16000/test1.jpg&quot; title=&quot;Basic electrical Test-01&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;iframe frameborder=&quot;0&quot; height=&quot;3272&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLSd96ZxDSfNW18-zgHKVfmrLxFCY3VZ5Imu7uUmj98iyCf4dNA/viewform?embedded=true&quot; width=&quot;640&quot;&gt;Loading…&lt;/iframe&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/1140603171994588683'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/1140603171994588683'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/10/basic-electrical-test.html' title='Basic Electrical Test'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiY89zmX_ywotppn8OQMbvjjq-epNLPAvuLBH_4nHmPry-SJcnJhSspvCoSQBwodV4A-Ubtwrn7maapRPnFIShKYbKBpESATv3kcVUNithCgwklmKSPa92szNfHT8KAWLj0XePjarRwAgr4/s72-c/test1.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-7528527715198432239</id><published>2020-09-06T12:11:00.086-04:00</published><updated>2021-10-16T13:54:04.187-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="BEEE"/><title type='text'>Basics of electrical and electronics engineering</title><content type='html'>&lt;h1 style=&quot;text-align: left;&quot;&gt;&lt;/h1&gt;&lt;h3 style=&quot;line-height: normal; margin-bottom: 3pt; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;Analysis
of DC circuit and AC circuit:&amp;nbsp;&lt;/span&gt;&lt;/h3&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;We
will cover the following topics related to basics of electrical and electronics
engineering for analysis of DC and AC circuits:&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span&gt;&lt;span style=&quot;color: red; font-family: georgia; font-size: large;&quot;&gt;Basics of electrical engineering:&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•Network
classification, Ohm&#39;s law, KCL, KVL&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•
Use &lt;span style=&quot;background: white;&quot;&gt;star delta transformations&lt;/span&gt;, mesh analysis
to simplify the network&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•
Network theorem (Superposition and Thevenin).&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•
Generation of AC voltage, basic principles of AC circuits&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•
The behavior of pure R, L, C in AC circuits, the concept and representation of
phasors,&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;•
RL, RC and RLC series circuits.&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;color: #2b00fe; font-family: georgia; font-size: large;&quot;&gt;Network classification :&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;The
electric Network is the combination of circuits and electrical components (for
example, batteries, resistors, inductors, capacitors, switches)&amp;nbsp;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;An
electric circuit composed of a closed loop, which provides a return path for
the current.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Linear power circuit, a special type consisting of only active
element (voltage or current), linear distributed elements (transmission lines),
an linear lumped elements (resistors, capacitors,
inductors).&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&amp;nbsp;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;Electric network is a combination of circuits with active and passive
elements.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Active
components: voltage source, current source, etc.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Passive
components: resistors, capacitors, inductors, etc.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: normal; margin: 0.25in 0in 6pt; text-align: justify;&quot;&gt;&lt;span style=&quot;color: #cc0000; font-family: georgia; font-size: large;&quot;&gt;Different ways to classify
the network:&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;color: #cc0000;&quot;&gt;Active
and Passive Network:&lt;/span&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;An
active network is a network containing an active source, which can be a voltage
or current source. It contains one or more emf source.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;A
passive network is a network that does not contain active sources. There is no
source of emf. It contains R, L, and C elements only.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;color: #cc0000;&quot;&gt;Linear
and nonlinear network:&lt;/span&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;If
the signal of the network follows the superposition principle, the network is
linear, otherwise it is non-linear.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;A
linear circuit is a circuit whose output is proportional to its input. Linear
circuits are subject to homogeneity (scaling) and additivity.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;background-color: #fcff01;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;color: #cc0000;&quot;&gt;&lt;a href=&quot;https://amzn.to/3aEIU5L&quot; target=&quot;_blank&quot;&gt;Scientific calculator&lt;/a&gt;:&lt;/span&gt;&lt;/span&gt;&lt;a href=&quot;https://amzn.to/3aEIU5L&quot; style=&quot;font-family: georgia; font-size: x-large;&quot; target=&quot;_blank&quot;&gt;Casio fx-991 ES&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;background-color: #fcff01;&quot;&gt;&lt;a href=&quot;https://amzn.to/3ltaY20&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Laptop&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;&amp;nbsp;specification(HP/DELL i5 processor, RAM-8GB,SSD-256GB,HDD-1TB,Grafics card-2GB )&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;b style=&quot;background-color: #fcff01; font-family: georgia; font-size: x-large;&quot;&gt;Click below to download Syllabus, book pdf,ppt etc:&lt;/b&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=16XZw5q71mDV95eLN9lbFGYWhX8aFuxCJ&quot; target=&quot;_blank&quot;&gt;Basics of electrical and electronics engineering syllabus (MIT-ADTU&lt;/a&gt;)&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1-XYBlH-oH6RY7u0u7sZhXuG2cotOnCZe&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;Basics of electrical and electronics engineering lab manual&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; 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font-family: georgia; font-size: large;&quot;&gt;---------------------------------------&lt;/span&gt;&lt;/p&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1up8EUZowsdYmOGzEnPuIvxTi63-Sy29Y&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;color: black; font-family: georgia; font-size: large;&quot;&gt;D.C.&amp;nbsp; and AC Circuits ppt&lt;/span&gt;&lt;/span&gt;&lt;/a&gt;&lt;p&gt;&lt;/p&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;span style=&quot;border: 0px; font-family: georgia; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; text-align: left; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/11/questions-on-dc-and-ac-circuits.html&quot; style=&quot;border: 0px; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; text-align: left; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;&lt;b&gt;Click here for Subjective Questions on Basic Electrical DC and AC Circuits(Unit-I)&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;span style=&quot;border: 0px; font-family: georgia; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; text-align: left; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/11/questions-on-dc-and-ac-circuits.html&quot; style=&quot;border: 0px; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; text-align: left; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;span style=&quot;border: 0px; font-family: georgia; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; text-align: left; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;&lt;b&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/10/basic-electrical-test.html&quot; target=&quot;_blank&quot;&gt;Click here for objective question practice set-I (Basics of AC and DC Circuit)&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;span style=&quot;border: 0px; font-family: georgia; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; text-align: left; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/10/basic-electrical-test.html&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;b&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/10/mcq-test-01.html&quot; target=&quot;_blank&quot;&gt;Click here for&amp;nbsp;objective question practice set- II&amp;nbsp;&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/10/mcq-test-01.html&quot; target=&quot;_blank&quot;&gt;&lt;b&gt;(Basics of AC and DC Circuit)&lt;/b&gt;&lt;span style=&quot;font-family: georgia; font-size: large; font-weight: bold;&quot;&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;line-height: 25.44px;&quot;&gt;&lt;span&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;span style=&quot;color: red; font-family: georgia;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;b&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;line-height: 25.44px;&quot;&gt;&lt;span style=&quot;background-color: #fcff01; color: #0070c0;&quot;&gt;---------------------------------------------------&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=11b7ihGk9hyyQcFBt9LHoDRo_JR3QAOkf&quot; style=&quot;font-family: georgia; font-size: large;&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-US&quot; style=&quot;line-height: 20.7px;&quot;&gt;ELECTRICAL MACHINES(Motor and 1 phase Transformer)&lt;/span&gt;&amp;nbsp;ppt&lt;/span&gt;&lt;/span&gt;&lt;/a&gt;&lt;/b&gt;&lt;div&gt;&lt;span style=&quot;font-family: georgia; font-size: medium;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;div&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/12/objective-test.html&quot; target=&quot;_blank&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;Click here for&amp;nbsp;&lt;/b&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;&lt;b&gt;&lt;span&gt;&lt;b style=&quot;text-align: justify;&quot;&gt;objective&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;b&gt;&lt;span&gt;&lt;b&gt;question practice set-I&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;(Electrical Machines)&lt;/b&gt;&lt;/a&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/12/mcq-test-02.html&quot; target=&quot;_blank&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: georgia; font-size: large; text-align: justify;&quot;&gt;Click here for&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;&lt;span&gt;&lt;span style=&quot;text-align: justify;&quot;&gt;objective&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;question practice set-II&lt;/span&gt;(Electrical Machines)&lt;/span&gt;&lt;/b&gt;&lt;/a&gt;&lt;/div&gt;&lt;div&gt;&lt;p&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span style=&quot;background-color: #fcff01; font-family: georgia;&quot;&gt;------------------------------------------------------&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Diode and Diode Circuits&lt;/span&gt;&lt;span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&amp;nbsp;ppt&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=120X0j2ffVBID4KFI91r3Owch21XQR1B_&quot; target=&quot;_blank&quot;&gt;(Click here)&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/p&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;span style=&quot;border: 0px; font-family: georgia; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; text-align: left; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;border: 0px; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;Questions bank on Basic Electronics(Diode,BJT,Digital Electronics) and Transducer(Unit-III,IV and V)&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/01/question-bank-on-basic-electronics.html&quot; target=&quot;_blank&quot;&gt;(Click here)&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/01/objective-test-on-diode-and-diode.html&quot; target=&quot;_blank&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;b&gt;Click here for&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;b&gt;&lt;span&gt;&lt;b style=&quot;text-align: justify;&quot;&gt;objective&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;b&gt;question practice set-I&lt;/b&gt;&lt;b&gt;&amp;nbsp;(Diode and Diode circuits)&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;color: #2b00fe;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/01/mcq-teat-03.html&quot; target=&quot;_blank&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;b style=&quot;text-align: justify;&quot;&gt;Click here for&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;b&gt;&lt;span&gt;&lt;b style=&quot;text-align: justify;&quot;&gt;objective&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;b&gt;question practice set-II&lt;/b&gt;&lt;b&gt;&amp;nbsp;(Diode and Diode circuits)&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span style=&quot;background-color: #fcff01;&quot;&gt;---------------------------------------------------------------------&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;; font-size: medium; font-weight: 400; line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Digital Electronics&lt;/span&gt;&lt;span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&amp;nbsp;ppt&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1ApWBlsX6jTiEhkaoql38cVYxD0nslVfG&quot; target=&quot;_blank&quot;&gt;(Click here)&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;; font-size: medium; font-weight: 400; line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/p&gt;&lt;div style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;; font-size: medium; font-weight: 400; line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;span style=&quot;border: 0px; font-family: georgia; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; text-align: left; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;border: 0px; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;Questions bank on Basic Electronics(Diode,BJT,Digital Electronics) and Transducer(Unit-III,IV and V)&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/01/question-bank-on-basic-electronics.html&quot; target=&quot;_blank&quot;&gt;(Click here)&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;; font-size: medium; font-weight: 400; line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;b style=&quot;font-family: georgia; font-size: large; text-align: left;&quot;&gt;&lt;span&gt;&lt;b&gt;&lt;span&gt;&lt;b style=&quot;color: red; text-align: justify;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/02/mcq-test-04.html&quot; target=&quot;_blank&quot;&gt;Click here for&amp;nbsp;&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;b&gt;&lt;span&gt;&lt;b&gt;&lt;span&gt;&lt;b&gt;&lt;span&gt;&lt;b style=&quot;color: red; text-align: justify;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/02/mcq-test-04.html&quot; target=&quot;_blank&quot;&gt;objective&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;b&gt;&lt;b&gt;&lt;span&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/02/mcq-test-04.html&quot; style=&quot;font-weight: 400;&quot; target=&quot;_blank&quot;&gt;&lt;b&gt;question practice set-I&lt;/b&gt;&lt;/a&gt;&lt;b&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/01/objective-test-on-diode-and-diode.html&quot; target=&quot;_blank&quot;&gt;&amp;nbsp;(Digital Electronics)&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;b&gt;&lt;b&gt;&lt;span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/b&gt;&lt;/b&gt;&lt;/div&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;span style=&quot;background-color: #fcff01; border: 0px; color: #2b00fe; font-family: georgia; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; text-align: left; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;-----------------------------------------------------------------------&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Transducer&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-size: medium; text-align: justify;&quot;&gt;&lt;span style=&quot;border: 0px; font-family: georgia; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; text-align: left; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;border: 0px; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-size: medium; text-align: justify;&quot;&gt;&lt;span style=&quot;border: 0px; font-family: georgia; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; text-align: left; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;border: 0px; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: inherit; margin: 0px 0px 12px; max-height: 1e+07em; outline: none; padding: 0px; transition: all 0.2s ease 0s; vertical-align: baseline;&quot;&gt;Questions bank on Transducer(Unit-III,IV and V)&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/01/question-bank-on-basic-electronics.html&quot; target=&quot;_blank&quot;&gt;(Click here)&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;&lt;b&gt;&lt;span&gt;&lt;b style=&quot;color: red; text-align: justify;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/02/mcq-test-04.html&quot; target=&quot;_blank&quot;&gt;Click here for objective&lt;/a&gt;&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;b&gt;&lt;span&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/10/basic-electrical-test.html&quot; style=&quot;font-weight: 400;&quot; target=&quot;_blank&quot;&gt;&lt;b&gt;question practice set-I&lt;/b&gt;&lt;/a&gt;&lt;b&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/01/objective-test-on-diode-and-diode.html&quot;&gt;&amp;nbsp;(Transducer)&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;&lt;b&gt;&lt;span style=&quot;background-color: #fcff01;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;&lt;b&gt;&lt;span style=&quot;background-color: #fcff01;&quot;&gt;-----------------------------------------------------------------------&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;/div&gt;&lt;/div&gt;&lt;div&gt;&lt;div&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;&lt;b&gt;&lt;span&gt;&lt;br /&gt;&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;color: red; font-family: georgia; font-size: xxx-large;&quot;&gt;Ohm&#39;s
Law:&lt;/span&gt;&lt;/div&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;This
is the most basic law of electrical engineering. As long as the temperature and
other physical parameters of the conductor remain unchanged, the potential
difference between the two ends of the conductor is proportional to the current
flowing through the conductor.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;V∝I
or V = RI&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Here,
R = the resistance of the conductor (ohm, Ω)&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;The
unit of resistance, ohm is defined as the resistance that allows one ampere of
current to flow when a potential difference of one volt is applied to the
resistance.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Another
way to illustrate Ohm’s law is&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;I
= GV&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;The
constant of proportionality is called conductor conductance.&amp;nbsp;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Therefore,
G = 1 / R&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;The
graphical form of Ohm’s Law,&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;/span&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjBFJzXvT5Bm-tM7CMqhmILNL8lP3lA-jO3de9dqxboyQNlSbNKsNlhRHXIOq-6fk3XkUg3mjF7p39wopHJM4EwPjL1zMevm4zO7oKThumQox93xcQXOEBFASGDqhRkmbOhbHLmwlawd-6b/s492/ohms+law.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;Ohm&#39;s Law&quot; border=&quot;0&quot; data-original-height=&quot;195&quot; data-original-width=&quot;492&quot; height=&quot;158&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjBFJzXvT5Bm-tM7CMqhmILNL8lP3lA-jO3de9dqxboyQNlSbNKsNlhRHXIOq-6fk3XkUg3mjF7p39wopHJM4EwPjL1zMevm4zO7oKThumQox93xcQXOEBFASGDqhRkmbOhbHLmwlawd-6b/w400-h158/ohms+law.jpg&quot; title=&quot;V-I graph between voltage and current&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;V-I Characteristics&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Here
voltage is the independent variable (cause) and current is the dependent
variable (effect)&lt;/span&gt;&lt;p&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;The
slope of the line is the reciprocal of resistance (1 / R), which is the
conductance&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;A
conductor exhibiting linear VI characteristics has linear resistance.&amp;nbsp;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; The slope of the line is reciprocal
of the resistance (1/R) and is conductance(G)&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 12pt; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;color: red; font-family: georgia; font-size: x-large;&quot;&gt;Resistance:&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;A
resistor is a property of any material which always oppose the flow of current.
