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Evaluate the integral by using multiple substitutions ∫5(3x^2-7)sin^5(x^3-7x) cos(x^3-7x) dx
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\[\int\limits 5(3x^2-7)\sin^5(x^3-7x)\cos(x^3-7x)dx\]
u= x^3−7x du = 3x^2-7 dx
well \[u=x^3-7x;du=3x^2-7\] this leaves \[\int5sin^5(u)cos(u)du\]
v =sin (u) dv = cos(u) du
so the answer would be \[5sin^6(x^3-7x)\]
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Makes sense... THANK YOU BOTH!! ^_^
T.T i thought i could give both of u medals T.T
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