Question: Suppose that F: R R has a second symmetric derivative at some x0. Prove that if F(x0) is a local maximum, then D2F(x0) <
Suppose that F: R → R has a second symmetric derivative at some x0. Prove that if F(x0) is a local maximum, then D2F(x0) < 0, and if F(x0) is a local minimum, then D2F(x0) > 0.
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