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	<title>Larry Stroud</title>
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	<description>WCC Math Faculty Weblog</description>
	<lastBuildDate>Mon, 06 Sep 2010 20:22:42 +0000</lastBuildDate>
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		<title>Finding the Center of A Circle</title>
		<link>http://wayneccfaculty.com/lnstroud/2010/09/02/finding-the-center-of-a-circle/</link>
		<comments>http://wayneccfaculty.com/lnstroud/2010/09/02/finding-the-center-of-a-circle/#comments</comments>
		<pubDate>Thu, 02 Sep 2010 19:19:25 +0000</pubDate>
		<dc:creator>Larry Stroud</dc:creator>
				<category><![CDATA[Uncategorized]]></category>

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		<description><![CDATA[Thales Theorem is the basis for a simple method for locating the center of a circle using a carpenter&#8217;s square as follows: 1. Place the corner of the carpenter&#8217;s square anywhere on the circumference and position the &#8220;legs&#8221; of the square so they both intersect the circumference.  Mark the points on the circumference where the [...]]]></description>
			<content:encoded><![CDATA[<p>Thales Theorem is the basis for a simple method for locating the center of a circle using a carpenter&#8217;s square as follows:</p>
<p>1. Place the corner of the carpenter&#8217;s square anywhere on the circumference and position the &#8220;legs&#8221; of the square so they both intersect the circumference.  Mark the points on the circumference where the legs intersect the circumference.  Then draw a line connected the two marked points.  This will be a diameter.</p>
<p>2.  Repeat Step 1 but move the corner of the carpenter&#8217;s square to another point on the circumference.</p>
<p>3.  The center of the circle will be located at the intersection of the two diameters.</p>
<p>This is illustrated in the following graphic:</p>
<p><a href="http://wayneccfaculty.com/lnstroud/files/2010/09/center-of-circle1.jpg"><img class="alignnone size-full wp-image-21" src="http://wayneccfaculty.com/lnstroud/files/2010/09/center-of-circle1.jpg" alt="" width="404" height="202" /></a></p>
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		<title>A Better Approximation for PI</title>
		<link>http://wayneccfaculty.com/lnstroud/2010/07/16/a-better-approximation-for-pi/</link>
		<comments>http://wayneccfaculty.com/lnstroud/2010/07/16/a-better-approximation-for-pi/#comments</comments>
		<pubDate>Fri, 16 Jul 2010 21:25:57 +0000</pubDate>
		<dc:creator>Larry Stroud</dc:creator>
				<category><![CDATA[Uncategorized]]></category>

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		<description><![CDATA[Many students know that 22/7 is a common fraction that is approximately equal to PI and is accurate to 2 decimal places. However, a better common fraction approximation to PI is 355/113 which is accurate to 6 decimal places. This fraction also easy to remember by writing the digits 113355 and dividing the last 3 [...]]]></description>
			<content:encoded><![CDATA[<p>Many students know that 22/7 is a common fraction that is approximately equal to PI and is accurate to 2 decimal places.  However, a better common fraction approximation to PI is 355/113 which is accurate to 6 decimal places.  This fraction also easy to remember by writing the digits 113355 and dividing the last 3 digits by the first 3 digits.</p>
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