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Evaluate integral
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\[\int\limits_{}^{}(sint*dt) / (1-\sin^2(t))\]
HI!!
Hi :)
does it help to know that the denominator is \(\cos^2(x)\)?
Yeah I figured that out! I'm setting u=sinx though
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bad idea
try \(u=\cos(x)\)
ok! how do you know when it is a bad idea to substitute something in for u?
okay, I got sect :)
once you have \[\int \frac{\sin(x)}{\cos^2(x)}dx\] if you make \(u=\sin(x)\) then how are you going to get rid of the square on the cosine?
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substitute cos^2 into sin^2-1?
it is not really a substitution, it is an identity
oh okay! I think I got the answer after u=cost thanks :)
\[\color\magenta\heartsuit\]
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