3. A risk-neutral principal hires an agent to work on a project at wage w. The agent's utility function is: v(w) – g(e), where v(w) = √w and g(e)=e/ 2 The agent can choose one of two possible effort levels, e₁ = 4 or e₂ = 6. If the agent chooses effort level e₁ = 4 the project yields 100 with probability 1/4 and 0 with probability 3/4. If he chooses e₂ = 6 the project yields 100 with probability%2 and 0 with probability %. The reservation utility of the agent is 0. (a) Suppose the effort level chosen by the agent is observable by the principal. Find the contract chosen by the principal. Show graphically in terms of contingent utilities v(w₁00) and v(wo)
3. A risk-neutral principal hires an agent to work on a project at wage w. The agent's utility function is: v(w) – g(e), where v(w) = √w and g(e)=e/ 2 The agent can choose one of two possible effort levels, e₁ = 4 or e₂ = 6. If the agent chooses effort level e₁ = 4 the project yields 100 with probability 1/4 and 0 with probability 3/4. If he chooses e₂ = 6 the project yields 100 with probability%2 and 0 with probability %. The reservation utility of the agent is 0. (a) Suppose the effort level chosen by the agent is observable by the principal. Find the contract chosen by the principal. Show graphically in terms of contingent utilities v(w₁00) and v(wo)
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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