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The following question considers the possibility that employer-provided health insurance reduces job mobility-a phenomenon that has been termed job lock. Job lock prevents workers from transitioning to jobs in which their marginal productivity would be higher than at their current jobs.
Consider three workers with the following preferences:Uij = Wij+ (70 × Hij)Ukj = Wkj + (110 × Hkj)Ulj = Wlj + (160 × Hlj)
where Wij is the wage at job j for worker i, Hij is an indicator variable (i.e., it takes on a value of one or zero) for whether or not employer-provided health insurance (EPHI) is offered to worker i at job j (so that Hij = 1 if the worker i at job j has EPHI). Assume that there are no employee copayments for the insurance and that the labor market is perfectly competitive. Workers i, k, and l all have a marginal product of $200. There are an arbitrarily large number of firms in the economy, and they cannot offer worker-specific compensation packages. If they provide EPHI to one worker, they must provide it for all their workers. EPHI costs firms $100 per worker. Assume that there is full employment-all three workers will be employed.
Assume that each worker chooses to work at the firm that gives him or her the highest utility. Because it is a perfectly competitive market, firms pay a total compensation package of $200, the marginal product of each worker. The firms' options are: they can either pay a wage of $200 and not offer insurance; or they can pay a wage of $100, and incur the $100 cost of insurance. For each worker, do they have EPHI?
If beta of portfolio is .326, the present yield to maturity on United States government bonds maturing in one year and an assessment that market risk premium.
A small country can import a good at a world price of 10 per unit. The domestic supply curve of the good is S = 50 + 5P. The domestic demand curve is D = 400 - 10P. In addition, each unit of production yields a marginal social benefit of 10. a. C..
Suppose a competitive firm can sell its output for $9 per unit. The following table gives the firm's short run production function. Labor Output 0 0 1 8 2 20 3 35 4 44 5 51 6 54 In the table below, you will determine several points on the firm's d..
Age 23-24 earns $35,000 for bachelors and a masters degree is not applicable Age 25-29 earns $40,000 for bachelors and $48,000 for a masters degree Age 30-34 earns $44,000 for bachelors and $56,000 for a masters degree Suppose further that tuition..
The mean annual income for people in a certain city (in thousands of dollars) is 38, with a standard deviation of 31. A pollster draws a sample of 43 people to interview. Find the 68th percentile of the sample mean.A certain car model has a mean..
A friend of yours is considering two cell phone service providers. Provider A charges $120 per month for the service regardless of the number of phone calls made. Provider B doe not have a fixed service fee but instead charges $1
Executives estimate that they will have gross revenues of $500,000, total costs of 300,000, 30,000 in allowable tax deductions, and a one time business start up credit of 8000. What is taxable income for the first year.
In each case, draw a budget line that shows her available choices, and indicate her best choice by adding indifference curves. Assume that Jane only cares about the number of peanuts, and not about the size of the bag.
A firm produces two different goods A& B. The cost of producing x units of A and y units of B is C(x,y)=2x^2-4xy+4y^2-40x-20y+514. The firm sells all output at price of A=$24 and price of B=$12. Find the productions level x, and y that maximize pr..
1. Find average cost and average for each of these total cost curves: a. TC = 10 + 2Q, b. TC = 5 + 3Q, c. TC = 20 - Q + 2Q2, 2.A firm's marginal cost of production is at $5 per unit, and its fixed costs are $20. Draw its total, average, and average..
Ann lives in Princeton, New Jersey, and commutes by train each day to her job in New York City (20 round trips per month). When the price of a round trip goes up from $10 to $20, she responds by consuming exactly the same number of trips.
Suppose there is a risky stock which returns $4 with probability 0.5 and 0 with probability 0.5 for every dollar invested. Suppose for every dollar, I invest a share x in A and (1-x) in risk free government bonds.
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