EXAMPLE 3 An Exponential Model for the Spread of a Virus An infectious disease begins to spread in a small city of population 10,000. After t days, the number of people who have succumbed to the virus is modeled by the function 10,000 o(1) = 5+1245e-0.971 (a) How many infected people are there initially (at time t = 0)? (b) Find the number of infected people after one day, two days, and five days. %3D (c) Graph the function v, and describe its behayior.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.2: Exponential Functions
Problem 78E
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Audio presentation2- 4.2 spring 2020.mp4 -
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EXAMPLE 3 An Exponential Model for the Spread of a Virus
An infectious disease begins to spread in a small city of population 10,000. After t days,
the number of people who have succumbed to the virus is modeled by the function
10,000
5+1245e-0.97
(a) How many infected people are there initially (at time t =
(b) Find the number of infected people after one day, two days, and five days.
0)?
(c) Graph the function v, and describe its behayior.
10
prt sc
delete
hon
8.
Transcribed Image Text:Audio presentation2- 4.2 spring 2020.mp4 - drive.google.com/file/d/1swXbuxpRzOW-9e EXAMPLE 3 An Exponential Model for the Spread of a Virus An infectious disease begins to spread in a small city of population 10,000. After t days, the number of people who have succumbed to the virus is modeled by the function 10,000 5+1245e-0.97 (a) How many infected people are there initially (at time t = (b) Find the number of infected people after one day, two days, and five days. 0)? (c) Graph the function v, and describe its behayior. 10 prt sc delete hon 8.
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