solve `I=int(x+sqrtx)/(sqrtx+1)dx`

int (a^sqrtx)/(sqrtx) dx equals

int (1/sqrtx-sqrtx)dx

The value of int e^sqrtx/sqrtx(sqrtx + x) dx is equal to

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

int (1+x)^3/sqrtx 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

Find int sqrtx/sqrt(a^3-x^3) dx

Let I=int_(0)^(1)(sinx)/(sqrtx) dx and f= int_(0)^(1)( cos x)/(sqrtx) dx Then , which one of the following is true ?

The value of int(e^(sqrtx))/(sqrtx(1+e^(2sqrtx)))dx is equal to (where, C is the constant of integration)

int e^(sqrtx) dx