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[integrate from 0 to infinity] (ln(x)/x^2
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did you try lnx = u ?
yes, it works , only problem is i am stuck in the part plugging in infinity to the equation \[(1/x)\ln(x)-1/x ] 0 and infinity
\[\large \int\limits_0^{\infty }\dfrac{\ln x }{x^2}~dx = \lim\limits_{a\to 0, b\to \infty} \int\limits_a^b\dfrac{\ln x }{x^2}~dx\]
now its a proper integral, evaluate it and take the limits
\[\large = \lim\limits_{a\to 0, b\to \infty} \left(\dfrac{\ln a+1}{a} - \dfrac{\ln b +1}{b}\right)\]
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right ?
yes thanks
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