If the current flowing through a resistor is proportional to the potential
difference between both ends, the resistance of the resistor is considered
linear.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;If the resistance changes with the magnitude of the voltage or current,
the resistance is said to be non-linear.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;R ∝l/A
or R =ρl/A&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Where
ρ=Resistivity (ohmmeter, Ωm),l =length of the material, A=Cross sectional area
of the material.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;Resistance:
Color coding of resistance&lt;/span&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiS9pWhM35mo06fgCf8Ndu5PdJ8GqiiARswED_WRekKYBuMkaPq_euz8gcyUATRE7w7AkfFwxBuJCHWMhmKZF8sudN2UmgiZeq7AQi3xvKX2IvYVp848elyfx5LfoHTEvQHi1ykyP8lwcs1/s528/colour+code.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;COLOR CODING&quot; border=&quot;0&quot; data-original-height=&quot;490&quot; data-original-width=&quot;528&quot; height=&quot;370&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiS9pWhM35mo06fgCf8Ndu5PdJ8GqiiARswED_WRekKYBuMkaPq_euz8gcyUATRE7w7AkfFwxBuJCHWMhmKZF8sudN2UmgiZeq7AQi3xvKX2IvYVp848elyfx5LfoHTEvQHi1ykyP8lwcs1/w400-h370/colour+code.jpg&quot; title=&quot;Resistance value using color coding&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&amp;nbsp;Google image by: https://www.instructables.com/id&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;p&gt;&lt;/p&gt;&lt;div style=&quot;font-family: georgia; text-align: justify;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;&amp;nbsp;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;Combination
of resistance:&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 12pt; text-align: justify;&quot;&gt;&lt;b&gt;&lt;/b&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjKRSqagH442hZ0qnnoNuyj8t5E6j0CzyKlhs2H3qPwNRFtYtM6K_BWDkZmUT7ndB7TsM58iTb_GZX1T5YnsBINDzFI93KR6cJuG7b1z7yBclSRaBBESRmitw_BwP466HyHfjy1tnIv9PDe/s407/series+and+parallel.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;Combination of resistance&quot; border=&quot;0&quot; data-original-height=&quot;273&quot; data-original-width=&quot;407&quot; height=&quot;269&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjKRSqagH442hZ0qnnoNuyj8t5E6j0CzyKlhs2H3qPwNRFtYtM6K_BWDkZmUT7ndB7TsM58iTb_GZX1T5YnsBINDzFI93KR6cJuG7b1z7yBclSRaBBESRmitw_BwP466HyHfjy1tnIv9PDe/w400-h269/series+and+parallel.jpg&quot; title=&quot;Series and parallel Combination of resistance&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;span style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;Combination of resistance&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;1.
Series combination:&lt;/span&gt;&lt;/span&gt;&lt;p&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;In&amp;nbsp; figure(a), current I flows through three resistances.&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Applied
voltage V must be equal to the sum of the three individual voltage drops&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;V1,V2,
V3.&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;V =V1+V2+V3&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp; &amp;nbsp; =&amp;nbsp;
IR1+IR2+IR3&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp;=I (R1+R2+R3)&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;V=IRs&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Where
Rs = R1+R2+R3&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;&lt;span&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;2.
Parallel combination:&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;In figure (b), voltage V is equal to all three resistances.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;I1=V/R1;I2=V/R2;I3=V/R3&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Here,
I = I1+I2+I3&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &amp;nbsp; = V(1/R1+1/R2+1/R3)&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &amp;nbsp;= V/Rp&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp; &amp;nbsp; 1/Rp=(1/R1+1/R2+1/R3)&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;&amp;nbsp;For two resistances,&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;1/Rp=1/R1+1/R2=R1R2/(R1+R2)&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;Voltage
Divider Rule:&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Voltage
division takes place in series circuit.The concept of voltage divider is very
useful when analyzing the circuits.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Consider the circuit in which two resistors
R1 and R2 are connected in series with a voltage source V. The current I is
given as:&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;I =
V /(R1 + R2)&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Therefore,
the voltage V1 across resistor R1 is&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;V1
= IR1 = V R1 /(R1 + R2)&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Similarly,
the voltage V2 across resistor R2 is given as:&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;V2
= IR2 = V R2 /(R1 + R2)&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;Current
divider rules:&lt;/span&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Let
us consider that two resistors (R1 and&amp;nbsp; R2) are connected in parallel.
Therefore, a voltage V appears at both resistor.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;V =
I1R1 and V = I2R2&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Among
them, I2 = V / R2 = I1 R1 / R2&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;I =
I1 + I2 = I1 + I1 R1 / R2 = I1 [R1 + R2 / R2]&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;I1
= IR2 / R1R2&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;The
current through R2 is given as&amp;nbsp;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;I2
= IR1 / R1R2&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;color: red; font-family: georgia; font-size: large;&quot;&gt;Kirchhoff&#39;s
Law&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;The
German physicist Gustav Kirchhoff (Gustav Kirchhoff) observed that these are
specific examples of analyzing two basic conditions of any power circuit. The
possible conditions are as follows:&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;The
first Kirchhoff ‘s law is current law(KCL): &lt;/span&gt;at any moment, the algebraic sum of the current
at the network node is zero.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;At any electrical junction incoming current is
equal to outgoing current. Different sign &lt;span style=&quot;background: white;&quot;&gt;positive
and negative&lt;/span&gt; are assigned to keep the current flowing to and away from
the junction.&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjTgLY1bJ9q8oVg7-UWEKbULeHxwqDRjGiEvp5MIDTWUTl0Y8jr1n2RtsUJKy47JttnfI0BHs5xy6CSj-DKKfgxUOzsjI_wcMVW9Gb3JCFrlALS-fc_7q2flnaEj5H01iTkII7rO0iN2xtQ/s271/kcl.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;KCL&quot; border=&quot;0&quot; data-original-height=&quot;193&quot; data-original-width=&quot;271&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjTgLY1bJ9q8oVg7-UWEKbULeHxwqDRjGiEvp5MIDTWUTl0Y8jr1n2RtsUJKy47JttnfI0BHs5xy6CSj-DKKfgxUOzsjI_wcMVW9Gb3JCFrlALS-fc_7q2flnaEj5H01iTkII7rO0iN2xtQ/s16000/kcl.jpg&quot; title=&quot;Kirchhoff ‘s current law&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Kirchhoff ‘s current law&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;/span&gt;&lt;/div&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;The
second Kirchhoff ‘s voltage law: In any case in a closed loop, the algebraic
sum of e.m.f that works in the loop is equal to the algebraic sum of potential
drop in the loop.&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;/p&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg0XlNaiGdQ7fxBQTrWysg96j5fB4bgDUcKktzYQIME0ioymlo6mw52rlI3vt8-i_4oLaiY5u4FrwqTwMBb96CI7A07FDQ4iDjoIJjyn6hNmy2FygSSbfYl9mYU3Pe0hIoblGVMP_UXCPFj/s212/KVL.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;KVL&quot; border=&quot;0&quot; data-original-height=&quot;112&quot; data-original-width=&quot;212&quot; height=&quot;211&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg0XlNaiGdQ7fxBQTrWysg96j5fB4bgDUcKktzYQIME0ioymlo6mw52rlI3vt8-i_4oLaiY5u4FrwqTwMBb96CI7A07FDQ4iDjoIJjyn6hNmy2FygSSbfYl9mYU3Pe0hIoblGVMP_UXCPFj/w400-h211/KVL.jpg&quot; title=&quot;Kirchhoff ‘s voltage law:&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;KVL&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;V=V1+V2+V3&lt;/span&gt;&lt;p&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 12pt; text-align: justify;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;Circuit
Theorems&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;/p&gt;&lt;ul style=&quot;text-align: left;&quot;&gt;&lt;li&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Superposition Theorem&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Thevenin&#39;s Theorem&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Norton&#39;s Theorem&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Maximum Power Transfer&lt;/span&gt;&lt;/span&gt;&lt;/li&gt;&lt;/ul&gt;&lt;p&gt;&lt;/p&gt;







&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;Superposition
Theorem:&lt;/span&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;In
any linear, bilateral network having various active and passive element, the
response (current, voltage) across any passive element is algebraic sum of all
the responses across that element when considering one source at a time and
deactivation all other source at that instant.&amp;nbsp;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;Because
the circuit is linear, we can find the circuit&#39;s response to each source acting
alone, and then add them together to find the circuit&#39;s response to all sources
acting together. This is the so-called superposition theorem.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;The
principle of superposition states that the voltage across a component (or the
current flowing through it) in a linear circuit is the algebraic sum of the
voltage across the component (or the current flowing through it). This is due
to the fact that each independent power supply works independently. .&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Steps
to apply the superposition principle:&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;1.
Turn off all independent sources except one. Look for the response (voltage or
current) due to a valid source.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;2.
Repeat step 1 for each other independent source.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;3.
