Describe the end behavior of the function.

a s x → − ∞ , f ( x ) → − ∞ as\ x→-∞,\ f(x)\rightarrow-∞ a s x → − ∞ , f ( x ) → − ∞ a s x → ∞ , f ( x ) → ∞ as\ x→∞,\ f(x)\rightarrow∞ a s x → ∞ , f ( x ) → ∞

a s x → − ∞ , f ( x ) → ∞ as\ x→-∞,\ f(x)\rightarrow∞ a s x → − ∞ , f ( x ) → ∞ a s x → ∞ , f ( x ) → − ∞ as\ x→∞,\ f(x)\rightarrow-∞ a s x → ∞ , f ( x ) → − ∞

a s x → − ∞ , f ( x ) → 0 as\ x→-∞,\ f\left(x\right)\rightarrow0 a s x → − ∞ , f ( x ) → 0 a s x → ∞ , f ( x ) → ∞ as\ x→∞,\ f(x)\rightarrow∞ a s x → ∞ , f ( x ) → ∞

a s x → − ∞ , f ( x ) → ∞ as\ x→-∞,\ f(x)\rightarrow∞ a s x → − ∞ , f ( x ) → ∞ a s x → ∞ , f ( x ) → ∞ as\ x→∞,\ f(x)\rightarrow∞ a s x → ∞ , f ( x ) → ∞

Describe the end behavior of the function. (Keep in mind Horizontal Asymptotes are not usually drawn)

a s x → − ∞ , f ( x ) → 1 as\ x→-∞,\ f(x)\rightarrow1 a s x → − ∞ , f ( x ) → 1 a s x → − ∞ , f ( x ) → 1 as\ x→-∞,\ f(x)\rightarrow1 a s x → − ∞ , f ( x ) → 1

a s x → − ∞ , f ( x ) → ∞ as\ x→-∞,\ f(x)\rightarrow∞ a s x → − ∞ , f ( x ) → ∞ a s x → ∞ , f ( x ) → ∞ as\ x→∞,\ f(x)\rightarrow∞ a s x → ∞ , f ( x ) → ∞

a s x → − ∞ , f ( x ) → ∞ as\ x→-∞,\ f(x)\rightarrow\infty a s x → − ∞ , f ( x ) → ∞ a s x → ∞ , f ( x ) → 1 as\ x\rightarrow∞,\ f(x)\rightarrow1 a s x → ∞ , f ( x ) → 1

a s x → − ∞ , f ( x ) → − 1 as\ x→-∞,\ f(x)\rightarrow-1 a s x → − ∞ , f ( x ) → − 1 a s x → ∞ , f ( x ) → 1 as\ x→∞,\ f(x)\rightarrow1 a s x → ∞ , f ( x ) → 1

Describe the end behavior of the function.

a s x → − ∞ , f ( x ) → − ∞ as\ x→-∞,\ f(x)\rightarrow-∞ a s x → − ∞ , f ( x ) → − ∞ a s x → ∞ , f ( x ) → − ∞ as\ x→∞,\ f(x)\rightarrow-∞ a s x → ∞ , f ( x ) → − ∞

a s x → − ∞ , f ( x ) → ∞ as\ x→-∞,\ f(x)\rightarrow∞ a s x → − ∞ , f ( x ) → ∞ a s x → ∞ , f ( x ) → − ∞ as\ x→∞,\ f(x)\rightarrow-∞ a s x → ∞ , f ( x ) → − ∞

a s x → − ∞ , f ( x ) → 2 as\ x→-∞,\ f(x)\rightarrow2 a s x → − ∞ , f ( x ) → 2 a s x → ∞ , f ( x ) → 2 as\ x→∞,\ f(x)\rightarrow2 a s x → ∞ , f ( x ) → 2

a s x → − ∞ , f ( x ) → ∞ as\ x→-∞,\ f(x)\rightarrow∞ a s x → − ∞ , f ( x ) → ∞ a s x → ∞ , f ( x ) → ∞ as\ x→∞,\ f(x)\rightarrow∞ a s x → ∞ , f ( x ) → ∞

In the above graph complete the following end behavior: a s x → − ∞ , f ( x ) = → as\ x→-∞,\ f(x)=\rightarrow\ a s x → − ∞ , f ( x ) = → a s x → ∞ , f ( x ) = → as\ x→∞,\ f(x)=\rightarrow a s x → ∞ , f ( x ) = →

− ∞ -\infty − ∞ − ∞ -\infty − ∞

∞ \infty ∞ − ∞ -\infty − ∞

− ∞ -\infty − ∞ ∞ \infty ∞

What is the end behavior of the function f(x) graphed above?

