`2/sqrtx + 3/sqrty = 2`

I. 7/sqrtx + 5/sqrtx = sqrtx II. y^(2) -((12)^(5//2))/sqrty = 0

Solve for x and y : ( 2)/(sqrt x ) + (3)/(sqrty ) = 2, ( 4)/(sqrtx ) - ( 9)/(sqrty) = - 1 ( x ne 1, y ne 0 )

(15)/sqrtx +9/sqrtx = 11sqrtx, (sqrty/4) + ((5sqrty)/12) = (1/sqrty)

(4)/(sqrtx) + (7)/(sqrtx) = sqrtx, y^(2)-((11)^(5/2))/(sqrty) = 0

If sqrtx + sqrty = sqrta " then " (dy)/(dx) = ?

The common area of the curves y = sqrtx and x = sqrty is equal to

sqrtx sqrty =sqrtxy is true only when