Microeconomics
Microeconomics
13th Edition
ISBN: 9781337617406
Author: Roger A. Arnold
Publisher: Cengage Learning
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Chapter 2, Problem 9WNG
To determine

Explain who has the comparative advantage in the production of good Y and good X.

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Consider a hypothetical world with two countries: Country A and Country B. Each country has 45 workers, who produce cars and bicycles. If Country A shifts all its workers to one good, it can produce 1,350 cars or 2,520 bicycles. Under the same conditions, Country B can produce 1,710 cars or 2,880 bicycles. Therefore, Country B has an absolute advantage in producing both goods. Nevertheless, the two countries decide to trade, so each shift production to their areas of comparative advantage. Determine which good Country A will specialize in. Then, calculate the quantity of this good the country will produce after trade if only 40 workers are involved. If necessary, round any intermediate calculations to two decimal places and your final answer to the nearest whole number.
When a country has a comparative advantage in the production of a good, it means that it can produce this good at a lower opportunity cost than its trading partner. Then the country will specialize in the production of this good and trade it for other goods. The following graphs show the production possibilities frontiers (PPFs) for Candonia and Lamponia. Both countries produce potatoes and sugar, each initially (i.e., before specialization and trade) producing 24 million pounds of potatoes and 12 million pounds of sugar, as indicated by the grey stars marked with the letter A.   * FIRST PICTURE HERE    Candonia has a comparative advantage in the production of    , while Lamponia has a comparative advantage in the production of    . Suppose that Candonia and Lamponia specialize in the production of the goods in which each has a comparative advantage. After specialization, the two countries can produce a total of -- million pounds of potatoes and -- million pounds of sugar. Suppose…
Two countries, Alpha and Beta consider the construction of a bridge across a river that separates them. The bridge would increase commerce and trade in both countries. If they both contribute to the building of this bridge, then each receive a profit of $32 million. However, if they both fail to contribute, they are each left with a profit of just $30 million. If one country contributes and the other one does not, then the country that does not contribute is a “free rider” and will receive a profit of $35 million. The contributing player spends a lot of money building the bridge and is left with a profit of only $28 million. 5.1. Fill out the payoff matrix (below) for the game by including all the elements (players, their strategies, and their payoffs).                           5.2. Assume the players do not cooperate. Solve the game for the Nash equilibrium (find out the strategy played by each player in equilibrium). What is the payoff each gets…
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