Question 3b- 5 Trade triangles of the partner and the home country in a two-country analysis are congruent because: Trading prices (Px/Py) are different for each country Exports of the home country are imports of the partner country.
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- Consider a simplified example of two countries - Singapore and Indonesia - producing two goods – telecommunications equipment and electrical circuit apparatus. Using all its resources, Singapore can produce either 50 telecommunications equipment, or 100 electrical circuit apparatus. Using all its resources, Indonesia can produce either 1,000 telecommunications equipment, or 5,000 circuit apparatus. (a) Which country/countries has/have the absolute advantages and the comparative advantages in the production of telecommunications equipment, and of electrical circuit apparatus? Explain and show. (b) Consider the case of constant opportunity cost. What will be the resulting patterns of trade, terms-of-trade, and the aggregate production and consumption? Provide a diagram to illustrate, with telecommunications equipment on the y-axis. (c) It is found that contrary to the above, there is no complete specialisation in both Singapore and Indonesia. Instead, Singapore partially specialises in…Suppose a new hormone is discovered that increases the productivity of the workers in producing beef, but does not affect the production of cabbage.How will that development change the production possibility frontier? Select one: • a. A bulge outwards of the middle while the axis interceptions remain the same. • b. No effect on the PPF. • c. A pivot outwards along the cabbage axis. • d. An even shift outwards from the origin. • e. A pivot outwards along the beef axis.Multiple-Choice Questions 1. If a nation has an absolute advantage in the production of a good, a. b. C. d. e. 2. If a nation has a comparative advantage in the production of a good, it can produce that good at a lower opportunity cost than its trading partner. it can produce that good using fewer resources than its trading partner. it can benefit by restricting imports of that good. it will specialize in the production of that good and export it. none of the above is true. a. b. it can produce that good at a lower opportunity cost than its trading partner. it can produce that good using fewer resources than its trading partner. it can benefit by restricting imports of that good. C. d. it must be the only country with the ability to produce that good. none of the above is true. e. 3. Which of the following statements about trade is true? a. Unrestricted international trade benefits every person in a country equally. b. People that are skilled at all activities cannot benefit from…
- Suppose that the opportunity cost ratio for apples and oranges is 1AE =30 in Germany but 10= 2A in Japan At which of the following international eschange ratios (terms of trade) with Gemany andJapan be willing to specialize and engage in trade with each otherO10=215AO 10= 1.25AO 10=0.25AO 10=0.15ARefer to Table 1-1 Now that the countries have opened trade, would each country agree to a trade of 11 units of cheese (from Derryland to Whetonia) for 3.5 units of bread (from Whetonia to Derryland)? Group of answer choices Both countries would agree to this trade. Derryland would agree, but Whetonia would not. Whetonia would agree, but Derryland would not. Neither country would agree to this trade.Assume that before trading, you are producing 40 crates of apples and 30 oranges. Your neighbor is producing 240 crates of apples and 20 oranges. Label these points on your PPFs from parts a and C pt a: You have an apple orchard and have recently added a small plot of land for oranges as well. In a growing season you have the capacity to harvest 100 crates of apples, or 50 of oranges. Draw your Production Possibilities Frontier, with oranges on the x axis, assuming that the opportunity cost of producing oranges remains constant. Pt c:Your neighbor also grows oranges and apples. In a season they are capable of harvesting 300 crates of apples, or 100 of oranges. Draw their PPF, with oranges on the x axis, again assuming that the opportunity cost of producing oranges remains constant.
- Givenw: (1) two nations (1 and 2) which have the sametechnology but different factor endowments and tastes, (2)two commodities (X and Y) produced under increasingcosts conditions and (3) no transportation costs, tariffs orother obstructions to trade.Prove geometrically that mutually advantageous tradebetween the two nations is possible.Note: Your answer should show the autarky (no-trade) andfree-trade points of production and consumption for eachnation, show gains from trade of each nation and expressthe equilibrium condition that should prevail when trade Stop equilibrumThe PPF shown in figure SLO-1.3 depicts ___________. decreasing opportunity costs between capital and consumer goodsconstant opportunity costs between capital and consumer goodsincreasing opportunity costs between capital and consumer goodsnon constant opportunity costs between capital and consumer goodsThe two products, X and Y, and the two nations, A and B. The following equations provide the production possibility frontier and utility function for each country: A. Does nation A’s economy exhibit constant opportunity cost in production? How about nation B? Support your answer using numeric/quantitative example. B. What is the optimal level of production and consumption in autarky for nation A and nation B which maximizes its community utility? Show full solution for both nations
- 5. Suppose that a small country has a production possibility frontier (with two goods X and Y) displaying increasing opportunity costs. Suppose further that trade is beneficial and in equilibrium with trade, the country imports good X and exports good Y. Discuss how growth of labour used more intensively in the import good (X) affects the country’s welfare. Illustrate your answer with the country’s PPF diagram which shows the production and consumption equilibrium outcomes before and after growth.In 1938, major powers met in Munich to discuss Germany’s demands to annex part of Czechoslovakia. Let us think of the issue as the proportion of Czechoslovak territory given to Germany. Possible outcomes can be plotted on a single dimension, where 0 implies that Germany obtains no territory and 1 implies that Germany obtains all of Czechoslovakia: Most countries at Munich (“Allies” for short) wish to give nothing to Germany: their ideal point is 0, which gives them utility of 1. Their worst possible outcome is for Germany to take all of Czechoslovakia; hence an outcome of 1 gives them utility of 0. In between these extremes, the Allies could propose a compromise, X, which gives them utility of 1 – X. The question for the Allies is whether to propose a compromise or fight a war with Germany, which they are sure will ensue if they offer nothing. If they propose a compromise and Germany accepts, they get a payoff of 1 – X. If they fight, they win with probability p and lose with…In 1938, major powers met in Munich to discuss Germany’s demands to annex part of Czechoslovakia. Let us think of the issue as the proportion of Czechoslovak territory given to Germany. Possible outcomes can be plotted on a single dimension, where 0 implies that Germany obtains no territory and 1 implies that Germany obtains all of Czechoslovakia: Most countries at Munich (“Allies” for short) wish to give nothing to Germany: their ideal point is 0, which gives them utility of 1. Their worst possible outcome is for Germany to take all of Czechoslovakia; hence an outcome of 1 gives them utility of 0. In between these extremes, the Allies could propose a compromise, X, which gives them utility of 1 – X. The question for the Allies is whether to propose a compromise or fight a war with Germany, which they are sure will ensue if they offer nothing. If they propose a compromise and Germany accepts, they get a payoff of 1 – X. If they fight, they win with probability p and lose with…