We multiply by exp(−(2x+3y)) and receive: z⋅exp(−(2x+3y))=f(2x+3y). After denoting w=z⋅exp(−(2x+3y)) we receive: wx=2f′ , wy=3f′. We receive the equation: 3wx=2wy, wx=zx⋅exp(−(2x+3y))−2z⋅exp(−(2x+3y)) and wy=zy⋅exp(−(2x+3y))−3z⋅exp(−(2x+3y)). Finally, we receive: 3zx⋅exp(−(2x+3y))−6z⋅exp(−(2x+3y))=2zy⋅exp(−(2x+3y))−6z⋅exp(−(2x+3y))
Thus, finally, we get the equation: 3zx=2zy
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