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Applications of Derivatives Test - 33

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    Let f : R → R be any function. Define g : R → R by g(x) = | f(x) | for all x. Then g is :
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    Let P(x) be a polynomial of degree 4, with P(2) = − 1, and . Then is equal to : P'(2) = 0, P"(2) = 2, P"'(2) = –12 , P""(2) = 24, P''(1) is equal to :
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