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Integration again.
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\[\int\limits_{}^{} \frac{ x }{ 1 + x^2 }\]
dx...
I can see it fits the form for the derivative of arctan x, but that x on the top is confusing me.
u=1+x^2
@amistre64
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Ok
by parts seems fair
or, since 2x is the derivative of the bottom ... mutliply by 2/2 to get a useful 2 out of it
u=1+x^2 du=2xdx \[\frac{ 1 }{ 2 } \int\limits \frac{ 1 }{ u }du\] Am I missing something here?
the subsitution is fine :)
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Alright, was wondering why over complicate the problem :P
integration is a bit of an art ... which is why its not always so simple to see something on the first pass.
You're right!
Ohh, I see. Then I get as my final answer (1/2)ln(x^2 + 1) + C. Thanks, I was making the wrong substitution. :p xD
;) we all do at times
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