Problem #3: Labor Unions (20 points) Sarah is thinking if she should join the labor union in their company. Her utility function is U (c, 1) = (cl)05, where c denotes consumption, and I denotes leisure. She has 16 hours each day to allocate between work and leisure. 1. Given her non-labor income is zero, how many hours will Sarah work at $7 wage/hour? In addition, how much consumption and leisure can she afford, and how much utility can she achieve from this? 2. If the labor unioh bargains for a $10.5 overtime pay rate for work hours beyond 8 hours, will Sarah benefit from this proposal? 3. If, instead, the labor union proposes an 8-hour workday, will Sarah benefit from it?
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- (Based on Chapter 2, Problem 1 of Benjamin et al., 2031) Amit has $2000 of annual non-labour income. He has 80 hours per week that he can allocate between labour and leisure, for 80 x 52 = 4160 hours per year. His current wage rate is $20 per hour and he chooses to work 2200 hours a year. (a) Draw a leisure - labour diagram, clearly indicating Amit's current labour supply decision. (Your diagram should be clearly labeled and include Amit's budget line and an indifferent curve showing his leisure and consumption of goods and services at his optimal choice. Use the figures provided to find the y-intercept and his consumption if he doesn't work.) (b) Amit's wage rate increases to $25 per hour. In response, he increases his labour supply to 2300 hours. If he were "compensated" accordingly, at this new wage rate he would be just indifferent to working 2200 hours at his original wage rate and working 2400 hours at the new wage. Illustrate Amit's new optimal choice. Use the information…Edie chooses to work 90 hours per week when the wage rate is $16 per hour. If she is offered time-and-a-half ($24 per hour) for “overtime work” (i.e., hours in excess of 90 per week), will she choose to work longer hours? Support your results with a diagram.Cindy gains utility from consumption C and leisure L. The most leisure she can consume in any given week is 168 hours. Her utility function is U ( C, L) = C x L. This functional form implies that Cindy’s marginal rate of substitution is C/L. Cindy receives $630 each week from her great-grandmother—regardless of how much Cindy works. What is Cindy’s reservation wage?
- Suppose that Linda receives a fixed payment of $50 and consumes 8 hours of leisure. If her total earnings for the entire day is $300, we know her hourly wage rate must be (there are 24 hours in a day)Question Four a) TA worker chooses to work X hours per week, at a wage of $9 per hour. An overtime rate of $12 per hour is then offered, for hours in excess of 40; in this situation, the worker chooses to work Y hours per week. Finally, the $12 wage is offered for all hours worked, and the worker chooses to work Z hours per week. What can be said about the relationship between X, Y and Z (for example, is Y greater than Z)? Explain your answer in terms of income and substitution effects. b) College education is heavily subsidized by the governments. give an economic arguments for or against these subsidies.Eva runs a small bakery in the village of Roggerli. She is debating whether she should extend her hours of operation. Eva figures that her sales revenue will depend on the number of additional hours the bakery is open as shown in the table above. She would have to hire a worker for those hours at a wage rate of $12 per hour. Refer to Table 1-1. Using marginal analysis, how many hours should Eva extend her bakery's hours of operations? 2 hours 3 hours 4 hours 5 hours
- 4. Winona has 80 hours to divide between leisure and labor. Her utility function is u(r,c) = f(r) + c, when r represents hours of leisure, c represents dollars of consumption, and fis strictly concave. Winona's wage is wo = $15/hr. initially, then it rises to wi = $20/hr. (i) Explain what happens to Winona's labor supply when the wage rises, and why. (ii) Explain how the answer to (i) would change if Winona were to win a lottery.Tim works 51 hours per week, and his wage is $20 per hour. If his wage increases to $40 per hour, and his labor supply curve is downward-sloping, this means:Lucille receives an annual salary of $37,500 based on a 37.5-hour workweek. What are her gross earnings for a two-week pay period in which she works 9 hours of overtime at 1 1/2 times her regular rate of pay? (Assume there are exactly 52 weeks in a year. Round your answer to the nearest cent.) Gross earnings =
- Suppose that Boston consumers pay twice as much hours as she wants at a wage of w, chooses to work 10 hours a day. Her Boss decides to limit the number of hours that she can work to 8 hours per day. Show how her budget constraints and choice of hours change. Is she unambiguously worse off as a result of this change? Why?Suppose the wage rate for labor is $20 an hour and the rental rate for capital is $50 per hour. Based on this information, please answer the questions appearing below the graph. 80 70 60 50 40 30 20 10 10 20 30 40 50 60 70 80 1,000 cases Labor Draw an (approximate) is-cost line associated with an hourly budget of $1,000. Hint: Find the intercept points first. If you were to shift this line out, what is the approximate least-cost combination of labor and capital when packaging 1,000 cases of fruit juice?Question 4: The "Slope" story. Gilbert works for a local food company, where he earns w for up to 40 hours of work each week, and then earns 1.5w for any hours worked thereafter (overtime). Lori is an office worker who also earns w for up to 40 hours of work each week. However, Lori does not get any overtime and chooses to work as a delivery worker that pays 0.5w. This means Lori's second job pays an hourly wage that is half less than her primary job. (a) Illustrate the budget line for Gilbert and Lori in one graph. (b) Which person is likely to work up to the point of the "kink" in the graph, and which person is likely to choose a consumption-leisure bundle as far away as possible from the kink?.