`int(sqrt(x))/(sqrt(x)+sqrt(6-x))dx`

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

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

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

int_(a)^(b)(sqrt(x))/(sqrt(x)+sqrt(a+b-x))dx= . . . .

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

The value of the integral, int_3^6 (sqrt(x))/(sqrt(9 - x) + sqrt(x))dx is :

int(sqrt(x))/(sqrt(x)+2)dx

inte^(sqrt(x))sqrt(x)dx=