`int_(1)^(e)` log (x) dx

The value of integral int_(1)^(e) (log x)^(3)dx , is

int_(1)^(4) log_(e)[x]dx equals

Evaluate int_(-1)^(1) log ((2-x)/( 2+x)) dx

Evaluate: int_(0)^(1) log (1/x-1)dx

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

Prove that : int_(0)^(oo) log (x+(1)/(x)). (dx)/(1+x^(2)) = pi log_(e) 2

int_(0)^(1)x log (1+2 x)dx

The value of int_(-1)^(1) (log(x+sqrt(1+x^(2))))/(x+log(x+sqrt(1+x^(2))))f(x) dx-int_(-1)^(1) (log(x +sqrt(1+x^(2))))/(x+log(x+sqrt(1+x^(2))))f(-x)dx ,

int_(1)^(7)(log sqrt(x))/(log sqrt(8-x)+log sqrt(x))dx=

solve int_(1)^(2)(log x)/(x^(2))dx