The Household's Optimal Choice at Point B (Figure 3.21)
The household's optimal choice in Figure 3.21 is at Point B, which corresponds to 22 hours of non-working time and $360 of consumption. This point maximizes the household's utility as it represents the tangency between the feasible frontier and the highest attainable indifference curve. This choice entails the household performing 12 hours of paid work in addition to the mandatory 14 hours of domestic work. Economically, the tangency signifies that the household's subjective trade-off between consumption and non-working time (Marginal Rate of Substitution, MRS) equals the market trade-off (the wage rate).
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CORE Econ
Introduction to Microeconomics Course
Ch.3 Doing the best you can: Scarcity, wellbeing, and working hours - The Economy 2.0 Microeconomics @ CORE Econ
The Economy 2.0 Microeconomics @ CORE Econ
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Modeling Household Preferences via Individual Preferences
Point N (34 Non-Working Hours, $0 Consumption) in Figure 3.21
The Household's Feasible Frontier (Figure 3.21)
Paid Work Hours vs. Non-Working Time in Figure 3.21
The Household's Preferred Choice
Goods Valued in the Household Choice Model (Figure 3.21)
Graphical Representation of Household Preferences in Figure 3.21
The Household's Optimal Choice at Point B (Figure 3.21)
A person's set of possible, affordable combinations of daily consumption and non-working hours is represented by a 'feasible frontier'. Their preferences for these two goods are shown by a series of 'indifference curves', where curves further from the origin indicate greater satisfaction. Given this model, which point best describes the person's optimal choice?
An individual's set of affordable combinations of consumption and non-working hours is represented by a 'feasible frontier'. Their preferences are shown by 'indifference curves', where higher curves represent greater satisfaction. Consider two points, A and B, both located on the feasible frontier. Point A lies on indifference curve IC₁, while Point B lies on a higher indifference curve, IC₂. Why is Point A considered a suboptimal choice?
Evaluating an Economic Choice
In a model of choice, a household's most preferred combination of goods is found at any point where one of its indifference curves crosses its feasible frontier.
Explaining the Optimal Choice
An individual's affordable combinations of consumption and non-working hours are shown by a 'feasible frontier'. Their preferences are represented by 'indifference curves'. At their current combination of work and consumption, which is on the feasible frontier, they find that the amount of consumption they are willing to give up for an extra hour of non-working time is greater than the amount of consumption they actually have to give up (their wage rate). To increase their overall satisfaction, what should this individual do?
A household's choices between consumption and non-working hours can be modeled using a 'feasible frontier' (representing affordable combinations) and 'indifference curves' (representing preferences, with curves further from the origin indicating higher satisfaction). Match each term related to this model with its correct description.
Justifying the Optimal Choice Condition
A household's optimal choice between two goods is found at the point where its indifference curve (representing preferences) is tangent to its feasible frontier (representing affordable combinations). This tangency means that the slope of the indifference curve is equal to the slope of the ____.
An individual is making a choice between daily consumption and non-working hours. They start at a point on their 'feasible frontier' (the boundary of all affordable combinations) where their personal willingness to trade consumption for an extra hour of non-working time is greater than the actual trade-off offered by their wage. Arrange the following steps in the logical order they would follow to reach their most preferred, or optimal, choice.
The Household's Optimal Choice at Point B (Figure 3.21)
Household Budget Constraint (Ana and Luis Model)
A household consists of two individuals who have a combined total of 48 hours available per day. They must spend a fixed 14 hours per day on essential domestic work for which they are not paid. If they choose to spend 18 hours per day on non-working activities (leisure), how many hours are left for paid work?
A household of two has a combined 48 hours available per day, of which 14 hours must be spent on mandatory unpaid domestic work. Given these constraints, it is possible for the household to simultaneously allocate 22 hours to paid work and 13 hours to non-working (leisure) activities.
Household Time Allocation Adjustment
Calculating Maximum Paid Work Hours
A two-person household has a total of 48 hours available per day, with a mandatory 14 hours spent on unpaid domestic tasks. They are currently allocating 10 hours per day to paid work. If they wish to increase their paid work to 15 hours per day, what corresponding change must they make to their daily non-working (leisure) time?
A two-person household has 48 hours available per day. They are required to spend 14 hours on unpaid domestic work. Match each possible amount of daily non-working (leisure) time with the corresponding amount of time available for paid work.
Evaluating a Policy Change on Household Time Allocation
In a two-person household model where 48 total hours per day are available and 14 of those hours are fixed for mandatory, unpaid domestic work, every additional hour spent on non-working (leisure) activities necessarily reduces the time available for paid work by ____ hour(s).
A two-person household has a total of 48 hours available per day, with 14 hours required for unpaid domestic work. The remaining time is divided between paid work and non-working (leisure) activities. Arrange the following statements into the correct logical sequence for determining a possible daily time allocation.
Evaluating a Household's Job Opportunity
The Household's Optimal Choice at Point B (Figure 3.21)
Learn After
Household Labor Allocation with Gender-Based Wage Discrimination (Ana and Luis Model)
A household's optimal choice for balancing work and consumption is found at the point where their feasible frontier is tangent to their highest attainable indifference curve. This point corresponds to 22 hours of non-working time and $360 of consumption. Which statement best analyzes why this specific combination is the household's preferred outcome?
Evaluating a Financial Recommendation
Evaluating a Household's Economic Choice
A household's optimal balance between consumption and non-working time occurs at the tangency point between their feasible frontier and their highest possible indifference curve. Consider an alternative point on the feasible frontier where the household has more non-working hours and less consumption than at their optimal point. At this alternative point, the indifference curve passing through it is flatter than the feasible frontier. Which statement correctly analyzes the household's situation at this alternative point?
At a household's optimal combination of consumption and non-working hours, the subjective value they place on an additional hour of non-working time is exactly equal to the amount of consumption they would have to forgo to obtain it.
A household's optimal choice is to have 22 hours of non-working time and $360 of consumption. This point occurs where their feasible frontier (representing possible combinations of consumption and non-working time) is tangent to their highest attainable indifference curve (representing preferences). Match each economic concept to its specific interpretation within this scenario.
Analyzing a Suboptimal Household Choice
Explaining Suboptimal Choices
Recommending an Optimal Labor-Leisure Adjustment
A household is at its optimal choice, consuming $360 and enjoying 22 hours of non-working time. This combination is represented by the point where their feasible frontier is tangent to their highest possible indifference curve. If the household were to work one additional hour, moving them to a new point on their feasible frontier with more consumption but less non-working time, which statement best evaluates their new situation?