`int(ln((x-1)/(x+1)))/(x^2-1)dx` ` is` ` equal` to`` (a)`1/2(ln((x-1)/(x+1)))^2+C` (b)`1/2(ln((x+1)/(x-1)))^2+C` (c)`1/4(ln((x-1)/(x+1)))^2+C` (d)`1/4(ln((x+1)/(x-1)))^2+C`

int x.2^(ln(x^(2)+1))dx is equal to

Solve: (log)_2((x^2+1)/(x-1))<0

int e^(sin^(-1)x)((log_(e)x)/(sqrt(1-x^(2)))+(1)/(x))dx is equal to

int_(1//3)^(3)(1)/(x)log_(e)(|(x+x^(2)-1)/(x-x^(2)+1)|)dx is equal to

int (1)/( x sqrt( (log x)^(2) - 5 ) ) dx is

[The value of "int(sqrt(x^(2)+1){log_(e) (x^(2)+1)-2log_(e)x})/(x^(4))dx" is equal to "],[" (a) "(2)/(3)(1+(1)/(x^(2)))^(3/2)*{log(1+(1)/(x^(2)))-(2)/(3)}+C],[" (b) "-(1)/(3)(1+(1)/(x^(2)))^(3/2)*{log(1+(1)/(x^(2)))-(2)/(3)}+C],[" (c) "(1+(1)/(x^(2)))^(3/2)*{log(1+(1)/(x^(2)))+(2)/(3)}+C ]

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

Evaluate: int(log(1+1/x))/(x(1+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

(log x)/( (1 + log x)^(2))