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(2) Explain why or why not (a) Suppose f is continuous on an interval that contains a, where f has an inflection point at a.
(2) Explain why or why not (a) Suppose f" is continuous on an interval that contains a, where f has an inflection point at a. Then, the second-order Taylor polynomial for f at a is linear. (b) If p(a) is the first 10 terms of the Taylor polynomial for f centered at 0, then p(x - 1) is the first 10 terms of the Taylor polynomial for f centered at 1. (c) If the first one hundred terms in the Taylor approximation for f (x) are 0, then f(x) = 0
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