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1. Show that f(x) = 2 Satisfy the condition of the Mean Value Theorem on [-1 , 2]. Then find numbers c given by mean value theorem. Detailed steps are always appreciated. Thank you : )
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f is a horizontal line so that satisfies f is continuous and differentiable (everywhere). f'(x) = 0 (f(2) - f(-1))/(2 - -1) = 0. so f'(c) = 0. therefore there are infinitely many c's in [-1, 2] such that f'(c) = 0.
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