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integral from 0 to 1 of cos(arcsinx)
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Let \[\theta =\sin^{-1} x\]
Therefore \[x/1=\sin \theta =opp/hyp\]Draw my triangle x is opp, 1 hyp, sq rt (1-x^2) adj
From that triangle you have info to find cos theta which you would integrate
do you integrate cos theta or cos (sqrt(1-x^2)) ?
cos theta in and of itself does not contain the info in your problem. However cos theta (which essentially is your problem) is equal to sq root (1-x^2) which contains all relevant info. So integrate sq rt (1-x^2).
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how do you integrate sq rt(1-x^2)?
You have to find relevant trig sub.
Your instructor gives very interesting problems. What school? what course?
University of Miami: Calculus II
Go 'Canes
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Lol! Thanks
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