Evaluate `int(e^(sqrtx)sin(e^(sqrtx)))/(sqrt(x))dx`

inte^(sqrtx)dx

The integral I=int(e^(sqrtx)cos(e^(sqrtx)))/(sqrtx)dx=f(x)+c (where, c is the constant of integration) and f(ln((pi)/(4)))^(2)=sqrt2. Then, the number of solutions of f(x)=2e (AA x in R-{0}) is equal to

int(sec sqrtx)/(sqrtx)dx=

Evaluate : int_(0)^(9) (sqrtx)/(sqrtx+sqrt(9-x)) dx

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

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

int((sqrtx+1)(x^(2)-sqrtx))/(xsqrtx+x+sqrtx)dx

int (cossqrtx)/(sqrtx)dx

int ((1+sqrtx)^2)/sqrtx dx=

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