Consider two neighboring island countries called Felicidad and Bellissima. They each have 4 million labor hours available per week that they can use to produce jeans, corn, or a combination of both. The following table shows the amount of jeans or corn that can be produced using 1 hour of labor. Jeans Corn Country (Pairs per hour of labor) (Bushels per hour of labor) Felicidad 4 16 Bellissima 6 12 Initially, suppose Bellissima uses 1 million hours of labor per week to produce jeans and 3 million hours per week to produce corn, while Felicidad uses 3 million hours of labor per week to produce jeans and 1 million hours per week to produce corn. Consequently, Felicidad produces 12 million pairs of jeans and 16 million bushels of corn, and Bellissima produces 6 million pairs of jeans and 36 million bushels of corn. Assume there are no other countries willing to trade goods, so, in the absence of trade between these two countries, each country consumes the amount of jeans and corn it produces. Felicidad's opportunity cost of producing 1 pair of jeans is v of corn, and Bellissima's opportunity cost of producing 1 pair of jeans is v of corn. Therefore, has a comparative advantage in the production of jeans, and v has a comparative advantage in the production of corn. Suppose that each country completely specializes in the production of the good in which it has a comparative advantage, producing only that good. In this case, the country that produces jeans will produce million pairs per week, and the country that produces corn will produce million bushels per week. In the following table, enter each country's production decision on the third row of the table (marked "Production"). Suppose the country that produces jeans trades 14 million pairs of jeans to the other country in exchange for 42 million bushels of corn.

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.…

Suppose there exist two imaginary countries, Everglades and Denali. Their labor forces are each capable of supplying four million hours per day that can be used to produce shorts, almonds, or some combination of the two. The following table shows the amount of shorts or almonds that can be produced by one hour of labor. Country Shorts Almonds (Pairs per hour of labor) (Pounds per hour of labor) Everglades 4 16 Denali 6 12   Suppose that initially Denali uses 1 million hours of labor per day to produce shorts and 3 million hours per day to produce almonds, while Everglades uses 3 million hours of labor per day to produce shorts and 1 million hours per day to produce almonds. As a result, Everglades produces 12 million pairs of shorts and 16 million pounds of almonds, and Denali produces 6 million pairs of shorts and 36 million pounds of almonds. Assume there are no other countries willing to engage in trade, so, in the absence of trade between these two…

Consider two neighboring island countries called Bellissima and Felicidad. They each have 4 million labor hours available per week that they can use to produce corn, jeans, or a combination of both. The following table shows the amount of corn or jeans that can be produced using 1 hour of labor. Country Corn Jeans (Bushels per hour of labor) (Pairs per hour of labor) Bellissima 8 16 Felicidad 5 20   Initially, suppose Bellissima uses 1 million hours of labor per week to produce corn and 3 million hours per week to produce jeans, while Felicidad uses 3 million hours of labor per week to produce corn and 1 million hours per week to produce jeans. Consequently, Bellissima produces 8 million bushels of corn and 48 million pairs of jeans, and Felicidad produces 15 million bushels of corn and 20 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 country consumes the amount…