The number of infected students x on an isolatedcampus at time t is determined by the logisticfunction2301+20 e-0.86 tThe total number of infected students after 8days isx (t) =x(8) = 228 students.Ox(8)=222 students.Ox(8)=225 students.Ox(8)=219 students.O None of these

To find the total number of infected students after 8 days.

Answered: The number of infected students x on an…

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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Which of the following are properties of the logarithm function: a. ln(1/x) = -ln(x). b. ln(ax) = ln(a) + ln(x). c. ln(a/x) = ln(a) - ln(x). d. ln(xa) = aln(x). e. All of the above. f. None of the above.
(x) = 5000 1+e-1.2r have been exposed to an infection t days after it initially appeared in a town. How many people have been exposed after 3 days? What is the limiting size of the The logistic growth functionf models the number of people who population that gets exposed? 8000; 50000 4867; 5000 O2873; 5000 3000; 4000 Previous Page Next Page Page 20 of 35
The logistic model P(t) = 96.0235 1+0.0455-0.1864t represents the percentage of households that do not own a personal computer t years since 1983. Complete parts (a)-(d). (a) Evaluate and interpret P(0). Evaluate P(0). P(0) = 91.8 % (Round to one decimal place as needed.) Which sentence below best describes P(0)? O A. P(0) is the year all households had a personal computer. O B. O C. O D. P(0) is the year no households had a personal computer. P(0) is the percentage of households with a personal computer in 1983. P(0) is the percentage of households without a personal computer in 1983. -C
which of the following exponential functions is an increasing function?

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The number of infected students x on an isolated campus at time t is determined by the logistic function 230 1+20 e-0.86 t The total number of infected students after 8 days is x(t) = Ox(8)=228 students. Ox(8)=222 students. Ox(8)=225 students. Ox(8)=219 students. O None of these