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SOLVED:There are two agents with identical, strictly convex preferences and equal endowments. Describe the core of this economy and illustrate it in an Edgeworth box.

SOLVED:There are two agents with identical, strictly convex preferences and equal endowments. Describe the core of this economy and illustrate it in an Edgeworth box.

2020年6月16日

SOLVED:Suppose that you have highly nonconvex preferences for ice cream and olives, like those given in the text, and that you face prices p1, p2 and have m dollars to spend. List the choices for the optimal consumption bundles.

SOLVED:Suppose that you have highly nonconvex preferences for ice cream and olives, like those given in the text, and that you face prices p1, p2 and have m dollars to spend. List the choices for the optimal consumption bundles.

2020年6月12日

Explain why convex preferences means that "averages are preferred to extremes." | Numerade

Explain why convex preferences means that "averages are preferred to extremes." | Numerade

2020年6月12日

Explain why convex preferences means that "averages are preferred to extremes." | Numerade

Explain why convex preferences means that "averages are preferred to extremes." | Numerade

2021年10月11日

Suppose that you have highly nonconvex preferences for ice cream and olives, like those given in the text, and that you face prices p1, p2 and have m dollars to spend. List the choices for the optimal consumption bundles. | Numerade

Suppose that you have highly nonconvex preferences for ice cream and olives, like those given in the text, and that you face prices p1, p2 and have m dollars to spend. List the choices for the optimal consumption bundles. | Numerade

2020年6月12日

Consider a consumer with utility ð‘¢(ð‘¥, ð‘¦) = ð‘¥ð‘¦ 2ð‘¥ ð‘¦. This utility function is continuously differentiable, strongly monotonic, and has strictly convex preferences. You do not need to check this. (a) (4 points) Find the demands for interior solutions and any restrictions on prices and income needed to ensure the solutions are interior. (b) (1 point) Are there any prices and income where the consumer will consume only ð‘¥? If so, what are they? How much ð‘¥ will be consum

Consider a consumer with utility ð‘¢(ð‘¥, ð‘¦) = ð‘¥ð‘¦ 2ð‘¥ ð‘¦. This utility function is continuously differentiable, strongly monotonic, and has strictly convex preferences. You do not need to check this. (a) (4 points) Find the demands for interior solutions and any restrictions on prices and income needed to ensure the solutions are interior. (b) (1 point) Are there any prices and income where the consumer will consume only ð‘¥? If so, what are they? How much ð‘¥ will be consum

2023年5月1日

True or False 1. A consumer with convex preferences who is indifferent between the bundles (5, 2) and (11, 6) will like the bundle (8, 4) at least as well as either of the first two bundles. 2. If Melody has more classical records than rock and roll records, she is willing to exchange exactly 1 classical record for 2 rock and roll records, but if she has more rock and roll records than classical records, then she is willing to exchange exactly 1 rock and roll record for 2 classical records. Melo

True or False 1. A consumer with convex preferences who is indifferent between the bundles (5, 2) and (11, 6) will like the bundle (8, 4) at least as well as either of the first two bundles. 2. If Melody has more classical records than rock and roll records, she is willing to exchange exactly 1 classical record for 2 rock and roll records, but if she has more rock and roll records than classical records, then she is willing to exchange exactly 1 rock and roll record for 2 classical records. Melo

2022年5月30日

A utility-maximizing consumer has strictly convex, strictly monotonic preferences and consumes two goods, x1 and x2, cach of which has a price of 1. He cannot consume negative amounts of either good. The consumer has an income of m every year. His current level of consumption is (x1^*, x2^*) where x1^* > 0 and x2^* > 0 . Suppose that next year he will be given a grant of g1 ≤x1^* which must be spent entirely on good 1 . (If he wishes, he can refuse to accept the grant.) (a) True or False? If goo

2020年6月15日

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