구. 1+ -2 Graph of f The graph of a differentiable function f is shown above on the closed interval [-4,3]. How many values of x m the open interval (-4, 3) satisfy the conclusion of the Mean Value Theorem for f on (-4,3] ? (A) Zero (B) One (C) Two (D) Three

Q: What is the domain of f? (-12,0) (24,4) (-8,4) 24,0) (1.0) (0.-2) -4 L(8.-4) (16,0) (-28,-4) -8

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A: Range is defined as the values that relation takes throughout Cartesian coordinate. Option b is…

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A: We have to find a values for which it is not a function

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A: Find your answer below

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A: For a relation to be a function, x values should not be repeated.

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A: To determine the pair on the graph that prove that the relation in the graph is not a function.

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A: Given function :

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A: Given that, f={(-7, 1), (-5, 8), (3, 11), (5, -1)} and g={(-6, 4), (-5, 3), (-1, 7), (5, 5)}

Q: • -4 -3 -1 4- 3++ 2- 1 -1- 'y -24 -3+ 1 2 3 (a) Write a set of ordered pairs (x, y) that defines the…

A: (a) The relation is given by,           R = {(-3, 4), (-3, 3), (-2, 0), (-1, 0), (2, 1)}