`I=int 1/(x-sqrtx)dx`

int(1)/(sqrtx+x)dx=

int(1)/(1+sqrtx)dx=

int1/(sqrtx(1-sqrtx)dx=

(8) int(1/(sqrtx)-sqrtx)dx

int(1)/(sqrtx(x+9))dx=

If the integral I=int(x sqrtx-3x+3sqrtx-1)/(x-2sqrtx+1)dx=f(x)+C (where, x gt0 and C is the constant of integration) and f(1)=(-1)/(3) , then the value of f(9) is equal to

int(sqrtx)/(1+x)dx=

Evaluate : int dx/ ( x sqrtx )

inte^(sqrtx)dx

int (sqrtx+1)(x-sqrt(x)+1)dx