For the curve `sqrt(x)+sqrt(y)=1` , `(dy)/(dx)` at `(1//4,\ 1//4)` is (a)`1//2` (b) 1 (c) -1 (d) 2

For the curve sqrt(x)+sqrt(y)=1 , (dy)/(dx) at (1//4,\ 1//4) is 1//2 (b) 1 (c) -1 (d) 2

For the curve sqrt(x)+sqrt(y)=1,(dy)/(dx) at (1/4,1/4) is 1/2(b)1(c)-1 (d) 2

For the curve sqrt(x)+sqrt(y)=1 , what is the value of (dy)/(dx) at (1/4,1/4) ?

1) If y=(x-4)/(sqrt(x+2)) ,then (dy)/(dx)

If y=sqrt(x)+1/(sqrt(x)) , then (dy)/(dx) \ at \ x=1 is a. 1 b. 1/2 c. 1/(sqrt(2)) d. 0

x sqrt(1+y)+y sqrt(1+x)=0 for, for,(dy)/(dx)=-(1)/((1+x)^(2))

If x sqrt(1+y)+y sqrt(1+x)=0, prove that (dy)/(dx)=-(1)/((x+1)^(2))

Let y=sqrt(x+sqrt(x+sqrt(x+oo))) , (dy)/(dx) is equal to (a) 1/(2y-1) (b) x/(x+2y) (c) 1/(sqrt(1+4x) (d) y/(2x+y)

Let y=sqrt(x+sqrt(x+sqrt(x+oo))) , (dy)/(dx) is equal to (a) 1/(2y-1) (b) x/(x+2y) (c) 1/(sqrt(1+4x) (d) y/(2x+y)

Let y=sqrt(x+sqrt(x+sqrt(x+oo))) , (dy)/(dx) is equal to (a) 1/(2y-1) (b) x/(x+2y) (c) 1/(sqrt(1+4x) (d) y/(2x+y)