The following polynomial represents the number of major hurricanes that struck the U.S. x decades after 1911-1920 f(x) 0.16x3 – 2.32x² + 9.33x – 2.21 What is the end behavior of the function? O as x → ∞, f(x) → ∞ O as x → x, f(x) → - 00 Interpret the above end behavior in the context of the situation. f(x) will go upwards on the right and downwards on the left

Algebra and Trigonometry (6th Edition)
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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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I guess I'm just wondering how I can explain the "end behavior" in context of the situation as well as the simplest way to "determine the end behavior"

The following polynomial represents the number of major hurricanes that struck the U.S. x decades
after 1911-1920 f(x) = 0.16x – 2.32x + 9.33x – 2.21 what is the end behavior of the
function?
as x → 0, f(x) → ∞
as x → 0, f(x) →
Interpret the above end behavior in the context of the situation.
f(x) will go upwards on the right and downwards on
the left
The following polynomial represents the revenue of a phone company (in thousands of dollars)
when x thousand phones are produced. f(x) = (45 – 0.0125x)x What is the end behavior of the
function?
as x →
0o, f(x) → ∞
as x →
∞, f(x) →
-
Interpret the above end behavior in the context of the situation.
f(x) will go up on the right and downwards on the
left
Transcribed Image Text:The following polynomial represents the number of major hurricanes that struck the U.S. x decades after 1911-1920 f(x) = 0.16x – 2.32x + 9.33x – 2.21 what is the end behavior of the function? as x → 0, f(x) → ∞ as x → 0, f(x) → Interpret the above end behavior in the context of the situation. f(x) will go upwards on the right and downwards on the left The following polynomial represents the revenue of a phone company (in thousands of dollars) when x thousand phones are produced. f(x) = (45 – 0.0125x)x What is the end behavior of the function? as x → 0o, f(x) → ∞ as x → ∞, f(x) → - Interpret the above end behavior in the context of the situation. f(x) will go up on the right and downwards on the left
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