Determine if the conditions of the mean value theorem are met by the function f(x) = 2x3 4x on [- 2. 2]. If so, find the values of c in (- 2. 2) guaranteed by the theorem. f(x) is a polynor 4.1 Introduction to Maximums & Minimums 2] and differentiable on the interval (- 2, 2). O 6 J? The values guaranteed by the mean value theorem are C = - Tand C = T x) is a polynomial and therefore is continuous on [- 2. 2] and differentiable on the interval ( 2, 2). 0 J3 The value guaranteed by the mean value theorem is C = T x) is a polynomial and therefore is continuous on [- 2. 2] and differentiable on the interval (- 2. 2). O 2 3 2 3 The values guaranteed by the mean value theorem are C = - V; and C = TJ x) is a polynomial and therefore is continuous on [- 2. 2] and differentiable on the interval (- 2. 2). 0 2r 3 The value guaranteed by the mean value theorem is c = T