Q D = (5)(5) = 75 Q S = 50 + (5)(5) = 75.

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1 4. The rent control agency of New York City has found that aggregate demand is Q D = 100-5P. Quantity is measured in tens of thousands of apartments. Price, the average monthly rental rate, is measured in hundreds of dollars. The agency also noted that the increase in Q at lower P results from more three-person families coming into the city from Long Island and demanding apartments. The city s board of realtors acknowledges that this is a good demand estimate and has shown that supply is Q S = P. a. If both the agency and the board are right about demand and supply, what is the free market price? What is the change in city population if the agency sets a maximum average monthly rental of \$100, and all those who cannot find an apartment leave the city? To find the free market price for apartments, set supply equal to demand: 100-5P = P, or P = \$500, since price is measured in hundreds of dollars. Substituting the equilibrium price into either the demand or supply equation to determine the equilibrium quantity: and Q D = (5)(5) = 75 Q S = 50 + (5)(5) = 75. We find that at the rental rate of \$500, 750,000 apartments are rented. If the rent control agency sets the rental rate at \$100, the quantity supplied would then be 550,000 (Q S = 50 + (5)(1) = 55), a decrease of 200,000 apartments from the free market equilibrium. (Assuming three people per family per apartment, this would imply a loss of 600,000 people.) At the \$100 rental rate, the demand for apartments is 950,000 units, and the resulting shortage is 400,000 units (950, ,000). The city population will only fall by 600,000 which is represented by the drop in the number of apartments from to 550,000, or 200,000 apartments with 3 people each. These are the only people that were originally in the City to begin with. 2. Suppose the market for widgets can be described by the following equations: Demand: P = 10 - Q Supply: P = Q - 4 where P is the price in dollars per unit and Q is the quantity in thousands of units. a. What is the equilibrium price and quantity? To find the equilibrium price and quantity, equate supply and demand and solve for Q EQ : 10 - Q = Q - 4, or Q EQ = 7. Substitute Q EQ into either the demand equation or the supply equation to obtain P EQ. or P EQ = 10-7 = 3, P EQ = 7-4 = 3.

3 Answer the following questions about the U.S. market: a. Confirm that the demand curve is given by QD=40-2P, and that the supply curve is given by QS=2/3P. To find the equation for demand, we need to find a linear function QD= a + bp such that the line it represents passes through two of the points in the table such as (15,10) and (12,16). First, the slope, b, is equal to the rise divided by the run, Q P = = 2 = b. Second, we substitute for b and one point, e.g., (15, 10), into our linear function to solve for the constant, a: 10 = a 2( 15), or a = 40. Therefore, Q D = 40 2P. Similarly, we may solve for the supply equation QS= c + dp passing through two points such as (6,4) and (3,2). The slope, d, is Solving for c: Therefore, Q S = 2 3 P. Q P = = = c ( 6 ), or c = 0. b. Confirm that if there were no restrictions on trade, the U.S. would import 16 million pounds. If there are no trade restrictions, the world price of \$9.00 will prevail in the U.S. From the table, we see that at \$9.00 domestic supply will be 6 million pounds. Similarly, domestic demand will be 22 million pounds. Imports will provide the difference between domestic demand and domestic supply: 22-6 = 16 million pounds. c. If the United States imposes a tariff of \$9 per pound, what will be the U.S. price and level of imports? How much revenue will the government earn from the tariff? How large is the deadweight loss? With a \$9.00 tariff, the U.S. price will be \$15 (the domestic equilibrium price), and there will be no imports. Because there are no imports, there is no revenue. The deadweight loss is equal to (0.5)(16 million pounds)(\$6.00) = \$48 million,

4 where 16 is the difference at a price of \$9 between 22 demanded and 6 supplied, and \$6 is the difference between \$15 and \$9. d. If the United States has no tariff but imposes an import quota of 8 million pounds, what will be the U.S. domestic price? What is the cost of this quota for U.S. consumers of the fiber? What is the gain for U.S. producers? With an import quota of 8 million pounds, the domestic price will be \$12. At \$12, the difference between domestic demand and domestic supply is 8 million pounds, i.e., 16 million pounds minus 8 million pounds. Note you can also find the equilibrium price by setting demand equal to supply plus the quota so that 40 2 P = 2 3 P + 8. The cost of the quota to consumers is equal to area A+B+C+D in Figure 9.6.f, which is (12-9)(16) + (0.5)(12-9)(22-16) = \$57 million. The gain to domestic producers is equal to area A in Figure 9.6.d, which is (12-9)(6) + (0.5)(8-6)(12-9) = \$21 million. 20 P S A B C D D Figure 9.6.d 40 Q 9. In Example 9.1, we calculated the gains and losses from price controls on natural gas and found that there was a deadweight loss of \$1.4 billion. This calculation was based on a price of oil of \$8 per barrel. If the price of oil was \$12 per barrel, what would the free market price of gas be? How large a deadweight loss would result if the maximum allowable price of natural gas was \$1.00 per thousand cubic feet? From Example 9.1, we know that the supply and demand curves for natural gas in the 1970s can be approximated as follows: Q S = P G P O

5 and Q D = -5P G P O, where P G is the price of gas and P O is the price of oil. With the price of oil at \$12 per barrel, these curves become, and Q S = P G Q D = 45-5P G. Setting quantity demanded equal to quantity supplied, P G = 45-5P G, or P G = \$4. At this price, the equilibrium quantity is 25 thousand cubic feet (Tcf). If a ceiling of \$1 is imposed, producers would supply 19 Tcf and consumers would demand 40 Tcf. Consumers gain area A - B = = \$53.4 billion in the figure below. Producers lose the area -A - C = = \$66.0 billion. Deadweight loss is equal to the area C + B, which is equal to \$12.6 billion. Price D S A B C 1 Price = \$ Figure 9.9 Quantity 50

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