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Math
Mathematical Applications for the Management, Life, and Social Sciences11th Edition

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Chapter 9, Problem 1RE
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Mathematical Applications for the ...

11th Edition
Ronald J. Harshbarger + 1 other
ISBN: 9781305108042

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Chapter
Section
Problem 1RE
Problem 2RE
Problem 3RE
Problem 4RE
Problem 5RE
Problem 6RE
Problem 7RE
Problem 8RE
Problem 9RE
Problem 10RE
Problem 11RE
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Problem 13RE
Problem 14RE
Problem 15RE
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Problem 34RE
Problem 35RE
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Problem 37RE
Problem 38RE
Problem 39RE
Problem 40RE
Problem 41RE
Problem 42RE
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Problem 44RE
Problem 45RE
Problem 46RE
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Problem 49RE
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Problem 53RE
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Problem 70RE
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Problem 72RE
Problem 73RE
Problem 74RE
Problem 75RE
Problem 76RE
Problem 77RE
Problem 78RE
Problem 79RE
Problem 80RE
Problem 81RE
Problem 82RE
Problem 83RE
Problem 84RE
Problem 85RE
Problem 86RE
Problem 87RE
Problem 88RE
Problem 89RE
Problem 90RE
Problem 91RE
Problem 92RE
Problem 93RE
Problem 94RE
Problem 95RE
Problem 96RE
Problem 97RE
Problem 98RE
Problem 99RE
Problem 100RE
Problem 101RE
Problem 102RE
Problem 103RE
Problem 104RE
Problem 105RE
Problem 106RE
Problem 107RE
Problem 108RE
Problem 1T
Problem 2T
Problem 3T
Problem 4T
Problem 5T
Problem 6T
Problem 7T
Problem 8T
Problem 9T
Problem 10T
Problem 11T
Problem 12T
Problem 13T
Problem 14T
Problem 15T
Problem 1EAGP1
Problem 2EAGP1
Problem 3EAGP1
Problem 4EAGP1
Problem 1EAGP2
Problem 2EAGP2
Problem 3EAGP2
Problem 4EAGP2
Problem 5EAGP2
Problem 6EAGP2
Problem 7EAGP2
Problem 8EAGP2
Problem 9EAGP2
Problem 10EAGP2
Problem 1EAGP3
Problem 2EAGP3
Problem 3EAGP3
Problem 4EAGP3
Problem 5EAGP3
Problem 6EAGP3
Problem 7EAGP3
Problem 8EAGP3
Problem 9EAGP3
Problem 10EAGP3
BuyFindarrow_forward

Mathematical Applications for the ...

11th Edition
Ronald J. Harshbarger + 1 other
ISBN: 9781305108042
Textbook Problem

In Problems 1-6, use the graph of y = f ( x ) in Figure 9.40 to find the functional values and limits, if they exist.

Chapter 9, Problem 1RE, In Problems 1-6, use the graph of in Figure 9.40 to find the functional values and limits, if they

1.   ( a )   f ( − 2 )      ( b ) lim x → − 2 f ( x )

(a)

To determine

The value of f(−2) by using the provided graph.

Answer

Solution:

The value of f(−2) is 2.

Explanation

Given Information:

The graph of y=f(x) is shown below,

Mathematical Applications for the Management, Life, and Social Sciences, Chapter 9, Problem 1RE , additional homework tip 1

The function is f(−2).

Explanation:

Consider the provided graph,

Mathematical Applications for the Management, Life, and Social Sciences, Chapter 9, Problem 1RE , additional homework tip 2

The value of c is equal to −2, so, the value of f(−2) is equal to the y-coordinate at x=−2, which is 2.

Hence, the value of f(−2) is 2.

(b)

To determine

The value of limx→−2f(x) by using the provided graph.

Answer

Solution:

The value of limx→−2f(x) is 2.

Explanation

Given Information:

The graph of y=f(x) is shown below,

Mathematical Applications for the Management, Life, and Social Sciences, Chapter 9, Problem 1RE , additional homework tip 3

The value of c is −2.

Explanation:

Consider the provided graph,

Mathematical Applications for the Management, Life, and Social Sciences, Chapter 9, Problem 1RE , additional homework tip 4

The value of c is equal to −2.

The limit from the left is represented by limx→−2−f(x) and the limit from the right is represented by limx→−2+f(x).

The limx→cf(x) will exist at c=−2 when the limit from the left, that is, the values of f(c) but c<−2, is equal to the limit from the right, that is, the values of f(c) but c>−2.

