Question: Course Home Table of Contents > WebWork > WebWork WebWork Homework Sets 4.2Fall2020 4.2Fall2020: Problem 1 Problem 1 User Settings Previous Problem Problem List Next

 Course Home Table of Contents > WebWork > WebWork WebWork Homework

Sets 4.2Fall2020 4.2Fall2020: Problem 1 Problem 1 User Settings Previous Problem Problem

Course Home Table of Contents > WebWork > WebWork WebWork Homework Sets 4.2Fall2020 4.2Fall2020: Problem 1 Problem 1 User Settings Previous Problem Problem List Next Problem Grades (4 points) Consider the function f(x) = x2 - 4x + 2 on the interval [0, 4]. Verify that this function satisfies the three Problems hypotheses of Rolle's Theorem on the inverval. f(x) is on [0, 4]; Problem 1 f(x) is on (0, 4); Problem 2 v and f (0) = f(4) = Problem 3 Problem 4 Then by Rolle's theorem, there exists at least one value c such that f' (c) = 0. Find all such values c and enter them as a Problem 5 comma-separated list. Problem 6 Values of c =: Note: You can earn partial credit on this problem. Submit Answers

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