" (vii) "xy=tan(x+y)

y^(2)+xy=tan(x+y) then find (dy)/(dx)=?

Find the derivative for function xy = tan(x+y) with respect to x

Find (dy)/(dx) when : xy=tan(x+y)

The number of pairs of integer (x,y) that satisfy the follownig two equations {(cos (xy)=x),(tan(xy)=y):}

Find (dy)/(dx) in the following: (a) x^3+x^2y+x y^2+y^3=81 (b) xy+y^2 =tan x+ y (c) x^2 + xy+ y^2 = 100

(sin x + sin y) / (sin x-sin y) = tan ((x + y) / (2)) * cot ((xy) / (2))

xy + y^(2) = tan x + y

"If "xy+y^(2)=tan x + y," then find "(dy)/(dx).

"If "xy+y^(2)=tan x + y," then find "(dy)/(dx).

"If "xy+y^(2)=tan x + y," then find "(dy)/(dx).