From the graph,

limx→−2−f(x)=2

And,

limx→−2+f(x)=2

Since,

limx→−2−f(x)=limx→−2+f(x)

Therefore, the value of limx→−2f(x) is 2.

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Sect-9.1 P-1CPSect-9.1 P-2CPSect-9.1 P-3CPSect-9.1 P-4CPSect-9.1 P-5CPSect-9.1 P-6CPSect-9.1 P-7CPSect-9.1 P-8CPSect-9.1 P-9CPSect-9.1 P-10CP
Sect-9.1 P-2ESect-9.1 P-1ESect-9.1 P-4ESect-9.1 P-3ESect-9.1 P-6ESect-9.1 P-5ESect-9.1 P-8ESect-9.1 P-7ESect-9.1 P-10ESect-9.1 P-9ESect-9.1 P-11ESect-9.1 P-12ESect-9.1 P-13ESect-9.1 P-14ESect-9.1 P-16ESect-9.1 P-15ESect-9.1 P-18ESect-9.1 P-17ESect-9.1 P-20ESect-9.1 P-19ESect-9.1 P-22ESect-9.1 P-21ESect-9.1 P-24ESect-9.1 P-23ESect-9.1 P-25ESect-9.1 P-26ESect-9.1 P-27ESect-9.1 P-28ESect-9.1 P-29ESect-9.1 P-30ESect-9.1 P-31ESect-9.1 P-32ESect-9.1 P-33ESect-9.1 P-34ESect-9.1 P-35ESect-9.1 P-36ESect-9.1 P-37ESect-9.1 P-38ESect-9.1 P-39ESect-9.1 P-40ESect-9.1 P-41ESect-9.1 P-42ESect-9.1 P-43ESect-9.1 P-44ESect-9.1 P-45ESect-9.1 P-46ESect-9.1 P-47ESect-9.1 P-48ESect-9.1 P-49ESect-9.1 P-50ESect-9.1 P-51ESect-9.1 P-52ESect-9.1 P-53ESect-9.1 P-54ESect-9.1 P-55ESect-9.1 P-56ESect-9.1 P-57ESect-9.1 P-58ESect-9.1 P-59ESect-9.1 P-60ESect-9.1 P-61ESect-9.1 P-62ESect-9.1 P-63ESect-9.1 P-64ESect-9.1 P-65ESect-9.1 P-66ESect-9.1 P-67ESect-9.1 P-68ESect-9.1 P-69ESect-9.1 P-70ESect-9.2 P-1CPSect-9.2 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P-53ESect-9.6 P-54ESect-9.6 P-55ESect-9.6 P-56ESect-9.7 P-1CPSect-9.7 P-2CPSect-9.7 P-3CPSect-9.7 P-1ESect-9.7 P-2ESect-9.7 P-3ESect-9.7 P-4ESect-9.7 P-5ESect-9.7 P-6ESect-9.7 P-7ESect-9.7 P-8ESect-9.7 P-9ESect-9.7 P-10ESect-9.7 P-11ESect-9.7 P-12ESect-9.7 P-13ESect-9.7 P-14ESect-9.7 P-15ESect-9.7 P-16ESect-9.7 P-17ESect-9.7 P-18ESect-9.7 P-19ESect-9.7 P-20ESect-9.7 P-21ESect-9.7 P-22ESect-9.7 P-23ESect-9.7 P-24ESect-9.7 P-25ESect-9.7 P-26ESect-9.7 P-27ESect-9.7 P-28ESect-9.7 P-29ESect-9.7 P-30ESect-9.7 P-31ESect-9.7 P-32ESect-9.7 P-33ESect-9.7 P-34ESect-9.7 P-35ESect-9.7 P-36ESect-9.7 P-37ESect-9.7 P-38ESect-9.7 P-39ESect-9.7 P-40ESect-9.7 P-41ESect-9.7 P-42ESect-9.7 P-43ESect-9.7 P-44ESect-9.7 P-45ESect-9.8 P-1CPSect-9.8 P-2CPSect-9.8 P-3CPSect-9.8 P-4CPSect-9.8 P-1ESect-9.8 P-2ESect-9.8 P-3ESect-9.8 P-4ESect-9.8 P-5ESect-9.8 P-6ESect-9.8 P-7ESect-9.8 P-8ESect-9.8 P-9ESect-9.8 P-10ESect-9.8 P-11ESect-9.8 P-12ESect-9.8 P-13ESect-9.8 P-14ESect-9.8 P-15ESect-9.8 P-16ESect-9.8 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