A differentiable function f (x, y) has a saddle point at a point (a, b) where its

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A differentiable function f (x, y) has a saddle point at a point (a, b) where its partial derivatives are simultaneously zero, if in every open disk centered at (a,b) there are domain points where f (x, y) > f (a, b) and domain points where f (x, y)

a. f(x, y) = x-y - 2xy +6

b. f(x, y)= 6x - 2x + 3y + 6xy

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A First Course In Mathematical Modeling

ISBN: 9781285050904

5th Edition

Authors: Frank R. Giordano, William P. Fox, Steven B. Horton

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