General solution of partial differential equation

\(y^2 \frac{\delta z}{\delta x} - xy\frac{\delta z}{\delta y} = x (z - 2y)\) will be _______, where ϕ is an arbitrary function.

1
ϕ (x3 - x2y, x + y + z) = 0
2
ϕ (x2 + y2, y2 - yz) = 0
3
ϕ (x2 + xy, y + z) = 0
4
ϕ (x2 - y3, y - z) = 0

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