The number N(t) of people in a community who are exposed to a particular advertisement is governed by the logistic equation, where t is in days. Initially, N(0) = 500, and it is observed that N(1) = 1000. If it is predicted that the limiting number of people in the community who will see the advertisement is 50,000, determine the number of people who have seen the advertisement after 10 days.

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section6.8: Fitting Exponential Models To Data
Problem 11SE: To the nearest whole number, what is the initial value of a population modeled by the logistic...
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The number N(t) of people in a community who are exposed to a particular
advertisement is governed by the logistic equation, where t is in days. Initially,
N(0) = 500, and it is observed that N(1) = 1000. If it is predicted that the limiting
number of people in the community who will see the advertisement is 50,000,
determine the number of people who have seen the advertisement after 10 days.
Transcribed Image Text:The number N(t) of people in a community who are exposed to a particular advertisement is governed by the logistic equation, where t is in days. Initially, N(0) = 500, and it is observed that N(1) = 1000. If it is predicted that the limiting number of people in the community who will see the advertisement is 50,000, determine the number of people who have seen the advertisement after 10 days.
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