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for which utility function recardian equivalence does not hold?
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- Starting with utility function U= U(X, Y) and budget constraint PxX+ PyY= M, derive the equili- brium condition using calculus.answer quicklyuestion1:Donna and Jim are two consumers purchasing strawberries and chocolates. Jim’s utility function is U (x, y) = xy and Donna’s utility function is U (x, y) = x2y where x denotes strawberries and y denoteschocolates. Jim’s marginal utility functions are MUX=y and MUy=x while Donna’s are MUX=2xy and MUy=x2. Jim’s income is $100, and Donna’s income is $150. What is the optimal bundle for Donna if the price of strawberries is $2 and the price of chocolate is $4? What is the optimal bundle for Jim, and for Donna, when the price of strawberries rises to $3?Question2:Consider a one-period eco
- According to Kahneman and Tversky, what is the major problem they find with the basic tenets of utility theory?How does the utility-maximization model help highlight the income and substitution effects of a price change. Provide an example please.While visiting family in Mexico, your professor has a budget of $ 255 ($ = pesos) that he spends on tacos and tequila. The price of tacos is $ 6 and a shot of tequila is priced at $ 16. During his visit the price of tacos changes to $ 5. Assume your professor has a Cobb-Douglas utility function with (tacos) parameter a = ( 27 / 100). How many shots of tequila does your professor purchase ? (Assume both goods are commodities.) (Answer is : 11.63)
- Suppose Kayla has preferences over cakes (c) and pints of ice cream (i) that can be characterized using the utility function u (c, i) = √ci. Kayla is currently in possession of 2 cakes and 4 pints of ice cream. If you offered to trade her one cake for some ice cream, how many pints would she be willing to give you?Check if the following utility functions represent the same preferences: u = x+y, v = x3 + y3, w = -1/(x+y). Give reasons for your answer.You are considering going to a football game. However, the roads are cover in ice due to bad weather. Your ticket was a gift. You derive a value of z from attending the game, and a cost of D for driving on the icy roads. Your utility function is given by: ug(Z) + ui(D) = In(Z - 3) - In(2 - D). In your ultimate wisdom, you calculate that the cost of driving on the icy roads is 1 unit (So, D=1). What is the minimum value you must obtain from attending the game, so that you decide to go? Solution sent me fast ..
