Determine whether the Mean Value Theorem can be applied to the functio

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Determine whether the Mean Value Theorem can be applied to the function f(x) = |x−2| on the closed interval [0, 4]. If the MVT can be applied, find all point(s) c in the in the open interval such that f′(c) = f(4)−f(0) 4−0. The Mean Value Theorem does apply; c = 0. The Mean Value Theorem does apply; c = 1. The Mean Value Theorem does apply; c = 14. The Mean Value Theorem does not apply. The Mean Value Theorem does apply; c = 12.

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Determine whether the Mean Value Theorem can be applied to the function

f (x) = \sqrt{| x - 2 |}

on the closed interval

[0, 4]

. If the MVT can be applied, find all point(s)

c

in the in the open interval such that

f^{'} (c) = \frac{f (4) - f (0)}{4 - 0}

. The Mean Value Theorem does apply;

c = 0

. The Mean Value Theorem does apply;

c = 1

. The Mean Value Theorem does apply;

c = \frac{1}{4}

. The Mean Value Theorem does not apply. The Mean Value Theorem does apply;

c = \frac{1}{2}

.

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