Suppose the domestic demand for television sets is given by the following demand equation: Qd = 2400- 10P, where P is the price of television sets in dollars. The domestic supply of television sets is: Qs =2P. Finally assume that television sets can be imported at the world price of $160. Suppose the government bans the import of television sets. How much would domestic consumer surplus and domestic producer surplus change as a result of this policy and what would be the deadweight loss? (Show your calculations. Note: A graph is likely to be very helpful in making your calculations.)
Suppose P = 160 then,
Qd = 2400 - 10p
Qd = 2400 - 10(160)
Qd = 2400 - 1600
Qd = 800
Supply Qs = 2p
Qs = 2(160)
Qs = 320
If Government bans the import of television set then in such scenario following will be the circumtances of demand and supply of television sets
Qd = 2400 - 10p and Qs = 2p
then 2400 -10p = 2p
2400 = 12p
p = 200
Demand Qd = 2400 - 10p
Qd = 2400 - 10 (200)
Qd = 2400 - 2000
Qd = 400
Supply Qs = 2p
Qs = 2 (200)
Qs = 400
The demand and supply will be the equal if government bans the import of television set.
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