`int(log(1-x))/(1-x)dx`

Evaluate: underset0overset1 int (log(1+x))/(1+x^2)dx

Evaluate the following integrals: underset(0)overset(1)int(log(1+x))/(1+x^2) dx

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

Show that: overset(1)underset(0)int (log(1+x)/(1+x^2))dx= pi/8 log 2 .

Prove that int_0^1log(x/(1-x))dx=int_0^1log((1-x)/x)dx . Find the value of int_0^1log(x/(1-x))dx

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

Which of the following is true Statement-I : int_(0)^(2pi) sqrt((1-cos2x)/(2)) dx=4 Statement-II : int_(-1)^(1) log((1+x)/(1-x))dx= 2 int_(0)^(1) log (1+ x)/(1-x)dx

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

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

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