I have this three variable equation $$4 \sinh (2 y) \cosh (z-x)+5 \sin (2 x-y)-6 x+y+3 \cosh (2 z)=0$$ where $$0<x<4\;,\qquad-3<y<0\;,\qquad0<z<2$$
I want to have a continuous plot (by joining the adjacent points) of the solutions of the equation for the two variables $x,y$ in 2D, and the third variable $z$ changes with color (
ColorFunction for example from Blue to Red) with the step $0.01$, something like this
Is it possible to do this?
5 Sin[2 x - y] + 3 Cosh[2 z] - 6 x + 4 Sinh[2 y] Cosh[z - x] + y==0