Suppose the fixed costs for a firm in the automobile industry (start-up costs of factories, capital equipment, and so on) are $5 billion and that variable costs are equal to $17,000 per finished automobile. because more firms increase competition in the market, the market price falls as more firms enter an automobile market, or specifically, p = 17,000 + (150/n), where n represents the number of firms in the market. assume that the initial size of the u.s. and canadian automobile markets are 300 million and 533 million people, respectively.

required:
a. calculate the equilibrium number of firms in the u.s. and canadian automobile market without trade.
b. what is the equilibrium price of automobiles in the u.s. and canada if the automobile industry is closed to foreign trade?
c. suppose that the u.s. decides on free trade in automobiles with canada. the trade agreement with canada adds 533 million consumers to the automobiles market, in addition to the 300 million in the u.s. how many automobile firms will there be in the u.s. and canada combined? what will be the new equilibrium price of automobiles?
d. why are prices in the u.s. different in (c) and (b)? are consumers better off with free trade? in what ways?

Respuesta :

The equilibrium number of firms in the United States automobile market without trade is 3.

How to calculate the equilibrium?

a. In an equilibrium with free entry, the equation would be P = AC.

U.S = 17,000+150/n = (5billion/(3million/n)) + 17,000

150/n = 50

n = 150/50 = 3 .

b. U.S. = 17,050 and Europe = 17,037.50

Equilibrium is given by P=AC; where P = c + 1(bXn) and AC = (nXF)/S + c

P = 17,000 + (150/n) and AC = (n*5,000,000,000)/S + 17,000

In U.S . 17,000 + (150/n) = (n*5,000,000,000/300,000,000) + 17,000

Solving for n we get; n=3

P=17,000 + 150/3 = $17,050

In Europe 17,000 + (150/n) = (n*5,000,000,000/533,000,000) + 17,000

Solving for n we get; n=4

P=17,000 + 150/4 = $17,037.50

c. Equilibrium is given by P=AC

AC = (n*5,000,000,000)/833,000,000 + 17,000

P=AC

Thus 17,000 + (150/n) = (n*5,000,000,000)/833,000,000 + 17,000

n =5

P= 17,000 + 150/5 = $17,030

d. As the price falls to $17,030, which is lower than the price that the consumers in each country faced prior to trade thus the consumers in both areas are better off and also have more choices.

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