int(dx)/(2sqrt(x)(1+x))=

The value of int(dx)/(2sqrt(x)(x+1)) is -

int(dx)/((2+x)sqrt(1+x))

int(dx)/((2+x)sqrt(1+x))

int(dx)/((x-2)sqrt(x+1))

int(dx)/(x^(2)sqrt(x+1))

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

Evaluate: int(dx)/((x+2)sqrt(x+1))

Evaluate: int(dx)/((x+2)sqrt(x+1))

Evaluate the following integrals int(dx)/((x+2)sqrt(x+1))

Evaluate :int(dx)/(sqrt((x-1)(2-x))) by the substitution x=1+sin^(2)theta .Hence,find the value of int_(1)^(2)(dx)/(sqrt((x-1)(2-x)))