Find the total output by adding all the results found in steps 1 and 2 above
algebraically.&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;, serif; font-size: 12pt;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Let us take one example :&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;img alt=&quot;&quot; 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&quot; /&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;#Remedial Lecture-01:&lt;/span&gt;Solve 2 Question(Given below) on&amp;nbsp;&lt;span&gt;Basic Law&#39;s of Electrical Network&amp;nbsp;&lt;/span&gt; &amp;amp; Paste your photo of your solution by Clicking&amp;nbsp; on plus(+)pink sign below.Write your roll no and name on every page of your solution then take&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-size: x-large;&quot;&gt;photo.&lt;/span&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;
  &lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;div class=&quot;padlet-embed&quot; style=&quot;background: rgb(244, 244, 244); border-radius: 2px; border: 1px solid rgba(0, 0, 0, 0.1); box-sizing: border-box; overflow: hidden; position: relative; width: 100%;&quot;&gt;&lt;p style=&quot;margin: 0px; padding: 0px;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;&lt;iframe allow=&quot;camera;microphone;geolocation&quot; frameborder=&quot;0&quot; src=&quot;https://padlet.com/embed/80m3hij3gmxirqu3&quot; style=&quot;display: block; height: 608px; margin: 0; padding: 0; width: 100%;&quot;&gt;&lt;/iframe&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;div style=&quot;margin: 0px; padding: 8px; text-align: right;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;&lt;a href=&quot;https://padlet.com?ref=embed&quot; style=&quot;border: none; display: block; height: 16px; line-height: 1; margin: 0px; padding: 0px;&quot; target=&quot;_blank&quot;&gt;&lt;img alt=&quot;Made with Padlet&quot; height=&quot;16&quot; src=&quot;https://padlet.net/embeds/made_with_padlet.png&quot; style=&quot;background: none; border: none; box-shadow: none; display: inline; margin: 0px; padding: 0px;&quot; width=&quot;86&quot; /&gt;&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;&lt;div&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
  
  #Remedial Lecture-02:&amp;nbsp;&lt;/span&gt;Solve 3 Question(Given below) on&amp;nbsp;&lt;span&gt;Basic Law&#39;s of Electrical Network&amp;nbsp;&lt;/span&gt;&amp;nbsp;&amp;amp; upload your scanned/photo&amp;nbsp; of your solution .Write your roll no and name on every page of your solution then take photo&lt;/span&gt;&lt;span style=&quot;font-size: x-large;&quot;&gt;.&lt;/span&gt;&lt;div&gt;&lt;span style=&quot;font-size: x-large;&quot;&gt;&lt;a href=&quot;https://forms.gle/3zjWLZpvu5mEhnnw7&quot; target=&quot;_blank&quot;&gt;Click here to see the question.&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;span&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;#Remedial Lecture-03 &amp;amp; 04 :&amp;nbsp;&lt;/span&gt;Solve Questions (Given below) on&amp;nbsp;&lt;span&gt;Basic Law&#39;s of Electrical Network.&lt;/span&gt;&lt;/span&gt;&lt;div style=&quot;font-size: xx-large;&quot;&gt;&lt;span style=&quot;font-size: x-large;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/10/basic-electrical-test.html&quot;&gt;Click here to see the question.&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;font-size: xx-large;&quot;&gt;&lt;b style=&quot;text-align: center;&quot;&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;color: #0070c0; font-family: &amp;quot;Rockwell&amp;quot;,&amp;quot;serif&amp;quot;; font-size: 16pt; line-height: 106%; mso-bidi-font-family: Arial; mso-bidi-font-size: 12.0pt; mso-bidi-language: MR; mso-fareast-font-family: Arial; mso-fareast-language: EN-IN;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;text-align: center;&quot;&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;line-height: 106%;&quot;&gt;&lt;span style=&quot;color: red;&quot;&gt;MCQ Test-01&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;color: red; font-family: georgia; font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/10/mcq-test-01.html&quot;&gt;&lt;b&gt;Click here for MCQ Test-01.&lt;/b&gt;&lt;/a&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;line-height: 106%;&quot;&gt;&lt;span style=&quot;color: #0070c0;&quot;&gt;&lt;b&gt;&amp;nbsp;&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: large; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;b&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;line-height: 106%;&quot;&gt;Syllabus
of &lt;/span&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;line-height: 106%;&quot;&gt;MCQ Test-01&lt;/span&gt;&lt;/b&gt;&lt;/span&gt;&lt;span lang=&quot;EN-IN&quot;&gt;&lt;b&gt;&lt;span&gt;:&lt;/span&gt;D.C. CIRCUITS AND A.C. CIRCUITS:&lt;/b&gt;&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;line-height: 106%;&quot;&gt;&amp;nbsp;&lt;/span&gt;Classification of network, Ohm&#39;s law, KCL, KVL, network simplification using star-delta / delta-star transformations, mesh analysis, network theorems (Superposition and&amp;nbsp;&amp;nbsp;Thevenin).Generation of alternating voltages, fundamentals of ac circuits, behaviour of pure R, L, C in ac circuits, concept of phasor and its representation, series RL, RC and RLC circuits&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large; font-weight: bold; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;font-weight: normal; line-height: 106%;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;line-height: 106%;&quot;&gt;&lt;span style=&quot;font-weight: normal;&quot;&gt;&amp;nbsp;&lt;span style=&quot;font-family: Rockwell, serif;&quot;&gt; &amp;nbsp;&lt;/span&gt;&lt;/span&gt; &lt;/span&gt;&lt;/span&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;font-family: Rockwell, serif; font-size: 12pt; line-height: 106%;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;b style=&quot;font-family: georgia; font-size: xx-large; text-align: justify;&quot;&gt;&lt;span lang=&quot;EN-IN&quot; style=&quot;font-family: Rockwell, serif; font-size: 12pt;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&amp;nbsp;&lt;/span&gt;&lt;/b&gt;&lt;/p&gt;&lt;div style=&quot;font-size: xx-large;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/12/objective-test.html&quot;&gt;Click here for objective questions (Electrical Machines)&lt;/a&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;font-size: xx-large;&quot;&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style=&quot;font-size: xx-large;&quot;&gt;&lt;b style=&quot;color: red; font-family: georgia; font-size: large; text-align: justify;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/12/mcq-test-02.html&quot; target=&quot;_blank&quot;&gt;Click here for MCQ Test-02&lt;/a&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;font-size: xx-large;&quot;&gt;&lt;br /&gt;&lt;/div&gt;&lt;div style=&quot;font-size: xx-large;&quot;&gt;&lt;b style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;&lt;b style=&quot;color: red; text-align: justify;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2021/01/mcq-teat-03.html&quot; target=&quot;_blank&quot;&gt;Click here for MCQ Test-03&lt;/a&gt;&lt;/b&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;/span&gt;&lt;p&gt;&lt;/p&gt;&lt;p class=&quot;MsoNormal&quot; style=&quot;line-height: normal; margin-bottom: 0in; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: x-large;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/p&gt;
&lt;/div&gt;&lt;/div&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/7528527715198432239'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/7528527715198432239'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/09/basic-electrical-and-electronics.html' title='Basics of electrical and electronics engineering'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjBFJzXvT5Bm-tM7CMqhmILNL8lP3lA-jO3de9dqxboyQNlSbNKsNlhRHXIOq-6fk3XkUg3mjF7p39wopHJM4EwPjL1zMevm4zO7oKThumQox93xcQXOEBFASGDqhRkmbOhbHLmwlawd-6b/s72-w400-h158-c/ohms+law.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-5586529347640532738</id><published>2020-09-04T02:45:00.008-04:00</published><updated>2020-09-04T12:42:45.040-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Network theory"/><title type='text'>Network Theory Test-03</title><content type='html'>&lt;p&gt;&amp;nbsp;Network theory_Exercise-03(Analysis of DC &amp;amp; AC Circuits)&lt;/p&gt;&lt;div style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiHm9GCB5ub733wPOZWYavXr4aYDAR0cetbjXXKPTcKcoz_k7DX9wjlwQy0lEEa7VednGuMEF4kJTszavz3QLylQVwBCYXE1Ybf97JsDe5xjIXiGP12X3bh-tcrieTwnnaXvQZ_WINgTmsg/s500/Test+result.jpg&quot;&gt;&lt;img alt=&quot;Network Theory Exercise-03&quot; border=&quot;0&quot; data-original-height=&quot;333&quot; data-original-width=&quot;500&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiHm9GCB5ub733wPOZWYavXr4aYDAR0cetbjXXKPTcKcoz_k7DX9wjlwQy0lEEa7VednGuMEF4kJTszavz3QLylQVwBCYXE1Ybf97JsDe5xjIXiGP12X3bh-tcrieTwnnaXvQZ_WINgTmsg/s16000/Test+result.jpg&quot; title=&quot;Network theory -Exercise :Analysis of DC and AC Circuit&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;p&gt;&lt;iframe frameborder=&quot;0&quot; height=&quot;3715&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLSfTgAxbsjM4PDvPYQE-H_91H2ferV6FsJrJTk7U19eWQXwXLQ/viewform?embedded=true&quot; 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&lt;iframe frameborder=&quot;0&quot; height=&quot;3040&quot; marginheight=&quot;0&quot; marginwidth=&quot;0&quot; src=&quot;https://docs.google.com/forms/d/e/1FAIpQLScHMqMgUiE7ULchRgvaEvtHkrPpUiBopTEa7ZBB-yzhAmT52Q/viewform?embedded=true&quot; width=&quot;640&quot;&gt;Loading…&lt;/iframe&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/1582571494012617322'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/1582571494012617322'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/08/network-theory-test.html' title='Network Theory Test-01'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEg4ooAdu0oCbVrawH0OvDNJETEazbeUPV4Q3BfJn1EYaOXRKaR48UEeaWz-VX-5rQ6W1Yx2XdD6odai1_tI3cvvWyeBoSO6JahKkmoj0Wlum1DNtkeeWun1IzU1KPxz5kXH0r6uQC3nNpzU/s72-c/test+.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-6384091739595948335</id><published>2020-08-01T12:32:00.070-04:00</published><updated>2024-06-03T02:34:53.689-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Network theory"/><title type='text'>Network Theory Basics</title><content type='html'>&lt;h3 style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Network Theory&lt;/span&gt;&lt;/h3&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Network theory is the study of solving complex circuit into simple circuit. In this introductory chapter, let us first discuss the basic terminology of circuits and types of network elements.&lt;/span&gt;&lt;/div&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;img alt=&quot;Combination of circuit&quot; border=&quot;0&quot; data-original-height=&quot;500&quot; data-original-width=&quot;500&quot; height=&quot;400&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjS0cCeMAvgaQTRk00EWVou92uxutFIUDy6A6GZsFPwbbQ-e-SYfevz_N2dOYiriwR0oMx8hle-qdTHb4N32oXqjOJKCy7b88xkBQp4bU4pfiV3q7iXRHMYdWicWSk03onPFRTwH5q_mp1b/w400-h400/network+theory.jpeg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot; title=&quot;Network Theory&quot; width=&quot;400&quot; /&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Network Theory&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjS0cCeMAvgaQTRk00EWVou92uxutFIUDy6A6GZsFPwbbQ-e-SYfevz_N2dOYiriwR0oMx8hle-qdTHb4N32oXqjOJKCy7b88xkBQp4bU4pfiV3q7iXRHMYdWicWSk03onPFRTwH5q_mp1b/s500/network+theory.jpeg&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;/span&gt;&lt;/a&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: x-large;&quot;&gt;Basic term :In network theory, we often encounter the following terms −&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Circuit&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/09/basic-electrical-and-electronics.html&quot; target=&quot;_blank&quot;&gt;Electrical network&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;current&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Voltage&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;power&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Therefore, before proceeding, some basic knowledge about these terms must be collected. Let&#39;s start with the circuit.&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;Circuit&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;The circuit contains a closed path for providing electron flow from a voltage source or a current source. The components present in the circuit can be in series, in parallel, or any combination of series and parallel.&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;b&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/09/basic-electrical-and-electronics.html&quot; target=&quot;_blank&quot;&gt;Electrical network&lt;/a&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;Combination of&amp;nbsp; circuit is called as electrical network.
