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Suppose that U = min{2X, 0.5Y}, where X is units of good X and Y is units of good Y. The price of good X is $1 and the price of good Y is $2. What is the minimum expenditure necessary to achieve a utility level of 100? The consumer's budget constraint is $6 = 0.50G + P, where G is packs of gum and P is bags of pretzels. If the consumer's utility function is U = G^0.5*P, what is the utility-maximizing bundle of gum and pretzels? (Note: The marginal utility of pretzels MUP = G^0.5 and the marginal utility of gum MUG = 0.5G^-0.5*P.) Nancy's ratio of marginal utilities for coffee and lipstick is 3/1, while the price ratio of coffee to lipstick is 1.5/1. Which of the following statements is TRUE? I. Coffee provides Nancy with 3 times the utility of lipstick. II. Nancy could increase utility by decreasing her consumption of coffee by 3 units and increasing her consumption of lipstick by 1.5 units. III. Nancy could increase utility by decreasing her consumption of lipstick by 3 units and increasing her consumption of coffee by 2 units. IV. Nancy could increase utility by decreasing her consumption of coffee by 1 unit and increasing her consumption of lipstick by 3 units.
Suppose that the economy is already in recession, and both President and Congress have declared to do something to restore the economy.
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