<?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-6972253960308489630</id><updated>2024-12-18T19:28:08.727-08:00</updated><category term="DC Generator"/><category term="Electrical Circuits"/><category term="DC Machines"/><title type='text'>Electrical Engineering</title><subtitle type='html'></subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://electrical-engineering39.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default?redirect=false'/><link rel='alternate' type='text/html' href='http://electrical-engineering39.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/01182658861922415276</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>10</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-6972253960308489630.post-4527259664620872283</id><published>2012-11-16T11:25:00.001-08:00</published><updated>2012-11-16T12:05:03.714-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Electrical Circuits"/><title type='text'>The Structure of Matter</title><content type='html'>&lt;div dir=&quot;rtl&quot; style=&quot;text-align: right;&quot; trbidi=&quot;on&quot;&gt;
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&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; In the understanding of fundamentals of electricity, the knowledge of the structure of matter plays an important role. The matter which occupies the space may be solid, liquid or gaseous. The molecules and atoms, of which all substances are composed are not at elelemental, but are themselves made up of simpler entities. We know this because we, up to certain extent, are successful in breaking atoms and studying the resulting products. For instance, such particles are obtained by causing ultraviolet light to fall on cold metal surfaces, such particles are spontaneously ejected from the radioactive elements. So these particles are obtained from many different substances under such widely varying conditions. It is believed that such particles are one of the elemental constituents of all matter , called electrons .&lt;/div&gt;
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&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; Infact, according to the modern electron theory, atom is composed of the three fundamental particles , which are invisible to bare eyes. These are the neutron, the proton and the electron. The proton is defined as positively charged while the electron is defined as negatively charged. The neutron is uncharged i.e. neutral in nature possessing no charge.&lt;/div&gt;
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The mass of neutron and proton is same while the electron is very light, almost 1/1840th the mass of the neutron and proton. The following table gives information about these three particles.&lt;/div&gt;
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&quot; /&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://electrical-engineering39.blogspot.com/feeds/4527259664620872283/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/11/the-structure-of-matter.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/4527259664620872283'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/4527259664620872283'/><link rel='alternate' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/11/the-structure-of-matter.html' title='The Structure of Matter'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/01182658861922415276</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6972253960308489630.post-3799191454722013030</id><published>2012-11-06T11:31:00.002-08:00</published><updated>2012-11-06T11:31:54.675-08:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="Electrical Circuits"/><title type='text'>1.1 Introduction</title><content type='html'>&lt;div dir=&quot;rtl&quot; style=&quot;text-align: right;&quot; trbidi=&quot;on&quot;&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; In practice, the electrical circuits may consist of one more sources of energy and number of electrical parameters, connected in different ways. The different electrical parameters or elements are resistors, capacitors and inductors. The combination of such elements alonghith various source of energy gives rise to complicated electrical circuits,generally referred as networks. The terms circuit and network are used synonymously in the electrical literature. The d.c. circuits consist of only resistances and d.c. sources of energy. And the circuit analysis means to find a current through or voltage acrross any branch of the circuit.&lt;/div&gt;
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</content><link rel='replies' type='application/atom+xml' href='http://electrical-engineering39.blogspot.com/feeds/3799191454722013030/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/11/11-introduction.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/3799191454722013030'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/3799191454722013030'/><link rel='alternate' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/11/11-introduction.html' title='1.1 Introduction'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/01182658861922415276</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6972253960308489630.post-5960965113006818216</id><published>2012-10-30T12:53:00.002-07:00</published><updated>2012-10-30T12:53:39.006-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="DC Machines"/><title type='text'>1.Introduction</title><content type='html'>&lt;div dir=&quot;rtl&quot; style=&quot;text-align: right;&quot; trbidi=&quot;on&quot;&gt;
