I need some concise answers to these four questions. Thank you.
1. Janet's utility depends on consumption c and leisure l. She earns a wage equal to w per hour, has an investment income equal to M(greater than or equal to) 0 and needs to sleep at least 8 hours a night. Normalize the price of consumption goods at $1.
(i) Draw her indifference curves between hours of leisure and consumption, her budget line and her equilibrium choice of c and l. What is the slope of the budget line and what are the intercepts.
(ii) Redo the above in terms of L, labor supply
(iii) Distinguish between income effects and substitution effects of an increase in wage. How does this differ in comparison to the traditional analysis for a good that Janet buys in the market
(iv) Is the labor supply upward-sloping or backward bending? Explain in terms of income and substitution effects
answer 3) when wage rate increases then, opportunity cost of leisure rises, thus Labor supply increases, this is called substitution effect of increase in wage
But since Labor income rise ; from the same amount of Labor supplied , thus Labor supply falls, thus leisure rises, this is called income effect of wage rise.
In the traditional consumption analysis,
As price of a good falls , then it's consumption rises relative to the other : substitution effect
Now since more income to spend as one good is relatively cheaper, so consumption of both good rises, thus in Labor leisure analysis, both Labor & leisure can't rise.
Answer 4)
I need some concise answers to these four questions. Thank you. 1. Janet's utility depends on...
1. Janet's utility depends on consumption c and leisure l. She earns a wage equal to w per hour, has an investment income equal to M(greater than or equal to) 0 and needs to sleep at least 8 hours a night. Normalize the price of consumption goods at $1. (i) Draw her indifference curves between hours of leisure and consumption, her budget line and her equilibrium choice of c and l. What is the slope of the budget line and...
This is Labor Economics Homework DO ONLY (iii) and (iv). I HAVE DONE (i) and (ii) Janet's utility depends on consumption c and leisure l. She earns a wage equal to w per hour, has an investment income equal to M 0 and needs to sleep at least 8 hours a night. Normalize the price of consumption goods at $1. (i) Draw her indifference curves between hours of leisure and consumption, her budget line and her equilibrium choice of c...
Need as much details as possible. Microeconomics. 2. Vera's utility over consumption (that is, all goods and services that she buys), C, and leisure (work- free time), L, is U(CL)-CL. Her hourly wage is w=10 €. Suppose that she can work for 24 hours a day if she wants to and that the price of consumption is p . (a) How many units of consumption can Vera buy in a day if she works non-stop? What if she works 24-L...
If Janet's labor-supply curve is upward sloping when the wage is between $8 and $12 per hour, then point on the graph represents a possible optimum at a wage of $12 per hour. Given this optimum at a wage of $12 per hour, an optimum of point generates a backward-sloping labor-supply curve when the wage is between $12 and $16 per hour. Janet is awake for 100 hours per week. The following graph shows Janet's budget constraints at wages of...
This problem focuses on the labor supply effects of subsidies. Assume Ann gets utility from consumption c and leisure l. Ann chooses how many hours to supply to the labor market each day (h) but only has 16 hours per day for work and leisure (assuming 8 hours of sleep). For each hour she works, she earns an hourly wage w = 15. Assume Ann has no unearned income v = 0. 1. Write down Ann’s daily budget constraint in...
3. Jade is deciding how much to work in 2020. She derives utility from consumption,C, but she also really likes taking leisure time L. She must divide her available hours between work and leisure. For every hour of leisure she takes, she must work one fewer hours (meaning that the price of leisure is her hourly wage). The function that describes her preferences is given by The marginal utilities are U(C, L) = C(1/2)L(1/2) MUC = 1C(−1/2)L(1/2)2 MUL = 1C(1/2)L(−1/2)2...
4. Consider the consumption-leisure choice model we discussed in class. Suppose individual utility is represented by the function U(c, L) = min {c, 10L}, where c is consumption and L is leisure. Individuals have a total h = 16 hours that could be divided into work and leisure. Market wage rate is w = 10. (a) Sketch the individual’s indifference curve. (b) Find the optimal consumption and leisure choice. (c) Now suppose wage increases to w = 12. Find the...
Kirpa is trying to decide how many hours to work each week. Her utility is given by the following function: U(C,H) = C2 H3 , where C represents weekly consumption and H represents weekly leisure hours. Her marginal utility with respect to consumption is MUc = 2CH3 , and her marginal utility with respect to leisure is MUH = 3C2 H2 . A) Find Kirpa's optimal H, L and C when w=$7.50 and a = $185. B) Suppose w increases...
1. CRRA Utility Function: Constant relative risk aversion, or CRRA, utility function has been extensively used in macroeconomic analysis to represent consumer behavior. It takes the following general form u(x)- where σ is known as the curvature parameter. For the remainder of this question assume that σ>0. Assume that a representative household in a one-period model has the following preferences over consumption and leisure where l is leisure. The budget constraint is (in nominal terms) Pc nominal wage and n...
Please be clear. Thank you! Problem 2 (30 points): Kirpa is trying to decide how many bours to work each week. Her utlity is given by the following function: U(C,H)CH3, where C represents weekly consumption and H represents weekly leisure bours. Her marginal utility with respect to consumption is MUc -2cH, and her marginal utility with respect to leisure is MUH 3C3H Assume Kirpa has some assets a that she uses for weekly consumption, so that her weekly budget constralnt...