Assume that quantities do not need to be integers. That is, it is feasible for Andreas to knit 37.25 pairs of mittens. It takes Andreas 3 hours to knit a pair of mittens and 6 hours to knit a scarf. Assuming efficient production, what is the opportunity cost, in terms of pairs of mittens, of Andreas choosing to knit one extra scarf?
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Assume that quantities do not need to be integers. That is, it is feasible for Andreas to knit 37.25 pairs of mittens.
It takes Andreas 3 hours to knit a pair of mittens and 6 hours to knit a scarf. Assuming efficient production, what is the
Enter a number (and only a number, no units) rounded to two decimal places. If your answer is 1.275, enter 1.28.
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- Assume that quantities do not need to be integers. That is, it is feasible for Andreas to knit 37.25 pairs of mittens. Andreas can knit 6 pairs of mittens in an hour. He can knit 5 scarves in an hour. Assuming efficient production, what is the opportunity cost, in terms of pairs of mittens, of Andreas choosing to knit one extra scarf?Assume that quantities do not need to be integers. That is, it is feasible for Andreas to knit 37.25 pairs of mittens. It takes Andreas 5 hours to knit a pair of mittens and 8 hours to knit a scarf. Assuming efficient production, what is the opportunity cost, in terms of pairs of mittens, of Andreas choosing to knit one extra scarf?Prof. Smith and Prof. Jones are going to produce a new textbook. The production function for the book is: ?=?1/2?1/2?= is the number of pages in the finished book?= is the number of working hours spent by Smith?= is the number of working hours spent by JonesSmith's labor is valued at 3 TL per working hour and Jones's labor is valued at 12 TL per working hour. After having spent 900 hours preparing the first draft, Smith cannot contribute any more to the book. Jones will revise the Smith's draft to complete the book.a) How many hours will Jones have to spend to produce a finished book of 300 pages?b) What is the marginal cost of the 300th page of the finished book?
- Assume that England and Spain can switch between producing cheese and producing bread at a constant Labor Hours Needed to Make 1 Unit of Number of Units Produced in 24 Hours Cheese Bread Cheese Bread England 2 3 12 8 Spain 3 6 8 4 Assume that England and Spain each has 24 labor hours available. If each country divides its time equally between the production of cheese and bread, then what will be the total production of Cheese and Bread? Check to see if the following combination of Chease and Bread could be produced in England. 6 units of cheese and 4 units of bread. 8 units of cheese and 3 units of bread.In a production of armored shots to Ukraine the production function looks as follows: Q = KaL b where b=0,5 and a+b=1 If we assume that the production is 40 armored shots and the price of capital(K) is PK=2 and the price of labour is PL=18 what is the optimal level of K and L producing 40 armored shots? Don’t forget to show all the steps in your calculations, motivating and finally don’t forget to answer the question itself!A farmer has 1 acre of land. If he uses X pounds of fertilizer he can harvest √x tons of wheat. What is his production function if he has A acres of land and can just replicate the same production process on each piece of land? XXX A * A VXA √XA
- The US and France each have 100 hours of labor to allocate between producing cheese and bread. With 1 labor hour, the US can produce either 100 loaves of bread, or 1 wheel of cheese. With 1 labor hour, France can produce either 400 loaves of bread, or 2 wheels of cheese. Suppose the countries jointly decide to produce a combined amount of 45000 loaves of bread. What is the maximum amount of cheese they can jointly produce? 50 wheels O wheels 100 wheels 25 wheels Moving to another question will save this response. Question 5 of 25Prunella raises peaches. Where L is the units of labor she uses and T is the units of land she uses, her output is f(L, T) = L3T1/3 bushels of peaches. On the graph below, plot the input combinations for L = 1,2,4, 8, and 16 that give a total output of two bushels. To refer to the graphing tutorial for this question type, please click here. Production Isoquant 16 15 14 13 12 11 10 6. This production function exhibits returns to scale. 11Given that Nathan has 10 acres and can grow 15 bales of hay or 40 bushels of corn on an acre, while Simon has 10 acres and can grow 20 bales of hay or 35 bushels of corn per acre. I am trying to come up with the equations to find out the maximum amount of produce they can jointly produce.
- Suppose that initially Denali uses 1 million hours of labor per week to produce pistachios and 3 million hours per week to produce chinos, while Sequoia uses 3 million hours of labor per week to produce pistachios and 1 million hours per week to produce chinos. As a result, Sequoia produces 24 million pounds of pistachios and 32 million pairs of chinos, and Denali produces 12 million pounds of pistachios and 72 million pairs of chinos. Assume there are no other countries willing to engage in trade, so, in the absence of trade between these two countries, each country consumes the amount of pistachios and chinos it produces. Sequoia's opportunity cost of producing 1 pound of pistachios is4 pairs of chinos, and Denali's opportunity cost of producing 1 pound of pistachios is2 pairs of chinos. Therefore,Sequoia has a comparative advantage in the production of pistachios, andDenali has a comparative advantage in the production of chinos. Suppose that each country…Suppose there is a simple hypothetical economy in which the only industry is cloud computing. In the cloud computing field, productivity—the amount of goods and services a worker can produce per hour—is measured by the number of lines of code one programmer authors per hour.Suppose there are two countries, Home and Foreign, that produce two goods, fish (F) and edamame (E), using only labor. In the Home country 6 units of labor are required to produce each unit of fish and the same for each unit of edamame. In the Foreign country, 2 units of labor is required to produce each fish and 3 units of labor are required for each unit of edamame. Each country has a labor force of 30 units available for production. Suppose further that consumers in both countries have identical Leontief preferences, utility function U(CF, CE) = min(CF, CE), meaning that they want to consume the two goods in a fixed proportion of one-to-one, i.e. CF = CE (there is no substitution between the goods). Suppose now that the labor force of the Home country is 6 times as big (i.e. 180 units, instead of 30). How does this increase in labor force at Home change the pattern of trade? Will the gains from trade for the Home country be higher or lower now? What happens to the welfare of the…