Consider a simple economy with just two industries: farming and manufacturing. Farming consumes 1/2 of the food and 1/3 of the manufactured goods. Manufacturing consumes 1/2 of the food and 2/3 of the manufactured goods. Assuming the economy is closed and in equilibrium, find the relative outputs of the farming and manufacturing industries.
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- Assume that there is an economy that is only producing two goods: trains and boats. The table below shows all the maximum combinations of the two goods that can be produced in this economy in a period. Combination Trains Boats A 80 0 B 70 50 C 50 80 D 0 100 Q1. Explain the effect that an improvement in the technology used in theproduction of trains and boats will have on the economy. (Note: No graphis required)Consider the following economy C=1000+0.4(Y-T) 1%3500 T=400 G=300 What is the consumption of equilibrium?(From last year’s final exam) Using an Edgeworth box, draw the following scenario. Amanda and Genevieve are in a 2-person closed economy where they only consume 2 goods: cheese and oranges. Amanda initially has 10 circles of cheese and 2 oranges and Genevieve initially has 12 oranges and 1 circle of cheese. Genevieve is tired of oranges and would like more cheese. Likewise, Amanda has eaten too much cheese in the past and would prefer more oranges. Assume that they engage in a series of trades and in the end settle on the following deal: Amanda gives Genevieve 4 circles of cheese in exchange for 6 oranges. Make sure to indicate on your graph: i. all of the axes, ii. indifference curves at the initial endowment (assume usual, well-behaved, convex indifference curves), iii. and indifference curves at the final bundle that emerged as an equilibrium through trade.
- Homework (Ch 03) Attempts: Keep the Highest: 3/4 2. Gains from trade Consider two neighboring island countries called Contente and Felicidad. They each have 4 million labor hours available per week that they can use to produce rye, jeans, or a combination of both. The following table shows the amount of rye or jeans that can be produced using 1 hour of labor. Rye Jeans Country (Bushels per hour of labor) (Pairs per hour of labor) Contente 6. 12 Felicidad 16 Initially, suppose Contente uses 1 million hours of labor per week to produce rye and 3 million hours per week to produce jeans, while Felicidad uses 3 million hours of labor per week to produce rye and 1 million hours per week to produce jeans. Consequently, Contente produces 6 million bushels of Is rye and 36 million pairs of jeans, and Felicidad produces 12 million bushels of rye and 16 million pairs of jeans. Assume there are no other countries willing to trade goods, so, in the absence of trade between these two countries, each…Assume that Country A has an efficiency in output market. However, efficiency in the use of input production is not. Using graph, explain how the economy of Country A will adjust to achieve a desired equilibrium. What are the conditions to achieve this equilibrium?Refer to the figure below. Assume Cliff and Paul were both producing wheat and corn, and each person was dividing his time equally between the two. Then each decides to specialize in the product in which he has a comparative advantage. As a result of this change, total production of corn would Wheat 8 Paul increase by 1 bushel. increase by 3 bushels. increase by 5 bushels. decrease by 2 bushels. Wheat 10 Com (0) 0 Cliff Corn
- Please help me solve this macroeconomics problem. Thanks!Germany is the European Union’s largest economy. Suppose that it produces two goods: electricity and food. Electricity (e) is produced with large capital investments (C), especially in green energy, while food (f) is labour intensive (L). This means ae > af. Draw the situation described above in an Edgeworth Box. Place the origin of electricity in the south-west corner (left-bottom) and the origin of food in the north-east corner (top- right). Measure capital on the vertical axis and labour on the horizontal axis. Draw the contract curve, one isoquant for food, one isoquant for electricity and an efficient point of production.Consider the following mini-economy composed of two firms (Firm 1 and Firm 2).Firm 1 is a farm and grows $4,000 of Wheat. Firm 1 keeps $1,000 of wheat in a silo to sell nextyear. Firm 1 then sells its remaining $3,000 of wheat directly to Firm 2. Firm 1 uses the $3,000 itreceives from Firm 2 to pay $2,000 to its workers, $200 on interest payments in outstandingdebts, and $800 in taxes.Firm 2 is a bakery and uses the $3,000 of wheat that it purchases to bake bread and sell it. Firm2 produces $7,000 of bread, selling $2,000 to the Government and selling $5,000 to privateconsumers. Firm 2 pays its workers $1,000, pays $1,000 in taxes, and the owner keeps the restof the money remaining as profits.13. Calculate GDP for this mini-economy using the value-added approach. What is thecontribution of each firm to this total GDP? 14. Calculate GDP for this mini-economy using the expenditure approach. What is thecontribution of each firm to this total GDP and what is the contribution of each of…
- Present the three marginal equivalencies that are necessary conditions for a general equilibrium. Use a graph to explain these three marginal equivalencies.Suppose the economy has 100 units of labor (L) and 100 units of capital (K), and it chooses to allocate three times more labor and capital in the production of good X than in good Y. Suppose also that the production of goods X and Y are represented by the following functions: X = Lx0.25Kx0.25 Y = 2LY0.25KY0.25 Compute for Lx, Ly, Kx and Ky Calculate the MRTSLK of each firm Is this allocation efficient? How so? How many units of X and Y will be produced?Consider an economy that produces two goods , X and Y. Use a production box diagram to construct the production possibility frontier for these two goods. Also indicate the optimal consumption point and price ratio that will prevail. Suppose now that technical progress causes the X isoquants to shift towards the origin. How will this affect the production possibility frontier, the optimal consumption point and equilibrium price ratio for X and Y