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This question is based on Heckscher-Ohlin (HO) Model. A. Suppose two units of capital (2K) and two units of labor (2L) are required to produce

This question is based on Heckscher-Ohlin (HO) Model.

A. Suppose two units of capital (2K) and two units of labor (2L) are required to produce one unit of commodity Y and three units of capital (3K) and twelve units of labor (12L) are required to produce one unit of X.

Plot capital (K) along the vertical axis of a graph and labor (L) along the horizontal axis, and production takes place along a straight-line ray from the origin. What would be the capital-labor ratio (K/L) in the production of the commodity Y and X and which commodity is capital intensive.

Part B to E:

Now, suppose two countries, Farmland and Techland, use only capital and labor to produce two goods, Grain (G) and Cars (C). Farmland has 2,050 units of capital and 916 units of labor, and Techland has 816 units of capital and 270 units of labor. In Techland, there are 366 units of capital and 135 units of labor employed in the Grain industry. In Farmland, there are 926 units of capital and 618 units of labor employed in the Grain industry.

B. Which country is labor-abundant? Which country is capital-abundant? In Techland which industry is labor-intensive and why?

C. Now suppose the two countries trade with one another. What will happen to the relative price of Grain in Farmland? What is the effect of free trade on labor and capital owners in Farmland?

D. Now suppose, Cars use 4 units of capital for each worker (KC /LC = 4 or KC = 4LC) whereas Grains use 0.2 units of capital for each worker (KG /LG = 0.2 or KG = 0.2 LG). There are 200 workers and 200 units of capital in the economy. Solve for labor and capital in each industry. (hint: KC + KG = 200 and LC + LG = 200. First solve for or LC and LG using these two equations and then for KC and KS.).

E. Next, suppose number of workers increase to 250 because of immigration, keeping total capital fixed at 200. Solve for labor and capital used in each industry. Which theorem is consistent with this result? Why and why not?

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