int_(0)^(1)ln(sqrt(1-x)+sqrt(1+x))dx

int_(0)^(1)log(sqrt(1-x)+sqrt(1+x))dx equals:

Prove that int_(0)^(1) log(sqrt(1-x)+sqrt(1+x))dx = (1)/(2) log 2 + (pi)/(4) - (1)/(2)

int_(0)^(1)log[sqrt(1-x)+sqrt(1+x)]dx

Find int_-1^1 ln(sqrt(1-x)+sqrt(1+x))dx

int_(0)^(1)(1)/(sqrt(1+x)-sqrt(x))dx

int_(0)^(1)(1)/(sqrt(1+x)-sqrt(x))dx

int_0^1log(sqrt(1-x)+sqrt(1+x))dx equals:

int_0^1 log(sqrt(1+x)+sqrt(1-x))dx= (A) 1/2(log2-pi/2+1) (B) 1/2(log2+pi/2+1) (C) 1/2(log2+pi/2-1) (D) none of these

int_0^1 log(sqrt(1+x)+sqrt(1-x))dx= (A) 1/2(log2-pi/2+1) (B) 1/2(log2+pi/2+1) (C) 1/2(log2+pi/2-1) (D) none of these

int_(0)^(1) (dx)/(sqrt(1+x)sqrt(x))=