`int_1^4 sqrtx/(sqrt(5-x)+sqrtx) dx

fill in the blanks. int_2^3sqrtx/(sqrt(5-x)+sqrtx)dx =____.

(i) int_0^a sqrtx/(sqrtx+sqrt(a-x)) dx (ii) int_0^5 sqrtx/(sqrtx+sqrt(5-x)) dx (iii) int_0^a (dx)/(x+sqrt(a^2+x^2))

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

Evaluate the following : int_(1)^(2)(sqrtx)/(sqrt(3-x)+sqrtx)dx.

int1/(sqrtx(1-sqrtx)dx=

lim (x rarr 0^+ ) sqrtx/(sqrt(4-sqrtx ) - sqrtx)

lim (x rarr 0^+ ) sqrtx/(sqrt(4-sqrtx ) - sqrtx)

lim (x rarr 0^+ ) sqrtx/(sqrt(4-sqrtx ) - sqrtx)

int_1^4(sqrt(5-x))/(sqrtx+sqrt(5-x))dx=