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Refer to the graph of the function and complete the statement. y =f(x) Part 1 of 10 (a) As X-- co0,f (x)- 3. Part: 1/ 10 Part 2 of 10 (b) As X-2",f (x) – 0.

Refer to the graph of the function and complete the statement. y =f(x) Part 1 of 10 (a) As X-- co0,f (x)- 3. Part: 1/ 10 Part 2 of 10 (b) As X-2",f (x) – 0.

Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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**Graph Description:** The graph displays a function \( y = f(x) \) which features a vertical asymptote at \( x = 0 \) and a horizontal asymptote at \( y = 3 \). The function appears to approach positive infinity as \( x \) approaches 0 from the positive side, and it approaches negative infinity as \( x \) approaches 0 from the negative side. As \( x \) moves towards negative infinity, the function approaches the horizontal asymptote at \( y = 3 \). **Transcription:** Refer to the graph of the function and complete the statement. **Part 1 of 10** (a) As \( x \rightarrow -\infty \), \( f(x) \rightarrow \boxed{3} \). *Progress Indicator: Part 1 / 10* **Part 2 of 10** (b) As \( x \rightarrow 2^-, f(x) \rightarrow \boxed{\phantom{\text{3}}} \).
Transcribed Image Text:**Graph Description:** The graph displays a function \( y = f(x) \) which features a vertical asymptote at \( x = 0 \) and a horizontal asymptote at \( y = 3 \). The function appears to approach positive infinity as \( x \) approaches 0 from the positive side, and it approaches negative infinity as \( x \) approaches 0 from the negative side. As \( x \) moves towards negative infinity, the function approaches the horizontal asymptote at \( y = 3 \). **Transcription:** Refer to the graph of the function and complete the statement. **Part 1 of 10** (a) As \( x \rightarrow -\infty \), \( f(x) \rightarrow \boxed{3} \). *Progress Indicator: Part 1 / 10* **Part 2 of 10** (b) As \( x \rightarrow 2^-, f(x) \rightarrow \boxed{\phantom{\text{3}}} \).
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