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

Evaluate: int(e^(5)(log)_(e)x-e^(4)(log)_(e)x)/(e^(3)(log)_(e)x-e^(2)(log)_(e^(x))x)dx

Integrate the functions (e^(5log x)-e^(4log x))/(e^(2log x)-e^(2log x))

int(1)/(x){log e^(ex)*log e^(e^(2)x)*log e^(e^(3)x)}dx

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)=

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

e ^(x log a)e^(x)

int_(0)^(16)(log_(e )x^(2))/(log_(e )x^(2)+log_(e )(x^(2)-44x+484))dx is equal to

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