a s x → − ∞ , f ( x ) → 0 as\ x\ \rightarrow-\infty,\ f\left(x\right)\ \rightarrow0 a s x → − ∞ , f ( x ) → 0 a s x → − ∞ , f ( x ) → 0 as\ x\ \rightarrow-\infty,\ f\left(x\right)\ \rightarrow0 a s x → − ∞ , f ( x ) → 0

a s x → − ∞ , f ( x ) → ∞ as\ x\ \rightarrow-\infty,\ f\left(x\right)\ \rightarrow\infty a s x → − ∞ , f ( x ) → ∞ a s x → ∞ , f ( x ) → ∞ as\ x\ \rightarrow\infty,\ f\left(x\right)\ \rightarrow\infty a s x → ∞ , f ( x ) → ∞

a s x → − ∞ , f ( x ) → 0 as\ x\ \rightarrow-\infty,\ f\left(x\right)\ \rightarrow0 a s x → − ∞ , f ( x ) → 0 a s x → − ∞ , f ( x ) → − ∞ as\ x\ \rightarrow-\infty,\ f\left(x\right)\ \rightarrow-\infty a s x → − ∞ , f ( x ) → − ∞

a s x → − ∞ , f ( x ) → − ∞ as\ x\ \rightarrow-\infty,\ f\left(x\right)\ \rightarrow-\infty a s x → − ∞ , f ( x ) → − ∞ a s x → − ∞ , f ( x ) → − ∞ as\ x\ \rightarrow-\infty,\ f\left(x\right)\ \rightarrow-\infty a s x → − ∞ , f ( x ) → − ∞

What is the end behavior of h(x)?

a s x → − ∞ , h ( x ) → − ∞ as\ x\ \rightarrow\ -\infty,\ h\left(x\right)\ \rightarrow-\infty a s x → − ∞ , h ( x ) → − ∞ a s x → ∞ , h ( x ) → ∞ as\ x\ \rightarrow\ \infty,\ h\left(x\right)\ \rightarrow\infty a s x → ∞ , h ( x ) → ∞

a s x → − ∞ , h ( x ) → ∞ as\ x\ \rightarrow\ -\infty,\ h\left(x\right)\ \rightarrow\infty a s x → − ∞ , h ( x ) → ∞ a s x → ∞ , h ( x ) → ∞ as\ x\ \rightarrow\ \infty,\ h\left(x\right)\ \rightarrow\infty a s x → ∞ , h ( x ) → ∞

a s x → − ∞ , h ( x ) → − ∞ as\ x\ \rightarrow\ -\infty,\ h\left(x\right)\ \rightarrow-\infty a s x → − ∞ , h ( x ) → − ∞ a s x → ∞ , h ( x ) → − ∞ as\ x\ \rightarrow\ \infty,\ h\left(x\right)\ \rightarrow-\infty a s x → ∞ , h ( x ) → − ∞

a s x → − ∞ , h ( x ) → ∞ as\ x\ \rightarrow\ -\infty,\ h\left(x\right)\ \rightarrow\infty a s x → − ∞ , h ( x ) → ∞ a s x → ∞ , h ( x ) → − ∞ as\ x\ \rightarrow\ \infty,\ h\left(x\right)\ \rightarrow-\infty a s x → ∞ , h ( x ) → − ∞

End Behavior section 1.6 Quizzizz

Quiz

•

Mathematics, Other

•

9th - 12th Grade

•

Practice Problem

•

Medium

Joshua Ramirez

Used 2+ times

FREE Resource

30 questions

Show all answers

1.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

In the above graph complete the following end behavior:
As x --> -∞, f(x) -->
As x --> +∞, f(x) -->

-∞
-∞

+∞
-∞

-∞
+∞

+∞
+∞

2.

MULTIPLE CHOICE QUESTION

45 sec • 1 pt

In the above graph complete the following end behavior: (f(x)=y)
As x --> -∞, f(x) -->
As x --> +∞, f(x) -->

-∞
-∞

+∞
-∞

-∞
+∞

+∞
+∞

3.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Which one means left

x →-∞

x →∞

4.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Which one means up

y →-∞

y →∞

5.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

Determine the end behavior of the graph of
f(x) = 3x⁴ + 2x - 5

As x →∞, f(x) →∞.
As x→-∞, f(x) →-∞.

As x →∞, f(x) →∞.
As x→-∞, f(x) →∞.

As x →∞, f(x) →-∞.
As x→-∞, f(x) →∞.

As x →∞, f(x) →-∞.
As x→-∞, f(x) →-∞.

6.

MULTIPLE CHOICE QUESTION

3 mins • 1 pt

Determine the end behavior of the graph of
f(x) = -7x³ + 2x - 1

As x →∞, f(x) →∞.
As x→-∞, f(x) →-∞.

As x →∞, f(x) →∞.
As x→-∞, f(x) →∞.

As x →∞, f(x) →-∞.
As x→-∞, f(x) →∞.

As x →∞, f(x) →-∞.
As x→-∞, f(x) →-∞.

7.

MULTIPLE CHOICE QUESTION

2 mins • 1 pt

Describe the end behavior of the graph.

x →∞, y→⁻∞ and x →⁻∞,y→⁻∞

x →∞, y→∞ and x→⁻∞, y→∞

x →∞, y→∞ and x→⁻∞, y→0

x →∞,y→∞ and x→⁻∞, y→⁻∞

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End Behavior section 1.6 Quizzizz

30 questions

In the above graph complete the following end behavior:
As x --> -∞, f(x) -->
As x --> +∞, f(x) -->