z=f(x-y)
We have,
z = f(x-y)
Partially derivate w.r.t 'x'
δzδx=f′(x−y)\dfrac{\delta z}{\delta x} = f'(x-y)δxδz=f′(x−y)
Now, partially derivate w.r.t 'y'
δzδy=−f′(x−y)\dfrac{\delta z}{\delta y} = -f'(x-y)δyδz=−f′(x−y)
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