<?xml version="1.0" encoding="utf-8"?>
<rss version="2.0"><channel><title>Algebraic Reasoning</title><link>http://emed.nucenter.org/groups/algebraicreasoning/blog/</link><description>This is a feed of pages for Algebraic Reasoning</description><lastBuildDate>Thu, 07 Jul 2011 13:53:05 GMT</lastBuildDate><generator>PyRSS2Gen-1.0.0</generator><docs>http://blogs.law.harvard.edu/tech/rss</docs><item><title>2.2b Symbol representation</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/092bd/</link><description>b.	Recognize that a symbol represents the same number throughout an equation or expression (e.g., Δ + Δ = 8; thus, Δ = 4). &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-17/2.2b+Symbol+representation-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-17/2.2b+Symbol+representation.m4v" height="320" class="aligncenter posterimg" width="480" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-17/2.2b+Symbol+representation.m4v" length="21794406" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/092bd/</guid><pubDate>Tue, 17 May 2011 14:39:59 GMT</pubDate></item><item><title>2.2d The Zero, Identity, and commutative properties of multiplication</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/103e4/</link><description>d. Describe and use the commutative, associative, distributive, and identity properties of addition and multiplication, and the zero property of multiplication. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-13/2.2d+The+Zero%252C+Identity%252C+and+commutative+properties+of+multiplication-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-13/2.2d+The+Zero%252C+Identity%252C+and+commutative+properties+of+multiplication.m4v" height="360" class="aligncenter posterimg" width="480.0" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-13/2.2d+The+Zero%252C+Identity%252C+and+commutative+properties+of+multiplication.m4v" length="49640080" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/103e4/</guid><pubDate>Sat, 14 May 2011 03:41:28 GMT</pubDate></item><item><title>2.2d The Distributive Property</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/828b9/</link><description>d. Describe and use the commutative, associative, distributive, and identity properties of addition and multiplication, and the zero property of multiplication. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-13/2.2d+The+Distributive+Property-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-13/2.2d+The+Distributive+Property.m4v" height="320" class="aligncenter posterimg" width="480" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-13/2.2d+The+Distributive+Property.m4v" length="36731236" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/828b9/</guid><pubDate>Sat, 14 May 2011 03:06:39 GMT</pubDate></item><item><title>2.2d Communicative property of multiplication</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/0b6d3/</link><description>d. Describe and use the commutative, associative, distributive, and identity properties of addition and multiplication, and the zero property of multiplication. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-13/2.2d+Communicative+property+of+multiplication-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-13/2.2d+Communicative+property+of+multiplication.m4v" height="270" class="aligncenter posterimg" width="480.0" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-13/2.2d+Communicative+property+of+multiplication.m4v" length="54089652" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/0b6d3/</guid><pubDate>Sat, 14 May 2011 02:12:35 GMT</pubDate></item><item><title>2.2d Communicative Property of Addition</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/5eba2/</link><description>d. Describe and use the commutative, associative, distributive, and identity properties of addition and multiplication, and the zero property of multiplication. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-13/2.2d+Communicative+Property+of+Addition-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-13/2.2d+Communicative+Property+of+Addition.m4v" height="270" class="aligncenter posterimg" width="480.0" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-13/2.2d+Communicative+Property+of+Addition.m4v" length="35597190" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/5eba2/</guid><pubDate>Sat, 14 May 2011 01:45:11 GMT</pubDate></item><item><title>2.2d Use algebraic expressions, symbols, and properties of the operations to represent, simplify, and solve mathematical equations and inequalities.</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/32810/</link><description> Describe and use the commutative, associative, distributive, and identity properties of addition and multiplication, and the zero property of multiplication. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-13/2.2d+Use+algebraic+expressions%252C+symbols%252C+and+properties+of+the+operations+to+represent%252C+simplify%252C+and+solve+mathematical+equations+and+inequalities.-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-13/2.2d+Use+algebraic+expressions%252C+symbols%252C+and+properties+of+the+operations+to+represent%252C+simplify%252C+and+solve+mathematical+equations+and+inequalities.-1.m4v" height="320" class="aligncenter posterimg" width="480" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-13/2.2d+Use+algebraic+expressions%252C+symbols%252C+and+properties+of+the+operations+to+represent%252C+simplify%252C+and+solve+mathematical+equations+and+inequalities.-1.m4v" length="24418782" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/32810/</guid><pubDate>Sat, 14 May 2011 01:36:51 GMT</pubDate></item><item><title>2.2d Use algebraic expressions, symbols, and properties of the operations to represent, simplify, and solve mathematical equations and inequalities.