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how do you take the integral of (lnx)/(x^2)?
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INTlnx* x^-2 try integration by parts
What should my u and v be?
try u = lnx so du = 1/x and dv = x^-2 so v = - x ^-1 or -1/x
lets put lnx as u so it'll be int ( u/x du)
INT = (-1/x)* lnx - INT(-1/x * 1/x dx = (-1/x) ln x + INT x^-2 dx = -1/x) ln x - 1/x = -1/x (ln x+ 1) + c
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