" (b) "y=sqrt(x)^(sqrt(x)sqrt(x))

If y=sqrt(x)^(sqrt(x)^(sqrt(x)^sqrt(x)...00)), "then the value of"(dy)/(dx)"is"-

If 0

If 0 (a) sqrt(x)-\ sqrt(y)=\ sqrt(x-y) (b) sqrt(x)+\ sqrt(x)=\ sqrt(2x) (c) xsqrt(y)=ysqrt(x) (d) sqrt(x y)=\ sqrt(x)\ sqrt(y)

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

y=sqrt(x)^(sqrt(x)^(sqrt(x)....oo)

Differentiate the following : y=sqrt(x+sqrt(x+sqrt(x)))

If 0

If 0

if y=((a-x)sqrt(a-x)-(b-x)sqrt(x-b))/(sqrt(a-x)+sqrt(x-b)) then (dy)/(dx) wherever it is defined is equal to