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	<title>Comments on: I need help in MATH PLEASE! i&#8217;m desperate as you can see?</title>
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	<description>Work Quicker, Longer And Recover Early WIth Aerobic Exercises</description>
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		<title>By: Adityakt</title>
		<link>http://aerobicstime.com/blog/aerobics-class/i-need-help-in-math-please-im-desperate-as-you-can-see/comment-page-1/#comment-195</link>
		<dc:creator>Adityakt</dc:creator>
		<pubDate>Wed, 19 Nov 2008 19:08:40 +0000</pubDate>
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		<description>&lt;a href=&quot;&quot;&gt;isabel&lt;/a&gt;


hi jesayka...


Problem 1:

let no of ppl at the end of nth month in morning class be p(n) &amp; for evening class be Q(n).
p(n) = 2*n + 40
q(n) = 8*n + 22
now check for n=3...both are equal to 46. hence answer is 3rd month.


Problem 2:

Let x loads of loundary be the answer.
cost for case 1= (x/4)*(1.25)
Cost for case 2= 400 + (x/4)*(1.00)

Now for costs to be equal...
(x/4)*(1.25) = 400 + (x/4)*(1.00)
(x/4)*(0.25) = 400
x=6400</description>
		<content:encoded><![CDATA[<p><a href="">isabel</a></p>
<p>hi jesayka&#8230;</p>
<p>Problem 1:</p>
<p>let no of ppl at the end of nth month in morning class be p(n) &#038; for evening class be Q(n).<br />
p(n) = 2*n + 40<br />
q(n) = 8*n + 22<br />
now check for n=3&#8230;both are equal to 46. hence answer is 3rd month.</p>
<p>Problem 2:</p>
<p>Let x loads of loundary be the answer.<br />
cost for case 1= (x/4)*(1.25)<br />
Cost for case 2= 400 + (x/4)*(1.00)</p>
<p>Now for costs to be equal&#8230;<br />
(x/4)*(1.25) = 400 + (x/4)*(1.00)<br />
(x/4)*(0.25) = 400<br />
x=6400</p>
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		<title>By: crackbunny182</title>
		<link>http://aerobicstime.com/blog/aerobics-class/i-need-help-in-math-please-im-desperate-as-you-can-see/comment-page-1/#comment-194</link>
		<dc:creator>crackbunny182</dc:creator>
		<pubDate>Sun, 16 Nov 2008 08:26:17 +0000</pubDate>
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		<description>&lt;a href=&quot;&quot;&gt;belisle&lt;/a&gt;


1) Let x be the number of months. So you can say:
40 + 2x = 22 + 8x (Those two lines will intersect at x = 3)
18 = 6x
x = 3, so they&#039;ll have the same number of people in 3 months.

2) Let x be the number of weeks. So you can say:
4w*1.25 = 400 + 1w
5w = w + 400 (These two will intersect at w=100)
4w = 400
w = 100, so you&#039;ll need to do 100 loads for the costs to be equal.</description>
		<content:encoded><![CDATA[<p><a href="">belisle</a></p>
<p>1) Let x be the number of months. So you can say:<br />
40 + 2x = 22 + 8x (Those two lines will intersect at x = 3)<br />
18 = 6x<br />
x = 3, so they&#8217;ll have the same number of people in 3 months.</p>
<p>2) Let x be the number of weeks. So you can say:<br />
4w*1.25 = 400 + 1w<br />
5w = w + 400 (These two will intersect at w=100)<br />
4w = 400<br />
w = 100, so you&#8217;ll need to do 100 loads for the costs to be equal.</p>
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