xy log(x+y)=1

if x=y log(xy) then (dx)/(dy)=

If x^(2) + y^(2)=6xy , prove that 2 log (x+ y)= log x + log y + 3 log 2

If log_(x)y.log_(xy)y*log_(x^(2)y)y=(1)/(6) then express y as the real function of x and indicate the domain of definition

1/(log_(xy)x + log_(xy)y = _______ ?

If log(xy^(3))=1 and log(x^(2)y)=1, then the value of xy is equal to (where base of the logarithm is 32)

If x and y satisfy the following system of equations, log x – log y = -2 , log x + 2 log y=1 then the value of xy is

If log (x+y) =log (xy ) +a, then (dy)/(dx) =

If log(x+y)=2xy , then y'(0)=

If log(x+y)=2xy then y'(0)=