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Labour cost (in days) of production of one unit of good 'a' and 'b' in countries 1 and 2 is given as…

"Only (a) and (b) are correct." In the Ricardian comparative-cost table, country 1 has a comparative advantage in good 'a' over good 'b' when its relative labour cost ratio…

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Labour cost (in days) of production of one unit of good 'a' and 'b' in countries 1 and 2 is given as under :

a b
1 a_1 b_1
2 a_2 b_2

Which of the following statement/s is/are correct ? Select the correct answer using codes given below :
(a) It will pay country 1 to specialize in production of good 'a' for good 'b' if a_1/a_2 < b_1/b_2.
(b) Country 1 will export good 'a' and import good 'b' if a_1/b_1 < a_2/b_2.
(c) If a_1/a_2 < b_1/b_2, cost of good 'a' relative to good 'b' is more in country 1 than in country 2.

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Answer and explanation

Correct answer B

"Only (a) and (b) are correct." In the Ricardian comparative-cost table, country 1 has a comparative advantage in good 'a' over good 'b' when its relative labour cost ratio satisfies a1a2<b1b2\frac{a_1}{a_2} < \frac{b_1}{b_2} (statement (a)), which is algebraically equivalent to having a lower domestic opportunity cost of good 'a' in terms of good 'b', a1b1<a2b2\frac{a_1}{b_1} < \frac{a_2}{b_2}, so country 1 specializes in and exports good 'a' and imports good 'b' (statement (b)). Statement (c) is false because a1a2<b1b2\frac{a_1}{a_2} < \frac{b_1}{b_2} implies that the cost of good 'a' relative to good 'b' is lower—not more—in country 1 than in country 2.

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