An exchange economy has two goods (apples, bananas) and two types of agent (1, 2). The total endowment of this economy is 7 apples and 7 bananas. Both good are divisible goods, so that it is possible to consume fractions of each good (e.g. 4.2 bananas and apples). Each type 1 agent's preferences are represented by the utility functio U(xB,x) =200+x+x%, where x and x denote the agent's consumption of bananas an apples, respectively. Each type 2 agent's preferences are represented by the utility functio -20 + 3x + x, where x and x denote the agent's consumption of banana =
An exchange economy has two goods (apples, bananas) and two types of agent (1, 2). The total endowment of this economy is 7 apples and 7 bananas. Both good are divisible goods, so that it is possible to consume fractions of each good (e.g. 4.2 bananas and apples). Each type 1 agent's preferences are represented by the utility functio U(xB,x) =200+x+x%, where x and x denote the agent's consumption of bananas an apples, respectively. Each type 2 agent's preferences are represented by the utility functio -20 + 3x + x, where x and x denote the agent's consumption of banana =
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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![d) - .
(1, 2). The total endowment of this economy is 7 apples and 7 bananas. Both goods
are divisible goods, so that it is possible to consume fractions of each good (e.g. 4.22
bananas and apples). Each type 1 agent's preferences are represented by the utility function
U (x3, xa) = 200+x+x, where xz and x denote the agent's consumption of bananas and
apples, respectively. Each type 2 agent's preferences are represented by the utility function
U(x3, x%) = -20 + 3x + xà, where x, and x denote the agent's consumption of bananas
and apples, respectively.
An exchange economy has two goods (apples, bananas) and two types of agents
Use an Edgeworth's Box to depict the set of Pareto efficient allocations in this economy.
Please capture consumption of bananas on the horizontal axis.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F83ae3fb9-1c11-4f71-8a0d-474834ecd625%2F71b0f6cc-fd26-47d2-a97e-43d23e855d97%2Fy9n0px2_processed.jpeg&w=3840&q=75)
Transcribed Image Text:d) - .
(1, 2). The total endowment of this economy is 7 apples and 7 bananas. Both goods
are divisible goods, so that it is possible to consume fractions of each good (e.g. 4.22
bananas and apples). Each type 1 agent's preferences are represented by the utility function
U (x3, xa) = 200+x+x, where xz and x denote the agent's consumption of bananas and
apples, respectively. Each type 2 agent's preferences are represented by the utility function
U(x3, x%) = -20 + 3x + xà, where x, and x denote the agent's consumption of bananas
and apples, respectively.
An exchange economy has two goods (apples, bananas) and two types of agents
Use an Edgeworth's Box to depict the set of Pareto efficient allocations in this economy.
Please capture consumption of bananas on the horizontal axis.
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