8.1-20) part b please (b) Suppose that for a particular disease c= 0.6/day, and b = 10/day. What value must k remain below to prevent the disease from becoming endemic?k< One way to control the spread of a disease is to run public health programs that educate people on how to limit their exposure to the disease. For example, frequenthandwashing can prevent people from picking up a virus after touching surfaces that may live on. Complete parts (a) and (b).ds= cI -dtkbN SIwhere S(t) represents the number of susceptible people at time t, I(t) represents the number of infected people at(a) The epidemic model used isdIkbdt NSI - cIthat time, coefficient k is a constant of proportionality, coefficient c is the recovery rate, and coefficient b is the number of other people an individual contacts in oneunit of time. Explain why in our model such efforts to control the disease would affect the value of the parameter k, but would not affect b or c. Choose the correctanswer below.'A. Efforts to control the disease will cause the number of infected individuals to decrease. If the total population does not change, then the proportion ofinfected individuals contacted in unit time, k, must also decrease. The variables b and c should not be affected.

Name: 8.1-20) part b please (b) Suppose that for a particular disease c= 0.6
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Description: 8.1-20) part b please (b) Suppose that for a particular disease c= 0.6/day, and b = 10/day. What value must k remain below to prevent the disease from becoming endemic?k< One way to control the spread of a disease is to run public health programs tha

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Answered: (b) Suppose that for a particular…

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(b) Suppose that for a particular disease c = 0.6/day, and b = 10/day. What value must k remain below to prevent the disease from becoming endemic? k<