The solution of the partial differential equation \(2\frac{{{\partial ^2}z}}{{\partial {x^2}}} + 5\frac{{{\partial ^2}z}}{{\partial x\;\partial y}} + 3\frac{{{\partial ^2}z}}{{\partial {y^2}}} = 0\) will be 

1

z = f(y + 2x) + ϕ(2y – x), where f and ϕ are arbitrary functions

2

z = f(y + x) + ϕ(2y + 3x), where f and ϕ are arbitrary functions

3

z = f(y – x) + ϕ(2y + 3x), where f and ϕ are arbitrary functions

4

z = f(y – x) + ϕ(2y - 3x), where f and ϕ are arbitrary functions

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