In a fishery the long-run harvest function (harvest volume) is H(E) = aE – bE2 a, b positive constants, E is fishing effort. Total cost is TC (E)= cE, with c=unit cost of effort, Total revenue is TR(E)=p*H(E) with p = constant price of fish. a) Find the open-access equilibrium values of effort and harvest, E, and H. , respectively pH(E) ра — с AR(E) = = pa – pbE = MC = c → E. = E pb b) Find the fishing effort that maximizes resource rent, EMEY, and the corresponding harvest, HMEY. What happens to EMEY and HMEY if p increases?
In a fishery the long-run harvest function (harvest volume) is H(E) = aE – bE2 a, b positive constants, E is fishing effort. Total cost is TC (E)= cE, with c=unit cost of effort, Total revenue is TR(E)=p*H(E) with p = constant price of fish. a) Find the open-access equilibrium values of effort and harvest, E, and H. , respectively pH(E) ра — с AR(E) = = pa – pbE = MC = c → E. = E pb b) Find the fishing effort that maximizes resource rent, EMEY, and the corresponding harvest, HMEY. What happens to EMEY and HMEY if p increases?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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