The cat population in a small town can be estimated with a logistic function. Data from a logistic model for the cat population are given in the table below, where Prepresents the cat population, and tis measured in years. In this data, t=0 corresponds to the year 2000. P() 24 55 103 150 What is the average rate of change of the cat population from 2001 to 2004? O The cat population O The cat population is increasing at a rate of 42 cats per year during this time. O The cat population is decreasing at a rate of 48 cats per year during this time. O The cat population is increasing at a rate of 48 cats per year during this time. decreasing at a rate of 42 cats per year during this time.
The cat population in a small town can be estimated with a logistic function. Data from a logistic model for the cat population are given in the table below, where Prepresents the cat population, and tis measured in years. In this data, t=0 corresponds to the year 2000. P() 24 55 103 150 What is the average rate of change of the cat population from 2001 to 2004? O The cat population O The cat population is increasing at a rate of 42 cats per year during this time. O The cat population is decreasing at a rate of 48 cats per year during this time. O The cat population is increasing at a rate of 48 cats per year during this time. decreasing at a rate of 42 cats per year during this time.
Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
Chapter5: A Survey Of Other Common Functions
Section5.1: Logistic Functions
Problem 21E: Eastern Pacific Yellowfin Tuna Studies to fit a logistic model to the Eastern Pacific yellowfin tuna...
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