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Relative Minimum: (1) A second function g(x) is defined using the rule g(x)=2f(x)+ 5. Evaluate g(0) using this rule. What does this correspond to on the graph of g? (g) A third function h(x) is defined by the formula h(x) = x'-3. What is the value of 8(h(2))? Show how you arrived at your answer.

Relative Minimum: (1) A second function g(x) is defined using the rule g(x)=2f(x)+ 5. Evaluate g(0) using this rule. What does this correspond to on the graph of g? (g) A third function h(x) is defined by the formula h(x) = x'-3. What is the value of 8(h(2))? Show how you arrived at your answer.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.4: Fractional Expressions
Problem 38E
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third function h(x) is defined by the formula h(x) = x ^ 3 - 3 What is the value of g(h(2))? Show how you arrived at your answer .
increasing? (1) -7<x<-3 (3) -5<x<5 (2) –3 <x <5 (4) –5<x<3 (d) State the coordinates of the relative maximum and the relative minimum of this function. (e) Over which of the following intervals is S(x)<0? Relative Maximum: (1) –7<x <-3 (3) -5 <x<2 Relative Minimum: (2) 2<x57 (4) -5<x<2 (f) A second function g(x) is defined using the rule g(x)=2f(x)+5. Evaluate g(0) using this rule. What does this correspond to on the graph of g? (g) A third function h(x) is defined by the formula h(x)=x' – 3. What is the value of g(h(2))? Show how you arrived at your answer. doid
Transcribed Image Text:increasing? (1) -7<x<-3 (3) -5<x<5 (2) –3 <x <5 (4) –5<x<3 (d) State the coordinates of the relative maximum and the relative minimum of this function. (e) Over which of the following intervals is S(x)<0? Relative Maximum: (1) –7<x <-3 (3) -5 <x<2 Relative Minimum: (2) 2<x57 (4) -5<x<2 (f) A second function g(x) is defined using the rule g(x)=2f(x)+5. Evaluate g(0) using this rule. What does this correspond to on the graph of g? (g) A third function h(x) is defined by the formula h(x)=x' – 3. What is the value of g(h(2))? Show how you arrived at your answer. doid
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