Contact Details ECON 1 – Section 22 Comparative Advantage and Trade. GSI: Ramon Estopina Office Hours: No this week !! Office: Evans 508-7 Email: [email protected] Handouts (only sections 104 & 133) after class in: http://www.ocf.berkeley.edu/~jaychen/econ1/ Nov. 25th, 2002 ECON 1 – Section 22 – Page 1 GSI: R. Estopina Please read: Read before downloading!. Nov. 25th, 2002 Section 22 Agenda Pick up your Midterm Exams (and relax) !! For our sections Midterm Grades review (10 min). Problem 3.4 (10 min). Problem 3.6 (10 min). Problem 3.9 (10 min). Re-cap (2 min) ECON 1 – Section 22 – Page 3 GSI: R. Estopina 58 = A44 = B30 = CWorry a lot = 25 to 29 In serious trouble = <25 Nov. 25th, 2002 <file> ECON 1 – Section 22 – Page 4 GSI: R. Estopina Recap Quiz - 1 Percentile MT-1 MT-2 95th 61.5 66 90th 56 63 85th 53 61 80th 49 59 70th 44.8 55.5 60th 41 52.5 50th 37 49 40th 34 45.5 30th 30 41.25 20th 25.5 35.25 10th 19.5 27 ECON 1 – Section 22 – Page 5 Median=49 / Mean=46.8 / SD: 14 Max=72.5 / Min=2 Nov. 25th, 2002 Midterm Review - 2 And, what you all wanted to know (and were not afraid to ask): Cutoff scores: 104 – Mean: 42 / SD: 13 133 – Mean: 43 / SD: 14 For all the class: GSI: R. Estopina Midterm-2 Review Nov. 25th, 2002 ECON 1 – Section 22 – Page 2 If one person can perform a task in fewer hours than another, you know the person has ____________ in performing the task : 1) an absolute advantage. 2) a comparative advantage. 3) both a comparative advantage and an absolute advantage. 4) neither an absolute nor a comparative advantage. 5) either an absolute or a comparative advantage.. GSI: R. Estopina Nov. 25th, 2002 ECON 1 – Section 22 – Page 6 GSI: R. Estopina 1 Recap Quiz - 2 Recap Quiz - 3 If a person's opportunity cost of performing a task is lower than another person's, you know the person has _________________ in performing the task. 1) an absolute advantage. 2) a comparative advantage. 3) both a comparative advantage and an absolute 1) where you have comparative advantage. 2) where you have absolute advantage. 3) with the highest opportunity cost. 4) with the lowest opportunity cost. 5) that have the lowest price. advantage. 4) neither an absolute nor a comparative advantage. 5) either an absolute or a comparative advantage. Nov. 25th, 2002 ECON 1 – Section 22 – Page 7 GSI: R. Estopina Nov. 25th, 2002 Nancy and Bill are auto mechanics. Nancy takes 4 hours to replace a clutch and 2 hours to replace a set of brakes. Bill takes 6 hours to replace a clutch and 2 hours to replace a set of brakes. Nov. 25th, 2002 ECON 1 – Section 22 – Page 9 GSI: R. Estopina If Bill and Nancy open a motor repair shop: Nov. 25th, 2002 Absolute Advantage: If it takes you fewer hours to perform a task than the other person. Comparative Advantage: If your opportunity cost of performing a task is lower than the other person’s opportunity cost. <file> GSI: R. Estopina Let’s see: ECON 1 – Section 22 – Page 11 ECON 1 – Section 22 – Page 10 Problem 3.4 (cont’d) Remind: Nov. 25th, 2002 GSI: R. Estopina a) Nancy should work only on clutches and Bill should work only on brakes. b) Bill has a comparative advantage at replacing brakes. c) Nancy has an absolute advantage at replacing clutches. d) Nancy has a comparative advantage at replacing clutches. e) All but one of above statements are correct. Problem 3.4 (cont’d) ECON 1 – Section 22 – Page 8 Problem 3.4 (cont’d) Problem 3.4 (F&B page 70) According to the Low-Hanging Fruit Principle, in expanding production of a good, you should first employ those resources GSI: R. Estopina Nancy Bill Or also: Nancy Bill Nov. 25th, 2002 Clutches 4 hours/clutch 6 hours/clutch Brakes 2 hours/brakes 2 hours/brakes Clutches Brakes 0.25 clutches/hour 0.16 clutches/hour 0.5 clutches/hour 0.5 clutches/hour ECON 1 – Section 22 – Page 12 GSI: R. Estopina 2 Problem 3.4 (cont’d) Problem 3.4 (Conclusion) Remember: OCBrakes = Loss in Clutches / Gain in Brakes OCClutches = Loss in Brakes / Gain in Clutches So we have: OCClutches