Using the concept of one-sided limits, how does the graph of g(x)=- x-1 behave as x approaches 1? a. g(x) increases without bound as x approaches 1 from the left. b. g(x) decreases without bound as x approaches 1. c. g(x) decreases without bound as x approaches 1 from the right. d. g(x) decreases without bound as x approaches 1 from the left.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
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x2 +1
Using the concept of one-sided limits, how does the graph of g(x)=-
x-1
behave as x approaches
1?
a. g(x) increases without bound as x approaches 1 from the left.
b. g(x) decreases without bound as x approaches 1.
c. g(x) decreases without bound as x approaches 1 from the right.
d. g(x) decreases without bound as x approaches 1 from the left.
Transcribed Image Text:x2 +1 Using the concept of one-sided limits, how does the graph of g(x)=- x-1 behave as x approaches 1? a. g(x) increases without bound as x approaches 1 from the left. b. g(x) decreases without bound as x approaches 1. c. g(x) decreases without bound as x approaches 1 from the right. d. g(x) decreases without bound as x approaches 1 from the left.
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