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&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; The study of the electrical engineering, basiccally involves the analysis of the energy transfer from to another. An electrical machine, deals with the energy transfer either from mechanical form or from electrical to mechanical form.&amp;nbsp;&lt;/div&gt;
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&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; This process is called electromechanical energy conversion.&lt;/div&gt;
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&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; An electrical machine which converts mechanical energy into an electrical energy is called an electric generator. While an electrical machine which converts an electrical energy into the mechanical energy is called an electrical motor.&lt;/div&gt;
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&amp;nbsp; &amp;nbsp; &amp;nbsp; Such electrical machines may be related to an electrical energy of an alternating type called a.c. machines or may be related to an electrical energy of direct type called d.c. machines.&lt;/div&gt;
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&amp;nbsp; &amp;nbsp; &amp;nbsp; The d.c. machines are classified as d.c. generator and d.c. motors. The construction of a d.c. machines basically remains same whether it is a generators or a. motors. But before beginnig the study of the d.c. machines, it is necessary to revise the basic concept of magnetism and electromagnetism. &lt;/div&gt;
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</content><link rel='replies' type='application/atom+xml' href='http://electrical-engineering39.blogspot.com/feeds/5960965113006818216/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/1introduction.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/5960965113006818216'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/5960965113006818216'/><link rel='alternate' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/1introduction.html' title='1.Introduction'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/01182658861922415276</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6972253960308489630.post-514957276657199182</id><published>2012-10-26T13:30:00.001-07:00</published><updated>2012-10-27T04:38:34.311-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="DC Generator"/><title type='text'>1.4 Principle of Operation of a D.C.generator</title><content type='html'>&lt;div dir=&quot;rtl&quot; style=&quot;text-align: right;&quot; trbidi=&quot;on&quot;&gt;
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&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; All the generators work on a principle of dynamically induced e.m.f. This principle is nothing but the Farady&#39;s law of electromagnetic induction. It states that, &#39;Whenever the number of magnetic lines of force i.e. flux linking with a conductor or a coil changes, an electromotive force is set up in that conductor or coil.&#39; The change in flux associated with the conductor can exist only when there exists a relative&amp;nbsp; motion between a conductor and the flux. The relative motion can be achieved by rotating conductor whith respect to flux or by rotating flux whith respect to a conductor. So a voltage gets generated in a conductor, as long as there exist a relative motin between conductor and the flux.&lt;br /&gt;
&amp;nbsp; &amp;nbsp; &amp;nbsp;&amp;nbsp; Such an induced e.m.f. which id due to physical movement of coil or conductor with respect to flux or movement of flux with respect to coil or conductor is called dynamically induced e.m.f.&lt;br /&gt;
&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &lt;span style=&quot;font-size: large;&quot;&gt;Key Point &lt;/span&gt;: So a generating action requires following basic component to exist,&lt;br /&gt;
&amp;nbsp;i) The conductor or a coil&amp;nbsp; ii)The flux&amp;nbsp; iii) The relative motion between conductor and flux.&lt;br /&gt;
&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; In a practical generator, the conductor are rotated to cut the magnetic flux, keeping flux stationary. To have a large voltage as the output, the number of conductors are connected&lt;br /&gt;
together in a spicific manner, to from a winding. This winding is called armature winding of a d.c. machine. The part on which this  winding is kept is called armature of a d.c. machine. To have the rotation of conductors, the conductors placed on the armature are rotated with the help of some external device. Such an external device is called a prime mover. The commonly used prime movers are diesel engines, steam engines, steam turbines, water turbines etc. The necessary manetic flux is produced by current carying winding which is called field winding. The direction of the induced e.m.f. can be obtained by using fleming&#39;s right hand rule.&lt;br /&gt;
