In a town whose population is 3200, a disease creates an epidemic. The number of people N infected t days after the disease has begun is given by the function N(1) =3200through c) below.1+20.2 -0.81 Complete parts a)The number infected after 2 days is 630. (Round to the nearest whole number as needed.)The number infected after 5 days is 2,336. (Round to the nearest whole numbers as needed.)The number infected after 8 days is 3096. (Round to the nearest whole numbers as needed.)The number infected after 12 days is 3196. (Round to the nearest whole numbers as needed.)The number infected after 16 days is 3200 (Round to the nearest whole numbers as needed.)c) Using this model, can you say whether all 3200 people will ever be infected? Explain, Select the correct choice below and, if necessary, fill in the answer box to complete your choiceO A. As t-e, N(t)-3200, so 3200 people will be infected after 16 days.O B. As t-0, N(t)-3200, so 3200 people will be infected after 16 daysO c. As t+0o, N(t)-3200, so the number approaches 3200, but never actually reaches it.Help Me Solve ThisView an ExampleGet More Help -Clear AllSkill BuilderFinal Check8:25 PM9/22/2021ofDELL In a town whose population is 3200, a disease creates an epidemic. The number of people N infectedt days after the disease has begun is given by the function N(t) =3200Complete parts a)through c) below.1+20.2 e-0.8tThe number infected after 2 days is 630. (Round to the nearest whole number as needed.)The number infected after 5 days is 2,336. (Round to the nearest whole numbers as needed.)The number infected after 8 days is 3096. (Round to the nearest whole numbers as needed.)The number infected after 12 days is 3196. (Round to the nearest whole numbers as needed.)The number infected after 16 days is 3200. (Round to the nearest whole numbers as needed.)c) Using this model, can you say whether all 3200 people will ever be infected? Explain, Select the correct choice below and, if necessary, fill in the answer box to complete your choice.O A. As t-e, N(t)→3200, so 3200 people will be infected after 16 days.O B. As t-0, N(t)→3200, so 3200 people will be infected after 16 days.O c. As t→ 00, N(t)-3200, so the number approaches 3200, but never actually reaches it.Clear AllSkill BuilderFinal CheckHelp Me Solve ThisView an ExampleGet More Help-824 PM9/22/2021DELL

In a town whose population is 3200, a disease creates an epidemic. The number of people N infected t days after the disease has begun is given by the function N(1) = 3200 through c) below. 1+20,2e 0 81 Complete parts a) The number infected after 2 days is 630 (Round to the nearest whole number as needed.) The number infected after 5 days is 2,336. (Round to the nearest whole numbers as needed.) The number infected after 8 days is 3096. (Round to the nearest whole numbers as needed.) The number infected after 12 days is 3196. (Round to the nearest whole numbers as needed.) The number infected after 16 days is 3200 (Round to the nearest whole numbers as needed.) c) Using this model, can you say whether all 3200 people will ever be infected? Explain. Select the correct choice below and, if necessary, fill in the answer box to complete your choice. O A. As t-e, N(t)-3200, so 3200 people will be infected after 16 days. O B. As t-0, N(t)3200, so 3200 people will be infected after 16 days. O c. As t- 0o, N(t)3200, so the number approaches 3200, but never actually reaches it View an Example Get More Help- Clear Skill Builder Final Check Help Me Solve This 8:25 PM A 9/22/2021 of

In a town whose population is 3200, a disease creates an epidemic. The number of people N infected t days after the disease has begun is given by the function N(1) = 3200 through c) below. 1+20,2e 0 81 Complete parts a) The number infected after 2 days is 630 (Round to the nearest whole number as needed.) The number infected after 5 days is 2,336. (Round to the nearest whole numbers as needed.) The number infected after 8 days is 3096. (Round to the nearest whole numbers as needed.) The number infected after 12 days is 3196. (Round to the nearest whole numbers as needed.) The number infected after 16 days is 3200 (Round to the nearest whole numbers as needed.) c) Using this model, can you say whether all 3200 people will ever be infected? Explain. Select the correct choice below and, if necessary, fill in the answer box to complete your choice. O A. As t-e, N(t)-3200, so 3200 people will be infected after 16 days. O B. As t-0, N(t)3200, so 3200 people will be infected after 16 days. O c. As t- 0o, N(t)3200, so the number approaches 3200, but never actually reaches it View an Example Get More Help- Clear Skill Builder Final Check Help Me Solve This 8:25 PM A 9/22/2021 of

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

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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Question

In a town whose population is 3200, a disease creates an epidemic. The number of people N infected t days after the disease has begun is given by the function N(1) =
3200
through c) below.
1+20.2 -0.81 Complete parts a)
The number infected after 2 days is 630. (Round to the nearest whole number as needed.)
The number infected after 5 days is 2,336. (Round to the nearest whole numbers as needed.)
The number infected after 8 days is 3096. (Round to the nearest whole numbers as needed.)
The number infected after 12 days is 3196. (Round to the nearest whole numbers as needed.)
The number infected after 16 days is 3200 (Round to the nearest whole numbers as needed.)
c) Using this model, can you say whether all 3200 people will ever be infected? Explain, Select the correct choice below and, if necessary, fill in the answer box to complete your choice
O A. As t-e, N(t)-3200, so 3200 people will be infected after 16 days.
O B. As t-0, N(t)-3200, so 3200 people will be infected after 16 days
O c. As t+0o, N(t)-3200, so the number approaches 3200, but never actually reaches it.
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