`int_(1)^(4)(sqrt(x))/((sqrt(5-x)+sqrt(x)))dx=(3)/(2)`

Similar Questions

Explore conceptually related problems

int_(1)^(4)(sqrt(x)dx)/(sqrt(5-x)+sqrt(x))

int_(0)^(a)(sqrt(x))/((sqrt(x)+sqrt(a-x)))dx=(a)/(2)

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

int_(1)^(2) sqrt(x)/ (sqrt(3-x) + sqrt(x))dx=

Prove that : int_(2)^(7) (sqrt(x))/(sqrt(9-x)+sqrt(x))dx=(5)/(2)

int_(1)^(5)(sqrt(x))/(sqrt(x)+sqrt(6-x))dx

int(1)/(sqrt(5+x)+sqrt(x))dx

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

The value of int_(2)^(3)(sqrt(x))/(sqrt(5-x)+sqrt(x))dx is

Evaluate ":int_(1)^(4)(sqrt(9-x))/(sqrt(4+x)+sqrt(9-x))dx