Ron can either workout or make sushi rolls. It takes him 40 minutes to finish 1 workout and 20 minutes to make 1 sushi roll. If he has 120 minutes to do these two activities, what is the equation of the production possibility frontier (PPF) that describes the tradeoff between these two activities? (Assume workouts are on the x axis and sushi rolls are on the y axis) A y=6-2x B y=3-0.5x C y=3-2x D y=6-0.5x

Suppose two economies Home (H) and Foreign (F) produce two goods, bread and wine, with only one production factor: labour. Production technology, expressed as marginal product of labour (MPL), is given in the following table: Technologies expressed as MPL Bread Wine Home 1/6 1/12 Foreign 1/4 1/2 Suppose that Home has 2400 units of labour and Foreign has 1800 units of labour. a  Derive the Production Possibilities Frontier (PPF) and the Consumption Possibility Frontier (CPF) for Home and Foreign, with bread on the horizontal axis and wine on the vertical axis. What is the autarky equilibrium price of bred relative to wine in each country? b.  What country has the absolute advantage in producing each good? What country has the comparative advantage in producing each good? Briefly explain the difference between these two concepts. Suppose both countries are now free to trade. The world relative price of bread is 1. c.) What is the pattern of specialisation and trade? Briefly…

For the annual school bazaar, Emmy can produce and sell either origami frogs (F) or birds (B). For his origami he needs to work with sheets of paper, glue, and paper clips. Below table shows how many units of each input factor is needed to produce one origami. It also shows the total amount of input units available. Emmy’s profits per origami bird and frog are =1 and =2, respectively. 1:Which formula describes the sheets of paper constraint? a F <= 5 b F <= 6-2/3B c B <= 5 d F <=7-1B 2: Which formula describes the glue constraint? a F <=7-1B b F <= 5 c B <= 5 d F <= 6-2/3B 3: Which formula describes the paper clips constraint? a B <= 5 b F <=7-1B c F <= 6-2/3B d F <= 5 4: The iso-profit line has a slope of negative a…

This diagram represents the production possibility frontier of a Country. Point A has coordinates (0 S; 1.000 T) Point B has coordinates (2.000 S;OT) Point C has coordinates (1,200 5; 600 T) You are told that P(S)/P(T) is 0.5. What is the production point that is most likely to be chosen in equilibrium between A, B and C? GO 8 B S

Heckscher-Ohlin: Consider an economy with two goods (corn and potatoes), both produced using capital and labor. Both factors can freely move across sectors. The technologies for the two sectors are given by the following Cobb-Douglas production functions:

Suppose that the community of Markstown produces two goods: Michelob light beer(MLB) and bacon/lettuce/tomato sandwiches (BLTs). Assuming increasingopportunity costs, draw a production possibilities curve (PPC) for Markstown

If it is not possible to increase the output of one good without decreasing the output of the other, when there are only two goods, thenthis situation would describe a point on a production possibilities frontier for the producer.the outcome can be described as efficient.there is no unemployment of resources.All of these outcomes are correct.

How could a society manage to end up consuming a bundle of goods that is beyond its production possibility frontier？ And, in doing so, how does it shift what it produces? Please include a graph that helps to illustrate your answer.

Bob is a skilled toy maker who is able to produce both cars and puzzles. He has 8 hours a day to produce toys. The following table shows the daily output resulting from various possible combinations of his time. Choice PUZZLES A B с D E 30 25 20 15 10 On the following graph, use the blue points (circle symbol) to plot Bob's initial production possibilities frontier (PPF). 50 Hours Producing (Cars) (Puzzles) 8 0 2 4 6 8 0 16.0 1 4 2 0 2 3 CARS (Cars) 4 3 2 1 0 Produced 5 (Puzzles) 0 11 16 19 20 6 7 8 Initial PPF New PPF

Suppose there exist two imaginary countries, Sequoia and Denall. Their labor forces are each capable of supplying four million hours per week that can be used to produce almonds, shorts, or some combination of the two. The following table shows the amount of almonds or shorts that can be produced by one hour of labor. Almonds Country (Pounds per hour of labor) Sequoia Denall Suppose that initially Denall uses 1 million hours of labor per week to produce almonds and 3 million hours per week to produce shorts, while Sequoia uses 3 million hours of labor per week to produce almonds and 1 million hours per week to produce shorts. As a result, Sequola produces 12 million pounds of almonds and 16 million pairs of shorts, and Denall produces 6 million pounds of almonds and 36 million pairs of shorts. 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 almonds and shorts it produces.…