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Evaluate the following integral:
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\[\int\limits_{\pi/3}^{\pi/2}\frac{ 1+\sin^2x }{ \sin^2x }dx\]
split up the fraction ... evaluate it separately.
That's when I get stuck... \[\int\limits_{\pi/3}^{\pi/2}\frac{ 1 }{ \sin^2x } + \int\limits_{\pi/3}^{\pi/2}\frac{ \sin^2x }{ \sin^2x }\]
How do I find out the integral of 1/sin^2x?
= csc^2(x) = 1 + cot^2(x) ..
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Isn't it just cot^2x for the integral of csc^2x? Why do you have 1 in there?
\[\int\frac{1}{\sin^2x}\mathrm dx=\int\csc^2 x\mathrm dx=-\cot x\]
sorry .. my bad!!
Great thanks people.
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