A complete solution of partial differential equation \(\frac {\partial z}{\partial x} - sin {x} = sin {y} - \frac {\partial z}{\partial y}\) will be ____ where a and b are arbitrary constants.

1
z = a(x + y) - (cos x + cos y) + b
2
z = a(x - y) - (cos x + cos y) + b
3
z = a(x - y) - (cos x - cos y) + b
4
z = a(x + y) - (cos x - cos y) + b

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