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INTEGRATE : x^3/(x^2+1)^2
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\[\int\limits_{}^{}\frac{ x ^{3} }{ (x ^{2 }+1)^{2} }\]
I would probably use this substitution: \[x=\tan \theta\]
ok, let me try it
Substitute u for x^2 ?
uhmmm, i thought i was going to easily figure the tan theta, but i am stuck
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Actually you could probably do x^2+1=u and that will be MUCH easier.
ok, let me try that here
\[u= x ^{2} + 1\]
\[du =2xdx\] \[\frac{ 1 }{ 2 }du=xdx\] from above \[x ^{2}=u-1\] \[\int\limits_{}^{}\frac{ u-1 }{ u ^{2} }\]
is this the correct pathway
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You got it. =) I am only cringing a little bit when you don't include your dx's and du's on your integrals but overall you're totally right!
thank you very much, i will surely remember to add them!
|dw:1400500544965:dw|
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