I suppose that you need to find the integral of the
function such that:
dx
You need to remember that hence
x| dx
You need to use integration by parts, hence you
should write the formula such that:
vdu
You should consider ,
hence Substituting
for u,
for du, x for v and dx
for dv yields:
int |ln x| dx = x*|ln x| - int
x*(dx)/x
dx
x*(|ln x| - 1) +
c
c
Hence, evaluating the integral of function
yields .
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