Explanation Given : The function is lim x → 1 ( x − 1 e x − 1 − 1 ) . Calculation: Apply the limit of the function as follows: lim x → 1 ( x − 1 e x − 1 − 1 ) = 1 − 1 e 1 − 1 − 1 = 0 0 Thus, the limit of the function will give 0 0 form. Apply L’Hopital’s Rule as follows: lim x → 1 ( x − 1 e x − 1 − 1 )

5th Edition

ISBN: 9781429241861

Author: Laura Taalman, Peter Kohn

Publisher: W. H. Freeman

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Limits

When it comes to calculus, limits are considered to be a very important topic of discussion. The main importance of limit lies in expressing the value of a function as it gets closer to a certain value. Also, limits can help you to understand other topic…

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Chapter 3.6, Problem 22S

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To find: The limit of function limx→1(x−1e x−1−1) .

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Chapter 3.6, Problem 21S

Chapter 3.6, Problem 23S

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lim (x,y) (1,1) 16x18 - 16y18 429-4y⁹

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Chapter 3 Solutions

Calculus

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The limit of function lim x → 1 ( x − 1 e x − 1 − 1 ) .

Solution Summary: The author explains that the limit of function undersetxto 1mathrmlimleft is 1.

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To find: The limit of function limx→1(x−1e x−1−1) .

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Chapter 3 Solutions