1. 6. Consider an individual who initially works T-L. hours per week, where (T-L.)>0. They earn an hourly wage (W) and no non-labour income. a) Draw a graph that reflects this individual's income-leisure constraint, utility-maximizing indifference curve (U.) and choice of leisure hours (L). b) The government then implements a wage subsidy program in which worker wages are increased by 10%. This wage subsidy program has no limits, so there is no phase-in/out. This wage subsidy produces both an income effect and a substitution effect on the worker's choice of leisure hours. Assume that the substitution effect is stronger than the income effect. On the same graph as parta, draw this individual's new income-leisure constraint, utility- maximizing indifference curve (U.) and choice of leisure hours (Ls). [Note: When incorporating the 10% wage subsidy into the graph in part b, I am not expecting perfect precision. Just try your best to draw the new income-leisure constraint as though a 10% wage subsidy has been added.] (Ctrl) -

1. 6. Consider an individual who initially works T-L. hours per week, where (T-L.)>0. They earn an hourly wage (W) and no non-labour income. a) Draw a graph that reflects this individual's income-leisure constraint, utility-maximizing indifference curve (U.) and choice of leisure hours (L). b) The government then implements a wage subsidy program in which worker wages are increased by 10%. This wage subsidy program has no limits, so there is no phase-in/out. This wage subsidy produces both an income effect and a substitution effect on the worker's choice of leisure hours. Assume that the substitution effect is stronger than the income effect. On the same graph as parta, draw this individual's new income-leisure constraint, utility- maximizing indifference curve (U.) and choice of leisure hours (Ls). [Note: When incorporating the 10% wage subsidy into the graph in part b, I am not expecting perfect precision. Just try your best to draw the new income-leisure constraint as though a 10% wage subsidy has been added.] (Ctrl) -

