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	<title>Comments on: How much additional time will the slower pulse require to reach the end of its string?</title>
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		<title>By: Debbie</title>
		<link>http://www.thepulsartriyo.com/pulse/how-much-additional-time-will-the-slower-pulse-require-to-reach-the-end-of-its-string/#comment-2658</link>
		<dc:creator>Debbie</dc:creator>
		<pubDate>Fri, 04 Dec 2009 00:59:59 +0000</pubDate>
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		<description>Wave speed v = sqrt(T/mu)  where T is the tension in N  and mu is the linear mass density in kg/m

First string v = sqrt(180N/(0.078kg/16.8m)) = 196.9 m/s

Second string  v = sqrt(155.4N/(0.058kg/16.8m))  = 212.2m/s

It takes the first string 16.8m/196.9m/s = 0.0853s to travel the length

It takes the second string  16.8/212.2 = 0.07917s to travel

Therefore the slower wave arrives 0.0853-0.07917 = 0.00615s later&lt;br&gt;&lt;b&gt;References : &lt;/b&gt;&lt;br&gt;</description>
		<content:encoded><![CDATA[<p>Wave speed v = sqrt(T/mu)  where T is the tension in N  and mu is the linear mass density in kg/m</p>
<p>First string v = sqrt(180N/(0.078kg/16.8m)) = 196.9 m/s</p>
<p>Second string  v = sqrt(155.4N/(0.058kg/16.8m))  = 212.2m/s</p>
<p>It takes the first string 16.8m/196.9m/s = 0.0853s to travel the length</p>
<p>It takes the second string  16.8/212.2 = 0.07917s to travel</p>
<p>Therefore the slower wave arrives 0.0853-0.07917 = 0.00615s later<br /><b>References : </b></p>
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