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how to integrate cos^3(x)cos(2x)?
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\[\cos(2x)=2\cos^2(x)-1\]
@Zarkon better way would be converting cos^3(x) to cos 3x
but \[\cos^3(x)\ne\cos(3x)\]
\[\cos^3x=\frac{\cos3x+3cosx}{4}\] It is lot easier to convert compound angles to integrable forms than powers of trigonometric exponents
do you have general form?
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some one along the line forgot to invent genral formulas for integration
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