Suppose workers can be divided into two groups: high and low skill workers. Let y be th number of years of college education of a worker. For workers in Group A (high skill workers) the cost of attaining an educational level y is CA(Y)=$25y; for workers in Group B (low skill workers) the cost of attaining an educatio level y is CB(y)=$65y. Employees will be offered $350 if they have y ≥ y*, where y* is an educational threshold determined by the employer. They will be offered $50 if they have y < y*. To reduce the cost of education, the government offers a subsidy to the workers. The government will give to each worker $5 for each year of education. In equilibrium, education can be used as a signal of the worker's true type if

Suppose workers can be divided into two groups: high and low skill workers. Let y be th number of years of college education of a worker. For workers in Group A (high skill workers) the cost of attaining an educational level y is CA(Y)=$25y; for workers in Group B (low skill workers) the cost of attaining an educatio level y is CB(y)=$65y. Employees will be offered $350 if they have y ≥ y, where y is an educational threshold determined by the employer. They will be offered $50 if they have y < y*. To reduce the cost of education, the government offers a subsidy to the workers. The government will give to each worker $5 for each year of education. In equilibrium, education can be used as a signal of the worker's true type if

Micro Economics For Today

10th Edition

ISBN:9781337613064

Author:Tucker, Irvin B.

Publisher:Tucker, Irvin B.

Chapter11: Labor Markets

Section: Chapter Questions

Problem 17SQ

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QUESTION 16 Suppose workers can be divided into two groups: high and low skill workers. Let y be the number of years of college education of a worker. For workers in Group A (high skill workers) the cost of attaining an educational level y is CÃ(y)=$25y; for workers in Group B (low skill workers) the cost of attaining an educational level y is CB(y)=$65y. Employees will be offered $410 if they have y ≥ y*, where y* is an educational threshold determined by the employer. They will be offered $50 if they have y y* z
Imagine that the wage-schooling locus is given by w(s)=s^(1/3). What will be the optimal level of education for an individual to take if next period’s earnings in any given time are worth 95% of current earnings for that individual? Answer is s=20/57 I need step by step calculations
For Group A the cost of attaining an educational level y is CA(y) = $6,000y and for Group B the cost of attaining that level is CB(y) = $10,000y. Employees will be offered $50,000 if they have where y* is an education threshold determined by the employer. They will be offered $130,000 if they have An employer who only wants to hire individuals who find learning less costly can do so by choosing y* to be anywhere between:
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Suppose there are two types of workers. Type 1 workers have a marginal product of labor (MPL) = 1. That is, if a firm hires an extra Type I worker, that worker will produce 1 extra unit of output. Type II workers have a MPL = 2. The firm can sell each extra unit of output for P = $12,000. Firms are unable to identify whether or not a worker is Type I or Type Il unless the worker sends a signal of what type they are. The signal that workers can send is a level of education, e. The firm adopts the following hiring strategy: If e >e* then offer the worker a wage rate equal to $24,000. If e < e* then offer the worker a wage rate equal to $12,000. The cost to Type I workers of getting education level e is $4000*e. The cost to Type II workers of getting education level e is $2000*e. If the firm sets e* = 8, which of the following statements is true? O Type I workers will not get e*, but Type II workers will get e*, which means there is a separating equilibrium. O Neither type of workers will…
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