Refer to the following diagram. Point A is 24 hours, C is 14 hours, D is 8 hours, and E is 6 hours. Income B: Leisure If the current wage rate results in a budget constraint of AB₂, how many hours will the individual work?
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- What is the budget line for consumption (C) and leisure (L) if a person faces a constant wage of $12 per hour, there are 110 hours in the week to work, and she receives nonlabor income of $300 per week?Consider a worker who earns $20/hour in the labor market and receives $50 per week in non-labor income. Assume the total number of hours available for work (h) and leisure (L) is 168 hours per week (i.e., ? = 168 = ℎ + ?). What is the maximum value of consumption that this individual could achieve in a week? [i need this answer 4 upvotes]Refer to the labor–leisure budget constraint shown to answer the questions. This curve shows trade-offs between income and leisure that must be made over the course of one day. How much does this person earn per hour? $ At point A, how many hours of labor are selected? hourshours At point A, how many hours of leisure are selected? hours
- Explain in detail Discuss the possible substitution effect and the income effect of an increase in income on leisure time.Discuss the possible substitution effect and the income effect of an increase in income on leisure time.A worker views leisure and income as “goods” and has an opportunity to work at an hourly wage of $15 per hour. a. Illustrate the worker’s opportunity set in a given 24-hour period. b. Suppose the worker is always willing to give up $11 of income for each hour of leisure. Do her preferences exhibit a diminishing marginal rate of substitution? How many hours per day will she choose to work?
- Tatum is a mother of Anny (1 year old). Tatum derives utility from income Y (i.e. a disposable income that she can spend on consumption goods other than childcare) and leisure L according to the utility function U(Y,L)=Y*L . She has non-labour income of $300 per day. Her time endowment is 16 hours per day that can be spent either on Leisure (which mostly consists of caring for Anny) or labour market work. If Tatum works she has to leave Anny in the child care. Tatum’s wage is $30 per hour, while the childcare cost $5 per hour. Tatum only uses childcare when she works. Compute how many hours Tatum will work under these circumstances. Round your answer to the second decimal point.Labor-Leisure choice. Uses 80 hour maximum work week. Utility = R3C2 R = leisure C = dollar amount of income for consumption Budget Line 1: Wage = $16 per hour. No other income. Draw the Labor-Leisure diagram, including the budget line. Solve the point of optimization, and label it point A. Draw the indifference curve. Label it U1 Budget Line 2: Wage = $22 per hour. No other income. Draw the budget line for this new $22 wage. Solve the point of optimization, and label it point B. Draw the indifference curve. Label it U3 Use an auxiliary budget line to separate the income effect from the substitution effect. Identify the substitution effect as point S. Draw the indifference curve. Label it U2 The point of optimization for part C can be labeled, rather than numerically solved, as long as the drawn answers show expected results for two normal goods.Assume that a person earns $10 per hour and her non-labor income increases from $100 to$200. She also has 110 hours a week to decide either to work or leisure. a. Draw a budget constraint of this person.b. Draw an indifference curve to show the income and substitution effect of change innon-labor income. HINT: you can draw two separate graphs to show the effect ofsubstitution and income effects.
- Consider your decision about how many hours towork.a. Draw your budget constraint assuming thatyou pay no taxes on your income. On the samediagram, draw another budget constraintassuming that you pay a 15 percent income tax.b. Show how the tax might lead you to work morehours, fewer hours, or the same number of hours.Explain.Jack's marginal utility of consumption is MUc = L - 6, and the marginal utility of leisure is MUL=C-40. Jack does not have any nonlabor income, i.e., V = 0. Jack faces a $48 an hour wage rate. Jack's total number of hours available per week is 150. What is Jack's optimal choice of consumption? (calculate to 2 decimal places)John works in a shoe factory. He can work as many hours per day as he wishes at a wage rate w. Let C be the amount of dollars he spends on consumer goods and R. be the number of hours of leisure that he chooses. John's preferences are represented by U(C, R) = CR utility function Question 2 Part a John earns $8 an hour and has 18 hours per day to devote to labor or leisure, and he has $16 of nonlabor income per day. Draw John's indifference curves, budget constraints and solve for his optimal consumption and leisure choices.