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integrate csc^5 x dx
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got it ?
\[\csc^2x=\cot^2x+1\]so\[\int\csc^5xdx=\int\csc x(\csc^4x)dx=\int\csc x(1+\cot^2x)^2dx\]this can be done from here using u-substitutions; remember that\[\frac d{dx}\csc x=-\csc x\cot x\]
what happen next @TuringTest
expand and simplify\[\csc x(1+\cot^2x)^2\]what do you get?
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csc x(1 + 2 cot^2 x + cot^4 x)
good, and distributing csc x...
oh dear, I really messed that up, never mind my original suggestion... your integral is actually pretty darn tricky, I will have to reevaluate my approach.
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