Solve for `x` if `sqrt(x)^(sqrtx)=256`

1/(sqrt(x+1) - sqrtx)

1/(sqrt(x+1) - sqrtx)

(1)/(sqrt(x+1)+sqrtx)

If sqrt(2+sqrtx)=3 then, x=

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

Intergrate the following with respect to x (i) 3sqrt(x^5) (ii) sqrtx - (1)/(sqrtx) (iii) (sqrtx + (1)/(x) )^2

Solve the system of equation 2^(sqrtx+sqrty)=256 and log_10sqrt(xy)-log_10(3/2)=1 .

Solve the system of equation 2^(sqrtx+sqrty)=256 and log_10sqrt(xy)-log_10(3/2)=1 .

Solve the system of equation 2^(sqrtx+sqrty)=256 and log_10sqrt(xy)-log_10(3/2)=1 .

Solve the system of equation 2^(sqrtx+sqrty)=256 and log_10sqrt(xy)-log_10(3/2)=1 .