1. Pat's preference is given by u(11, 22) = min {1,12}. Currently, prices are p = (p1, P2) and Pat's income is I. Is he better off if the price of good one is halved so that p= (. P2), or if his income is doubled to 21? %3D
1. Pat's preference is given by u(11, 22) = min {1,12}. Currently, prices are p = (p1, P2) and Pat's income is I. Is he better off if the price of good one is halved so that p= (. P2), or if his income is doubled to 21? %3D
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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![1. Pat's preference is given by
u(I1, 12) = min {r1, 12}.
Currently, prices are p = (p1, P2) and Pat's income is I. Is he better off if the
price of good one is halved so that p= (, P2), or if his income is doubled to
21?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe3a0be4f-4303-44d7-80da-4fbf8856a87b%2Fb6b4a7a6-b9b0-4c2c-98f4-e27197e476e7%2Fukp5tki_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1. Pat's preference is given by
u(I1, 12) = min {r1, 12}.
Currently, prices are p = (p1, P2) and Pat's income is I. Is he better off if the
price of good one is halved so that p= (, P2), or if his income is doubled to
21?
![2. A firm that is located in country H, where price levels are p = (1,2), needs to
send one of its two employees to its branch in country F. However, in country
F price levels are p = (3, 1), so the firm will have to pay additional salary to
ensure that its employee is equally well-off in country F as she was in country
H. Suppose the utility functions of the two employees are
u1(1,72) = In r1 + Inr2 and uz(1,12) = 11 + 12.
The two employees are otherwise identical, including current salary. If the
firm wants to minimize the additional salary it needs to pay, which employee
should it send? Explain.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe3a0be4f-4303-44d7-80da-4fbf8856a87b%2Fb6b4a7a6-b9b0-4c2c-98f4-e27197e476e7%2F6v6wokj_processed.jpeg&w=3840&q=75)
Transcribed Image Text:2. A firm that is located in country H, where price levels are p = (1,2), needs to
send one of its two employees to its branch in country F. However, in country
F price levels are p = (3, 1), so the firm will have to pay additional salary to
ensure that its employee is equally well-off in country F as she was in country
H. Suppose the utility functions of the two employees are
u1(1,72) = In r1 + Inr2 and uz(1,12) = 11 + 12.
The two employees are otherwise identical, including current salary. If the
firm wants to minimize the additional salary it needs to pay, which employee
should it send? Explain.
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