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Á¦4ºÎ ±¹Á¦°Å½Ã°æÁ¦Á¤Ã¥ Á¦19Àå ±¹Á¦ÅëÈÁ¦µµ : ¿ª»çÀû °³°ü Á¦20Àå ÃÖÀûÅëÈÁö¿ª°ú À¯·´ÀÇ °æÇè Á¦21Àå ±ÝÀ¶¼¼°èÈ : ±âȸ¿Í À§±â Á¦22Àå °³¹ßµµ»ó±¹ : ¼ºÀå, À§±â ¹× °³Çõ 3. a. Draw the marginal product of labor times the price for each sector given that the total labor allocated between these sectors must sum to 100. Thus, if there are 10 workers employed in Sector 1, then there are 90 workers employed in Sector 2. If there are 50 workers employed in Sector 1, then there are 50 workers employed in Sector 2. For simplicity, define P1 = 1 and P2 = 2 (it does not matter what the actual prices are in determining the allocation of labor, only that the relative price P2/P1 = 2).
In competitive labor markets, the wage is equal to price times the marginal product of labor. With mobile labor between sectors, the wage rate must be equal between sectors. Thus, the equilibrium wage is determined by the intersection of the two P MPL curves. Looking at the diagram above, it appears that this occurs at a wage rate of 10 and a labor supply of 30 workers in Sector 1 (70 workers in Sector 2).
b. From part (a), we know that 30 units of labor are employed in Sector 1 and 70 units of labor are employed in Sector 2. Looking at the table in Question 2, we see that these labor allocations will produce 48.6 units of good 1 and 86.7 units of good 2. At this production point (Q1 = 48.6, Q2 = 86.7), the slope of the PPF must be equal to P1/P2, which is ¨ö. Looking at the PPF in Question 2a, we see that it is roughly equal to ¨ö.
ÀÚ·áÃâó : http://www.allreport.co.kr/search/detail.asp?pk=14101504&sid=knp868group1&key=%C7%ED%BC%C5
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