  
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&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;h2 style=&quot;font-family: &amp;quot;Times New Roman&amp;quot;;&quot;&gt;&lt;span style=&quot;color: #cc0000; font-size: large;&quot;&gt;Download&amp;nbsp; Syllabus, Notes and Book of Network Theory&amp;nbsp; ppt:&amp;nbsp;&lt;/span&gt;&lt;/h2&gt;&lt;/span&gt;&lt;/div&gt;&lt;h2 style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1JboXsRZ2WU5o5i6NRDKkTZow_Zg12rpF &quot; target=&quot;_blank&quot;&gt;Download Syllabus of Network Theory .&lt;/a&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2 style=&quot;text-align: left;&quot;&gt;&lt;span&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1rXLsI96vM8-roZAvkzPZHgWfQcHoqbHb&quot; target=&quot;_blank&quot;&gt;Unit-I Analysis of DC and AC Circuits&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2 style=&quot;text-align: left;&quot;&gt;&lt;span&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1ocqKvLdG_mp_Cp2EN30H3QKpryZOnRq4&quot; target=&quot;_blank&quot;&gt;Unit-II Transient Analysis&lt;/a&gt;&lt;/span&gt;&lt;/h2&gt;&lt;h2 style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1gOpylciom09_sLHSHc3-eBnRBDHCBGfE&quot;&gt;Unit-III Two Port Network&lt;/a&gt;&lt;/span&gt;&lt;/h2&gt;&lt;div&gt;&lt;h2&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1fgASvwN_R1IMpCVp0StM6ZrHmqPGuP6i&quot;&gt;Unit-IV Filter and Attenuator&lt;/a&gt;&lt;/span&gt;&lt;/h2&gt;&lt;/div&gt;&lt;div&gt;&lt;h2&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1VRjcUrNOlQGKZQuCEXQPWfw9yssiK1uV&quot;&gt;Unit-V Graph Theory&lt;/a&gt;&lt;/span&gt;&lt;/h2&gt;&lt;/div&gt;&lt;h2 style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=11SRsueznUgoswAFGqg0XOgPJbRcYqGj0&quot; target=&quot;_blank&quot;&gt;Previous Year Question Paper of TA-1 PDF&lt;/a&gt;&lt;/span&gt;&lt;/h2&gt;&lt;div&gt;&lt;h2&gt;&lt;span style=&quot;color: #cc0000; font-family: georgia; font-size: large;&quot;&gt;Download reference book of Network Theory pdf:&lt;/span&gt;&lt;/h2&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1Szr9D_X4bUVilGRncHfctKtikHxCbTEk &quot; target=&quot;_blank&quot;&gt;A)Schaums&amp;nbsp; of Electric Circuits7th Edition-1(Ref:engbookspdf.com)&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1wD93BoqhZG8iA5N_B3ygU11Gv4yObrFA &quot; style=&quot;font-family: georgia;&quot; target=&quot;_blank&quot;&gt;B)Schaum&#39;s Outline of Theory and Problems of Electric Circuits ( Ref:PDFDrive.com )&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;color: #ffa400; font-family: georgia; font-size: large;&quot;&gt;&lt;a href=&quot;https://www.youtube.com/watch?v=9zOwrWVlg_c&quot; target=&quot;_blank&quot;&gt;&lt;b&gt;Concept of Super mesh and super node.&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;
  
 &lt;iframe allow=&quot;accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture&quot; allowfullscreen=&quot;&quot; frameborder=&quot;0&quot; height=&quot;315&quot; src=&quot;https://www.youtube.com/embed/9zOwrWVlg_c&quot; width=&quot;560&quot;&gt;&lt;/iframe&gt;
  
  &lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;span style=&quot;color: #ffa400; font-size: large;&quot;&gt;&amp;nbsp; &amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Click here for-&lt;/span&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/08/network-theory-test.html&quot; style=&quot;font-family: georgia;&quot; target=&quot;_blank&quot;&gt;Network theory _Exercise-01&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;span&gt;Click here for-&lt;/span&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/08/network-theory-test_30.html&quot; target=&quot;_blank&quot;&gt;Network theory _Exercise-02&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Click here for &lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=19AvLFMU5G5wslwZX2ua1yHCmTntTZoVe&quot; target=&quot;_blank&quot;&gt;Solution of -&lt;/a&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=19AvLFMU5G5wslwZX2ua1yHCmTntTZoVe&quot; target=&quot;_blank&quot;&gt;Network theory _Exercise-02&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Click here for-&lt;/span&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/09/network-theory-test.html&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Network theory _Exercise-0&lt;/span&gt;3&lt;/a&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;Click here for-&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1hIjjGcTh0PJZzlsfgGsa-HiUqA8OzcED&quot; target=&quot;_blank&quot;&gt;Solution of -&lt;/a&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;a href=&quot;https://drive.google.com/uc?export=download&amp;amp;id=1hIjjGcTh0PJZzlsfgGsa-HiUqA8OzcED&quot; target=&quot;_blank&quot;&gt;Network theory _Exercise-03&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div&gt;&lt;br /&gt;&lt;/div&gt;&lt;div&gt;&lt;span&gt;
    &lt;/span&gt;&lt;/div&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/6384091739595948335'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/6384091739595948335'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/08/network-theory.html' title='Network Theory Basics'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjS0cCeMAvgaQTRk00EWVou92uxutFIUDy6A6GZsFPwbbQ-e-SYfevz_N2dOYiriwR0oMx8hle-qdTHb4N32oXqjOJKCy7b88xkBQp4bU4pfiV3q7iXRHMYdWicWSk03onPFRTwH5q_mp1b/s72-w400-h400-c/network+theory.jpeg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-4065319077035429154</id><published>2020-06-19T12:28:00.024-04:00</published><updated>2021-05-28T02:13:13.260-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Electrical Machines"/><title type='text'>What is an Electrical Drives </title><content type='html'>&lt;h1 style=&quot;background: white; line-height: 150%; margin-top: 0in; text-align: left;&quot;&gt;&lt;span color=&quot;windowtext&quot; style=&quot;letter-spacing: -0.85pt;&quot;&gt;&lt;font color=&quot;#3367d6&quot; face=&quot;times&quot; size=&quot;5&quot;&gt;Electrical Drives :Definition,
Block diagram, Classification , advantages and disadvantages.&lt;/font&gt;&lt;/span&gt;&lt;/h1&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;span style=&quot;mso-bidi-font-weight: bold;&quot;&gt;&lt;font face=&quot;times&quot;&gt;Whenever the terms &quot;motor&quot; or
&quot;generator&quot; are used, we tend to think that the speed of rotation of
these machines is completely controlled by the frequency of the applied voltage
and source current. However, the rotation speed of the motor can also be
accurately controlled by implementing the concept of driving.&lt;/font&gt;&lt;/span&gt;&lt;/p&gt;&lt;h2 style=&quot;line-height: 150%; margin: 0in; text-align: justify; vertical-align: baseline;&quot;&gt;&lt;span style=&quot;mso-bidi-font-weight: bold;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/05/test-ii.html&quot; target=&quot;_blank&quot;&gt;Test your Basics:Electrical Drives&lt;/a&gt;&lt;/font&gt;&lt;/span&gt;&lt;/h2&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;span style=&quot;mso-bidi-font-weight: bold;&quot;&gt;&lt;font face=&quot;times&quot;&gt;The main advantage of this concept is that
motion control can be easily optimized with the aid of a drive. Simply put, the
system that controls the movement of a motor is called an electric drive.&amp;nbsp;&lt;/font&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;A
typical drive system consists of an electric motor and a
complex control system that controls the rotation of the motor shaft. Today,
this control can be easily done with the help of software. As a result, control
becomes more and more precise, and this drive concept also provides ease of use.&lt;/font&gt;&lt;/p&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;/p&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgHRYSPPZDEFLYPr_QfXAiEJNTT7kGMe9P_twIJo-ZnYcl4eCnpbWHVARnZnaDT1ZsQ4sMYSZ9bU_fh51oH5mcifKN7WhFnOg49ka4LasuPexhkqW3drV_ls49coiBkHrbmEvLcS_Inn9FJ/s500/generator.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;334&quot; data-original-width=&quot;500&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgHRYSPPZDEFLYPr_QfXAiEJNTT7kGMe9P_twIJo-ZnYcl4eCnpbWHVARnZnaDT1ZsQ4sMYSZ9bU_fh51oH5mcifKN7WhFnOg49ka4LasuPexhkqW3drV_ls49coiBkHrbmEvLcS_Inn9FJ/s320/generator.jpg&quot; width=&quot;320&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;h2 style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;b&gt;&lt;font face=&quot;times&quot;&gt;Evolution of Drive :&lt;/font&gt;&lt;/b&gt;&lt;/h2&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l4 level1 lfo1; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Came into picture
with the invention of &lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;wheel in the proto
historic period of &lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;3500 BC.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l2 level1 lfo2; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Till 18&lt;sup&gt;th&lt;/sup&gt;
– 19&lt;sup&gt;th&lt;/sup&gt; century : Not much &lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;conscious effort in the control of &lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&amp;nbsp;&lt;/span&gt;motion&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l0 level1 lfo3; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;Conscious effort to control motion :&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp; &lt;/span&gt;advent of steam governors&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l1 level1 lfo4; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Advent of
electric motors in &lt;b&gt;19&lt;sup&gt;th&lt;/sup&gt; century&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;
&lt;/span&gt;led to the development of electric drive&lt;/b&gt;&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l5 level1 lfo5; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Conscious
automatic control of drive &lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;became more
wide spread.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;span style=&quot;mso-bidi-font-weight: bold;&quot;&gt;&lt;font face=&quot;times&quot;&gt;This drive system is widely used in many
industrial and home applications such as factories, transportation systems,
textile mills, fans, pumps, motors, robots, and so on. The drive is used as a
diesel or gasoline engine, gas or steam turbine, hydraulic prime mover motor
and electric motor.&lt;o:p&gt;&lt;/o:p&gt;&lt;/font&gt;&lt;/span&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;span style=&quot;mso-bidi-font-weight: bold;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;br /&gt;&lt;/font&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;span style=&quot;mso-bidi-font-weight: bold;&quot;&gt;&lt;font face=&quot;times&quot;&gt;Now entering the history of electric drives,
it was first designed by B.S. Iakobi in Russia in 1838, when he tested the DC
motor provided by the battery and propelled the boat. Even industrial
adaptation occurred many years after about 1870. Today, the application of
electric drives can be seen almost everywhere.&lt;o:p&gt;&lt;/o:p&gt;&lt;/font&gt;&lt;/span&gt;&lt;/p&gt;

&lt;h2 style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;b&gt;&lt;i style=&quot;mso-bidi-font-style: normal;&quot;&gt;Definition of&amp;nbsp;&lt;/i&gt;&lt;/b&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;i&gt;Electric Drive&lt;/i&gt;&lt;i style=&quot;mso-bidi-font-style: normal;&quot;&gt;&lt;span style=&quot;mso-bidi-font-weight: bold;&quot;&gt;:&lt;/span&gt;&lt;/i&gt;&lt;/b&gt;&lt;i&gt;&amp;nbsp;&lt;/i&gt;&lt;/font&gt;&lt;/h2&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;i&gt;Systems employed for
imparting motion and its &lt;/i&gt;control. An electrical drives employing electric
actuator or motor as the prime mover. A system used to control the movement of
a motor is called as an electrical drives. &lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;o:p&gt;&lt;font face=&quot;times&quot;&gt;&amp;nbsp;&lt;/font&gt;&lt;/o:p&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;In other words, a
driver using an electric motor is called an electric driver. Electric drives
use any prime mover, such as hydraulic motors or electric motors as the main
energy source. The prime mover provides mechanical energy to the drive for
motion control.&lt;span style=&quot;mso-fareast-font-family: +mj-ea; mso-font-kerning: 12.0pt;&quot;&gt; &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/font&gt;&lt;/p&gt;

&lt;h2 style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;font face=&quot;times&quot;&gt;Applications of electrical drives:&lt;/font&gt;&lt;/b&gt;&lt;/h2&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt; It is widely used in industrial
and domestic applications such as &lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l8 level1 lfo6; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;Transportation
systems&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l8 level1 lfo6; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;Paper
mills&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l8 level1 lfo6; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Cement Mills&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l8 level1 lfo6; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Textile mills&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l8 level1 lfo6; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Sugar Mills&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l8 level1 lfo6; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Steel Mills&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l8 level1 lfo6; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Electric Traction&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l8 level1 lfo6; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Petrochemical Industries&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l8 level1 lfo6; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;Electrical Vehicles&lt;/font&gt;&lt;/p&gt;

&lt;h2 style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;b&gt;Block diagram of the electric drive:&lt;/b&gt;&amp;nbsp;&lt;/font&gt;&lt;/h2&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;The figure below
shows the block diagram of the electric drive. &lt;b&gt;The load in the figure
represents various types of equipment, including fans, pumps, washing machines
and other motors. &lt;/b&gt;Determine the electrical load requirements based on speed
and torque. Choose a motor suitable for the load capacity as the load driver.&lt;b&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/b&gt;&lt;/font&gt;&lt;/p&gt;&lt;h2 style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEicPtB_sxZS_KIRo5gYzH3BjKPUmicUGCDKVryEX7BimO2LaUKNa7_EftFXxfTu4da49D453_DBQCScXTYnS5wpYYQQb6RVmc2DVB0XQBJchGgxXt-jIaRANWn1bEmIofgiU743ouG5QwlD/s955/electrical+drives.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;Block diagram of the electric drive&quot; border=&quot;0&quot; data-original-height=&quot;485&quot; data-original-width=&quot;955&quot; height=&quot;203&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEicPtB_sxZS_KIRo5gYzH3BjKPUmicUGCDKVryEX7BimO2LaUKNa7_EftFXxfTu4da49D453_DBQCScXTYnS5wpYYQQb6RVmc2DVB0XQBJchGgxXt-jIaRANWn1bEmIofgiU743ouG5QwlD/w400-h203/electrical+drives.jpg&quot; title=&quot;Different component of Electrical drive&quot; width=&quot;400&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Block Diagram&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;font face=&quot;times&quot;&gt;Various components of electrical drives:&lt;/font&gt;&lt;/b&gt;&lt;/h2&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;The main components
