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∫ 4x/(2x-3)^3
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\[\int \frac{4x}{(2x-3)^3}dx\] u = 2x -3 => 2x = u + 2 => x = (u+2)/2 du / dx = 2
\[ \int \frac{ 2(u+2)}{u^3} * \frac{du}{2}\]
\[ = \frac{2}{2} \int \frac{u+2}{u^3}du\]
\[ \int \frac{u}{u^3}du + \frac{2}{u^3}du\]
\[ \int \frac{1}{u^2} du + 2 \int \frac{1}{u^3}du\]
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You should be able to do it now.
May be there is a 3 that has dissapeared @Mimi_x3.
what 3?
In the step you wrote, u = 2x -3 => 2x = u + 2 => x = (u+2)/2
oh pellet. consequences of not doing it on paper.
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But I think, she/he can follow the steps. Very well done.
u = 2x - 3 => 2x = u + 3 => x = (u+3)/2 @AlanKYL: it's too long to type again, but i think you can still follow it. Just ping me, if you have any problems.
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