`(sqrtx+1/sqrty)(sqrt3-1/sqrty)=?`

y = sqrt(1+sqrtx)

If x=(3+2sqrt2) then (sqrtx-1/sqrtx)=

If x, y, z are in AP, prove that 1/(sqrty+sqrtz),1/(sqrtz+sqrtx),1/(sqrtx+sqrty) will be in AP.

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

In the following questions two equations numbered I and II are given. You have to solve both the equations "I. "(32)/sqrtx-(45)/sqrtx=5sqrtx" II. "sqrty/(13)-(7sqrty)/(13)=1/sqrty

Solve the following pairs of equations by reducing them to a pair of linear equations: (2)/(sqrtx) + (3)/(sqrty)= 2 (4)/(sqrtx)- (9)/(sqrty)= -1

int(sqrt(1+sqrtx))/(sqrtx)dx=

Integrate: (a) (3)/(2)sqrt3 (b) (3)/(2sqrtx) (c ) sqrtx+(1)/(sqrtx)