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\[\frac{ m^2+mn-2n^2 }{ m^3+m^2n }\times \frac{ m^2+3mn+2n^2 }{ m }\]
Have you try to factor any of them by yourself yet?
yes and im not sure if its right. Ill put it up
Ok
\[\frac{ mn(m-2n }{ m^2(m+n) }\times \frac{ (m+n)(m+2n) }{ m }\]
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is that right @nikato
They're all right except m^2 +mn-2n^2
You should know it should look like (m _ _n)(m_ _n) Now you have to figure if its +/- and the coefficient for n
And in thi case, you are looking for two numbers that multiply and get -2 but their sum is 1
Would my final answer be \[\frac{ m+2n)^2(m-n) }{m^3 }\]
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Yes
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