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How do you evaluate ∫sqrt(lnx)/x dx ?
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let u = lnx du = dx/x you can finish from here
Alternatively. Let \(x=e^u\) and \(dx = e^udu\).
I have that part down I just dont know what to do after that
you got sqrt(u) du yes?
yes
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sqrt(u) = u^(1/2), now use use the power rule
yes which gives me 1/2u^-1/2
If \(n=1/2\) then \(n+1=3/2\) and \(1/(n+1) = 2/3\)
wait, thats the antiderivative , don't we need to find the derivative of u first?
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