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integrate with proper solution
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\[\int\limits_{?}^{?} \sin ^{4}\theta \cos ^{4}\theta d \theta \]
indefinite integral
I believe it would be best to try and use a power reducing formula on both sin and cosine. If you can reduce them to functions of a single power, you can then integrate quite easily.
do i need to use trigo identities for this problem? if i need to which identities should i use?
Yes, you need power-reducing formula. The formulas are this: \[\sin ^{2}\theta=\frac{ 1-\cos(2\theta) }{ 2 } \] \[\cos ^{2}\theta = \frac{ 1+\cos(2\theta) }{ 2 } \] You just would need to do it multiple times with your problem.
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thanks
Yep, np :3
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