2. Given the function f (x)= 1 the following statement is true: х-1 a. The domain of the rational function is the set {xx eR}. 1 b. The f(x)= increases as x get close to x=1 from the right side of 1. х—1 c. The f(x)= 1 decrease as x get close to x=1 from the right side of 1. x-1 d. The f(x)=- 1 increases as x get close to x=1 from the left side of 1. x-1 e. The f(x) = 1 decrease as x get close to x=1 from either side of 1. х —1
2. Given the function f (x)= 1 the following statement is true: х-1 a. The domain of the rational function is the set {xx eR}. 1 b. The f(x)= increases as x get close to x=1 from the right side of 1. х—1 c. The f(x)= 1 decrease as x get close to x=1 from the right side of 1. x-1 d. The f(x)=- 1 increases as x get close to x=1 from the left side of 1. x-1 e. The f(x) = 1 decrease as x get close to x=1 from either side of 1. х —1
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.5: Rational Functions
Problem 54E
Related questions
Question
![2. Given the function f (x)=
1
the following statement is true:
х-1
a. The domain of the rational function is the set {xx eR}.
1
b. The f(x)=
increases as x get close to x=1 from the right side of 1.
х—1
c. The f(x)=
1
decrease as x get close to x=1 from the right side of 1.
x-1
d. The f(x)=-
1
increases as x get close to x=1 from the left side of 1.
x-1
e. The f(x) =
1
decrease as x get close to x=1 from either side of 1.
х —1](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc1852b32-ef30-4f70-9b86-21fd75b4562c%2Fc42d0461-2488-4c90-a308-36601e05d89d%2Fldn2x_processed.png&w=3840&q=75)
Transcribed Image Text:2. Given the function f (x)=
1
the following statement is true:
х-1
a. The domain of the rational function is the set {xx eR}.
1
b. The f(x)=
increases as x get close to x=1 from the right side of 1.
х—1
c. The f(x)=
1
decrease as x get close to x=1 from the right side of 1.
x-1
d. The f(x)=-
1
increases as x get close to x=1 from the left side of 1.
x-1
e. The f(x) =
1
decrease as x get close to x=1 from either side of 1.
х —1
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