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Help me finish evaluating this integral
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Okay I am working on the following \[\int\limits_{}^{}\sin^{-1} x dx\] and I am using integration by parts setting u = arcsin(x) and dv = dx and du = \[\frac{ xdx }{ \sqrt{1^2-x^2} }\] and v = x
so now I am left with the following
\[s \sin^{-1} x - \int\limits_{}^{}\frac{ x dx }{ \sqrt{1^2 - x^2} }\]
that "s" is an "x"
now I need help integrating that trig identity on the right. I think its sine
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would I integrate the right side like this arcsin(x) + c?
oh no trig identity basic u sub will do try \(u=1-x^2\)
okay let me see
oh wait doh nvm
your method is correct, just use a u sub
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|dw:1424041096453:dw|
then simple u sub u = 1 - x^2 du = 2x dx 1/2x du = dx
wait isn't that a -1/2
|dw:1424041192100:dw|
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