</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/bb3f8/</link><description> Describe and use the commutative, associative, distributive, and identity properties of addition and multiplication, and the zero property of multiplication. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-13/2.2d+Use+algebraic+expressions%252C+symbols%252C+and+properties+of+the+operations+to+represent%252C+simplify%252C+and+solve+mathematical+equations+and+inequalities.-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-13/2.2d+Use+algebraic+expressions%252C+symbols%252C+and+properties+of+the+operations+to+represent%252C+simplify%252C+and+solve+mathematical+equations+and+inequalities..m4v" height="240" class="aligncenter posterimg" width="320" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-13/2.2d+Use+algebraic+expressions%252C+symbols%252C+and+properties+of+the+operations+to+represent%252C+simplify%252C+and+solve+mathematical+equations+and+inequalities..m4v" length="10247003" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/bb3f8/</guid><pubDate>Sat, 14 May 2011 01:30:39 GMT</pubDate></item><item><title>2.2b Symbol representation</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/b8207/</link><description>b.	Recognize that a symbol represents the same number throughout an equation or expression (e.g., Δ + Δ = 8; thus, Δ = 4). &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-13/2.2b+Symbol+representation-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-13/2.2b+Symbol+representation-2.m4v" height="320" class="aligncenter posterimg" width="480" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-13/2.2b+Symbol+representation-2.m4v" length="22766214" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/b8207/</guid><pubDate>Sat, 14 May 2011 00:25:28 GMT</pubDate></item><item><title>2.2b Symbol representation</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/78dc3/</link><description>Recognize that a symbol represents the same number throughout an equation or expression (e.g., Δ + Δ = 8; thus, Δ = 4). &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-13/2.2b+Symbol+representation-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-13/2.2b+Symbol+representation-1.m4v" height="320" class="aligncenter posterimg" width="480" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-13/2.2b+Symbol+representation-1.m4v" length="21533808" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/78dc3/</guid><pubDate>Sat, 14 May 2011 00:06:35 GMT</pubDate></item><item><title>2.2b Symbol representation</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/a266e/</link><description>b.	Recognize that a symbol represents the same number throughout an equation or expression (e.g., Δ + Δ = 8; thus, Δ = 4). &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-13/2.2b+Symbol+representation-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-13/2.2b+Symbol+representation.m4v" height="270" class="aligncenter posterimg" width="480.0" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-13/2.2b+Symbol+representation.m4v" length="47194672" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/a266e/</guid><pubDate>Fri, 13 May 2011 23:42:59 GMT</pubDate></item><item><title>2.2a Order of operations</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/9d06b/</link><description>a.	Use the order of operations to evaluate, simplify, and compare mathematical expressions involving the four operations, parentheses, and the symbols &amp;lt;, &amp;gt;, and = (e.g., 2x (4 - 1) + 3; of the two quantities 7 - (3 - 2) or (7 - 3) - 2, which is greater?). b. Express single-operation problem situations as equations and solve the equation. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-13/2.2a+Order+of+operations-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-13/2.2a+Order+of+operations-1.m4v" height="360" class="aligncenter posterimg" width="480" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-13/2.2a+Order+of+operations-1.m4v" length="32931752" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/9d06b/</guid><pubDate>Fri, 13 May 2011 22:46:20 GMT</pubDate></item><item><title>2.2a Order of operations</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/e0ad8/</link><description>a.	Use the order of operations to evaluate, simplify, and compare mathematical expressions involving the four operations, parentheses, and the symbols &amp;lt;, &amp;gt;, and = (e.g., 2x (4 - 1) + 3; of the two quantities 7 - (3 - 2) or (7 - 3) - 2, which is greater?). b. Express single-operation problem situations as equations and solve the equation. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-05-13/2.2a+Order+of+operations-posterimage.png" alt="http://emed.nucenter.org:8171/2011-05-13/2.2a+Order+of+operations.m4v" height="272" class="aligncenter posterimg" width="480" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-05-13/2.2a+Order+of+operations.m4v" length="34196840" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/e0ad8/</guid><pubDate>Fri, 13 May 2011 22:30:20 GMT</pubDate></item><item><title>2.1b Revised Recognize/represent/extend simple patterns</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/8a61e/</link><description>b.	Recognize, represent, and extend simple patterns involving multiples and other number patterns (e.g., square numbers) using objects, pictures, numbers, and tables. