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Sep 11 2013 09:05pm
Jeez, where do people get these idiotic, tedious math problems. Also, try plugging this shit in Wolfram. Works more often than you'd think
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Sep 11 2013 09:06pm
Quote (Limboowner @ Sep 11 2013 07:53pm)

3) If you rationalize the denominator of
1/{7\sqrt{5}-2\sqrt{3}}
then you will get
{r\sqrt{5}+s\sqrt{3}}/{n}
where r, s, and n are all positive integers (with no common factors).
no question actually asked but I will assume:
r=21, s=10, n=127

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Sep 11 2013 09:12pm
6)Simplify the expression
{1}/{x^2+4 x+4} - {1}/{x^2-3 x - 10}
and give your answer in the form of
\frac{f(x)}{g(x)}.

7)Simplify the expression
{2 x^2+3 x+1}/{x^2+2 x-3} (DIVISION) {x^2+5 x+4}/{2 x^2-3 x+1}
and give your answer in the form of
\frac{f(x)}{g(x)}.



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Sep 12 2013 12:36am
Quote (Limboowner @ Sep 11 2013 10:12pm)
6)Simplify the expression
{1}/{x^2+4 x+4} - {1}/{x^2-3 x - 10}
and give your answer in the form of
\frac{f(x)}{g(x)}.

7)Simplify the expression
{2 x^2+3 x+1}/{x^2+2 x-3} (DIVISION) {x^2+5 x+4}/{2 x^2-3 x+1}
and give your answer in the form of
\frac{f(x)}{g(x)}.


did you try plugging into wolfram alpha? It's free, just google it. No downloads or anything. Just type the expression in the wolfram bar and search
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