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Please help me evaluate the following integral (click to see) with an appropriate substitution.
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\[\int\limits_{}^{}\sec(4x)\tan(4x)\]
would u=tan(4x) be the most simple way to tackle this problem?
well to check you answer you would take the derivatve of the answer the get your original integral. and the derivative of secx is secxtanx
Set u=4x. then du=4dx. ∫sec(4x)tan(4x) dx = (1/4)∫4*sec(4x)tan(4x) dx = (1/4)∫sec(u)tan(u)du = (1/4)sec(u)= (1/4)sec(4x) There really isn't any substitution other than the constant due to 4x.
Ok, thank you, I did not know you could use separate substitutions like that...
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since it is all multiplication it still has a commutative property like any other function.
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