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Mathematics, 29.01.2020 15:02 kcarstensen59070
Example 5 suppose that f(0) = β8 and f '(x) β€ 9 for all values of x. how large can f(3) possibly be? solution we are given that f is differentiable (and therefore continuous) everywhere. in particular, we can apply the mean value theorem on the interval [0, 3] . there exists a number c such that f(3) β f(0) = f '(c) β 0 so f(3) = f(0) + f '(c) = β8 + f '(c). we are given that f '(x) β€ 9 for all x, so in particular we know that f '(c) β€ . multiplying both sides of this inequality by 3, we have 3f '(c) β€ , so f(3) = β8 + f '(c) β€ β8 + = . the largest possible value for f(3) is .
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Example 5 suppose that f(0) = β8 and f '(x) β€ 9 for all values of x. how large can f(3) possibly be?...
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