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</content><link rel='replies' type='application/atom+xml' href='http://electrical-engineering39.blogspot.com/feeds/514957276657199182/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/14-principle-of-operation-of-dcgenerator.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/514957276657199182'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/514957276657199182'/><link rel='alternate' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/14-principle-of-operation-of-dcgenerator.html' title='1.4 Principle of Operation of a D.C.generator'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/01182658861922415276</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6972253960308489630.post-1167991761446999201</id><published>2012-10-25T03:34:00.000-07:00</published><updated>2012-10-26T13:35:29.199-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="DC Generator"/><title type='text'>1.2.3 Manetic Field due to Circular Conductor</title><content type='html'>&lt;div dir=&quot;rtl&quot; style=&quot;text-align: right;&quot; trbidi=&quot;on&quot;&gt;
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&amp;nbsp;&amp;nbsp;&amp;nbsp; &amp;nbsp; Consider an arrangement in which a long conductor is wound with number of turns on a core, close together to form a coil. This is called a solenoid as shown in the Fig. 1.4&amp;nbsp;&lt;/div&gt;
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&quot; /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; When such a conductor carries a current, the magnetic field gets produced around the core. &amp;nbsp; &amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&amp;nbsp; &amp;nbsp; &amp;nbsp;&amp;nbsp; Identifying&amp;nbsp; the direction of flux and hence identifying the two ends of the core as &lt;span style=&quot;font-size: large;&quot;&gt;N&lt;/span&gt; pole or &lt;span style=&quot;font-size: large;&quot;&gt;S &lt;/span&gt;pole is important in understanding the principle of d.c. machine. The right hand thumb rule can be modified for such case as started below.&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&amp;nbsp; &amp;nbsp; &amp;nbsp;&amp;nbsp; &lt;span style=&quot;font-size: large;&quot;&gt;The right hand thumb rule :&lt;/span&gt; Hold the solenoid in the right hand such that curled&amp;nbsp; fingers point in the direction of the current though the curled conductor, then the outstretched thumb along the axis of the solenoid points to the North pole of the solenoid or points in the direction of flux lines inside the core.&lt;/div&gt;
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&quot; /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;/div&gt;
&lt;div style=&quot;text-align: left;&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; Whith this background, let us start the detail study of a d.c. generator.&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;span style=&quot;font-size: large;&quot;&gt;key point :&lt;/span&gt; The direction of flux can be reversed either by changing direction of current though the conductor by&amp;nbsp; reversing the polarities of the supply ore by changing the direction of winding of the conductors around the core.&amp;nbsp; &lt;/div&gt;
&lt;div style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;&lt;/div&gt;
&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://electrical-engineering39.blogspot.com/feeds/1167991761446999201/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/123-manetic-field-due-to-circular.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/1167991761446999201'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/1167991761446999201'/><link rel='alternate' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/123-manetic-field-due-to-circular.html' title='1.2.3 Manetic Field due to Circular Conductor'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/01182658861922415276</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6972253960308489630.post-1906515269074999830</id><published>2012-10-24T15:55:00.000-07:00</published><updated>2012-10-26T04:03:37.598-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="DC Generator"/><title type='text'>1.3 Revision of Electromagnetism</title><content type='html'>&lt;div dir=&quot;rtl&quot; style=&quot;text-align: right;&quot; trbidi=&quot;on&quot;&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; When a conductor carries a current, it creates a magnetic field around it. The direction of such magnetic field depends on the direction of the current passing through the conductor.&lt;/div&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; So electric current and magnetism are very closely related to each other. This relatoinship plays an important role in the d.c. machines.&lt;/div&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;
&lt;div style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;
&lt;/div&gt;
&amp;nbsp; &amp;nbsp; &amp;nbsp; Let us see in brief, the rule to determine the direction of the flux prouduced by a current carrying conductor.&lt;br /&gt;
&lt;span style=&quot;font-family: Times,&amp;quot;Times New Roman&amp;quot;,serif;&quot;&gt;&lt;span style=&quot;color: blue;&quot;&gt;&lt;span style=&quot;font-size: large;&quot;&gt;1.3.1 Right Hand Thumb Rule&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;br /&gt;
&amp;nbsp; &amp;nbsp; &amp;nbsp; It states that &quot;Hold the current carrying conductor in the right hand such that the thumb is pointing in the direction of current and parallel to the conductor, then curled fingers point in the direction of the magnetic field or flux around it&quot;. &lt;br /&gt;
