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Problem 3: Moral Hazard. Jerry has some non-wage income $20,000 and a job that pays $50,000 if he can manage to keep the job.
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Answer #1

a)

In case of low effort

Probability of loosing a job=p=0.50

Consumption if there is a loss of job=Cb=$20000

Probability of not loosing a job=1-p=1-0.50=0.50

Consumption if there is no loss of job=Cg=20000+50000=$70000

E(U)= (1-P) Cg+PVC

E(U)= (1 – 0.50) 70000+ 0.50V20000 = 202.9982 utils

In case of high effort

Probability of loosing a job=p=0.10

Consumption if there is a loss of job=Cb=20000-10000=$10000

Probability of not loosing a job=1-p=1-0.10

Consumption if there is no loss of job=Cg=20000-10000+50000=$60000

E(U)= (1-P) Cg+PVC

E(U)= (1 – 0.10) V60000+ 0.10V10000 = 230.4541 utils

Expected Utility is higher in case of high effort. So, Jerry would choose high effort.

b)

In case of low effort

Probability of loosing a job=p=0.50

Consumption if there is a loss of job=Cb=20000+30000=$50000

Probability of not loosing a job=1-p=1-0.50

Consumption if there is no loss of job=Cg=20000+50000=$70000

E(U)= (1-P) Cg+PVC

E(U)= (1 – 0.50) 70000+ 0.50V50000 = 244.0910 utils

In case of high effort

Probability of loosing a job=p=0.10

Consumption if there is a loss of job=Cb=20000-10000+30000=$40000

Probability of not loosing a job=1-p=1-0.10

Consumption if there is no loss of job=Cg=20000-10000+50000=$60000

E(U)= (1-P) Cg+PVC

E(U)= (1 – 0.10) V60000+ 0.10V 40000 = 240.4541 utils

Expected Utility is higher in case of low effort. So, Jerry would choose low effort now.

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