| preferred AP College board partner for AP classes
easy Solved by 14 students
Exponential Function End Behavior
< Prev
Next >

Which of the following describes the end behavior of the exponential function $$f(x) = 3e^{x}$$?

A

As $$x \to -\infty$$, $$3*e^{x}$$ diverges, and as $$x \to \infty$$, it approaches 3.

B

As $$x \to \infty$$ and $$x \to -\infty$$, $$3*e^{x}$$ both approach 0.

C

The function tends toward 3 for large values of |x| because the constant dominates the exponential term.

D

As $$x \to \infty$$, $$3*e^{x}$$ diverges to infinity and as $$x \to -\infty$$, it approaches 0.

Hint
Did You Know?
Explain Why
Explain All Answers
Check Answer
Show Correct Answer
Report Question

Question Leaderboard

Rank
User
Correct Count
Attempt Count
Time
Score
#1steineris26025 0m 44s 126
#2gultepemesut11 0m 18s 82
#3danurizayo11 0m 38s 62
#4nailah.adilpottayil11 0m 57s 43
#5yasinseif512 0m 48s 42
#690570512 2m 50s -80
Items per page:
10
1 – 6 of 6

AI Tutor

How can I help?

APFIVE © 2020.
Email: apfive@apfive.org|Privacy Policy