OCBrakes Nancy 0.5/0.25 = 2 0.25/0.5 = 0.5 Bill 0.5/0.16 = 3 0.16/0.5 = 0.33 Nov. 25th, 2002 ECON 1 – Section 22 – Page 13 GSI: R. Estopina Bill’s opportunity cost of replacing a set of brakes is lower than Nancy’s, because he must forgo replacing only one-third of a clutch, whereas Nancy must forgo replacing half a clutch. Bill thus has a comparative advantage at replacing brakes. Similarly, Nancy has a comparative advantage at replacing clutches, as well as an absolute advantage at replacing clutches, because she can do it faster than Bill. But if all the customers want only clutch replacements rather than brake replacements, Bill should help Nancy to replace clutches. (Thus a is wrong.) Nov. 25th, 2002 Larry and Harry stranded together on a dessert island. They can only make beer or pizza (funny island!!) Quantities are unlimited but labor is scarce. H & L each can spend 10 hours a day making beer or pizza (they need time to drink and eat, too!!!!). Nov. 25th, 2002 ECON 1 – Section 22 – Page 15 GSI: R. Estopina They can produce the next quantities per hour: Harry Larry Beers/Day Beers/Day 10 1bottle/hour 0.5 bottle/hour 0.2 pizza/hour 1.5 pizza/hour Nov. 25th, 2002 ECON 1 – Section 22 – Page 16 GSI: R. Estopina Problem 3.6 (cont’d) Harry’s PPC 5 Larry’s PPC Pizzas/Day Pizzas/Day 15 B) Who has an absolute advantage in making pizza? In brewing beer? Nov. 25th, 2002 <file> Pizza The daily PPCs for Harry and Larry: 2 Beer A) Draw the daily production possibilities curves (PPCs) for H & L. Problem 3.6 (cont’d) GSI: R. Estopina Problem 3.6 (cont’d) Problem 3.6 (F&B page 70) ECON 1 – Section 22 – Page 14 ECON 1 – Section 22 – Page 17 GSI: R. Estopina Larry has an absolute advantage in making pizza; he can produce more pizza per hour than Harry. Harry has an absolute advantage in brewing beer. C) Who has a comparative advantage in making pizza? In brewing beer? Nov. 25th, 2002 ECON 1 – Section 22 – Page 18 GSI: R. Estopina 3 Problem 3.6 (cont’d) As we saw before: Problem 3.6 (cont’d) OCBeer = Loss in Pizzas / Gain in Beer OCPizzas = Loss in Beer / Gain in Pizzas So we have: OCBeer OCPizza Harry 0.2/1 = 0.2 1/0.2 = 5 Larry 1.5/0.5 = 3 0.5/1.5 = 0.3 Nov. 25th, 2002 ECON 1 – Section 22 – Page 19 GSI: R. Estopina Nov. 25th, 2002 Problem 3.6 (cont’d) Harry wants 2 beers and as much pizza as he can eat each day. Larry wants 2 pizzas and as much beer as he can drink each day. D) If each man is self-reliant, how much beer and pizza will H & L eat and drink? Nov. 25th, 2002 ECON 1 – Section 22 – Page 21 ECON 1 – Section 22 – Page 20 GSI: R. Estopina Remember: Harry Larry Beer 1bottle/hour 0.5 bottle/hour Nov. 25th, 2002 ECON 1 – Section 22 – Page 22 The joint PPC for Harry and Larry: Beers/Day Suppose they can trade with each other. Draw their joint PPC, and give an example of a trade that will make each of them better off. 15 Larry’s PPC 10 Harry’s PPC 15 <file> GSI: R. Estopina Problem 3.6 (cont’d) ECON 1 – Section 22 – Page 23 Pizza 0.2 pizza/hour 1.5 pizza/hour If Harry wants 2 beers he’ll work 2 hours. The next 8 hours he’ll make 8 hours*0.2 pizza/hour = 1.6 pizzas. If Larry wants 2 pizzas he’ll work 1 hour and 20 min. The next 8 hours and 40 min he’ll brew 8.66 hours*0.5 bottle/hour = 4.33 bottles of beer. Problem 3.6 (cont’d) Nov. 25th, 2002 GSI: R. Estopina Problem 3.6 (cont’d) Now suppose their preferences are as follows: Larry has a comparative advantage in making pizza. His opportunity cost of producing one pizza is 1/3 of a beer, while Harry’s opportunity cost of producing one pizza is 5 beers. But Harry has a comparative advantage in brewing beer. His opportunity cost of producing one beer is 1/5 of a pizza, while Larry’s opportunity cost of producing one beer is 3 pizzas. GSI: R. Estopina Nov. 25th, 2002 If each specializes completely in the good for which he has a comparative advantage, Harry will produce 10 beers and Larry will produce 15 pizzas. 