solve indefinite integral (lnx)^-1
\[\int\limits 1/lnx\]
let u=ln(x)
du/dx = 1/x dx= x du = e^u du
so then you have integral e^u / u , which should be possible to do by parts, hopefully
@elecengineer... its not possible to solve by parts .. the series will continue on and on and on ...
\[\int\limits u^{-1} e^u du \] m = e^u , u^(-1) du = dn dm/du = e^u , n = -1/(u^2)
i tried the same
yeh I wouldnt worry bout it, I looked at it for a few minutes then went to wolframa
if wolframa cannot do it then theres a pretty good chance that it cant be done by hand
wait isnt their a reduction formula for integrals of the form x^n e^x
yeah, it cant be done with normal techniques: http://en.wikipedia.org/wiki/Logarithmic_integral
or is that only for positive n
i checked wolframa too it says Lix wat is Lix?
what i linked to, the Logarithmic Integral
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