Explanation Given Information: The provided limit is lim x → ∞ 3 x 2 3 x + 1 . Formula used: A limit lim x → c x can be simplified as, lim x → c x = c Calculation: Consider the provided limit, lim x → ∞ 3 x 2 3 x + 1 Take x 2 3 common from the denominator, lim x → ∞ 3 x 2 3 x 1 3 ⋅ x 2 3 + ( 1 x 2 3 ) ⋅ x 2 3 = lim x → ∞ 3 ⋅ x 2 3 ( x 1 3 + 1 x 2 3 ) x 2 3 = lim x → ∞ 3 ( x

Mathematical Applications for the Management, Life, and Social Sciences

12th Edition

ISBN: 9781337625340

Author: Ronald J. Harshbarger, James J. Reynolds

Publisher: Cengage Learning

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Chapter 9, Problem 38RE

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To calculate: The value of the limx→∞3x23x+1 then state about the horizontal asymptote.

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Chapter 9, Problem 37RE

Chapter 9, Problem 39RE

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Chapter 9 Solutions

Mathematical Applications for the Management, Life, and Social Sciences

Ch. 9.1 - 1. Can exist if is undefined? Ch. 9.1 - 2. Does exist if ? Ch. 9.1 - 3. Does Ch. 9.1 - 4. If , does exist? Ch. 9.1 - 5. Let (a) Does (b) Find . Ch. 9.1 - 6. Evaluate the following limits (if they...Ch. 9.1 - Prob. 7CP Ch. 9.1 - Prob. 8CP Ch. 9.1 - Prob. 9CP Ch. 9.1 - Prob. 10CP

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The value of the lim x → ∞ 3 x 2 3 x + 1 then state about the horizontal asymptote.

Solution Summary: The author explains how the value of the undersetxto cmathrmlim is 0 and the horizontal asymptote is y=0.

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To calculate: The value of the limx→∞3x23x+1 then state about the horizontal asymptote.

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Chapter 9 Solutions