I=int_(0)^(4)(sqrt(x))dn

int_(0)^(4){sqrt(x)}dx=

I=int_(1)^(3)(sqrt(x))/(sqrt(4-x)+sqrt(x))dx=?

int_(0)^(4)(3sqrt(x+5))/(3sqrt(x+5)+3sqrt(9-x))dx=

int_(0)^(4)x sqrt(x) dx=

I=int_(0)^(2)x sqrt(x+2)dx

- int_(4)^(0)(sqrt(x)-2)dx

int_(0)^(4) x sqrt(4-x)dx

Given I=int_(0)^(2)(sqrt((x^(4))/(4)-2x^(3)+(11)/(2)x^(2)-6x+4))dx then the value of I lie in the interval

Evaluate int_(0)^(a)(sqrt(x))/(sqrt(x)+sqrt(a-x))dx