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USE INTEGRATION BY PARTS TO FIND EACH INTEGRAL ƪxe^2x dx
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evaluate the integral: y lny dy i know it's integration by parts but i get confused once you have to do it the second time Leibnitz rule (a.k.a. product rule): d(fg) = f dg + g df y lny dy = d[y^2/2 ln(y)]  y/2 dy > Integral
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how do you start this problem: integral of xe^(2x) There are two ways: 1) Integration by parts. 2) Differentiation w.r.t. a suitably chosen parameter. Lets do 1) first. This is the "standard method", but it is often more tedious
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USE INTEGRATION BY PARTS TO FIND EACH INTEGRAL ƪx^5 Lnx dx
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What is the best method to evaluate the integral of 1/(4x^29) dx a) Integration by parts b) Rewrite the integral using long division c) Rewrite the integral using partial fractions d) Use a substitution > my answer Can you
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How would I integrate the following by parts: Integral of: (x^2)(sin (ax))dx, where a is any constant. Just like you did x^2 exp(x) below. Also partial integration is not the easiest way to do this integral. You can also use this
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