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\[\int\limits_{\frac{ \Pi }{ 3 }}^{\frac{ \Pi }{ 2 }} \cos ^{3} \theta \]
cos ^3 x dx limits : Pi/3 and Pi/2 ..
probably write as \(\cos^2(x)\cos(x)\) and then as \[(1-\sin^2(x))\cos(x)\] and a u - sub will get it
ok let me try thanks :)
@hartnn can you complete this question i did not get the right final answer :S
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@thomaster
@mathstudent55
u=sin x when x= pi/2, u =... ? when x=pi/3, u= ...?
1
root 3 /2
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AND THE FUNCTION TO INTEGRATE IS JUST 1-u^2
\(\large \int \limits_{\sqrt3/2}^{1}1-u^2 du =...?\)
oh! limits...
yup, always remember to change the limits while doing a substitution
thank you so much :D !
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welcome ^_^
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