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Integrate sin^9(x)dx
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The first you want to do is derive a reduction formula: \[ \int \sin^n x \ dx = (something) + (constant) \int \sin^{n-2} x \ dx \] To do this, use integration by parts. Once you have it, use it to step down your integral sin^9 --> sin^7 --> sin^5 etc.
make sense? Do you know how to do this?
or perhaps you want to strip out a sinx giving\[\sin^8x \sin x=(1-\cos^2x)^4\sin x\]then you can just expand and integrate with a simple u-substitution.
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