1) In the following figure you will be able to see that the equilibrium is achieved when the indifference curve is tangent to the budget line. The figure also shows the intercept as well as the slope of budget line. In the following figure same has been done in relation to labor and income/consumption. Substitution effect is the effect that is applied on the demand of a commodity due to change in the relative price of the commodity. Income effect is the effect that is on the quantity demanded for a good due to change in income.The substitution effect when the income or wages are increased means workers will give up leisure to do more hours of work because he is being paid more. The income effect when the income or wages are increased means workers will reduce the amount of hours they work because there is scope of reaching the income target with fewer work.
It is usually seen that with increase in income and labor is already supplying enough labor then the further increase in the wages will rather reduce the income effect and substitution will be higher. This causes a backward bending supply curve of labor.
2) The disincentive effect leads to labor opting to change the particular company or firm or workplace. If there is a disability employee program it means that the company is planning to cut off their employee strength. This will not help the company or the employee
1. Janet's utility depends on consumption c and leisure l. She earns a wage equal to...
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...
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...
Using a labor/leisure model to show and discuss the income and substitution effects of a rise in wage rate when substitution effect is greater than the income effect. Using this model to analyze implications of employee disability programs How would you address its work disincentive effect?
A worker's preferences over consumption (c) and leisure (l) can be represented by U(cl) = cl. The price of consumption is given by p = 1 and the wage by w=1 (a) Suppose we measure leisure in hours per day such that the maximum value I can take is 24. Let's represent hours worked by h; then we have h = 24-1. Write the Budget Constraint of this worker in terms of c and l. (b) Explain briefly why w/p...
2. Cindy gains utility from consumption C and leisure L. The most leisure she can consume in any given week is 80 hours. Her utility function is: U(CL)= (1/3) x L (2/3). a) Derive Cindy's marginal rate of substitution (MRS). Suppose Cindy receives $800 each week from her grandmother-regardless of how much Cindy works. What is Cindy's reservation wage? b) Suppose Cindy's wage rate is $30 per hour. Write down Cindy's budget line (including $800 received from her grandmother). Will...
Clark gains utility from consumption c and leisure l and his preferences for consumption and leisure can be expressed as U(c, l) = 2(√ c)(l). This utility function implies that Clark’s marginal utility of leisure is 2√ c and his marginal utility of consumption is l √ c . He has 16 hours per day to allocate between leisure (l) and work (h). His hourly wage is $12 after taxes. Clark also receives a daily check of $30 from the...
Problem #1: Optimal labor supply Clark gains utility from consumption c and leisure l and his preferences for consumption and leisure can be expressed as U(c, l) = 2(√ c)(l). This utility function implies that Clark’s marginal utility of leisure is 2√ c and his marginal utility of consumption is l √ c . He has 16 hours per day to allocate between leisure (l) and work (h). His hourly wage is $12 after taxes. Clark also receives a daily...
Suppose Tom has a utility function U=C*L C= consumption L= hours of leisure Tom has 100 hours to divide between work and leisure per week wage is $20/hr 1. Write down budget constraint in terms of consumption and hours of work 2.Tom make decisions on hours of work, leisure and consumption to max. utility. Explain why we can collapse this problem to one in which he chooses hours of leisure only 3. Find optimal hours of work and total consumption...
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...
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...