Consider an economy with two people, Donald and Melania, with two goods: yachts(denoted y) and condos...
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Consider an economy with two people, Donald and Melania, with two goods: yachts(denoted y) and condos (denoted c). There are 10 yachts and 20 condos in the economy. Both people have the same utility function, Ui(y, c) =y1/3c1/3. Assume that the social welfare function is the sum of Donald and Melania's utility. If the social planner can choose the final allocation, how many yachts and condos when the planner allocate to Melania (giving Donald the rest) in order to maximize social welfare? 7.True or False: The allocation that you found in the prior step (number 6), which maximizes the social welfare function, is the only Pareto efficient allocation. 8.True or False: Moving from the allocation in number 5 to the welfare maximizing allocation in number 6 is a Pareto improvement. Consider an economy with two people, Donald and Melania, with two goods: yachts(denoted y) and condos (denoted c). There are 10 yachts and 20 condos in the economy. Both people have the same utility function, Ui(y, c) =y1/3c1/3. Assume that the social welfare function is the sum of Donald and Melania's utility. If the social planner can choose the final allocation, how many yachts and condos when the planner allocate to Melania (giving Donald the rest) in order to maximize social welfare? 7.True or False: The allocation that you found in the prior step (number 6), which maximizes the social welfare function, is the only Pareto efficient allocation. 8.True or False: Moving from the allocation in number 5 to the welfare maximizing allocation in number 6 is a Pareto improvement.
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4 True The only allocation that is Pareto efficient is that in which Donald has all the yachts and a... View the full answer
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