of the electric drive are the power modulator, motor, control unit and sensing
unit. Their components will be described in detail below.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;b&gt;&lt;i&gt;&lt;span lang=&quot;&quot; style=&quot;mso-ansi-language: EN-GB;&quot;&gt;Source: &lt;/span&gt;&lt;/i&gt;&lt;/b&gt;&lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;For electrical drives sources are AC and DC. AC
sources are &lt;span lang=&quot;&quot; style=&quot;mso-ansi-language: EN-GB;&quot;&gt;single phase or
three phase AC supplies&lt;/span&gt;&lt;/font&gt;&lt;/p&gt;

&lt;h3 style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;i style=&quot;mso-bidi-font-style: normal;&quot;&gt;Power modulator:&lt;/i&gt;&lt;/b&gt;&lt;span style=&quot;mso-ansi-language: EN-GB;&quot;&gt; &lt;span lang=&quot;&quot;&gt;Power modulator performs the
following functions&lt;/span&gt;&lt;/span&gt;&lt;/font&gt;&lt;/h3&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l3 level1 lfo9; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;&quot; style=&quot;mso-ansi-language: EN-GB;&quot;&gt;Modulates &lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;power flow from the source to the motor.&lt;/span&gt;&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l3 level1 lfo9; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;&quot; style=&quot;mso-ansi-language: EN-GB;&quot;&gt;During transient operations, such as
starting, braking and speed reversal, it restricts source and motor current
within permissible values. Excessive current drawn from source may overload it.&lt;/span&gt;&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l3 level1 lfo9; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;&lt;span lang=&quot;&quot; style=&quot;mso-ansi-language: EN-GB;&quot;&gt;It converts electrical energy of the
source in the form suitable to the motor. &lt;/span&gt;For example, if the source is
direct current and an induction motor is used, the power modulator converts the
direct current into alternating current&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l3 level1 lfo9; tab-stops: list .5in; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-fareast-font-family: Arial;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;•&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;It
also selects the operating mode of the motor,&lt;span lang=&quot;&quot; style=&quot;mso-ansi-language: EN-GB;&quot;&gt; i;e motoring or braking.&lt;/span&gt;&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;The power modulator
can adjust the output power of the power supply. It controls the power from the
power source to the motor so that the motor transfers the speed-torque
characteristics required by the load.&amp;nbsp;&lt;/font&gt;&lt;/p&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;br /&gt;&lt;/font&gt;&lt;/p&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;During transient operations such as
starting, braking and speed, excessive current drawn from the power supply can
be reversed. Excessive current drawn from the power supply may overload it or
cause a voltage drop. Therefore, the power modulator limits the source current
and the motor current.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;i style=&quot;mso-bidi-font-style: normal;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;br /&gt;&lt;/font&gt;&lt;/i&gt;&lt;/b&gt;&lt;/p&gt;&lt;h3 style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;i style=&quot;mso-bidi-font-style: normal;&quot;&gt;Control unit:&lt;/i&gt;&lt;/b&gt;&amp;nbsp;&lt;/font&gt;&lt;/h3&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;The control
unit controls the power modulator, which operates at a lower voltage and power
level. The control unit also operates the power modulator as required. It also
generates commands to protect the power modulator and motor. Input the command
signal, from the input to the control unit, adjust the working point of the
driver.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;i style=&quot;mso-bidi-font-style: normal;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;br /&gt;&lt;/font&gt;&lt;/i&gt;&lt;/b&gt;&lt;/p&gt;&lt;h3 style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;i style=&quot;mso-bidi-font-style: normal;&quot;&gt;&lt;font face=&quot;times&quot;&gt;Sensor:&lt;/font&gt;&lt;/i&gt;&lt;/b&gt;&lt;/h3&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt; It senses certain
drive parameters, such as motor current and speed. It is mainly used for
protection or closed-loop operation. &lt;span lang=&quot;&quot; style=&quot;mso-ansi-language: EN-GB;&quot;&gt;From Motor &lt;/span&gt;it senses &lt;span lang=&quot;&quot; style=&quot;mso-ansi-language: EN-GB;&quot;&gt;Speed ,Torque, Position, Current and Voltage from lines or from electric
motor terminals. From Load &lt;span style=&quot;mso-spacerun: yes;&quot;&gt;&amp;nbsp;&lt;/span&gt;it senses Torque
and Temperature.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/font&gt;&lt;/p&gt;

&lt;h2 style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;font face=&quot;times&quot;&gt;Advantages of electric drives:&amp;nbsp;&lt;/font&gt;&lt;/b&gt;&lt;/h2&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;The following are the advantages of
electric drives.&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/b&gt;&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l7 level1 lfo7; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;Electric drives have very large torque, speed
and power ranges.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l7 level1 lfo7; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;Their work is not affected by environmental
conditions.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l7 level1 lfo7; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;The electric drive has no pollution.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l7 level1 lfo7; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;The electric drive runs on all quadrants of the
speed torque plane.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l7 level1 lfo7; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;The drive can be started easily without
refueling.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l7 level1 lfo7; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;The efficiency of the drive is high because of
low losses.&lt;/font&gt;&lt;/p&gt;

&lt;h2 style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;font face=&quot;times&quot;&gt;Disadvantages of electric drive:&lt;/font&gt;&lt;/b&gt;&lt;/h2&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l6 level1 lfo8; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;The power failure completely disabled the entire
system.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l6 level1 lfo8; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;The application of the driver is restricted
because it cannot be used in places where there is no power supply.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l6 level1 lfo8; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;Will cause noise pollution.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l6 level1 lfo8; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;The installation cost of the system is high.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l6 level1 lfo8; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;Its dynamic response is poor.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l6 level1 lfo8; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;The output power obtained from the driver is
low.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in 0in 0in 0.5in; mso-list: l6 level1 lfo8; text-align: justify; text-indent: -0.25in; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;!--[if !supportLists]--&gt;&lt;span style=&quot;mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;&quot;&gt;&lt;span style=&quot;mso-list: Ignore;&quot;&gt;·&lt;span style=&quot;font-stretch: normal; font-style: normal; font-variant: normal; font-weight: normal; line-height: normal;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;
&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;!--[endif]--&gt;During conductor failure or short circuit, the
system may be damaged, so some problems will occur.&lt;/font&gt;&lt;/p&gt;

&lt;h2 style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;b style=&quot;mso-bidi-font-weight: normal;&quot;&gt;&lt;span lang=&quot;&quot; style=&quot;mso-ansi-language: EN-GB;&quot;&gt;&lt;font face=&quot;times&quot;&gt;Selection Criteria of
Electrical Drives:&lt;/font&gt;&lt;/span&gt;&lt;/b&gt;&lt;/h2&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;The choice of electric drive depends on many
factors. Some important factors are.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;1. Requirements for
steady-state operating conditions: Properties of &lt;a href=&quot;https://www.lktechnical.com/2020/06/characteristics-of-dc-motor.html&quot; target=&quot;_blank&quot;&gt;speed torque characteristics&lt;/a&gt;,
speed regulation, speed range, efficiency, duty cycle, working quadrant, speed
fluctuation (if any), rating, etc.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;2. Transient
operation requirements: Values ​​for acceleration and deceleration, starting,
braking and reversible performance.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;3. Requirements
related to source: Power supply type and its capacity, voltage size, voltage
fluctuation, power factor, harmonics and their impact on other loads, the
ability to accept regenerative power&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;4. Capital and
operating costs, maintenance requires life.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;5. Space and weight
restrictions (if any).&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;6. Environment and
location.&lt;/font&gt;&lt;/p&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;7. Reliability.&lt;/font&gt;&lt;/p&gt;&lt;h2 style=&quot;line-height: 150%; margin: 0in; text-align: justify; vertical-align: baseline;&quot;&gt;&lt;i style=&quot;background-color: white; font-family: times; font-size: xx-large; text-align: left;&quot;&gt;&lt;b&gt;Types of Electrical Drives:&lt;/b&gt;&lt;/i&gt;&lt;/h2&gt;

&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;A variable speed
drive for controlling a &lt;a href=&quot;https://www.lktechnical.com/search/label/Electrical%20Machines?max-results=10&quot; target=&quot;_blank&quot;&gt;DC motor is called a DC drive, and a variable speed drive for controlling an AC motor&lt;/a&gt; is called an AC drive.&amp;nbsp;&lt;/font&gt;&lt;/p&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;br /&gt;&lt;/font&gt;&lt;/p&gt;&lt;p style=&quot;line-height: 150%; margin: 0in; text-align: justify; text-justify: inter-ideograph; vertical-align: baseline;&quot;&gt;&lt;font face=&quot;times&quot;&gt;AC drives are used to
drive AC motors, especially three-phase induction motors, because in most
industries they have an advantage over other motors. In industrial terms, AC
drives are also called variable frequency drives (VFD), variable speed drives
(VSD).&lt;span style=&quot;background-color: white; text-align: left;&quot;&gt;Based on the
application and demands, drives are classified into various categories shown in
below figure:&lt;/span&gt;&lt;/font&gt;&lt;/p&gt;&lt;div&gt;&lt;span color=&quot;windowtext&quot; style=&quot;font-weight: normal; line-height: 150%;&quot;&gt;&lt;font face=&quot;times&quot;&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5FWqPkWNbfQFruwOUubJ9g4iOCMwXM-OODZ28doz-RMgjpLDEHoQKu4GC481VXVizhkHy071jjPMe2ZG_6AlzCOWIDNGtBudzGdhamgWXqyOX5enFzsUqJjCc6LxOcool9Ux786fCF2Xt/s1083/Types+of+Electrical+Drives.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;Classification of Electrical Drive&quot; border=&quot;0&quot; data-original-height=&quot;432&quot; data-original-width=&quot;1083&quot; height=&quot;256&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh5FWqPkWNbfQFruwOUubJ9g4iOCMwXM-OODZ28doz-RMgjpLDEHoQKu4GC481VXVizhkHy071jjPMe2ZG_6AlzCOWIDNGtBudzGdhamgWXqyOX5enFzsUqJjCc6LxOcool9Ux786fCF2Xt/w640-h256/Types+of+Electrical+Drives.jpg&quot; title=&quot;Classification of Electrical Drive&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Types of electrical drives.&lt;br /&gt;&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;&lt;h3 style=&quot;line-height: 150%; margin: 0in; text-align: justify; vertical-align: baseline;&quot;&gt;&lt;font size=&quot;5&quot;&gt;&lt;o:p&gt;&lt;font face=&quot;times&quot;&gt;&amp;nbsp;&lt;/font&gt;&lt;/o:p&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/05/test-ii.html&quot; style=&quot;font-family: times;&quot; target=&quot;_blank&quot;&gt;Test your Basics:Electrical Drives&lt;/a&gt;&lt;/font&gt;&lt;/h3&gt;&lt;br /&gt;</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/4065319077035429154'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/4065319077035429154'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/06/what-is-electrical-drives.html' title='What is an Electrical Drives '/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgHRYSPPZDEFLYPr_QfXAiEJNTT7kGMe9P_twIJo-ZnYcl4eCnpbWHVARnZnaDT1ZsQ4sMYSZ9bU_fh51oH5mcifKN7WhFnOg49ka4LasuPexhkqW3drV_ls49coiBkHrbmEvLcS_Inn9FJ/s72-c/generator.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-5739097851858585543</id><published>2020-06-01T13:11:00.032-04:00</published><updated>2021-05-28T02:20:46.756-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Electrical Machines"/><title type='text'>What are the Characteristics of DC motors</title><content type='html'>&lt;div dir=&quot;ltr&quot; trbidi=&quot;on&quot;&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; line-height: 1.17; margin: 0px 0px 24px; padding: 0px; text-align: left; vertical-align: baseline;&quot;&gt;&lt;span&gt;&lt;font face=&quot;georgia&quot; size=&quot;6&quot; style=&quot;font-weight: normal;&quot;&gt;Characteristics of DC motors-&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;Characteristics of DC Motor means the relation(or graph) between different parameter&amp;nbsp; like Armature Torque, Armature Current &amp;amp; Speed of the motor.&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;There are three characteristic of DC motors&amp;nbsp;which are: &lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;/div&gt;
&lt;ul style=&quot;text-align: left;&quot;&gt;
&lt;li style=&quot;text-align: justify;&quot;&gt;&lt;span&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;font-size: medium; font-style: inherit; font-weight: inherit;&quot;&gt;Torque speed&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;characteristics&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;Torque current&amp;nbsp; characteristics and&amp;nbsp;&lt;/font&gt;&lt;/span&gt;&lt;/li&gt;
