Let r > 0, f: Br(0) R, and suppose that there exists an a > 1

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Let r > 0, f: Br(0) → R, and suppose that there exists an a > 1 such that |fx)| < ||x|a for all x ∈ βr(0). Prove that f is differentiable at 0. What happens to this result when a = 1?
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