The Fig. 1.2 explains the rule.&lt;br /&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; &lt;br /&gt;
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&lt;a href=&quot;http://www.blogger.com/blogger.g?blogID=6972253960308489630&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;/a&gt;&lt;a href=&quot;http://www.blogger.com/blogger.g?blogID=6972253960308489630&quot; imageanchor=&quot;1&quot; style=&quot;clear: left; float: left; margin-bottom: 1em; margin-right: 1em;&quot;&gt;&lt;/a&gt;&lt;img alt=&quot;right hand thumb rule&quot; 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&quot; title=&quot;&quot; /&gt;&lt;/div&gt;
&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; Conventionally, such conductors are observed, assuming them to be placed perpendicular to the plane of the paper. So current moving away from the observer is denoted by a &#39;cross&#39; while current coming towards the observer is dentoted in the direction of current denoted as &#39;cross&#39; i.e. going into the paper, then curled fingers indicate the &amp;nbsp; &lt;br /&gt;
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&quot; /&gt; &lt;/div&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;
&lt;br /&gt;
direction of flux as clockwise, as show in the Fig. 1.3 (a). While if thumb of right hand is adjusted in the direction of the current shown as &#39;dot&#39; i.e. coming out of paper, then curled fingers indicate the direction of flux as anticlockwise as shown in the Fig. 1.3 (b).&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://electrical-engineering39.blogspot.com/feeds/1906515269074999830/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/13-revision-of-electromagnetism.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/1906515269074999830'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/1906515269074999830'/><link rel='alternate' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/13-revision-of-electromagnetism.html' title='1.3 Revision of Electromagnetism'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/01182658861922415276</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6972253960308489630.post-1282179332067050005</id><published>2012-10-22T13:15:00.003-07:00</published><updated>2012-10-24T10:58:41.244-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="DC Generator"/><title type='text'>1.2.2 Magnetic Field and flux</title><content type='html'>&lt;div dir=&quot;rtl&quot; style=&quot;text-align: right;&quot; trbidi=&quot;on&quot;&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;
&amp;nbsp; The region around a magnet within which the influence of the magnet can be expresented&lt;/div&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;
is called its magnetic field. The presence of magnetic field is represented by imaginary lines around a magnet. These are called magnetic lines of force.&lt;/div&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;&amp;nbsp; The total number of lines of force existing in a particular magnetic field is called magnetic flux, denoted by a symbol&amp;nbsp; &lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAPCAIAAAC9X6JnAAABMklEQVQYlYXRv6qCYBQA8DOKKOHo4NgLNFTQ8K1tLtUgYuADNPUSgYiEIDS0tLQK9ghBq32LiA4RCGJDKCLScBruJa0u3LOeH+cv4H8BpmmORqOyLD8SSZLIsuz7PmiaNhwOsyxDxKIo9vu9qqq328113U6nYxgGaJr2qpEkyXK5VFU1z/Pz+fwrttvtYrFAxDzPN5sNALAsO5lMXNcVRTGKIsiy7HK51HV9OBw4jiOEEEL6/b4gCKZpIiL8zEUp7fV63W7X87zVarXb7RiGmU6njTgejzzP67oex7Ft22EYAoAkSZ9iPp9TSm3bvl6vg8HgTbS7rNfrIAgIIW9d7ve74zjfk9Z1Da8jtrcdj8eWZSHi4/FoxOums9mMUtr85VsoipKm6d+iqqrT6WRZVls8ATeJVnNLV0r9AAAAAElFTkSuQmCC&quot; /&gt; . It is measured in a unit weber.&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
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&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;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&amp;nbsp;&amp;nbsp;&lt;/div&gt;
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&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;span style=&quot;font-size: large;&quot;&gt;Key Point :&lt;/span&gt; The lines of force never intersect each other and are like stretched rubber bands and always try to contract in length.&lt;/div&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; The properties of force play an importan role in the understanding of the working principle of the d.c. machines.&amp;nbsp;&lt;/div&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;
&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; The lines of lines of flux have a fixed direction. The flux lines start at &lt;span style=&quot;font-size: large;&quot;&gt;N&lt;/span&gt;-pole and terminate at &lt;span style=&quot;font-size: large;&quot;&gt;S&lt;/span&gt;-pole, extemal to the magnet.While the direction of flux lines is from &lt;span style=&quot;font-size: large;&quot;&gt;S&lt;/span&gt;-pole to &lt;span style=&quot;font-size: large;&quot;&gt;N&lt;/span&gt;-pole, intemal to the magnet. The distribution and direction of such flux lines for a bar magnet is show in the fig.1.1.&lt;/div&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&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; &lt;img alt=&quot;direction of the flux lines&quot; src=&quot;data:image/png;base64,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&quot; title=&quot;&quot; /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;/div&gt;
