`int_0^1T a n^(- 1)((2x)/(1-x^2))dx=`

The value of int_0^1 tan^(-1) ((2x-1)/(1+x-x^2))dx is:

int_0^1 tan^(-1) ((2x-1)/(1+x-x^2)) dx is equal to

Prove that int_0^1 tan^-1((2x-1)/(1+x-x^2))dx=0

Prove that int_0^1 tan^-1((2x-1)/(1+x-x^2))dx=0

Choose the correct answer int_0^1 tan^-1((2x-1)/(1+x-x^2))dx =

The value of int_0^(1) tan^(-1) ((2x-1)/(1+x-x^(2))) dx is

Prove that int_0^1tan^(-1)(1/(1-x+x^2))dx=2int_0^1tan^(-1)x dx . Hence or otherwise, evaluate the integral int_0^1tan^(-1)(1-x+x^2)dx

Prove that int_0^1tan^(-1)(1/(1-x+x^2))dx=2int_0^1tan^(-1)x dx . Hence or otherwise, evaluate the integral int_0^1tan^(-1)(1-x+x^2)dx

If 2int_0^1 tan^(-1)x dx= int_0^1 cot^(-1)(1-x+x^2) dx then int_0^1 tan^(-1)(1-x+x^2) dx=

If 2int_(0)^(1)tan^(-1)xdx=int_(0)^(1)cot^(-1)(1-x+x^(2))dx then int_(0)^(1)tan^(-1)(1-x+x^(2))dx=