Explanation Given: The following function and limit are given. g ( h ) = 2 h − 1 h lim h → 0 2 h − 1 h ≈ 0.6931 Graph: The graph of the function g ( h ) = 2 h − 1 h is drawn below: To determine (b) The definition of the derivative to obtain the results.

6th Edition

ISBN: 9781119399353

Author: DA

Publisher: JOHN WILEY+SONS,INC.-CONSIGNMENT

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Chapter 3, Problem 8FOT

To determine

(a)

To explain:

limh→02h−1h≈0.6931by using the graph of g(h)=2h−1h.

To determine

(b)

The definition of the derivative to obtain the results.

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Chapter 3, Problem 7FOT

Chapter 3, Problem 9FOT

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Chapter 3 Solutions

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(a) To explain: lim h → 0 2 h − 1 h ≈ 0.6931 by using the graph of g ( h ) = 2 h − 1 h .

Solution Summary: The author explains the value of undersethto 0mathrmlim

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(a)

To explain:

limh→02h−1h≈0.6931by using the graph of g(h)=2h−1h.

(b)

The definition of the derivative to obtain the results.

Want to see the full answer?

Chapter 3 Solutions

(a) To explain: lim h → 0 2 h − 1 h ≈ 0.6931 by using the graph of g ( h ) = 2 h − 1 h .

Solution Summary: The author explains the value of undersethto 0mathrmlim

Videos

(a) To explain: limh→02h−1h≈0.6931by using the graph of g(h)=2h−1h.

(b) The definition of the derivative to obtain the results.

Want to see the full answer?

Chapter 3 Solutions

(a)

To explain:

limh→02h−1h≈0.6931by using the graph of g(h)=2h−1h.

(b)

The definition of the derivative to obtain the results.