&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;
The lines always form a closed loop and never intersect each other.&lt;/div&gt;
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&lt;br /&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://electrical-engineering39.blogspot.com/feeds/1282179332067050005/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/122-magnetic-field-and-flux.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/1282179332067050005'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/1282179332067050005'/><link rel='alternate' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/122-magnetic-field-and-flux.html' title='1.2.2 Magnetic Field and flux'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/01182658861922415276</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6972253960308489630.post-807619163698569740</id><published>2012-10-21T12:02:00.000-07:00</published><updated>2012-10-24T10:59:20.025-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="DC Generator"/><title type='text'>1.2.1 Laws of Magnetism</title><content type='html'>&lt;div dir=&quot;rtl&quot; style=&quot;text-align: right;&quot; trbidi=&quot;on&quot;&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;Law 1:&lt;/span&gt; It states that &#39;like&#39; magnetic poles repel and &#39;unlike&#39; poles attract each other. When the two magnts are brought near each other, such that two like poles &lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-family: Arial,Helvetica,sans-serif;&quot;&gt;i.e.N&lt;/span&gt;&lt;/span&gt; and &lt;span style=&quot;font-size: large;&quot;&gt;N&lt;/span&gt; or &lt;span style=&quot;font-size: large;&quot;&gt;S&lt;/span&gt; are &lt;span style=&quot;font-size: large;&quot;&gt;S&lt;/span&gt; are facing each other, then the two magnets experience a force of repulsion. As against this, if two unlike poles&lt;span style=&quot;font-size: large;&quot;&gt; i.e.N&lt;/span&gt; and &lt;span style=&quot;font-size: large;&quot;&gt;S&lt;/span&gt; or &lt;span style=&quot;font-size: large;&quot;&gt;S &lt;/span&gt;and &lt;span style=&quot;font-size: large;&quot;&gt;N&lt;/span&gt; are facing towards each other, then they experience a force of attraction and try to attract each other.&lt;/div&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;Law 2: &lt;span style=&quot;font-size: small;&quot;&gt;This law is experimentally proved by Scientist Coulomb and hence also known as Coulomb&#39;s Law.&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;The force (&lt;span style=&quot;font-size: small;&quot;&gt;F&lt;/span&gt;) exerted by one pole on the other pole is&lt;span style=&quot;font-size: small;&quot;&gt;,&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;1- &lt;span style=&quot;font-size: small;&quot;&gt;Directly proportional to the product&lt;span style=&quot;font-size: small;&quot;&gt; of the pole strengths.&lt;/span&gt;&lt;/span&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;2- Inversely proportional to the square of the d&lt;span style=&quot;font-size: small;&quot;&gt;istance between them and&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;3- Dependent on the nature of medi&lt;span style=&quot;font-size: small;&quot;&gt;u&lt;/span&gt;m surrounding the poles&lt;span style=&quot;font-size: small;&quot;&gt;.&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;Mathematically this law can be expressed as,&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&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; &lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFYAAAArCAIAAABtiOi/AAACvUlEQVRoge2Z3bGsIBCEyYzQJjQSIAASIAES4D502TUFyKKii/dsP+0iIvM5P4Am/3mZb0/g+3oIQdq0d3V8kKOXPuohBCJirbXWOueal0SkP4L33m4qLoUQ9gYf0UMIQgjGGGNMYYBzDu0jsxcRdC7aOfI5R3guF1hra2vZ6L3/OAJ5aZdpNh7Scwj4DukIcA1QGERAZHzhCKJ3IMAsYUOMMasswJa+gCDGSIPrljMTO3fbmScZIyLee04Xlo8jALKcM5If7oX7vAlB3uKfVaBG4L1vEiECxj/+IqA0gpSSc24kuPJXENAAtANBCEH/bb5SuD1HY7cCQYyRKUNEPpaJhxAgXGFAEbpFPgegGkFKqcgjBEe3Qk8RQYAMJtrnlka6Ijrn8HLYTtv2cht74lKMEbbpFUexuMAtZxA4JRHBj8G4uq6L6V2ruZSs1UCg34zW9TmNaBYCZISRRWfbMFDA/QjCEZxTNAsBMsJIzx4CZum9KnWH6gp3VHj/KLoI5H7/HgLEP15LE0FdfpE4Ts8+d4vioRH2cmStHgItegTF3StmzAU81m2nDZiiQ1vGHgK9eqsRcK0GNzFjG96jGnerGKNzbo9+Z5zPgYC/dR8u1PV2NYRQwEJlbZaYu8U1Iv8eRtDHD8t5XINAIJeiM1rCBUWlkf54bjHCKAKcQ5mBnBRC0MUCHlGHzOJqIND+c0d4n9ZNiF9ziM6M04nqc3oNAhQg7v8m+sJrELDU49xpYoSuiwDVtG5HtZr4oEUR4FXXpqaURkrVIS2KIG+FSbdgzzq9SK2LoHB47P94+vg/5wJudYtAKFbZE+vicgjMdr5eIPDe89OLiEzcjK6FQH9TqHPBTVoLgTZ7evHb0w/BYgj0Jn3wK8B1rYUgbx+XbtoRtZ949wNOCCeR9QHUTVoRwcP6Ifgh+CHIOf8DYa956h5tawAAAAAASUVORK5CYII=&quot; /&gt;&amp;nbsp;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp; where&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/span&gt; M1 and M2 are the pole strengths of the poles while &#39;d&#39; is the distance between the two poles.&lt;/div&gt;
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&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;&amp;nbsp;&amp;nbsp; &lt;img alt=&quot;&quot; src=&quot;data:image/png;base64,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&quot; /&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;/div&gt;
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&amp;nbsp; &amp;nbsp;&amp;nbsp; where K is constant which depends on the nature of the surrounding. &lt;/div&gt;