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-02-04/2.1b+Revised+Recognize_represent_extend+simple+patterns-posterimage.png" alt="http://emed.nucenter.org:8171/2011-02-04/2.1b+Revised+Recognize_represent_extend+simple+patterns.m4v" height="270" class="aligncenter posterimg" width="480.0" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-02-04/2.1b+Revised+Recognize_represent_extend+simple+patterns.m4v" length="40960314" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/8a61e/</guid><pubDate>Fri, 04 Feb 2011 22:34:20 GMT</pubDate></item><item><title>Standard 2 Object 1b Recognize/represent/extend simple patterns</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/ac8b9/</link><description>b.	Recognize, represent, and extend simple patterns involving multiples and other number patterns (e.g., square numbers) using objects, pictures, numbers, and tables. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+1b+Recognize_represent_extend+simple+patterns-posterimage.png" alt="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+1b+Recognize_represent_extend+simple+patterns.m4v" height="270" class="aligncenter posterimg" width="480.0" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+1b+Recognize_represent_extend+simple+patterns.m4v" length="40990307" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/ac8b9/</guid><pubDate>Fri, 04 Feb 2011 22:06:46 GMT</pubDate></item><item><title>Standard 2 Object 2d Properties</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/605de/</link><description>c.	Describe and use the commutative, associative, distributive, and identity properties of addition and multiplication, and the zero property of multiplication. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+2d+Properties-posterimage.png" alt="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+2d+Properties.m4v" height="320" class="aligncenter posterimg" width="480" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+2d+Properties.m4v" length="20906852" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/605de/</guid><pubDate>Fri, 04 Feb 2011 22:03:29 GMT</pubDate></item><item><title>Standard 2 Object 1a1 Anaylyze Growing patterns</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/8e6c3/</link><description>a.	Analyze growing patterns using objects, pictures, numbers, and tables to determine a rule for the pattern. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+1a1+Anaylyze+Growing+patterns-posterimage.png" alt="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+1a1+Anaylyze+Growing+patterns.m4v" height="240" class="aligncenter posterimg" width="320" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+1a1+Anaylyze+Growing+patterns.m4v" length="17934356" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/8e6c3/</guid><pubDate>Fri, 04 Feb 2011 22:00:38 GMT</pubDate></item><item><title>Standard 2 Object 1a Analyze growing patterns</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/35cb1/</link><description>a.	Analyze growing patterns using objects, pictures, numbers, and tables to determine a rule for the pattern. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+1a+Analyze+growing+patterns-posterimage.png" alt="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+1a+Analyze+growing+patterns.m4v" height="240" class="aligncenter posterimg" width="320" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2011-02-04/Standard+2+Object+1a+Analyze+growing+patterns.m4v" length="11061244" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/35cb1/</guid><pubDate>Fri, 04 Feb 2011 22:00:05 GMT</pubDate></item><item><title>2.2c Properties</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/e2bc7/</link><description>c.	Describe and use the commutative, associative, distributive, and identity properties of addition and multiplication, and the zero property of multiplication. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2010-12-07/2.2c+Properties-posterimage.png" alt="http://emed.nucenter.org:8171/2010-12-07/2.2c+Properties.m4v" height="240" class="aligncenter posterimg" width="320" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2010-12-07/2.2c+Properties.m4v" length="15215308" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/e2bc7/</guid><pubDate>Tue, 07 Dec 2010 17:27:17 GMT</pubDate></item><item><title>2.2b Symbol representation</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/f834e/</link><description>b.	Recognize that a symbol represents the same number throughout an equation or expression (e.g., Δ + Δ = 8; thus, Δ = 4). &lt;br class="" /&gt;&lt;br class="" /&gt;&lt;img src="http://emed.nucenter.org:8171/2010-12-07/2.2b-posterimage.png" height="240" width="320" role="button" alt="http://emed.nucenter.org:8171/2010-12-07/2.2b.m4v" class="aligncenter posterimg" tabindex="0" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2010-12-07/2.2b.m4v" length="8625316" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/f834e/</guid><pubDate>Tue, 07 Dec 2010 17:27:34 GMT</pubDate></item><item><title>2.2a Order of Operations</title><link>http://emed.nucenter.org/groups/algebraicreasoning/weblog/21ae5/</link><description>a.	Use the order of operations to evaluate, simplify, and compare mathematical expressions involving the four operations, parentheses, and the symbols &amp;lt;, &amp;gt;, and = (e.g., 2x (4 - 1) + 3; of the two quantities 7 - (3 - 2) or (7 - 3) - 2, which is greater?). b. Express single-operation problem situations as equations and solve the equation. &lt;br /&gt; &lt;br /&gt; &lt;img src="http://emed.nucenter.org:8171/2010-12-07/2.2a+Order+of+Operations-posterimage.png" alt="http://emed.nucenter.org:8171/2010-12-07/2.2a+Order+of+Operations.m4v" height="240" class="aligncenter posterimg" width="320" /&gt;</description><author>Directory Administrator</author><enclosure url="http://emed.nucenter.org:8171/2010-12-07/2.2a+Order+of+Operations.m4v" length="6221368" type="video/x-m4v"></enclosure><guid isPermaLink="true">http://emed.nucenter.org/groups/algebraicreasoning/weblog/21ae5/</guid><pubDate>Tue, 07 Dec 2010 17:24:37 GMT</pubDate></item></channel></rss>