Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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![Question 13
Consider a market in which there are two types of workers L and H. Each type of worker has a different level of productivity, but that productivity is unobservable ex ante to potential
employers. Before seeking employment at a firm in the market, all workers can (if they choose) get some level of education e. This choice of education e is observable to all, including
potential employers. Assume that the market is competitive, so expected profits must be zero in equilibrium.
The L-type workers have a productivity of 2 if they work for a firm in the market. They also have an outside option of 2. The utility function of the L-type workers UL - wL- eL, where wl is
the wage received and eL is the level of education they obtain.
The H type worker has an outside option of 2 and a productivity of 4 if they are employed by a firm in the market. The utility function for a H-type worker is UH=wH - (%)eH, where wH is
the wage paid to a H-type and eH is the education they choose to get.
What is the maximum level of education the H-types will choose to get in any separating equilibrium?
O 1/2
O 1/4
02
O None of the other answers are correct.
04
4](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ffe591e3e-c1e9-4180-ad99-642a1f427277%2F72915d5f-9e79-4671-9218-de7db5b52fbf%2Fta45l6g_processed.png&w=3840&q=75)
Transcribed Image Text:Question 13
Consider a market in which there are two types of workers L and H. Each type of worker has a different level of productivity, but that productivity is unobservable ex ante to potential
employers. Before seeking employment at a firm in the market, all workers can (if they choose) get some level of education e. This choice of education e is observable to all, including
potential employers. Assume that the market is competitive, so expected profits must be zero in equilibrium.
The L-type workers have a productivity of 2 if they work for a firm in the market. They also have an outside option of 2. The utility function of the L-type workers UL - wL- eL, where wl is
the wage received and eL is the level of education they obtain.
The H type worker has an outside option of 2 and a productivity of 4 if they are employed by a firm in the market. The utility function for a H-type worker is UH=wH - (%)eH, where wH is
the wage paid to a H-type and eH is the education they choose to get.
What is the maximum level of education the H-types will choose to get in any separating equilibrium?
O 1/2
O 1/4
02
O None of the other answers are correct.
04
4
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