The Household's New Optimal Choice under Discrimination (Point D in Figure 3.22)
Point D, at coordinates (24, 274) in Figure 3.22, represents the household's new utility-maximizing choice after the introduction of discriminatory constraints. This optimal bundle consists of 24 hours of non-working time and $274 in consumption. This choice necessitates 10 total hours of paid work, which are specifically allocated as 8 hours for Luis and 2 hours for Ana. Graphically, this point is the tangency between the new, constrained feasible frontier and the highest attainable indifference curve.
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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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Activity: Analyze the Household's Choice with Gender Discrimination using Figure 3.22
Feasible Frontier Segment where Only Luis Works (Figure 3.22)
Feasible Frontier Segment where Both Ana and Luis Work (Figure 3.22)
The Household's New Optimal Choice under Discrimination (Point D in Figure 3.22)
Representation of the Original Optimal Choice (Point B) in Figure 3.22
Unattainable Segment of the Original Feasible Frontier (Figure 3.22)
Learn After
Labor Division at the New Optimal Choice (Point D)
A household consists of two individuals who derive satisfaction from both consumption (funded by wages) and leisure (non-work time). Initially, both can work any number of hours at the same wage. A new regulation is introduced that limits one person to working a maximum of 2 hours per day, while the other's hours are unrestricted. This regulation changes the shape of the household's feasible set of consumption-leisure combinations. Which statement best describes how the household will find its new utility-maximizing choice?
Household Labor Decision Under a Work-Hour Restriction
Condition for Optimality with a Labor Constraint
A two-person household chooses its preferred combination of total consumption and total non-work (leisure) time to maximize its collective satisfaction. Initially, both individuals face the same market wage rate. A new regulation is introduced that limits one person's maximum work hours, which alters the household's set of possible consumption-leisure combinations. The household adjusts to a new optimal choice. Which of the following statements must be true about the household's new situation compared to its original one before the regulation?
Welfare Impact of a Labor Market Constraint
A two-person household maximizes its utility by choosing a combination of total consumption and total non-work time. A new regulation limits the work hours of one person, creating a 'kink' in the household's budget frontier. Suppose the household's new optimal choice occurs exactly at this kink. Which of the following statements must be true at this point?
A two-person household makes a joint decision to maximize its satisfaction, which depends on total household consumption and total non-work time. Initially, both individuals can work as many hours as they choose at their given wage rates. A new external restriction is imposed, limiting the maximum number of work hours for the individual with the lower wage. Assuming the household was initially having both individuals work, how will the household most likely adjust to find its new optimal balance of consumption and non-work time?
Consider a two-person household that initially chooses its ideal combination of total consumption and non-work time. If a new regulation limits the maximum work hours for one person, the household can achieve the same level of overall satisfaction as before, provided the other person is free to work more hours to make up for the lost income.
A two-person household chooses between total consumption and total non-work time. A new regulation limits the maximum work hours for one person, creating a 'kinked' boundary for their set of possible choices. Match each feature of the resulting graph with its correct economic interpretation.
Household Labor Allocation Under a Selective Work Constraint