### Infection and Immunity Simulation ProblemIn a population of 100,000 people, 10,000 are infected with a virus. After a person becomes infected and then recovers, the person is immune (cannot become infected again). Of the people who are infected, 3% will die each year and the others will recover. Of the people who have never been infected, 25% will become infected each year. How many people will be infected in 4 years? (Round your answer to the nearest whole number.)**Diagram Explanation:**There are no diagrams or graphs included in this problem. The problem involves calculating the number of people who will be infected given a set of infection and recovery rules over a period of 4 years.**Solution Storyline:**1. From the initial 100,000 people: - 10,000 are initially infected.2. Of the infected people (10,000): - 3% will die each year. - The rest will recover and become immune.3. Of the non-infected population (90,000): - 25% will get infected each year.**Inputs:**- Total population = 100,000- Initially infected = 10,000- Initial non-infected = 90,000**Yearly Calculations:**- For each subsequent year until 4 years: - Calculate deaths among infected. - Subtract deaths from the infected count. - Calculate new infections from those initially non-infected.> Follow the arithmetic steps for precise calculations for yearly changes over 4 years, rounding the final answer to the nearest whole number.

Name: ### Infection and Immunity Simulation ProblemIn a population of 100,0
Uploaded: 2024-03-20T07:06:41.000Z
Channel: Bartleby
Description: ### Infection and Immunity Simulation ProblemIn a population of 100,000 people, 10,000 are infected with a virus. After a person becomes infected and then recovers, the person is immune (cannot become infected again). Of the people who are infected,