17 Pizzas/Day ECON 1 – Section 22 – Page 24 GSI: R. Estopina 4 Problem 3.6 (Conclusion) Beers/Day Larry’s PPC 15 10 L&H part D 6.3 15 3.6 Nov. 25th, 2002 Harry’s PPC 17 Suppose they trade 5 pizzas for 5 beers, so that Harry will consume 5 pizzas and 5 beers, and Larry will consume 10 pizzas and 5 beers. Each will thus consume more pizza and beer than in part (d). Other trades are possible. The only requirements are that the chosen output be possible and that Harry and Larry each consume at least as much of both goods as in part (d). Problem 3.9 (F&B page 71) Inlandia and Outlandia both can produce oranges and oil. A) Does the low-hanging-fruit principle apply in either of these 2 economies? Pizzas/Day ECON 1 – Section 22 – Page 25 GSI: R. Estopina Nov. 25th, 2002 Problem 3.9 (cont’d) In expanding the production of any good, first employ those resources with the lowest opportunity cost and only afterward turn to resources with higher opportunity cost. Nov. 25th, 2002 ECON 1 – Section 22 – Page 27 GSI: R. Estopina <file> ECON 1 – Section 22 – Page 29 No, the low-hanging-fruit principle does not apply. The production possibilities curve is a straight line in both cases, implying that as the production of either commodity increases, its opportunity cost in terms of the other commodity remains constant. Nov. 25th, 2002 ECON 1 – Section 22 – Page 28 GSI: R. Estopina Problem 3.9 (cont’d) B) Suppose Inlandia and Outlandia sign a trade agreement in which each country would specialize in the production of either oil or oranges. Which country should specialize in which commodity? Nov. 25th, 2002 GSI: R. Estopina A) Does the low-hanging-fruit principle apply in either of these 2 economies? Problem 3.9 (cont’d) ECON 1 – Section 22 – Page 26 Problem 3.9 (cont’d) Recall low-hanging-fruit principle: Inlandia can produce up to 10M tons of oranges per week or 5M barrels of oil or any combination of oil and oranges along a straight-line PPC linking those 2 points. Outlandia can produce up to 50M tons of oranges per week or 1M barrels of oil or any combination of oil and oranges along a straight-line PPC linking those 2 points. GSI: R. Estopina Again: OCOranges = Loss in Oil / Gain in Oranges OCOil = Loss in Oranges / Gain in Oil Since the opportunity cost of a barrel of oil is 2 tons of oranges in Inlandia and 50 tons of oranges in Outlandia, Inlandia should produce oil. Since the opportunity cost of a ton of oranges is 0.5 of a barrel of oil in Inlandia, and 1/50 of a barrel of oil in Outlandia, Outlandia should produce oranges. Nov. 25th, 2002 ECON 1 – Section 22 – Page 30 GSI: R. Estopina 5 Problem 3.9 (Conclusion) C) What are the maximum and minimum prices that can prevail on the market for a ton of oranges, in terms of barrels of oil? In the absence of trade, Inlandia pays an opportunity cost of 0.5 of a barrel of oil for each ton of its own domestically produced oranges. Therefore, Inlandia will not offer a price above 0.5 of a barrel of oil for each ton of imported oranges. Similarly, Outlandia will not be willing to accept a price below 1/50 of a barrel of oil for each ton of its exported oranges, since that is the price that oranges would trade for at home. So the international price for a ton of oranges will lie somewhere between 1/50 of a barrel of oil and half a barrel of oil. Nov. 25th, 2002 ECON 1 – Section 22 – Page 31 GSI: R. Estopina Problems for next sections !!! For next section: Chapter 28: Problems 5, 6. Remember: This is not mandatory. It won’t be graded. Only for those of you that need improvement in Exam grades. Nov. 25th, 2002 ECON 1 – Section 22 – Page 32 GSI: R. Estopina Next class Next Class: Section 23 – Monday, Dec 2nd No class/section next Wednesday !!! If you want more practice, work on Next Sections Problems. Read ch. 28 & 29. You can download handouts this afternoon. Thank you for coming on time !!! Enjoy the long weekend !!. Nov. 25th, 2002 <file> ECON 1 – Section 22 – Page 33 GSI: R. Estopina 6
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