&lt;li style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;Current speed characteristics.&lt;/font&gt;&lt;/span&gt;&lt;/li&gt;
&lt;/ul&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;&lt;/div&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: medium;&quot;&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgWEqzrAm_flx3_JvXkb0h7UZvNw-LjlbCl4bH5gTHAzsJnRPb7V6J2SAiML9MM0q1Ks9SHy86Qe2vMkddny2bQD_oVCUfBTlOSI8fyAtwHbPR_N0JM4_1s8-Xl3cAedth9-kaD12HWxG8S/s196/images.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;Characteristics of DC motors&quot; border=&quot;0&quot; data-original-height=&quot;196&quot; data-original-width=&quot;196&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgWEqzrAm_flx3_JvXkb0h7UZvNw-LjlbCl4bH5gTHAzsJnRPb7V6J2SAiML9MM0q1Ks9SHy86Qe2vMkddny2bQD_oVCUfBTlOSI8fyAtwHbPR_N0JM4_1s8-Xl3cAedth9-kaD12HWxG8S/s16000/images.jpg&quot; title=&quot;What are the Characteristics of DC motors&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;DC Motor&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;&lt;/span&gt;&lt;/div&gt;&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;These are explained step by step &amp;nbsp;for each&amp;nbsp;type of the motor (DC Motor). These graph&amp;nbsp; of DC motor &amp;nbsp;are determined by keeping two things in mind first &amp;nbsp;back emf equation &amp;nbsp;and second torque equations. For a DC motor, magnitude of the back emf of DC motor is same as &amp;nbsp;emf equation of a &lt;a href=&quot;https://www.lktechnical.com/2020/02/dc-machines-unit-i.html&quot; target=&quot;_blank&quot;&gt;dc generator&lt;/a&gt;.&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;The back &lt;a href=&quot;https://www.lktechnical.com/2020/02/dc-machines-unit-i.html&quot; target=&quot;_blank&quot;&gt;emf equation of DC motor &lt;/a&gt;are given as: Eb=(P&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;ɸNZ)/(60A)-----(i)&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;and armature torque equation of DC Motor is given as: Ta= 0.159(PZ/A)ɸIa-----(ii)&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt; where P= number of poles,&amp;nbsp;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&amp;nbsp;Z= Total number &amp;nbsp;of conductor and&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt; A= Number of parallel path, &lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;Hence once a motor get manufactured then P, Z&amp;nbsp;and A&amp;nbsp;remains constant and Therefore above equations (i) and (ii) can be written as Ta&amp;nbsp;∝ ɸ.Ia&amp;nbsp;and&amp;nbsp;N ∝ Eb/ɸ........(iii)&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;&lt;span style=&quot;color: #0f9d58;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;font-size: large; font-style: inherit; font-weight: 700;&quot;&gt;Characteristics of &lt;/span&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/05/dc-series-motor.html&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: 700;&quot; target=&quot;_blank&quot;&gt;DC series motors&lt;/a&gt;-&amp;nbsp;&lt;/font&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: large; font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit;&quot;&gt;In a DC series motor the series field winding is always connected with the armature winding and DC supply is applied across it. The applied voltage or terminal voltage (supply voltage) in DC series motor is given by&amp;nbsp;: Vt=Eb+IaRa+IseRse+Brush drop&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;Vt=Eb+Ia(Ra+Rse)+Brush drop,&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;Eb= Vt-Ia(Ra+Rse)-Brush drop...................(iv)&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; vertical-align: baseline;&quot;&gt;
&lt;span&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;The load current is given by I&lt;/span&gt;&lt;span style=&quot;font-size: xx-small;&quot;&gt;L&lt;/span&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;=Ise=Ia and the back emf is given by equation (i).&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;h3 style=&quot;border: 0px; box-sizing: border-box; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;u&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;(a)Armature Current Vs Speed Characteristic (Ia &lt;em style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;Vs&lt;/em&gt; N)&lt;/span&gt;: &lt;/u&gt;In &lt;a href=&quot;https://www.lktechnical.com/2020/05/dc-series-motor.html&quot;&gt;DC series motor&lt;/a&gt; the flux, which is produced by magnetic field is proportional to load current . As per the  above equation(i) the speed of the motor is proportional to back emf , but back emf of DC Series motor can be given in equation (iv), Eb= Vt-Ia(Ra+Rse)-Brush drop. &lt;/font&gt;&lt;/span&gt;&lt;/h3&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;In a DC series motor the voltage drop across brush terminals is  very small. The  resistance of the motor is also negligible, hence a change in the back emf will remains constant if we maintain terminal voltage constant. It means  rotational motion i,e; &lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;speed of DC series motor is inversely proportional&lt;/span&gt; to load current as stated in above equation(iii) (N ∝ Eb/ɸ).&amp;nbsp;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;As ɸ ∝ Ise=Ia= I&lt;/span&gt;&lt;span style=&quot;font-size: x-small;&quot;&gt;L&lt;/span&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;, Hence &amp;nbsp;N ∝ 1/ɸ ∝ 1/Ia&lt;/span&gt;&lt;/font&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span&gt;&lt;span style=&quot;background-color: white; color: #333333; font-size: 18px;&quot;&gt;There will be dangerously very high speed at no load (&lt;/span&gt;&lt;span style=&quot;background-color: white; color: #333333; font-size: 18px;&quot;&gt;no armature current) condition of the motor and current in the field&lt;/span&gt;&lt;span style=&quot;background-color: white; color: #333333; font-size: 18px;&quot;&gt;&amp;nbsp;winding is low hence flux is low.&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/05/dc-series-motor.html&quot; style=&quot;font-weight: inherit;&quot;&gt;&amp;nbsp;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;Hence DC series motor should never operates without mechanical load&lt;/span&gt;&lt;/a&gt;&lt;span style=&quot;font-weight: inherit;&quot;&gt;.&lt;/span&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt; &lt;/span&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;The Armature Current and Speed Characteristic (I&lt;/span&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;a &lt;em style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;Vs&lt;/em&gt; N) is shown in figure(a).&lt;/span&gt;&lt;/span&gt;&lt;/font&gt;&lt;/div&gt;
&lt;h3 style=&quot;border: 0px; box-sizing: border-box; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: left; vertical-align: baseline;&quot;&gt;
&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;u&gt;(b)Armature Current Vs Torque Characteristic(Ia Vs Ta):&lt;/u&gt;&lt;/span&gt;&lt;/span&gt;&lt;span&gt;From above  equation(ii), we know that torque is directly proportional to the product of armature current and magnetic flux, Ta&amp;nbsp;∝ ɸ.Ia. &lt;/span&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;In &lt;a href=&quot;https://www.lktechnical.com/2020/05/dc-series-motor.html&quot; target=&quot;_blank&quot;&gt;DC series motor&lt;/a&gt; the flux is directly proportional to current carried by field winding (hence load current), &lt;/span&gt;&lt;span style=&quot;font-style: inherit; font-weight: inherit; text-align: justify;&quot;&gt;ɸ ∝ Ise=If (Field current)&lt;/span&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;.&lt;/span&gt;&lt;/span&gt;&lt;/font&gt;&lt;/h3&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;background-color: white; text-align: left; white-space: pre-wrap;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;If we increase the field current,&amp;nbsp;flux will also&amp;nbsp;increase&amp;nbsp;up to a certain point, known as&amp;nbsp;a magnetic saturation point&amp;nbsp;of field core.&amp;nbsp;The magnetic saturation is a capacity of a field core to hold maximum magnetic flux. Once core get saturated, after that if you increase field current then flux will remains constant. It means there will be no change in flux after saturation point.&lt;/font&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;span&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;font-style: inherit; font-weight: inherit;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;Therefore, &lt;/span&gt;&lt;span style=&quot;font-weight: inherit;&quot;&gt;before magnetic saturation of the field core, &amp;nbsp;ɸ is directly proportional to armature current,&lt;/span&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt; &lt;/span&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;Hence torque is proportional to square of armature current,&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-style: inherit; font-weight: inherit;&quot;&gt;Ta&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-style: inherit; font-weight: inherit;&quot;&gt;∝&lt;/span&gt;&lt;span style=&quot;font-style: inherit; font-weight: inherit;&quot;&gt;&amp;nbsp;Ia*Ia=&lt;/span&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt; (&lt;/span&gt;&lt;span style=&quot;font-style: inherit; font-weight: inherit;&quot;&gt;Ta&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-style: inherit; font-weight: inherit;&quot;&gt;∝&lt;/span&gt;&lt;span style=&quot;font-style: inherit; font-weight: inherit;&quot;&gt;&amp;nbsp;Ia2&lt;/span&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;). Hence before saturation point characteristic is a parabola.&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;After magnetic saturation of the field core, magnetic flux is independent of armature current, Ia. Hence, the torque directly proportional &amp;nbsp;to Ia , Ta ∝ Ia. Therefore, armature current- torque &amp;nbsp;curve becomes a straight line after magnetic saturation of the field core. &lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;font-weight: inherit;&quot;&gt;Before magnetic saturation torque increases as the square of armature current, therefore DC Series motors are used where high starting torque is required. &lt;/span&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;The Armature Current and Torque (Ia &lt;em style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;Vs&lt;/em&gt; Ta) characteristics is shown in figure(b).&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;h3 style=&quot;border: 0px; box-sizing: border-box; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;span&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;&lt;u&gt;(c)Torque Vs Speed Characteristic (Ta &lt;em style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;Vs&lt;/em&gt; N):&lt;/u&gt;&lt;/span&gt;Torque is proportional to square of the armature current, Ta α Ia2. The speed of DC series motor is N ∝ Eb/ɸ. Hence if the torque on the DC shunt motor increased the armature current also increases, thus flux increases and speed will be dropped as  N&amp;nbsp;&lt;/span&gt;∝&lt;span style=&quot;font-size: medium;&quot;&gt;1/square root Ta .&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/h3&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: justify; vertical-align: baseline;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;font-weight: inherit;&quot;&gt; As the load goes on increasing speed of DC series motor will drop rapidly. This characteristic is also known &amp;nbsp;as&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;mechanical characteristic of DC motor.&lt;/span&gt;&lt;span style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: 700; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt; The Torque &amp;nbsp;and Speed Characteristic (Ta &lt;em style=&quot;border: 0px; box-sizing: border-box; font-stretch: inherit; font-variant: inherit; font-weight: inherit; line-height: inherit; margin: 0px; padding: 0px; vertical-align: baseline;&quot;&gt;Vs&lt;/em&gt; N) is shown in figure(c).&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;/div&gt;
&lt;h2 style=&quot;border: 0px; box-sizing: border-box; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: left; vertical-align: baseline;&quot;&gt;
&lt;b style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; text-align: justify;&quot;&gt;&lt;span&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjU34j2gYD5c4pXY_Hnbzn-vwTKU8sLKOhg7OIhZN2HzTYwIw9LxP06ICfVQiPfX57lKp2RdvG-lbOfapZ_zAC6i4TKrmcJXuVBQXhgGRC1m1_1UaPnoesNP01g-fSb6S0bYEQALc-mBLpa/&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img alt=&quot;Characteristics of dc motor&quot; border=&quot;0&quot; data-original-height=&quot;346&quot; data-original-width=&quot;847&quot; height=&quot;261&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjU34j2gYD5c4pXY_Hnbzn-vwTKU8sLKOhg7OIhZN2HzTYwIw9LxP06ICfVQiPfX57lKp2RdvG-lbOfapZ_zAC6i4TKrmcJXuVBQXhgGRC1m1_1UaPnoesNP01g-fSb6S0bYEQALc-mBLpa/w640-h261/charecteristics+of+DC+series+motor.jpg&quot; title=&quot;Characteristics of DC series motor&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Characteristics of DC Series motor.&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
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&lt;h2 style=&quot;border: 0px; box-sizing: border-box; cursor: text; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; text-align: left; vertical-align: baseline;&quot;&gt;
&lt;b style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; text-align: justify;&quot;&gt;&lt;span&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;font-size: 12pt; line-height: 115%;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;span style=&quot;color: #0f9d58; font-size: medium;&quot;&gt;Characteristics of DC shunt motor&lt;/span&gt;&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/b&gt;&lt;/h2&gt;
&lt;div style=&quot;border: 0px; box-sizing: border-box; counter-reset: list-1 0 list-2 0 list-3 0 list-4 0 list-5 0 list-6 0 list-7 0 list-8 0 list-9 0; cursor: text; font-size: 14px; font-stretch: inherit; font-style: inherit; font-variant: inherit; font-weight: inherit; line-height: 1.42; margin: 0px 0px 12px; padding: 0px; vertical-align: baseline;&quot;&gt;
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&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; margin-left: 0.25in; text-align: justify;&quot;&gt;
&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;In DC Shunt &amp;nbsp;motor the shunt field winding and&amp;nbsp; the armature is connected in parallel and DC supply voltage is applied across it. The applied voltage or terminal voltage,Vt in DC shunt motor is given by&amp;nbsp; : Vt=Eb+IaRa+Brush drop&lt;o:p&gt;&lt;/o:p&gt;&lt;/font&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; margin-left: 0.25in; text-align: justify;&quot;&gt;
