a).
Here the demand function faced by domestic monopolist is “P=640-2*q” and the MC function is “MC = 40+2*q”. So, the demand function can be written as “qd = 320 – P/2” and marginal cost is “qs = P/2 - 20”. So, the import demand function is given by, => M = qd-qs.
=> M = (320-P/2) - (P/2-20) = 320 - P/2 - P/2 + 20 = 340 – P, => M = 340 - P.
The export supply function is “P=120”. So, under the free trade the export is equal to import.
=> M = 340-P = 340 – 120 = 220. So, the free trade equilibrium price and the import are “P=120”, “M=220”.
b).
The import demand function is “M=340-P”, where for “P1 = 340” the corresponding import is zero, and the free trade price is “Pw=120”, => the required tariff is “t = P1-Pw = 340-120 = 220”, => t=220. Consider the following fig.
Here the downward sloping curve is the import demand function and the horizontal curve is the export supply and the intersection of import demand and the export supply determine the equilibrium.
c).
Here the free trade price is “Pw=120”, as the tariff of “t=220” is imposed the price increases to “Pc=340” and the import decreases to zero. So, for “t=220” the price and quantity are “Pc=340” and “Q=150” respectively. So, the consumer and the producer surplus are “A2PcEc” and “A1PcEc” respectively, => total surplus is “A1A2Ec”.
If an import quota equal to zero is imposed then the domestic producer will act as a monopolist and will charge “Pm” and reduce the production to “Qm”. So, now the total surplus decreases to “A2A1EmA3” < “A1A2Ec”. So, the import quota is harmful as it enables the monopolist to supply and charge more.
5. Demand function for the good supplied by the domestic monopolist is given by: P =...
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