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Using the equation f(x) = -(x − 3)(x + 2)(x+4)² to answer the next two questions: 10. What is the degree and leading coefficient of f(x)? a. Degree 3, leading coefficient -1 b. Degree 3, leading coefficient 1 11. The end behavior of f(x) is: as x→∞o; y → ∞⁰ as x → ∞o; y → ∞⁰ a. b. as x-00; y → ∞ as x→ ∞o; y → -∞ 2 c. Degree 4, leading coefficient 1 d. Degree 4, leading coefficient -1 c. as x-00; y → ∞0 as x→∞o; y → ∞⁰ d. as x→-00; y → ∞0⁰ as x→ ∞o; y → -∞

Using the equation f(x) = -(x − 3)(x + 2)(x+4)² to answer the next two questions: 10. What is the degree and leading coefficient of f(x)? a. Degree 3, leading coefficient -1 b. Degree 3, leading coefficient 1 11. The end behavior of f(x) is: as x→∞o; y → ∞⁰ as x → ∞o; y → ∞⁰ a. b. as x-00; y → ∞ as x→ ∞o; y → -∞ 2 c. Degree 4, leading coefficient 1 d. Degree 4, leading coefficient -1 c. as x-00; y → ∞0 as x→∞o; y → ∞⁰ d. as x→-00; y → ∞0⁰ as x→ ∞o; y → -∞

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Using the equation f(x) = −(x − 3)(x + 2)(x + 4)² to answer the next two questions: 10. What is the degree and leading coefficient of f(x)? a. Degree 3, leading coefficient -1 b. Degree 3, leading coefficient 1 11. The end behavior of f(x) is: as x→∞o; y → ∞⁰ as x → ∞o; y → ∞⁰ a. b. as x-00; y → ∞ as x→ ∞o; y → -∞⁰ 2 c. Degree 4, leading coefficient 1 d. Degree 4, leading coefficient -1 c. as x→∞0; y → ∞0 as x→∞o; y → ∞⁰ d. as x→-00; y → ∞⁰ as x→ ∞o; y → -∞⁰
Transcribed Image Text:Using the equation f(x) = −(x − 3)(x + 2)(x + 4)² to answer the next two questions: 10. What is the degree and leading coefficient of f(x)? a. Degree 3, leading coefficient -1 b. Degree 3, leading coefficient 1 11. The end behavior of f(x) is: as x→∞o; y → ∞⁰ as x → ∞o; y → ∞⁰ a. b. as x-00; y → ∞ as x→ ∞o; y → -∞⁰ 2 c. Degree 4, leading coefficient 1 d. Degree 4, leading coefficient -1 c. as x→∞0; y → ∞0 as x→∞o; y → ∞⁰ d. as x→-00; y → ∞⁰ as x→ ∞o; y → -∞⁰
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