An epidemic of a new strain of flu (i.e., one for which a vaccine is not avail- able) begins with a single case on a college campus of 40,000 faculty, staff, and students. Three days later a second case is reported, and in the following days the reported cases are as shown in the table below. The day of the initial case report is noted as day 0. 3 2 6 Day # Total cases 5 7 8 9 10 11 1 3 4 7 11 15 A math professor observes that the number of cases seems to be increasing by about 28% per day and proposes the following model to predict the total num- ber of cases by day number x:

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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An epidemic of a new strain of flu (i.e., one for which a vaccine is not avail-
able) begins with a single case on a college campus of 40,000 faculty, staff, and
students. Three days later a second case is reported, and in the following days
the reported cases are as shown in the table below. The day of the initial case
report is noted as day 0.
Day #
3
7
8
10
11
Total cases
1
2
3
4
5
7
9
11
15
A math professor observes that the number of cases seems to be increasing by
about 28% per day and proposes the following model to predict the total num-
ber of cases by day number x:
40000
Cases(x):
1+39999(e-02465ıx)
Write a function that implements this model. Test your function with a main
function that prompts the user three times to enter a day number and then calecu-
lates and displays the number of cases predicted for each day number entered.
Sample run:
FLU EPIDEMIC PREDICTIONS BASED ON ELAPSED DAYS SINCE FIRST
CASE REPORT
Enter day number>> 7
By day 7, model predicts 5 cases total.
Enter day number>> 10
By day 10, model predicts 11 cases total.
Enter day number>> 20
By day 20, model predicts 138 cases total.
Transcribed Image Text:An epidemic of a new strain of flu (i.e., one for which a vaccine is not avail- able) begins with a single case on a college campus of 40,000 faculty, staff, and students. Three days later a second case is reported, and in the following days the reported cases are as shown in the table below. The day of the initial case report is noted as day 0. Day # 3 7 8 10 11 Total cases 1 2 3 4 5 7 9 11 15 A math professor observes that the number of cases seems to be increasing by about 28% per day and proposes the following model to predict the total num- ber of cases by day number x: 40000 Cases(x): 1+39999(e-02465ıx) Write a function that implements this model. Test your function with a main function that prompts the user three times to enter a day number and then calecu- lates and displays the number of cases predicted for each day number entered. Sample run: FLU EPIDEMIC PREDICTIONS BASED ON ELAPSED DAYS SINCE FIRST CASE REPORT Enter day number>> 7 By day 7, model predicts 5 cases total. Enter day number>> 10 By day 10, model predicts 11 cases total. Enter day number>> 20 By day 20, model predicts 138 cases total.
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