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Let f be a continuous function on the closed interval [-2, 5]. If f(-2) =...

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Let f be a continuous function on the closed interval [-2, 5]. If f(-2) = -7 and f(5) = 1, then the Intermediate Value Theorem guarantees thatf (c) = -2 for some value c between -7 and 1f' (c) = for at least one value c between -2 and 5f(c) = -2 for some value c between -2 and 5.There exists an absolute maximum value of f on [-2, 5].

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