`int(tan(1+log x))/(x) dx`

int(tan(log x))/x dx =

The value of int (tan (log x))/(x)dx is-

Evaluate: (i) int((sin(log x))/(x)dx (ii) int(e^(m)tan(-1)x)/(1+x^(2))dx

Evaluate: (i) int tan x sec^(2)x sqrt(1-tan^(2)x)dx (ii) int log x(sin{1+(log x)^(2)})/(x)dx

2. int(tan x)/(log sec x)dx

Evaluate : int(log|sin x|)/(tan x)dx

int (tan x)/(log (cos x))dx

Evaluate: int(log sinx )/(tan x)dx .

Prove that int_(0)^(1)log((x)/(x-1))dx=int_(0)^(1)log((x-1)/(x))dx . Find the value of int_(0)^(1)log((x)/(x-1))dx