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

Evaluate: (i) int(1-x)sqrt(x)\ dx (ii) int(sqrt(x)+1/(sqrt(x)))^2\ dx

Evaluate: (i) int(m/x+x/m+m^x+x^m+m x)\ dx (ii) int(sqrt(x)-1/(sqrt(x)))^2\ dx

Evaluate the following integrals : (i) int x^(15)dx (ii) int x^(-3//2)dx (iii) int(3x^(-7)+x^(-1))dx (iv) int(sqrt(x)+(1)/sqrt(x))^(2)dx (v) int(x+(1)/(x))dx (vi) int((a)/(x^(2))+(b)/(x))dx (a and b are constant)

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

int1/(sqrt(x+1)+sqrt(x))\ dx

Find int(1)/(sqrt(x)sqrt(1-x))dx

Evaluate the following integrals. int ( sqrt(x) - (1)/(sqrt(x)))^(2) dx

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

int(sqrt(x-1))/(x sqrt(x+1))dx " is equal to "

int1/(sqrt(x+1)+sqrt(x))dx