&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; Eb= Vt-IaRa-Brush drop&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;o:p&gt;&lt;/o:p&gt;&lt;/font&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; margin-left: 0.25in; text-align: justify;&quot;&gt;
&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; Vt=I&lt;sub&gt;sh&lt;/sub&gt;R&lt;sub&gt;sh&lt;/sub&gt; &amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;I&lt;sub&gt;sh&lt;/sub&gt;= Vt/ R&lt;sub&gt;sh &lt;/sub&gt;................. ...............(v)&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;o:p&gt;&lt;/o:p&gt;&lt;/font&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; margin-left: 0.25in; text-align: justify;&quot;&gt;
&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;The line current is given by I&lt;sub&gt;L&lt;/sub&gt;=I&lt;sub&gt;sh&lt;/sub&gt;+I&lt;sub&gt;a &lt;/sub&gt;&amp;nbsp;&amp;nbsp;and the &amp;nbsp;back emf, Eb is given by equation (i).&lt;o:p&gt;&lt;/o:p&gt;&lt;/font&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; margin-left: 0.25in; text-align: justify;&quot;&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;br /&gt;&lt;/font&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;b&gt;&lt;u&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;(a)Armature Current Vs Speed Characteristic (Ia &lt;i&gt;Vs&lt;/i&gt; N)&lt;/span&gt;&lt;/u&gt;&lt;/b&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;: As we know that flux &lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt;ɸ&lt;/span&gt;, is directly proportional to field current. In DC shunt motor field current ,If=Ish= Vt/ R&lt;sub&gt;sh &lt;/sub&gt;,hence in DC shunt motor &amp;nbsp;if supply voltage and shunt field resistance is constant then the flux is constant as current Ish, carried by field winding is constant. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;Therefore &lt;b&gt;DC shunt motor is also known as constant flux motor&lt;/b&gt;. Hence equation (iii) speed is proportional to back emf, &lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt;N &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt;∝&lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt; E&lt;sub&gt;b&lt;/sub&gt;/ɸ &lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt;∝&lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt; (&lt;/span&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt; Vt-IaRa-Brush drop&lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt;)/ɸ.&lt;/span&gt; The shunt field resistance and voltage drop across brush is very less, hence change in back emf Eb will remains constant if we maintain terminal voltage Vt&amp;nbsp; constant. This indicate that the speed of DC shunt motor is almost constant with respect to armature or load current. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;background: white; font-weight: inherit; line-height: 115%;&quot;&gt;Hence&amp;nbsp;&lt;b&gt;&lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt;DC shunt motor can be assumed as a constant speed motor&lt;/span&gt;&lt;/b&gt;. &lt;/span&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;span style=&quot;font-weight: inherit;&quot;&gt;The characteristic is slightly dropping due to presence of voltage drop in back emf by IaRa drop which is very small.&lt;/span&gt;&lt;b style=&quot;font-weight: inherit;&quot;&gt; &lt;/b&gt;The Armature Current and Speed Characteristic (Ia &lt;i&gt;Vs&lt;/i&gt; N) is shown in figure(d).&lt;b&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/b&gt;&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font size=&quot;4&quot;&gt;&lt;span style=&quot;font-family: georgia; line-height: 115%;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;b&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;u&gt;(b)Armature Current Vs Torque Characteristic&lt;/u&gt;(I&lt;sub&gt;&lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt;a &lt;/span&gt;&lt;/sub&gt;Vs T&lt;sub&gt;&lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt;a&lt;/span&gt;&lt;/sub&gt;):&lt;/span&gt;&lt;/b&gt;&lt;b&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt; &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;In DC shunt motor the flux is constant as current carried by field winding is constant&lt;b&gt;. &lt;/b&gt;From equation (iii), we know that the torque is proportional to product of field flux and armature current,&lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt; T&lt;sub&gt;a&lt;/sub&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt;∝&lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt; ɸ.I&lt;sub&gt;a&lt;/sub&gt;&lt;/span&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;&amp;nbsp;.But as we have stated above that the flux of DC shunt motor is assumed to be constant. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;font-weight: inherit; line-height: 115%;&quot;&gt;Hence the torque is proportional to armature current,&lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt; T&lt;sub&gt;a&lt;/sub&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;border: 1pt none; font-weight: inherit; line-height: 115%; padding: 0in;&quot;&gt;∝&lt;/span&gt;&lt;span style=&quot;border: 1pt none; font-weight: inherit; line-height: 115%; padding: 0in;&quot;&gt; I&lt;sub&gt;a&lt;/sub&gt;&lt;/span&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;span style=&quot;font-weight: inherit;&quot;&gt;&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-weight: inherit;&quot;&gt;, and therefore &lt;/span&gt;&lt;span style=&quot;font-weight: inherit;&quot;&gt;current and speed characteristic is linear passing through origin&lt;/span&gt;&lt;b style=&quot;font-weight: inherit;&quot;&gt;. &lt;/b&gt;The Armature Current and Torque (Ia &lt;i&gt;Vs&lt;/i&gt; Ta) characteristics is shown in figure(e).&lt;b&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/b&gt;&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;h3 style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;b&gt;&lt;u&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;(c)Torque Vs Speed Characteristic (Ta &lt;i&gt;Vs&lt;/i&gt; N)&lt;/span&gt;&lt;/u&gt;&lt;/b&gt;&lt;b&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;: &lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;In DC shunt motor the flux is assumed to be constant hence to armature current,&lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt; T&lt;sub&gt;a&lt;/sub&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt;∝&lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt; I&lt;sub&gt;a&lt;/sub&gt;&lt;/span&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;&amp;nbsp;. &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;The speed of DC shunt motor is &lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt;N &lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt;∝&lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt; E&lt;sub&gt;b&lt;/sub&gt;/ɸ&lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt;∝&lt;/span&gt;&lt;span style=&quot;border: 1pt none; line-height: 115%; padding: 0in;&quot;&gt;(&lt;/span&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt; Vt-IaRa-Brush drop&lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt;)/ɸ .&lt;/span&gt; Hence as the torque on the DC shunt motor increases the armature current increases and speed will be dropped by some value. But the characteristic is slightly dropping.&lt;/span&gt;&lt;span style=&quot;background: white; line-height: 115%;&quot;&gt; &lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;
&lt;span style=&quot;font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;span style=&quot;background: white; line-height: 115%;&quot;&gt;This characteristic is also known &amp;nbsp;as&amp;nbsp;&lt;span style=&quot;border: 1pt none; padding: 0in;&quot;&gt;mechanical characteristic of DC motor.&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt; The Torque &amp;nbsp;and Speed Characteristic (Ta &lt;i&gt;Vs&lt;/i&gt; N) is shown in figure(f).&lt;b&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/b&gt;&lt;/span&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;font-style: inherit; font-variant-caps: inherit; font-variant-ligatures: inherit; font-weight: inherit; text-align: justify;&quot;&gt;
&lt;font size=&quot;4&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: medium;&quot;&gt;&lt;/span&gt;&lt;/font&gt;&lt;/div&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjls1PkD1rR8ziSy-e5nU66lvHcXPbj_IwyY1eWbf_bl7zMnguNzAvSMYFkBk1T1I83pv7nEgjNBAZ4z4TUdpIk0Ug-mVR96SxR_T_LRXQbMkbyMjZoA_E5NvLTfDJNHt6rccz2itBoFNvu/&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;img alt=&quot;Characteristics of  dc motor&quot; border=&quot;0&quot; data-original-height=&quot;346&quot; data-original-width=&quot;847&quot; height=&quot;262&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjls1PkD1rR8ziSy-e5nU66lvHcXPbj_IwyY1eWbf_bl7zMnguNzAvSMYFkBk1T1I83pv7nEgjNBAZ4z4TUdpIk0Ug-mVR96SxR_T_LRXQbMkbyMjZoA_E5NvLTfDJNHt6rccz2itBoFNvu/w640-h262/charecteristics+of+DC+shunt+motor.jpg&quot; title=&quot;Characteristics of DC Shunt Motor&quot; width=&quot;640&quot; /&gt;&lt;/font&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;span&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; Characteristics of DC Shunt Motor&lt;/font&gt;&lt;/span&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;b&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;span style=&quot;color: #0f9d58; font-size: medium;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;br /&gt;&lt;/font&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: georgia;&quot;&gt;&lt;b&gt;&lt;span style=&quot;line-height: 115%;&quot;&gt;&lt;span style=&quot;color: #0f9d58; font-size: medium;&quot;&gt;&lt;font size=&quot;4&quot;&gt;Characteristics of DC compound motor-&lt;/font&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;span style=&quot;background-color: white; font-size: large;&quot;&gt;DC compound motors have two field winding, series as well as shunt winding. Series field winding is always connected in series with armature winding. Based on the total flux in motor there are two types of compound motor.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoListParagraphCxSpFirst&quot; style=&quot;text-align: justify; text-indent: -0.25in;&quot;&gt;
&lt;/div&gt;
&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;br /&gt;1.Cumulative compound motor &lt;br /&gt;2.Differential compound motor&lt;/span&gt;&lt;/div&gt;&lt;div dir=&quot;ltr&quot; trbidi=&quot;on&quot;&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;span style=&quot;font-family: georgia; font-size: large;&quot;&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;In a compound motor if the nature of both flux is additive, if series and shunt windings are connected in such way that the direction of series flux is same as the shunt flux then the motor is said to be cumulative compound motor.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;And a compound motor if the nature of both flux is subtractive, if series and shunt windings are connected in such way that the direction of series flux is opposite to the shunt flux then the motor is said to  differential compound motor.&lt;/div&gt;&lt;div style=&quot;text-align: justify;&quot;&gt;Characteristics of these compound motors are shown below:&lt;/div&gt;&lt;/span&gt;&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgWQ3XNNJhTb9oifi6PDxE_tCDD1v_S6016niK1z41OwIKlJzHHvWw2nmAAXc2hPiE-K_ogM9LBmPqI-eOrGytvU56e2xSiUeVXQDyq_MNIjJuSkPwHVu6b9C4AH2t-phfhFKUCxV3K_Y0l/s706/charecteristics+of+compound+motor.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;&lt;img alt=&quot;Characteristics of DC compound motor&quot; border=&quot;0&quot; data-original-height=&quot;296&quot; data-original-width=&quot;706&quot; height=&quot;268&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgWQ3XNNJhTb9oifi6PDxE_tCDD1v_S6016niK1z41OwIKlJzHHvWw2nmAAXc2hPiE-K_ogM9LBmPqI-eOrGytvU56e2xSiUeVXQDyq_MNIjJuSkPwHVu6b9C4AH2t-phfhFKUCxV3K_Y0l/w640-h268/charecteristics+of+compound+motor.jpg&quot; title=&quot;Characteristics of DC compound motor&quot; width=&quot;640&quot; /&gt;&lt;/font&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;&lt;font face=&quot;georgia&quot; size=&quot;4&quot;&gt;characteristics of compound motor&lt;/font&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;div&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/5739097851858585543'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/5739097851858585543'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/06/characteristics-of-dc-motor.html' title='What are the Characteristics of DC motors'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgWEqzrAm_flx3_JvXkb0h7UZvNw-LjlbCl4bH5gTHAzsJnRPb7V6J2SAiML9MM0q1Ks9SHy86Qe2vMkddny2bQD_oVCUfBTlOSI8fyAtwHbPR_N0JM4_1s8-Xl3cAedth9-kaD12HWxG8S/s72-c/images.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-5465987889383695759</id><published>2020-05-20T09:19:00.010-04:00</published><updated>2020-09-04T12:46:00.116-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Paper Publication"/><title type='text'>Steps to find UGC Scopus and web of Science Journal list</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;h1 style=&quot;text-align: left;&quot;&gt;&lt;span style=&quot;background-color: white; color: #c00000; font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 18.6667px; text-align: justify;&quot;&gt;&lt;b&gt;UGC Journal list:-&lt;/b&gt;&lt;/span&gt;&lt;/h1&gt;
&lt;h3 style=&quot;background: white; margin: 15pt 0in; text-align: justify;&quot;&gt;
&lt;span style=&quot;background: white; color: #c00000; font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;Union Grants Commission&#39;s(UGC)&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;color: #c00000; font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;Approved List of Journals&lt;/span&gt;&lt;span style=&quot;background: white; font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; font-weight: normal; line-height: 115%;&quot;&gt;:-&lt;a href=&quot;https://ugccare.unipune.ac.in/site/website/index.aspx&quot; target=&quot;_blank&quot;&gt;&lt;span color=&quot;&quot; style=&quot;font-family: cambria, serif;&quot;&gt;&lt;span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/a&gt;&lt;/span&gt;&lt;/h3&gt;
&lt;h3 style=&quot;margin: 15pt 0in; text-align: justify;&quot;&gt;
&lt;span style=&quot;background: white; font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;&lt;a href=&quot;https://www.ugc.ac.in/journallist/&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: blue;&quot;&gt;As per the UGC guidelines, the UGC Approved List of Journals has been replaced by UGC-CARElist w.e.f. 14.06.2019&lt;/span&gt;&lt;b style=&quot;font-weight: normal;&quot;&gt;&lt;span color=&quot;&quot;&gt;&lt;span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/b&gt;&lt;/a&gt;&lt;/span&gt;&lt;/h3&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;UGC-CARE:
&lt;span style=&quot;background: white;&quot;&gt;Union Grants Commission&#39;s(UGC)&amp;nbsp;for
Consortium for Academic Research and Ethics (CARE)&amp;nbsp;&lt;/span&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;
&lt;div class=&quot;MsoNormal&quot; style=&quot;text-align: justify;&quot;&gt;
