Why does function not contradict the mean value theorem
The function f is defined by f(x) = |x -1|. Sketch its graph. Observe that there is no value c such that f(3)-f(0) = f'(c)(3-0). Why does this not contradict the Mean Value Theorem?
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Prove that if f is differentiable at a and f(a) 6= 0, then |f| is also differentiable at a. Give an example to show why the assumption f(a) 6= 0 is necessary.
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A point charge of 1μC is located at x = -3.0cm, and a second point charge of -11μC is located at x = 4.0cm. Where should the third charge of 6.0μC be placed so that the electric field at x = 0 is zero?
The financial statement disclosure of only two industries when one industry has two businesses with different financial trends is misleading and needs revising.Authorities on goodwill.
Use the Mean Value Theorem to prove that at least one of us exceeded the speed limit, 100 km/h, by at least 10 km/h.
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