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(a) Show there is no 6 such that {(1) l) - f'(c)(2). 1 1110-7 X 1 Amume there exists a c, such that f(1) -
(a) Show there is no 6 such that {(1) l) - f'(c)(2). 1 1110-7 X 1 Amume there exists a c, such that f(1) - l) - f'(c)(2}, or equivalently ma) - m_ Given the function x) - 2_ we have 19(1) - |:| q , l) - E 'f , and X 2 f'(x:| - 3 so f'(c) - 2 (:3 x .I there is no solution t: such that #11) - (-1) - f'(c)(2). I 2 . Then w - IE 'I , but setting this value equal to the expremion for f'(r:} leads to an Inconsistent equation. Thus, (In) Exp ain why the Mean Value Theorem does not apply over the interval [1, 1]. (Select all that apply.) The Mean value Theorem does apply. The Mean value Theorem does not apply since the f(a:| does not exist. C] The Mean value Theorem does not apply since the Function is not differentiable at a point. C] The Mean value Theorem does not apply since the Function is discontinuous at a point. The Mean value Theorem does not apply since the Rb) does not exist
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