(e^(x)log x)/(x^(2))

Evaluate: int e^(x)(log x+(1)/(x^(2)))dx

Find I=int e^(x)(log x-(1)/(x^(2)))dx

int e^(x)( log x+(1)/(x^(2)))dx=

int e^(x)(ln x+(1)/(x^(2)))dx

The value of int_(1)^(e)(1+x^(2)ln x)/(x+x^(2)ln x)*dx is :

(7) Find the value of lim_(x->0) ((e^(x)-1) log(1+x))/(x^(2))

int_(1)^(e)(x^(4)ln x+2)/(x^(3)ln x+x)dx=(e^(2)+a)/(b)-ln(e^(2)+1) where a and b are positive integers then (a)/(b)=

Find the derivatives w.r.t.X (i)log(e^(x)((x-2)/(x+2))^((3)/(4)))

(d)/(dx) [ log{e^(x) ((x-2)/(x +2))^(3//4)}] is equal to