In this problem we consider an equation in differential form $M \, dx + N \, dy = 0$.
$(3x^3 - 2y) \, dx + (-(2x + 2y^2)) \, dy = 0$
Find
$M_y = -2$
$N_x = -2$
If the problem is exact find a function $F(x, y)$ whose differential, $dF(x, y)$ is the left hand side of the differential equation. That is, level curves $F(x, y) = C$,
give implicit general solutions to the differential equation.
If the equation is not exact, enter NE otherwise find $F(x, y)$ (note you are not asked to enter C)
$F(x, y) = NE$