Microeconomic Theory

12th Edition

ISBN:9781337517942

Author:NICHOLSON

Publisher:NICHOLSON

Chapter16: Labor Markets

Section: Chapter Questions

Problem 16.10P

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Paragraph Font Consider an individual who initially works T-L. hours per week, where (T-L)>0. They earn an hourly wage (W) and no non-labour income. a) Draw a graph that reflects this individual's income-leisure constraint, utility-maximizing indifference curve (U.) and choice of leisure hours (L.). b) The government then implements a wage subsidy program in which worker wages are increased by 10%. This wage subsidy program has no limits, so there is no phase-in/out. This wage subsidy produces both an income effect and a substitution effect on the worker's choice of leisure hours. Assume that the substītution effect is stronger than the income effect. On the same graph as part a, draw this individual's new income-leisure constraint, utility- maximizing indifference curve (U.) and choice of leisure hours (L). [Note: When incorporating the 10% wage subsidy into the graph in part b, I am not expecting perfect precision. Just try your best to draw the new income-leisure constraint as…
1. Given the graph below, would Amy enter the LF? What is her reservation wage? MG() A 33 30 15 16 Hours of NMT 2. Suppose Amy's nonlabor income increases and shifts her budget constraint to BE'. Given the graph below, what happened to Amy's reservation wage? How would Amy's work decision change? 0 MO(S) A 30 E 16 Hours of NMT
(i) Keith’s marginal utility of leisure is C – 20 and his marginal utility of consumption is L – 50. There are 110 hours in the week available to split between work and leisure. Keith receives £250 of welfare payments each week regardless of how much he works (assume he spends all of his welfare payments on consumption). What is Keith’s reservation wage? (ii) Suppose Danny receives the same welfare payments each week as Keith and has the same number of available hours (110). However, Danny’s indifference curve is flatter than Keith’s. How would his reservation wage compare to Keith’s? Why?
what happens to hours of labor when the reservation wage rate increases? What happens to hours of labor when the reservation wage rate decreases? Graph it with an indifference curve, budget constraints, and reservation wage.
1.4 10c44 is the utility function of Fredvick 9 Sales executive at Barclays who maximizes uti lity by combining Leisure (L) with a maket basket of consumptive goods (c) 9 If tredrick does not earn any non -labair income(v estimate his labour supply function in temo of I,P and w. Where P= price, T = Total time wage rate. b) Calculate his reservation wage if T= 24 and P= I Calculate his oLon wage elasticity of labour supply equilibrium- in
Question 12. The graph below illustrates the equilibrium outcome of a rising wage. Copy the graph, and indicate the income and substitution effects. Point to the new equilibrium. Explain what makes the new equilibrium optimal for the consumer. What is the total effect of the wage change? Why? 300 IC 225 150 75 8. 10 12 14 18 20 22 24 Hours of free time Consumption (S)
Consider an individual who must drive to his place of work. Assume that there are 16 available hours in the day, that his wage rate is $20 per hour, and that he has nonlabour income of $100 per day. The commute takes one hour each day and it costs $40 in expenses for the round trip. Using a work-eisure diagram, depict his labour supply choice, including his reservation wage. Analyze the impact of an increase in commuting costs on his participation and hours decision. Analyze the impact, first of an increase in commuting time from two to four hours per day, and, second, of an increase in driving expenses from $40 to $60 per round trip, keeing commuting time at two hours. Note:- Do not provide handwritten solution. Maintain accuracy and quality in your answer. Take care of plagiarism. Answer completely. You will get up vote for sure.
In the analysis of TANF's work incentives in Figure 13.4, the individual continues to work while receiving welfare. Reproduce the budget constraint from that figure, and sketch a set of indifference curves for an individual who would choose not to work while receiving wel- fare benefits.
Consider an individual who lives in an economy without a welfare program. They initially work T-Lo hours per week, where (T-Lo)>0. They earn an hourly wage (W) and no non-labour income. a) Draw a graph that reflects this individual's income- leisure constraint, utility-maximizing indifference curve (Uo), choice of leisure hours (Lo) and income (Yo). b) Now, assume that a welfare program has been implemented in this economy. The welfare benefit is smaller than the individual's initial income level (Yo) and there is a 50% clawback on any labour income earned. The individual now maximizes their utility by working and collecting a partial welfare benefit. On the same graph as part a, draw this individual's new income-leisure constraint, utility-maximizing indifference curve (U₁), choice of leisure hours (L₁) and income (Y₁).
4.1 Cindy gets utility from consumption (C) and leisure (L), and has a weekly timebudget ofT= 110 hours. Her utility function isU(C, L) = C L. She receives $660 each week from her great-grandmother regardless of how much Cindy works. What is Cindy's reservation wage? 4.2What is Cindy's optimal labor supply (h) and consumption (C) if her wage is 10 dollars per hour? Show your work.4.3
Consider an individual who initially works T-Lo hours per week, where (T-Lo)>0. They earn an hourly wage (W) and no non-labour income. a) Draw a graph that reflects this individual's income- leisure constraint, utility-maximizing indifference curve (Uo) and choice of leisure hours (Lo). b) The government then implements a wage subsidy program in which worker wages are increased by 10%. This wage subsidy program has no limits, so there is no phase-in/out. This wage subsidy produces both an income effect and a substitution effect on the worker's choice of leisure hours. Assume that the substitution effect is stronger than the income effect. On the same graph as part a, draw this individual's new income-leisure constraint, utility-maximizing indifference curve (Us) and choice of leisure hours (Ls). [Note: When incorporating the 10% wage subsidy into the graph in part b, I am not expecting perfect precision. Just try your best to draw the new income- leisure constraint as though a 10% wage…
21. Let U=x 2 +y 2 is the utility function of a worker who has 10 hours that to be allocatedbetween labour supply (L) and leisure (x). Let y is a consumption good whose price is 1.Wage rate (w) is Rs 1 and non-wage income is 20. Find out L.a) 10 b) 0 c) 5 d) 8 e) none 22. On the basis of the above question, hen w=0 and non-wage income is 40, find out L.a) 10 b) 0 c) 5 d) 8 e) none