`"If "x^(y)=e^(x-y)" then "(dy)/(dx)=`

If x^(2y)=e^(x-y)," then "(dy)/(dx)=

If x^(y)=e^(x-y), then find (dy)/(dx)atx=1

If x^(y)=e^(x-y) then (a) (dy)/(dx) doesn't exist at x=1 (b) (dy)/(dx)=0 when x=1 (c) (dy)/(dx)=(1)/(2) when x=e (d) none of these

If y=e^(x)+x then (dy)/(dx)=

If x^(y) = e^(2(x-y)), "then" (dy)/(dx) is equal to

If x^(y)=e^(x-y), show that (dy)/(dx)=(y(x-y))/(x^(2))

If x^(y)=e^(x-y), show that (dy)/(dx)=(log x)/({log(xe)}^(2))

If y=e^(x)+e^(-x)," then: "(dy)/(dx)=

If y=e^(x)+e^(-x)," then: "(dy)/(dx)=

If tan(x+y)=e^(x+y) , then (dy)/(dx)