Exam 13: A: Consumers Surplus

In Problem 1, Sir Plus has a demand function for mead that is given by the equation D(p) = 100 - p. If the price of mead is $85, how much is Sir Plus's net consumer's surplus?

In Problem 7, Lolita's utility function is U(x, y) , where x is her consumption of cow feed and y is her consumption of hay. If the price of cow feed is $.10, the price of hay is $1, and her income is $2 and if Lolita chooses the combination of hay and cow feed that she likes best from among those combinations she can afford, her utility will be

In Problem 1, Sir Plus has a demand function for mead that is given by the equation D(p) = 100 - p. If the price of mead is $85, how much is Sir Plus's net consumer's surplus?

If Bernice (whose utility function is min{x, y}, where x is her consumption of earrings and y is money left for other stuff) had an income of $20 and was paying a price of $1 for earrings when the price of earrings went up to $6, then the equivalent variation of the price change was

In Problem 1, Sir Plus has a demand function for mead that is given by the equation D(p) = 100 - p. If the price of mead is $95, how much is Sir Plus's net consumer's surplus?

If Bernice (whose utility function is min{x, y}, where x is her consumption of earrings and y is money left for other stuff) had an income of $10 and was paying a price of $3 for earrings when the price of earrings went up to $4, then the equivalent variation of the price change was

Bernice in Problem 5 has the utility function u(x, y) = min{x, y}, where x is the number of pairs of earrings she buys per week and y is the number of dollars per week she has left to spend on other things. (We allow the possibility that she buys fractional numbers of pairs of earrings per week.) If she originally had an income of $11 per week and was paying a price of $4 per pair of earrings, then if the price of earrings rose to $8, the compensating variation of that price change (measured in dollars per week) would be closest to

Cindy's utility function for BMWs and money is given by 19,000x + y, where x is the number of BMWs she has and y is the amount of money she has. Her income is $24,000. Her reservation price for one BMW is

Bernice in Problem 5 has the utility function u(x, y) = min{x, y}, where x is the number of pairs of earrings she buys per week and y is the number of dollars per week she has left to spend on other things. (We allow the possibility that she buys fractional numbers of pairs of earrings per week.) If she originally had an income of $20 per week and was paying a price of $2 per pair of earrings, then if the price of earrings rose to $5, the compensating variation of that price change (measured in dollars per week) would be closest to

If Bernice (whose utility function is min{x, y}, where x is her consumption of earrings and y is money left for other stuff) had an income of $13 and was paying a price of $2 for earrings when the price of earrings went up to $3, then the equivalent variation of the price change was