I need help evaluating this intergral.
\[\int\limits_{1}^{1}\tan^-1(x)dx\]
I cant get it right but its tan^-1
Anyone have a clue?
I'm assuming you are referring to inverse tangent also call arctan..
Yes I am
here's a link...try integration by parts.... http://www.youtube.com/watch?v=I7b_niz7lQQ
Wow is that the same problem? Yeah i understand the by parts..guess I kinda see what I did wrong
is this integral really from 1 to 1 or is that a typo?
well, if it is from 1 to 1, you should invoke the fact that\[\int_{a}^{a}f(x)dx=0\]because the area under the curve has a width of zero, which means it has an area of zero
if not then integration by parts will work\[u=\tan^{-1}x\]\[dv=1\]
Turing Test is absolutely correct...if the limits of integration are the same value the answer is zero...I didn't see it...kudos to Turing Test!
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