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Consider the level surface generated by F(x,y,z)=0. Assume z=z(x,y), although we may never know this function explicitly. So, we may assume that the surface in question is generated by F(x,y,z(x,y))=0. Using appropriate versions of the Chain Rule show: 1. ∂z/∂x=-(∂F/∂x)/(∂F/∂z) 2. ∂z/∂y=-(∂F/∂y)/(∂F/∂z)
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Like the last problem I answered, as F is constant, dF/dx = 0 and dF/dy = 0 Hence dF/dx = ∂F/∂x + ∂F/∂z . ∂z/∂x = 0 which gives you the result in 1. Now repeat with dF/dy for 2.
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