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3 (-1,2.625) -2 -1 4 N 0 -2- (-2,-2.25) -4 Graph of f(x) 1 2 Given the graph of the continuous function, f(x), above, the intermediate value theorem tells us... Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where 0 < x < 2. Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where -2 < x < -1. Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where -2.25 < x < -2.625. Since f(-2) > 0 and f(-1) >0, f(x) might be equal to zero for some x value where -2 < x < -1.

3 (-1,2.625) -2 -1 4 N 0 -2- (-2,-2.25) -4 Graph of f(x) 1 2 Given the graph of the continuous function, f(x), above, the intermediate value theorem tells us... Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where 0 < x < 2. Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where -2 < x < -1. Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where -2.25 < x < -2.625. Since f(-2) > 0 and f(-1) >0, f(x) might be equal to zero for some x value where -2 < x < -1.

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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3 (-1, 2.625) -2 -1 4 2 0 --2- (-2,-2.25) -4 Graph of f(x) 1 2 Given the graph of the continuous function, f(x), above, the intermediate value theorem tells us... Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where 0 < x < 2. Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where -2 < x < -1. Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where -2.25 < x < -2.625. Since f(-2) > 0 and f(-1) >0, f(x) might be equal to zero for some x value where -2 < x < -1.
Transcribed Image Text:3 (-1, 2.625) -2 -1 4 2 0 --2- (-2,-2.25) -4 Graph of f(x) 1 2 Given the graph of the continuous function, f(x), above, the intermediate value theorem tells us... Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where 0 < x < 2. Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where -2 < x < -1. Since f(-2) < 0 and f(-1) >0, f(x) must be equal to zero for some x value where -2.25 < x < -2.625. Since f(-2) > 0 and f(-1) >0, f(x) might be equal to zero for some x value where -2 < x < -1.
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