int sin^(-1)sqrt((x)/(a+x))dx

Evaluate: int sin ^(-1) sqrt((x)/(x+a)) dx

int_(0)^((pi)/(4))sin^(-1)sqrt((x)/(a+x))dx

int_(0)^((pi)/(4))sin^(-1)sqrt((x)/(a+x))dx

If int sin^-1sqrt(x/(1+x))dx=f(x) sin^-1sqrt(x/(1+x))-sqrtx+ (hog)(x)+c , then

If int sin^(-1) ( sqrt( (x)/(1 + x) ) )dx = A(x) tan^(-1) (sqrtx) + B(x) + C , where C is a constant of integration then the ordered pair (A(x) , B(x) ) can be :

Evaluate the following integrals: int_0^a(sin)^(-1)sqrt(x/(a+x))dx

Evaluate the following integrals: int_0^a(sin)^(-1)sqrt(x/(a+x))dx

Evaluate int(sin^(-1)x)/(sqrt(1-x))dx

Evaluate int (sin^-1x)/sqrt(1-x^2) dx

int (sin^(-1) sqrt(x))/(sqrt(1 -x)) dx =