Mathematics

Mathematics, 06.07.2019 22:00, tiffanyhmptn

Find values of x and y. state which theorem(s) you used

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Mathematics, 30.06.2019 16:30, shalynmincey

Find the values of x and y. state which theorem you used

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Mathematics, 03.07.2019 09:30, mandilynn22

Consider the following function. f(x) = 16-x^(2/3) find f(-64) and f(64). f(-64) = 0 f(64) = 0 find all values c in (-64, 64) such that f '(c) = 0. (enter your answers as a comma-separated list. if an answer does not exist, enter dne.) c = -64,64 based off of this information, what conclusions can be made about rolle's theorem? a. this contradicts rolle's theorem, since f is differentiable, f(-64) = f(64), and f '(c) = 0 exists, but c is not in (-64, 64). b. this does not contradict rolle's theorem, since f '(0) = 0, and 0 is in the interval (-64, 64). c. this contradicts rolle's theorem, since f(-64) = f(64), there should exist a number c in (-64, 64) such that f '(c) = 0. d. this does not contradict rolle's theorem, since f '(0) does not exist, and so f is not differentiable on (-64, 64). e. nothing can be concluded.

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Mathematics, 18.10.2019 14:10, Cupcake8189

Consider the following function. f(x) = 16 − x2/3 find f(−64) and f(64). f(−64) = f(64) = find all values c in (−64, 64) such that f '(c) = 0. (enter your answers as a comma-separated list. if an answer does not exist, enter dne.) c = based off of this information, what conclusions can be made about rolle's theorem? this contradicts rolle's theorem, since f is differentiable, f(−64) = f(64), and f '(c) = 0 exists, but c is not in (−64, 64). this does not contradict rolle's theorem, since f '(0) = 0, and 0 is in the interval (−64, 64). this contradicts rolle's theorem, since f(−64) = f(64), there should exist a number c in (−64, 64) such that f '(c) = 0. this does not contradict rolle's theorem, since f '(0) does not exist, and so f is not differentiable on (−64, 64). nothing can be concluded.

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Mathematics, 29.10.2019 21:31, alexmoy45p8yd7v

Consider the following function. f(x) = 9 − x2/3 find f(−27) and f(27). f(−27) = f(27) = find all values c in (−27, 27) such that f '(c) = 0. (enter your answers as a comma-separated list. if an answer does not exist, enter dne.) c = based off of this information, what conclusions can be made about rolle's theorem? this contradicts rolle's theorem, since f is differentiable, f(−27) = f(27), and f '(c) = 0 exists, but c is not in (−27, 27). this does not contradict rolle's theorem, since f '(0) = 0, and 0 is in the interval (−27, 27). this contradicts rolle's theorem, since f(−27) = f(27), there should exist a number c in (−27, 27) such that f '(c) = 0. this does not contradict rolle's theorem, since f '(0) does not exist, and so f is not differentiable on (−27, 27). nothing can be concluded.

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