Suppose that V is open in Rn, that f: V R is C2 on V, and that

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Suppose that V is open in Rn, that f: V †’ R is C2 on V, and that fxj(a) = 0 for some a ˆˆ H and all j = I, ...,n. Prove that if H is a compact convex subset of V, then there is a constant M such that
If (x) – f (a) < M|x - a||2

for all x ˆˆ H.

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