Reference no: EM131195174
Heckscher-Ohlin and Taxes Assignment-
Taxes in International Trade-
Cigarettes are a relatively small market, with few substitutes and complements, and therefore can be analyzed in separation from income effects. A country is in autarky, and the home demand is satis?ed with home supply. Let the demand for cigarettes be
D(p) = 20 - 2p,
and the supply of cigarettes be
S(p) = 2p + 4.
- Solve for autarky price, quantities, and consumer and producer surpluses.
The country has an opportunity to start trading with another much larger country that has a large cigarette supplier, which can provide any amount of cigarettes for p* = 2.
- Solve for demand, supply, import, consumer and producer surpluses.
- How big is the bribe that home producers are eager to pay to not participate in free trade with that larger country?
- How big is the bribe that home producers are eager to pay to guarantee themselves a 50% tax on cigarette imports after opening the borders? What is the consumer's surplus in this case?
The country instead starts trading with another country of a similar size that has a cigarette supplier, which has an excess supply of cigarettes at S*(p) = 4p - 8.
- Solve for demand, supply, import, consumer and producer surpluses.
- How big is the bribe that home producers are eager to pay to not participate in free trade with that smaller country?
- How big is the bribe that home producers are eager to pay to guarantee themselves a 50% tax on cigarette imports after opening the borders? What is the consumer's surplus in this case?
Heckscher-Ohlin Model
Let there be two goods, F and G. Both are produced with capital and labour:
QF(K, L) = K0.6L0.4, QG(K, L) = K0.4L0.6.
The country owns K¯ = 100 units of capital and L¯ = 100 units of labour.
-Let w be the price of labour and r be the price of capital.
- How much capital do you need to produce 1 unit of each good? How much labour?
- Which good is labour-intensive?
- Solve for the marginal cost function for both goods.
-What does the free market entry assumption implies about prices of both goods?
-Find the connection between the relative ?nal good prices and relative factor prices.
-Solve for the relative supply function.
- Under the prices of w and r, how much capital and labour you need to produce F¯ units of F and G¯ units of G?
- How much labour and capital you have in total?
- What does this together imply about F¯ and G¯ that your producers will produce when they face w and r? What about F¯/G¯?
- What is the connection between w/r and relative prices?
-For the utility function u(F, G) = (Fρ + αGρ)1/ρ, solve for the relative demand function.
-If the amount of capital K¯ increases, what happens with the relative supply function? What will happen with the relative prices?
-If there are two countries with same level of L¯, but different levels of K¯, will they trade? Who will export F?
-What would change if you had three countries?
-What would change if you had three goods?
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