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	<title>Comments on: How to find the probability for this event?</title>
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		<title>By: Merlyn</title>
		<link>http://boatdonationsmaryland.com/182/how-to-find-the-probability-for-this-event/comment-page-1/#comment-302</link>
		<dc:creator>Merlyn</dc:creator>
		<pubDate>Sun, 21 Jun 2009 07:43:54 +0000</pubDate>
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		<description>The sum of normal random variables is also a normal random variable.  the mean is the sum of the means and the variance is the sum of the variances.  this is only true if the variables are independed, which they are in this case.

X ~ Normal( ?x = 4200 , ?x² = 9025 ) 
X ~ Normal( ?x = 4200 , ?x = 95 )

Find P( X &gt; 4250 )
P( ( X - ? ) / ? &gt; ( 4250 - 4200 ) / 95 )
= P( Z &gt; 0.5263158 )
= P( Z &lt; -0.5263158 )
= 0.2993344</description>
		<content:encoded><![CDATA[<p>The sum of normal random variables is also a normal random variable.  the mean is the sum of the means and the variance is the sum of the variances.  this is only true if the variables are independed, which they are in this case.</p>
<p>X ~ Normal( ?x = 4200 , ?x² = 9025 )<br />
X ~ Normal( ?x = 4200 , ?x = 95 )</p>
<p>Find P( X > 4250 )<br />
P( ( X &#8211; ? ) / ? > ( 4250 &#8211; 4200 ) / 95 )<br />
= P( Z > 0.5263158 )<br />
= P( Z < -0.5263158 )<br />
= 0.2993344</p>
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