&lt;span style=&quot;background: white; font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;The UGC-CARE List is dynamic and number &lt;span&gt;&amp;nbsp;&lt;/span&gt;of journal is changing time to time. If any
good quality journal is missing, it may be submitted &lt;span&gt;&amp;nbsp;&lt;/span&gt;and updated by the&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;&lt;span color=&quot;&quot; style=&quot;background: white;&quot;&gt;prescribed process&lt;/span&gt;&lt;span style=&quot;-webkit-text-stroke-width: 0px; float: none; font-variant-caps: normal; font-variant-ligatures: normal; orphans: 2; text-decoration-color: initial; text-decoration-style: initial; widows: 2; word-spacing: 0px;&quot;&gt; and i&lt;span style=&quot;background: white;&quot;&gt;f any undeserved journal
is found anywhere in the List, it may kindly be reported through&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span color=&quot;&quot; style=&quot;background: white;&quot;&gt;feedback option&lt;/span&gt;&lt;span style=&quot;-webkit-text-stroke-width: 0px; float: none; font-variant-caps: normal; font-variant-ligatures: normal; orphans: 2; text-decoration-color: initial; text-decoration-style: initial; widows: 2; word-spacing: 0px;&quot;&gt; and removed from the list by t&lt;span style=&quot;background: white;&quot;&gt;he&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;span color=&quot;&quot; style=&quot;background: white;&quot;&gt;prescribed process&lt;/span&gt;&lt;span style=&quot;background: white;&quot;&gt;&lt;span style=&quot;-webkit-text-stroke-width: 0px; float: none; font-variant-caps: normal; font-variant-ligatures: normal; orphans: 2; text-decoration-color: initial; text-decoration-style: initial; widows: 2; word-spacing: 0px;&quot;&gt;.&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;background: white;&quot;&gt;&lt;span style=&quot;-webkit-text-stroke-width: 0px; float: none; font-variant-caps: normal; font-variant-ligatures: normal; orphans: 2; text-decoration-color: initial; text-decoration-style: initial; widows: 2; word-spacing: 0px;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;background: white; font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;Union Grants Commission&#39;s(UGC)&amp;nbsp;for Consortium for
Academic Research and Ethics (CARE) List is divided into category i)&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;&lt;a href=&quot;https://ugccare.unipune.ac.in/Apps1/Content/Files/ScopusSubject/Sciences.pdf&quot; style=&quot;box-sizing: border-box;&quot; target=&quot;_blank&quot;&gt;&lt;span color=&quot;&quot; style=&quot;background: white;&quot;&gt;Sciences&lt;/span&gt;&lt;/a&gt;&lt;span style=&quot;background: white;&quot;&gt;&lt;span style=&quot;float: none;&quot;&gt;&amp;nbsp;ii)&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;a href=&quot;https://ugccare.unipune.ac.in/Apps1/Content/Files/ScopusSubject/Social%20Sciences.pdf&quot; style=&quot;box-sizing: border-box;&quot; target=&quot;_blank&quot;&gt;&lt;span color=&quot;&quot; style=&quot;background: white;&quot;&gt;Social Sciences&lt;/span&gt;&lt;/a&gt;&lt;span style=&quot;background: white;&quot;&gt;&lt;span style=&quot;float: none;&quot;&gt;&amp;nbsp;iii)&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;a href=&quot;https://ugccare.unipune.ac.in/Apps1/Content/Files/ScopusSubject/Arts%20and%20Humanities.pdf&quot; style=&quot;box-sizing: border-box;&quot; target=&quot;_blank&quot;&gt;&lt;span color=&quot;&quot; style=&quot;background: white;&quot;&gt;Arts and Humanities&lt;/span&gt;&lt;/a&gt;&lt;span style=&quot;background: white;&quot;&gt;&lt;span style=&quot;float: none;&quot;&gt;&amp;nbsp;and iv)
Multidisciplinary&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;background: white;&quot;&gt;&lt;span style=&quot;float: none;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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list: &lt;/span&gt;&lt;span style=&quot;font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;&lt;span style=&quot;color: #274e13;&quot;&gt;&lt;b&gt;By clicking below you have to register first with your email id and set a password.&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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of Journals indexed in Web of Science&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;
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of Journals Scopus indexed (Elsevier)&lt;/span&gt;&lt;/b&gt;&lt;b&gt;&lt;span style=&quot;color: #c00000; font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 115%;&quot;&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/b&gt;&lt;/div&gt;
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&lt;span style=&quot;font-family: &amp;quot;times new roman&amp;quot;, serif; font-size: 14pt; line-height: 150%;&quot;&gt;&lt;a href=&quot;https://journalfinder.elsevier.com/&quot;&gt;&lt;span style=&quot;color: blue;&quot;&gt;https://journalfinder.elsevier.com/&lt;/span&gt;&lt;/a&gt;&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;
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</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/5465987889383695759'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/5465987889383695759'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/05/ugc-journal-list.html' title='Steps to find UGC Scopus and web of Science Journal list'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjDhTyu_c9xHNTJJo-Sg1WbdfgEOkY27xSGt768lhyphenhyphenQRG8zcB5sDZg9eNZ-Qvo-oR6HJ9gcJ6aoDK4Vtym8l6TXJSXY_iaiOrfSKcL664PcQNrr-wi0U_c_47JMppyKiazF0vACcWt1Cfem/s72-w400-h375-c/list+of+journal.jpg" height="72" width="72"/></entry><entry><id>tag:blogger.com,1999:blog-7750559646037110352.post-7634768447719481913</id><published>2020-05-18T12:40:00.018-04:00</published><updated>2024-06-02T01:50:28.574-04:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Electrical Machines"/><title type='text'>Can DC Series motor operates at no load condition</title><content type='html'>&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot; trbidi=&quot;on&quot;&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
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&lt;h1 style=&quot;line-height: 150%; text-align: justify;&quot;&gt;&lt;span lang=&quot;&quot; style=&quot;font-family: rockwell, serif; font-size: 14pt; line-height: 150%;&quot;&gt;&lt;span style=&quot;color: #cc0000;&quot;&gt;&lt;b&gt;Why DC Series motor can not operates at no load condition&lt;/b&gt;&lt;/span&gt;&lt;/span&gt;&lt;/h1&gt;
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&lt;h2 style=&quot;line-height: 36px; text-align: justify;&quot;&gt;&lt;span lang=&quot;&quot; style=&quot;font-size: 18.6667px; line-height: 28.0001px;&quot;&gt;&lt;font face=&quot;&quot;&gt;What are the types of DC Motors?&lt;/font&gt;&lt;/span&gt;&lt;/h2&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; text-align: justify;&quot;&gt;
&lt;span lang=&quot;&quot; style=&quot;font-family: rockwell, serif; font-size: 14pt; line-height: 150%;&quot;&gt;The construction of &lt;a href=&quot;https://www.lktechnical.com/2020/02/dc-machines-unit-i.html&quot; target=&quot;_blank&quot;&gt;dc motor is same as dc generator&lt;/a&gt;.DC motor are two types Self excited motor and separately excited motor.Based on field winding connection with armature winding self excited motor are divided into three category namely dc series motor, dc shunt motor and dc compound motor.&amp;nbsp;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; text-align: justify;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/05/test-iii.html&quot; style=&quot;font-family: rockwell, serif;&quot; target=&quot;_blank&quot;&gt;&lt;font size=&quot;5&quot;&gt;Take a test:DC Machines&lt;/font&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; text-align: justify;&quot;&gt;&lt;span lang=&quot;&quot; style=&quot;font-family: rockwell, serif; font-size: 14pt; line-height: 150%;&quot;&gt;&lt;h2 style=&quot;font-family: &amp;quot;times new roman&amp;quot;; line-height: 36px;&quot;&gt;&lt;span lang=&quot;&quot; style=&quot;font-size: 18.6667px; line-height: 28.0001px;&quot;&gt;&lt;font face=&quot;&quot;&gt;What is DC Series Motor?&lt;/font&gt;&lt;/span&gt;&lt;/h2&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;line-height: 150%; text-align: justify;&quot;&gt;&lt;span lang=&quot;&quot; style=&quot;font-family: rockwell, serif; font-size: 14pt; line-height: 150%;&quot;&gt;As the name indicates, in DC series motor field winding is connected in series with the armature winding. Hence Line current(I&lt;sub&gt;L&lt;/sub&gt;), Field current (I&lt;sub&gt;se&lt;/sub&gt;=I&lt;sub&gt;f&lt;/sub&gt;), and armature current (Ia) all are equal&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span lang=&quot;&quot; style=&quot;font-family: rockwell, serif; font-size: 14pt; line-height: 150%;&quot;&gt;&amp;nbsp;I&lt;sub&gt;L&lt;/sub&gt;=I&lt;sub&gt;f&lt;/sub&gt;=Ia---------------(i)&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span lang=&quot;&quot; style=&quot;font-family: rockwell, serif; font-size: 14pt; line-height: 150%;&quot;&gt;  &lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;tbody&gt;&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjtbrv3P7-bCZ8XLYdyI9VGKo0-y4IiK7sSNL4_M-atLve5AeXzQ9IWaFp8GSzltqE2KDBU-H7l_srBCLhpepo_TM4npXeFvdke2xyodm4-hnDa3chjshv8HiWkn2GjOSqVZhqtRvLGqIjW/s1600/dc+series.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;446&quot; data-original-width=&quot;498&quot; height=&quot;569&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjtbrv3P7-bCZ8XLYdyI9VGKo0-y4IiK7sSNL4_M-atLve5AeXzQ9IWaFp8GSzltqE2KDBU-H7l_srBCLhpepo_TM4npXeFvdke2xyodm4-hnDa3chjshv8HiWkn2GjOSqVZhqtRvLGqIjW/s640/dc+series.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;DC series motor&lt;/td&gt;&lt;/tr&gt;&lt;/tbody&gt;&lt;/table&gt;
&lt;o:p&gt;&lt;/o:p&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span lang=&quot;&quot; style=&quot;font-family: rockwell, serif; font-size: 14pt; line-height: 115%;&quot;&gt;Armature current of any DC motor depends upon load. Hence if load increases armature current (Ia) also increases and vice versa. At&amp;nbsp; no load condition, load on the motor is zero hence armature current(Ia) is also zero. From equation (i) (I&lt;sub&gt;f&lt;/sub&gt;=Ia) hence field current(I&lt;sub&gt;f&lt;/sub&gt;) will also=0 at no load condition.&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span lang=&quot;&quot; style=&quot;font-family: rockwell, serif; font-size: 14pt; line-height: 115%;&quot;&gt;Now as we know that flux of any DC motor is directly proportional to field current (I&lt;sub&gt;f&lt;/sub&gt;).We can easily understand this with the help of back emf equation of DC motor:&lt;/span&gt;&lt;br /&gt;
&lt;table align=&quot;center&quot; cellpadding=&quot;0&quot; cellspacing=&quot;0&quot; class=&quot;tr-caption-container&quot; style=&quot;margin-left: auto; margin-right: auto; text-align: center;&quot;&gt;&lt;tbody&gt;
&lt;tr&gt;&lt;td style=&quot;text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjCRfbffQbj1T-dGIUsjVhUkqByoExuaYNPK8yi-EsdUmFtkynE_cMCLwxdG336102v4ema2hyphenhyphenzPhai0kMNG6plYPz8kFRS922MjhY-6R9wRBU8Hgafubu35-mj1b7d5ey5e-bWLZMN2y2D/s1600/dc+motor+equation.jpg&quot; style=&quot;margin-left: auto; margin-right: auto;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;424&quot; data-original-width=&quot;498&quot; height=&quot;544&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjCRfbffQbj1T-dGIUsjVhUkqByoExuaYNPK8yi-EsdUmFtkynE_cMCLwxdG336102v4ema2hyphenhyphenzPhai0kMNG6plYPz8kFRS922MjhY-6R9wRBU8Hgafubu35-mj1b7d5ey5e-bWLZMN2y2D/s640/dc+motor+equation.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/td&gt;&lt;/tr&gt;
&lt;tr&gt;&lt;td class=&quot;tr-caption&quot; style=&quot;text-align: center;&quot;&gt;Basic equations&lt;/td&gt;&lt;/tr&gt;
&lt;/tbody&gt;&lt;/table&gt;
&lt;span lang=&quot;&quot; style=&quot;color: #c00000; font-family: rockwell, serif; font-size: 14pt; line-height: 150%;&quot;&gt;&lt;font face=&quot;&quot;&gt;&lt;span style=&quot;font-size: 14pt;&quot;&gt;&lt;font color=&quot;#0b8043&quot;&gt;Hence based on above discussion&amp;nbsp; it is advised that&amp;nbsp; DC Series motor&amp;nbsp; should not operate at no load condition&lt;/font&gt;.We can also understand above&amp;nbsp; by knowing&amp;nbsp;&lt;a href=&quot;https://www.lktechnical.com/2020/06/characteristics-of-dc-motor.html&quot; target=&quot;_blank&quot;&gt; &lt;/a&gt;&lt;/span&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/06/characteristics-of-dc-motor.html&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;font-size: 18.6667px;&quot;&gt;characteristics&lt;/span&gt;&lt;span style=&quot;font-size: 14pt;&quot;&gt;&amp;nbsp;of&amp;nbsp; DC series motor.&lt;/span&gt;&lt;/a&gt;&lt;/font&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;color: #c00000; font-size: 18.6667px;&quot;&gt;&lt;b&gt;How to solve numerical on DC Series Motor? Step by step process:&lt;iframe allow=&quot;accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture&quot; allowfullscreen=&quot;&quot; frameborder=&quot;0&quot; height=&quot;315&quot; src=&quot;https://www.youtube.com/embed/T7iCRCFWcKE&quot; width=&quot;560&quot;&gt;&lt;/iframe&gt; &lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;color: #c00000; font-size: 18.6667px;&quot;&gt;&lt;b&gt;&lt;br /&gt;&lt;/b&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;text-align: justify;&quot;&gt;&lt;font color=&quot;#c00000&quot; face=&quot;&quot;&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both;&quot;&gt;&amp;lt;script async src=&quot;https://pagead2.googlesyndication.com/pagead/js/adsbygoogle.js?client=ca-pub-8509819023507067&quot;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp;crossorigin=&quot;anonymous&quot;&amp;gt;&amp;lt;/script&amp;gt;&lt;/div&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;br /&gt;&lt;/div&gt;&lt;/font&gt;&lt;/div&gt;&lt;div class=&quot;MsoNormal&quot; style=&quot;text-align: justify;&quot;&gt;&lt;a href=&quot;https://www.lktechnical.com/2020/05/test-iii.html&quot; style=&quot;font-family: rockwell, serif;&quot; target=&quot;_blank&quot;&gt;&lt;font size=&quot;5&quot;&gt;Take a test:DC Machines&lt;/font&gt;&lt;/a&gt;&lt;/div&gt;
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</content><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/7634768447719481913'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/7750559646037110352/posts/default/7634768447719481913'/><link rel='alternate' type='text/html' href='https://www.lktechnical.com/2020/05/dc-series-motor.html' title='Can DC Series motor operates at no load condition'/><author><name>LK Technical</name><uri>http://www.blogger.com/profile/06664160746715964020</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEh-VSWQ_fbgmlTf7nYxaHyo58nSpdy4tndwooWsyyqABwaxPHWmDDjq1TaQ-mxEWFMZw-izeZxCR0zWZHWhgdTwiAXcIqAifZBgRSAtg_7XkswT53o5VE9OYB-R2eyDqg/s220/blogger+logo+-+Copy.png'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjtbrv3P7-bCZ8XLYdyI9VGKo0-y4IiK7sSNL4_M-atLve5AeXzQ9IWaFp8GSzltqE2KDBU-H7l_srBCLhpepo_TM4npXeFvdke2xyodm4-hnDa3chjshv8HiWkn2GjOSqVZhqtRvLGqIjW/s72-c/dc+series.jpg" height="72" width="72"/></entry></feed>