Determine whether Rolle's Theorem can be applied to f on the closed interval [a,b]
f (x) = sin(x), [0, 2π]
If Rolle's Theorem can be applied, find all values of c in the open interval (a, b) such that f '(c) = 0. (Enter your answers as a comma-separated list. If Rolle's Theorem cannot be applied, enter NA.)
I thought the derivative would be cos(x) so then cos(0) would be 1 but thatz wrong so now I don't understand how to do this!
Homework Answers
That would be pi/2 and 3pi/2.
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Determine whether Rolle's Theorem can be applied to f on the closed interval [a,b]
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how do i solve this with Mean Theorem Value?
4. 0.5/1 poilnts 1 Previous Anawars LarCal: 11 3.2 020 Determine whether Rolle's Theorem can be applied to f on the closed interval bl. (select all that apply.) Yes O No, because fis not continuous on the closed Interval [a, bl ND, hecause fis rnot differentiable in the open interval (a, b). No, because ) If Ralle's Theorem can be applied, find all values of cin the open interval (a, b)...
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how do i solve this with Mean Theorem Value?
4. 0.5/1 poilnts 1 Previous Anawars LarCal: 11 3.2 020 Determine whether Rolle's Theorem can be applied to f on the closed interval bl. (select all that apply.) Yes O No, because fis not continuous on the closed Interval [a, bl ND, hecause fis rnot differentiable in the open interval (a, b). No, because ) If Ralle's Theorem can be applied, find all values of cin the open interval (a, b)...
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Verify that the function satisfies the three hypotheses of Rolle's Theorem on the given interval. Then find all numbers c that satisfy the conclusion of Rolle's Theorem. (Enter your answers as a comma-separated list.) f(x) = 7 – 16x + 2x2, (3,5]
Verify that the function satisfies the three hypotheses of Rolle's Theorem on the given interval. Then find all numbers c that satisfy the conclusion of Rolle's Theorem. (Enter your answers as a comma-separated list.) f(x) = 2 – 24x + 2x2, [5, 7]
Please help!
Verify that Rolle's Theorem can be applied to the function f (x) = 2,3 - 1022 +312 – 30 on the interval (2,5). Then find all values of c in the interval such that f'(c) = 0. Enter the exact answers in increasing order. To enter Vā, type sqrt(a).
Verify that Rolle's Theorem can be applied to the function f(x) = -10 + 310 - 30 on the interval 2,5). Then wyd all Question 1: (6 points) values of c in the interval such that f'(c) - 0. Enter the exact answers in increasing order. To enter a type sqrt(a). Please explain, in your own words and in a few sentences, how you arrived at your answers.
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