Question

R.7 Score: 5.6/7 5/7 answered • Question 5 A population of bacteria is growing according to the equation $P(t) = 900e^{0.07t}$, Estimate when the population will exceed 1208. t= Give your answer accurate to one decimal place. Question Help: Video 1 Video 2 Calculator Submit Question Progress saved Done 0/1 pt 5 

          R.7
Score: 5.6/7 5/7 answered
• Question 5
A population of bacteria is growing according to the equation $P(t) = 900e^{0.07t}$, Estimate
when the population will exceed 1208.
t=
Give your answer accurate to one decimal place.
Question Help: Video 1 Video 2
Calculator
Submit Question
Progress saved Done 0/1 pt 5
Show more…
R.7 Score: 5.6/7 5/7 answered • Question 5 A population of bacteria is growing according to the equation P(t) = 900e^0.07t, Estimate when the population will exceed 1208. t= Give your answer accurate to one decimal place. Question Help: Video 1 Video 2 Calculator Submit Question Progress saved Done 0/1 pt 5

Added by Barbara J.

Close

Precalculus with Limits
Precalculus with Limits
Ron Larson 2nd Edition
AceChat toggle button
Close icon
Ace pointing down

Please give Ace some feedback

Your feedback will help us improve your experience

Thumb up icon Thumb down icon
Thanks for your feedback!
Profile picture
Score: (5.6)/(7), (5)/(7) answered Progress saved Question 5 (0)/(1) pt 5 A population of bacteria is growing according to the equation P(t) = 900e^(0.07t). Estimate when the population will exceed 1208. t = Give your answer accurate to one decimal place. Question Help: ◻ Video 1 ◻ Video 2 Calculator R.7 Score: 5.6/7 5/7 answered Progress saved Done Question 5 0/1 pt 5 When will the population exceed 1208? t = Give your answer accurate to one decimal place. Question Help Video 1 Video 2 Calculator Submit Question
Close icon
Play audio
Feedback
Powered by NumerAI
Ivan Kochetkov Kathleen Carty
Jennifer Stoner verified

Kathleen Carty and 58 other subject Precalculus educators are ready to help you.

Ask a new question
*

Labs

-

Want to see this concept in action?

NEW

Explore this concept interactively to see how it behaves as you change inputs.

View Labs
*

Key Concepts

-
Key Concept
Premium Feature
Explore the core concept behind this problem.
Play button
Key Concept
Premium Feature
Explore the core concept behind this problem.
Your browser does not support the video tag.
*

Recommended Videos

-
61-practice-problems-score-135160-1416-answered-progress-saved-l-e010-pts-100-399-question-16-according-to-the-equation-pt-1oooeao8t-a-population-of-bacteria-is-growing-estimate-when-the-pop-25787

6.1 Practice Problems Question 16 A population of bacteria is growing according to the equation P(t) = 1000e^0.08t. Use a graphing calculator to estimate when the population will exceed 1241. t = Give your answer accurate to one decimal place.

Kathleen C.
dugdook-home-math-241-fall-2020-assessment-18-score-89-89-answered-question-bo1-pt-bacteria-culture-starts-with-780-bacteria-and-grows-at-be-4680-bacteria_-rate-proportional-to-size-after-ho-91462

A bacteria culture starts with 780 bacteria and grows at a rate proportional to its size. After 6 hours there will be 4680 bacteria. (a) Express the population P after t hours as a function of t. Be sure to keep at least 4 significant figures on the growth rate. P(t) = (b) What will be the population after 8 hours? bacteria (c) How long will it take for the population to reach 2890? Give your answer accurate to at least 2 decimal places. hours

Kathleen C.
a-population-of-bacteria-is-growing-according-to-the-equation-pt2000e02t-estimate-when-the-population-will-exceed-8274-give-your-answer-accurate-to-one-decimal-place-question-helpvideo-1vide-70504

A population of bacteria is growing according to the equation P(t) = 2000e^(0.2t). Estimate when the population will exceed 8274.

Zhumagali S.
*

Recommended Textbooks

-
Precalculus with Limits

Precalculus with Limits

Ron Larson 2nd Edition
achievement 1,118 solutions
Precalculus

Precalculus

Robert Blitzer 5th Edition
achievement 1,915 solutions
Precalculus

Precalculus

Jay Abramson 1st Edition
achievement 1,753 solutions
*

Transcript

-
00:01 So i have a bacteria population given by 1000 e to the 0 .08 t.
00:12 And i want to know when will that population exceed 1241.
00:21 I'm going to start by dividing both sides of my equation by a thousand.
00:26 I'm going to take the natural log of both sides.
00:34 I'm going to bring my exponent down...
Need help? Use Ace
Ace is your personal tutor. It breaks down any question with clear steps so you can learn.
Start Using Ace
Ace is your personal tutor for learning
Step-by-step explanations
Instant summaries
Summarize YouTube videos
Understand textbook images or PDFs
Study tools like quizzes and flashcards
Listen to your notes as a podcast
Continue solving this problem
Create a free account to:
  • View full step-by-step solution
  • Ask follow-up questions with Ace AI
  • Save progress and study later
Continue Free
Join the community

18,000,000+

Students on Numerade

Trusted by students at 8,000+ universities

Numerade

Get step-by-step video solution
from top educators

Continue with Clever
or



By creating an account, you agree to the Terms of Service and Privacy Policy
Already have an account? Log In

A free answer
just for you

Watch the video solution with this free unlock.

Numerade

Log in to watch this video
...and 100,000,000 more!


EMAIL

PASSWORD

OR
Continue with Clever