Two goods are produced in a two-person economy - good X and good Y. Person A's production possibilities frontier is given by the formula X+Y=A, while Person B's production possibilities frontier is 2X+Y=B (where A, B > 0 and A< B < 2A). The utility function of this two-person society is described by the formula U(X,Y)= XY2. The optimal consumption level in this economy is: A+B 3 2A+B 6 2(A+B) . a. X = and Y = X = and Y = b. X = and Y = A+B C. X = and Y = 3 d. With such data it is not possible to unambiguously determine the consumption level. 2A+B 6 or 3 2(2A+B) 3 2(2A+B) 3 2(A+B) 3 X
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- Consider an economy composed of 16 consumers. Of these, 5 consumers each own one right shoe and 11 consumers each own one left shoe. Shoes are indivisible. Everyone has the same utility function, which is Min(2R, L}, where R and L are, respectively, the quantities of right and left shoes con sumed. A) (10%) Is the status quo (where each individual has his own shoe) Pareto efficient? If so, briefly explain why. If not, provide a Pareto improvement b) (10%) Characterize all Pareto efficient allocationsSuppose that 2 roommates, Andy and Bob, are trying to pick an apartment in Chicago. Locations can be chosen from set of alternatives A={ x: x exists [0,1]}. Andy and Bob both want to minimize their daily commute but they work at different locations: Andy at xA=0.3, while Bob at xB=0.6. Specifically, their utility functions are: ui(x)= -(x-xi)2. Question: What is the set of all Pareto Efficient outcomes in A, assuming no money can be exchanged.The U.S. imports lumber among other goods from Canada. The lumber has been the topic of political dialogue between the 2 countries in the past few days. So let’s take X as ‘lumber’ and Y as ‘other goods’. Suppose the Canadian lumber and other exportable goods are produced with the following production Possibilities frontier (PPF): X2 + Y2 = 900 Suppose the U.S. utility function for the Canadian lumber, X, and other exportable goods, Y, is: U = X Y a. Derive the conditions necessary to determine the ‘Optimal Product Mix’ discussed in chapter 10. b. Draw the PPF (partial just the first quadrant) with Y on the vertical axis. On the same graph, draw at least one indifference curve so as to show the “optimal product mix’. Can this graph represent the ‘pure exchange’ economy? Explain why or why not. c. Now draw in a price line that can make the ‘optimal product mix’ a competitive exchange equilibrium. Can…
- Suppose that each week Fiona buys 16 peaches and 4 apples at her local farmer's market. Both kinds of fruit cost $1 each. From this we can infer that: If Fiona is maximizing her utility, then her marginal utility from the 16th peach she buys must be greater than her marginal utility from the 4th apple she buys. Fiona is not maximizing her utility. If Fiona is maximizing her utility, then her marginal utility from the 16th peach she buys must be equal to her marginal utility from the 4th apple she buys. The law of diminishing marginal utility does not hold for Fiona.Alice and Bob are each confronted with the choice between: A. Purchasing a set of headphones at the bookstore on campus for $25. OR B. Purchasing an identical set of headphones downtown for $10. If Alice chooses option A, but Bob chooses option B, which of the following must be true if Alice and Bob are both rational? - Alice and Bob face the same inconvenience associated with going downtown - for Bob, the inconvenience associated with traveling downtown was less than $15 - for Alice, the inconvenience associated with traveling downtown was greater than $10 - for Bob, the inconvenience associated with traveling downtown was greater than $15Consider a pure exchange economy, where each consumer has preferences described by a Cobb-Douglas utility function. Both consumers have exactly the same endowment. In such an economy, an equitable distribution of goods (where each individual consumes exactly half of each good) is a Walrasian equilibrium allocation? a. always, for any consumers' preferences b. only if consumers' preferences are exactly the same c. Never d. None of the above
- Suppose that there are three beachfront parcels of land available for sale in Astoria, and six people who would each like to purchase one parcel. Assume that the parcels are essentially identical and that the selling price of each is $745,000. The following table states each person's willingness and ability to purchase a parcel. Willingness and Ability to Purchase (Dollars) Alyssa 720,000 Brian 690,000 Crystal 680,000 Nick 900,000 Rosa 810,000 Tim 770,000 Which of these people will buy one of the three beachfront parcels? Check all that apply. Alyssa Brian Crystal Nick Rosa Tim Assume that the three beachfront parcels are sold to the people you indicated in the previous section. Suppose that a few days after the last of those beachfront parcels is sold, another essentially identical beachfront parcel becomes available for sale at a price of $732,500. This fourth parcel _____________be sold…When comparing point A, which lies within a utilities possibilities frontier, with point B, which lies on the same utilities possibilities frontier: A. B is necessarily more efficient than A. B. A is necessarily more equitable than B. C. A is necessarily more efficient than B. D. B is necessarily more equitable than A.Can you help me with this question. Im finding it quite difficult. In a two-good economy there are two equal-sized groups of people: type a have preferences given by 2 log(xa1) + log(xa2) and type b have preferenceslog(xb1)+2log(xb2) where xhi means consumption by a type h person of good i. The division of property is as follows: each a-person has an endowment of (30, k) units of the two goods; each b-person has an endowment of (60, 210−k) units, where k is some given number between 0 and 210. Assume that there is no production and that people can freely exchange goods to maximise their utility. If there is a competitive equilibrium, what are the individuals’ incomes (ya, yb) in equilibrium as a function of k?
- A husband and wife would produce incomes Yh and Yw in their fallback situations. The utility each derives in any circumstance is just equal to his or her consumption expenditure in that circumstance. In their fallback situations, their consumption expenditure levels are just equal to their incomes. Thus their fallback levels of utility are Yh and Yw. If they cooperate, they produce Z>Yh + Yw. They engage in Nash cooperative bargaining to determine how to allocate Z across the consumption of the husband, Ch, and consumption of the wife, Cw, subject to the budget constraint that Ch + Cw = Z. Under any bargained allocation, the two would derive utilities of Ch and Cw. a) The surplus associated with cooperation is S = Z − Yh − Yw. Show that each spouse consumes his or her fallback income plus half the surplus in the Nash cooperative bargaining solution. Please do fast ASAP fast please.A husband and wife would produce incomes Yh and Yw in their fallback situations. The utility each derives in any circumstance is just equal to his or her consumption expenditure in that circumstance. In their fallback situations, their consumption expenditure levels are just equal to their incomes. Thus their fallback levels of utility are Yh and Yw. If they cooperate, they produce Z>Yh + Yw. They engage in Nash cooperative bargaining to determine how to allocate Z across the consumption of the husband, Ch, and consumption of the wife, Cw, subject to the budget constraint that Ch + Cw = Z. Under any bargained allocation, the two would derive utilities of Ch and Cw. What do Ch and Cw equal if Yh = Yw (but this quantity is not equal to zero)? Please do fast ASAP fastAnalyze how pareto efficiency is achieved from consumption activities in an economy