This problem considers the decisions of a consumer whose preferences are given by u(C, 1) = C+ylogl, in which C is the quantity of consumption and I is the quantity of leisure. The consumer faces two constraints. The time constraint is given by I+N³ = 1 with N as the time spent working (or the labor supply). Assume that 0 << 1. The main advantage of working is the wages consumers receive. Consumers take wages as given (outside of their control) and obtain wage income equal to w Nº. The budget constraint is C = wN+-T, with as real dividend income and T as the real lump-sum taxes paid to government. Assume that an interior solution always exists in the optimal consumption-leisure choice.
This problem considers the decisions of a consumer whose preferences are given by u(C, 1) = C+ylogl, in which C is the quantity of consumption and I is the quantity of leisure. The consumer faces two constraints. The time constraint is given by I+N³ = 1 with N as the time spent working (or the labor supply). Assume that 0 << 1. The main advantage of working is the wages consumers receive. Consumers take wages as given (outside of their control) and obtain wage income equal to w Nº. The budget constraint is C = wN+-T, with as real dividend income and T as the real lump-sum taxes paid to government. Assume that an interior solution always exists in the optimal consumption-leisure choice.
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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![This problem considers the decisions of a consumer whose preferences are given by u(C, 1) =
C + y log 1,
in which is the quantity of consumption and I is the quantity of leisure. The consumer faces two
constraints. The time constraint is given by 1 + N = 1 with N³ as the time spent working (or the
labor supply). Assume that 0 < x < 1. The main advantage of working is the wages consumers
receive.
Consumers take wages as given (outside of their control) and obtain wage income equal to w Nº.
The budget constraint is C = wN+T-T, with as real dividend income and T as the real
lump-sum taxes paid to government. Assume that an interior solution always exists in the optimal
consumption-leisure choice.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Faaddc3fc-ec97-4ca6-aaae-bb996b719b45%2Fed48c872-06d8-4f4e-a01d-c6e13cf30d86%2Fj8ybpq.jpeg&w=3840&q=75)
Transcribed Image Text:This problem considers the decisions of a consumer whose preferences are given by u(C, 1) =
C + y log 1,
in which is the quantity of consumption and I is the quantity of leisure. The consumer faces two
constraints. The time constraint is given by 1 + N = 1 with N³ as the time spent working (or the
labor supply). Assume that 0 < x < 1. The main advantage of working is the wages consumers
receive.
Consumers take wages as given (outside of their control) and obtain wage income equal to w Nº.
The budget constraint is C = wN+T-T, with as real dividend income and T as the real
lump-sum taxes paid to government. Assume that an interior solution always exists in the optimal
consumption-leisure choice.
![Suppose the dividend income has decreased exogenously. Its income effect and substitution effect
on leisure are and in order. Choose the correct one.
zero, zero
zero, negative
negative, zero
negative, positive](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Faaddc3fc-ec97-4ca6-aaae-bb996b719b45%2Fed48c872-06d8-4f4e-a01d-c6e13cf30d86%2Frgilyc.jpeg&w=3840&q=75)
Transcribed Image Text:Suppose the dividend income has decreased exogenously. Its income effect and substitution effect
on leisure are and in order. Choose the correct one.
zero, zero
zero, negative
negative, zero
negative, positive
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