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&lt;span style=&quot;font-size: large;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&lt;span style=&quot;font-size: small;&quot;&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp; &amp;nbsp;&lt;/span&gt; &lt;/span&gt;&amp;nbsp;&lt;/span&gt; &lt;/span&gt;&lt;/span&gt;&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://electrical-engineering39.blogspot.com/feeds/807619163698569740/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/121-laws-of-magnetism.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/807619163698569740'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/807619163698569740'/><link rel='alternate' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/121-laws-of-magnetism.html' title='1.2.1 Laws of Magnetism'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/01182658861922415276</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6972253960308489630.post-918344595315276583</id><published>2012-10-20T13:24:00.000-07:00</published><updated>2012-10-20T13:24:05.229-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="DC Generator"/><title type='text'>1.2 Revision of Magnetism</title><content type='html'>&lt;div dir=&quot;rtl&quot; style=&quot;text-align: right;&quot; trbidi=&quot;on&quot;&gt;
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&amp;nbsp;&amp;nbsp; Magnetismis a property by virtue of which a piece of solid body attracts iron pieces and pieces of some other metals. Such a piece of solid body is called a natural magnet.&lt;/div&gt;
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The two ends of a magnet are called its poles. When such a magnet is suspended freely by a piece of a silk fiber, it turns and adjusting itself in the direction of North and South of the earth. The end adjusting itself in the direction of North is called &lt;span style=&quot;font-size: large;&quot;&gt;N&lt;/span&gt; pole while other is called &lt;span style=&quot;font-size: large;&quot;&gt;S&lt;/span&gt; pole. When such two magnets&amp;nbsp; are brought near each other, their behaviour is governed by some laws called laws of magnetism.&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://electrical-engineering39.blogspot.com/feeds/918344595315276583/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/12-revision-of-magnetism.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/918344595315276583'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/918344595315276583'/><link rel='alternate' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/12-revision-of-magnetism.html' title='1.2 Revision of Magnetism'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/01182658861922415276</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-6972253960308489630.post-1934624093197718196</id><published>2012-10-19T13:08:00.000-07:00</published><updated>2012-10-20T13:25:52.325-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="DC Generator"/><title type='text'>1.Introduction</title><content type='html'>&lt;div dir=&quot;rtl&quot; style=&quot;text-align: right;&quot; trbidi=&quot;on&quot;&gt;
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&amp;nbsp; The study of the electrical engineering, basically involves the analysis of the energy transfer from one form to another. An electrical machine, deals with the energy transfer either from mechanical to electrical form or from electrical to michanecal form. This process is called electromechanical energy conversion.&lt;/div&gt;
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&amp;nbsp;&amp;nbsp; An electrical machine which converts mechanical energy into an electrical energy is called an electric generator.While an electrical machine which converts an electrical energy into mechanical energy is called an electrical motor.&lt;/div&gt;
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&amp;nbsp;&amp;nbsp; Such electrical machines may be related to an electrical energy of an alternating type called a.c. machines or may be related to an electrical energy of direct type called d.c. machines.&lt;/div&gt;
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&amp;nbsp; &amp;nbsp; The d.c. machines are classified as d.c. generators and d.c. motors. The construction of a d.c. machine basically remains same whether it is a generator or a motor. In this chapter constructional features of a d.c. machine, working principle and types of d.c. generator are discussed. But befor beginning the study of the d.c. machines, it is necssary to revise the basic concepts of magnetism and electromagnetisme.&lt;/div&gt;
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&lt;/div&gt;
&lt;/div&gt;
</content><link rel='replies' type='application/atom+xml' href='http://electrical-engineering39.blogspot.com/feeds/1934624093197718196/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/introduction_19.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/1934624093197718196'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/6972253960308489630/posts/default/1934624093197718196'/><link rel='alternate' type='text/html' href='http://electrical-engineering39.blogspot.com/2012/10/introduction_19.html' title='1.Introduction'/><author><name>Anonymous</name><uri>http://www.blogger.com/profile/01182658861922415276</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='https://img1.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry></feed>