Simplify `(sqrta-sqrtx)(0+1/(2sqrtx))`

(sin sqrtx)/(sqrtx).

1/sqrtx (sqrtx+1/sqrtx)^2

y = sqrtx + 1/sqrtx

f(x)=sqrtx-(1)/(sqrtx)

sqrtx + 1/sqrtx

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

y = x+sqrtx+1/sqrtx

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

int1/(sqrtx(1-sqrtx)dx=

log_(sqrtx)sqrtx=?