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(integral from 1 to infinity) [ln(x)]/(x)
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try the sub u=ln(x)
I want to know if it converges or diverges
Well we need to integrate first
yeah the antiderivative i got was (1/2)(ln(x))^2 and then I solved it as the limit as b approaches infinity evaluating it from 1 to b. The answer i got was that it diverges but I'm not sure if that is right.
\[\lim_{b \rightarrow \infty}(\frac{\ln(b))^2}{2}-\frac{\ln(1))^2}{2})=\lim_{b \rightarrow \infty}\frac{(\ln(b))^2}{2}\]
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well ln(b)->inf as b->inf
squaring that gets you bigger numbers quicker
I agree with the diverges
yeeeeesssssssssss!!! thank you so much!
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