3. The following relate to Rolle's Theorem, which is stated as follows. If function f: [a, b] → R is continuous at every point in its domain, is differentiable at every point on the interval (a, b), and satisfies the relation f(a) = f(b), then there must be a point o on the interval (a, b) such that f'(x) = 0. A. Rolle's Theorem is just a special case of the Mean Value Theorem. Explain. B. Rolle's Theorem does not apply to the function g: [-2, 2] → R defined by g(x) = |x|. Explain. C. Rolle's Theorem does apply to the function g: [-2,0] → R defined by g(x) = x³ + x² − 2x. Explain. D. For the function in Part C, there is exactly one point maximum, or neither? Explain. on the interval (-2, 0) such that f'(x) = 0. Is xo a point of local minimum, a point of local