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						<title>Video #6 Taylor Bhowanidin</title>
<link>http://www.mathwithcoachhall.com/comment.php?comment.news.15</link>
<description><![CDATA[Video #6 describes the series and summations that come from sequences. There are a lot of different types of series, including arithmetic and geometric series. Each Summation or Series has its own rules to follow.]]></description>
<author>Tbhowanidin&lt;noauthor@nospam.com&gt;</author>
<pubDate>Wed, 31 Dec 1969 19:00:00 -0500</pubDate>
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						<title>Video #5 Taylor Bhowanidin</title>
<link>http://www.mathwithcoachhall.com/comment.php?comment.news.15</link>
<description><![CDATA[Video #5 describes Geometric Series which sum up the terms in geometric sequences. There are two formulas used one is for finite series and that equation is { s=a1(rn-1)/r1 and the other is for infinite series which id { s=a1/1-r.]]></description>
<author>Tbhowanidin&lt;noauthor@nospam.com&gt;</author>
<pubDate>Wed, 31 Dec 1969 19:00:00 -0500</pubDate>
<guid isPermaLink="true">http://www.mathwithcoachhall.com/comment.php?comment.news.15</guid>
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						<title>Video #4 Taylor Bhowanidin</title>
<link>http://www.mathwithcoachhall.com/comment.php?comment.news.15</link>
<description><![CDATA[Video #4 is about Arithmetic Series, these formulas that help you come up with the value of  Arithmetic Series. It basically sums up an arithmetic sequence. The first equation (Sn+n/2(a1+an) is used when you have the last term and the other equation (term- Sn=n/2(a1)+(n-1)d) is used when you need to find the last term.]]></description>
<author>Tbhowanidin&lt;noauthor@nospam.com&gt;</author>
<pubDate>Wed, 31 Dec 1969 19:00:00 -0500</pubDate>
<guid isPermaLink="true">http://www.mathwithcoachhall.com/comment.php?comment.news.15</guid>
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						<title>Video #3 Taylor Bhowanidin</title>
<link>http://www.mathwithcoachhall.com/comment.php?comment.news.15</link>
<description><![CDATA[Video #3 is about Geometric Sequences. These are similar to Arithmetic Sequences only you multiply the first term to get to the second and that is where you find the common number (constant) to keep multiply to find the next terms.]]></description>
<author>Tbhowanidin&lt;noauthor@nospam.com&gt;</author>
<pubDate>Wed, 31 Dec 1969 19:00:00 -0500</pubDate>
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						<title>Video #2 Taylor Bhowanidin</title>
<link>http://www.mathwithcoachhall.com/comment.php?comment.news.15</link>
<description><![CDATA[Video #2 describes Arithmetic Sequences which are a list of numbers that follow a sequence rule. The rule states that you add or subtract to get to the next term.]]></description>
<author>Tbhowanidin&lt;noauthor@nospam.com&gt;</author>
<pubDate>Wed, 31 Dec 1969 19:00:00 -0500</pubDate>
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						<title>Video #5</title>
<link>http://www.mathwithcoachhall.com/comment.php?comment.news.15</link>
<description><![CDATA[A geometric series is the sum of a geometric sequence. To solve a geometric series you have a couple different formulas. Two are for a finite series, which are series with a set number of terms. Sn= a1(1-r^n)/1-r which is exactly the same is a1(r^n-1/r-1. There is also a formula for an infinite series , which is a series that never ends. S= a1/1-r but there is one restriction, your absolute value of your rate has to be less than 1.]]></description>
<author>BrianaGayle&lt;noauthor@nospam.com&gt;</author>
<pubDate>Wed, 31 Dec 1969 19:00:00 -0500</pubDate>
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						<title>Algebra 2</title>
<link>http://www.mathwithcoachhall.com/comment.php?comment.news.4</link>
<description><![CDATA[A sequence is a row of numbers that have some type of pattern in them, it can be adding subtraction multiplication or division. There are different types of sequence like a geometric sequence where you multiply to reach the next number. There is also arithmetic sequence where you you add a number to get to the next term. But the common difference is that you abbreviate D which is what you add so if you start with a1=a1 so that you can get to your next number you would use a2=a1+D so each time you add a D.]]></description>
<author>ramos0321&lt;noauthor@nospam.com&gt;</author>
<pubDate>Wed, 31 Dec 1969 19:00:00 -0500</pubDate>
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						<title>Video #6</title>
<link>http://www.mathwithcoachhall.com/comment.php?comment.news.15</link>
<description><![CDATA[This video defines series and summations. Series and summation is used to describe the addition of terms in a sequence. There are different kinds of series and summation, arithmetic and geometric series are included. Series and summations have their own rules to follow.]]></description>
<author>StephanieGhent&lt;noauthor@nospam.com&gt;</author>
<pubDate>Wed, 31 Dec 1969 19:00:00 -0500</pubDate>
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						<title>Video #5</title>
<link>http://www.mathwithcoachhall.com/comment.php?comment.news.15</link>
<description><![CDATA[This video explain geometric series, which is a series that sums the terms of a geometric sequence. There are two formulas to find geometric series just like there are formulas for arithmetic series. The first one is for finite series: s=a1(rn-1)/r1 and the other is for infinite series: s=a1/1-r]]></description>
<author>StephanieGhent&lt;noauthor@nospam.com&gt;</author>
<pubDate>Wed, 31 Dec 1969 19:00:00 -0500</pubDate>
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