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Consider a Ricardian Model of Trade. There are two countries, Home and Foreign, who produce two goods Food and Clothing, using one factor of production, Labor

Consider a Ricardian Model of Trade. There are two countries, Home and Foreign, who produce two goods Food and Clothing, using one factor of production, Labor

Consider a Ricardian Model of Trade. There are two countries, Home and Foreign, who produce two goods Food and Clothing, using one factor of production, Labor

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symmetric so that in equilibrium p = P <strong>and</strong> that rms enter till price equals<br />

average cost, i.e., prots <strong>are</strong> 0.<br />

a: Depict the prot maximizing price charged by a representative rm for<br />

given P <strong>and</strong> n. You do not need to do any algebra. Just to draw dem<strong>and</strong> <strong>and</strong><br />

the prot maximizing price.<br />

b: Show that the maximized prots <strong>of</strong> the rm <strong>are</strong> higher when its costs fall.<br />

(Hint: variable prots <strong>are</strong> also the sum <strong>of</strong> the di¤erence in marginal cost <strong>and</strong><br />

marginal revenue over units <strong>produce</strong>d)<br />

c: As n rises, what happens to the prot maximizing price? What is the<br />

intuition? Call this relation the PP curve.<br />

d: Does an increase (or decrease) in S shift the PP curve? Why?<br />

2<br />

e: As n rises, what happens to output per rm in symmetric equilibrium <strong>and</strong><br />

therefore to average cost? What is the economic intuition here? Call this curve<br />

CC:<br />

f: Does an increase in S shift CC? Why?<br />

g: Depict the equilibrium n <strong>and</strong> p without <strong>and</strong> with trade where trade is just<br />

a doubling <strong>of</strong> S?

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