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 Post subject: mathmatical operation
PostPosted: Wed, 19 Dec 2007 20:29:17 UTC 
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{x(a-2x)}{2bsqrt(a-x)x}+{sqrt(a-x)x}{b}={x(3a-4x)}{2bsqrt(a-x)x I do not understand how the numerator of the answer is derived. Thank you.

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PostPosted: Wed, 19 Dec 2007 21:09:32 UTC 
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Are you asking how to write this formula in Latex? Or did you mean to put this question in the Algebra section instead of this section?


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PostPosted: Wed, 19 Dec 2007 23:01:13 UTC 
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You're right both times. I am trying to teach myself math. Do I factor the first numerator?

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 Post subject: Re: mathmatical operation
PostPosted: Thu, 20 Dec 2007 00:33:44 UTC 
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sch wrote:
{x(a-2x)}{2bsqrt(a-x)x}+{sqrt(a-x)x}{b}={x(3a-4x)}{2bsqrt(a-x)x I do not understand how the numerator of the answer is derived. Thank you.


is this what you are looking for...

$\frac{x(a-2x)}{2b\sqrt{a-x}x}+\frac{\sqrt{a-x}x}{b}=\frac{x(3a-4x)}{2b\sqrt{a-x}x}

Code:
[tex]$\frac{x(a-2x)}{2b\sqrt{a-x}x}+\frac{\sqrt{a-x}x}{b}=\frac{x(3a-4x)}{2b\sqrt{a-x}x}[/tex]



or this...


$\frac{x(a-2x)}{2b\sqrt{(a-x)x}}+\frac{\sqrt{(a-x)x}}{b}=\frac{x(3a-4x)}{2b\sqrt{(a-x)x}}



Code:
[tex]$\frac{x(a-2x)}{2b\sqrt{(a-x)x}}+\frac{\sqrt{(a-x)x}}{b}=\frac{x(3a-4x)}{2b\sqrt{(a-x)x}}[/tex]

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 Post subject:
PostPosted: Thu, 20 Dec 2007 00:42:49 UTC 
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the second

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 Post subject: Re: mathmatical operation
PostPosted: Thu, 20 Dec 2007 02:49:00 UTC 
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$\frac{x(a-2x)}{2b\sqrt{(a-x)x}}+\frac{\sqrt{(a-x)x}}{b}
$=\frac{x(a-2x)}{2b\sqrt{(a-x)x}}+\frac{2\sqrt{(a-x)x}\sqrt{(a-x)x}}{2b\sqrt{(a-x)x}}
$=\frac{x(a-2x)+2(a-x)x}{2b\sqrt{(a-x)x}}
$=\frac{x(a-2x+2(a-x))}{2b\sqrt{(a-x)x}}
$=\frac{x(a-2x+2a-2x))}{2b\sqrt{(a-x)x}}
$=\frac{x(3a-4x)}{2b\sqrt{(a-x)x}}

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