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	<title>Comments on: What is the volume of the solid of revolution generated by revolving R about the x-axis?</title>
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	<pubDate>Wed, 23 May 2012 16:36:42 +0000</pubDate>
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		<title>By: Ron W</title>
		<link>http://cutframetv.com/x/what-is-the-volume-of-the-solid-of-revolution-generated-by-revolving-r-about-the-x-axis-2/comment-page-1#comment-9947</link>
		<dc:creator>Ron W</dc:creator>
		<pubDate>Fri, 23 Oct 2009 07:25:59 +0000</pubDate>
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		<description>Use the method of disks.

Draw the region R and a typical disk. This disk has a radius of [e^(-3x/2) - 0] and a thickness of dx. It contribues an increment of volume dV given by 

dV = πr²dx = π(e^(-3x/2))² dx
 = π e^(-3x) dx

The total volume V is given by

1
∫  π e^(-3x) dx
0&lt;br&gt;&lt;b&gt;References : &lt;/b&gt;&lt;br&gt;</description>
		<content:encoded><![CDATA[<p>Use the method of disks.</p>
<p>Draw the region R and a typical disk. This disk has a radius of [e^(-3x/2) - 0] and a thickness of dx. It contribues an increment of volume dV given by </p>
<p>dV = πr²dx = π(e^(-3x/2))² dx<br />
 = π e^(-3x) dx</p>
<p>The total volume V is given by</p>
<p>1<br />
∫  π e^(-3x) dx<br />
0<br /><b>References : </b></p>
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