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let f: R —> R be differentiable & let f'(x) ≥ 4 for every real number...

let f: R —> R be differentiable & let f'(x) ≥ 4 for every real number x. if f(0) = 0 then show that f(2) ≥ 8

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Answer #1

And Since di RnR is differentiable. take a = 0 f b - 2 So, I ne [0, 2] such that f (6) - f(a) f(M) f(2) - f(0) > 2 – 0 - f(0

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