" (39) "x sqrt(1+y)+y sqrt(1+x)=0" then "(dy)/(dx)=

x sqrt(1 + y) + y sqrt(1 + x) =0implies (dy)/(dx)=

If x sqrt(1+y)+y sqrt(1+x)=0, then (dy)/(dx) is equal to (1)/((1+x)^(2))(b)-(1)/((1+x)^(2))(1)/((1+x^(2)))(d)(1)/((1+x))

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

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

If x sqrt(y+1)+y sqrt(x+1)=0 & x!=y, then (dy)/(dx)=

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

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

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

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