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Another question dealing heavily with Indefinite Integrals and Anti-Derivitaives! The problem: Evaluate the following integral using U Substitution– "integral[(csc^2(2theta))(cot(2theta))(dtheta)]" ... a) solve using: "u = cot(2theta)" b) solve using: "u = csc(2theta)" Any and all help is greatly appreciated! :)
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case a) if you set u = cot(2theta) what will your du be?
-csc(2theta)(dtheta)
You need to use chainrule for that, so it'll actually be u = cot(2theta) du = -csc^2(2theta)(dtheta) So now, knowing this what will the original dtheta equal?
du = -csc^2(2theta)(dtheta)*2, my bad :D
dtheta = du/-csc^2(2theta))
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Right, so it will simplify to |dw:1395727453785:dw|
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