Sherry loves sandwiches and lemonade. Her utility functions is U (s, l) = min{s2+ 2l2, 2s2+l2}, where s is her consumption of sandwiches and l is her consumption of cups of lemonade. a. Draw Sherry indifference curve along which her utility is 300 b. How many sandwiches and cups of lemonade Sherry will consume if she has $20 and price of a sandwich and a cup of lemonade are $2 and $4, respectively.

X2 Phil has preferences over olives (x₁) and ice creams (x₂) with a utility function, u(x₁, x₂)= x₁0.5+ x₂0.5. Suppose his income is $16 and the price of olives is $1 and the price of ice creams is $1, too. Which of the following is TRUE? O The utility level when he spends all of his income on good 1 is 8. O The optimal bundle Phil will choose to consume is (6,10). O The utility level at a bundle (1,16) is 11. None of the above. The optimal bundle Phil will choose to consume is (8,8).

12 There are two goods and John's preferences can be represented by u: R²0 R given by u(x) = x₁³x2³. His income and price of the two goods are given by (M, P1, 20 P2) = (12, 1, 2). Which 2 of the following 8 options are false: In John's optimal bundle, he consumes the same amount of good 1 as good 2. If we change John's utility function to u(x) = x + then John's optimal bundle remains unchanged. At John's optimal bundle, the slope of the budget constraint equals the slope of the indifference curve. In John's optimal bundle, he spends the same amount on good 1 as good 2. John's preferences satisfy local non-satiation. At John's optimal bundle, his bang per buck of good 1 equals his bang per buck of good If we change John's utility function to u(x) = In (17 +x₁x₂) then John's optimal bundle remains unchanged. If we change the budget set to (M, P1, P2) = (24, 2, 4) then John's optimal bundle remains unchanged.

4. Suppose that a consumer with the utility function U =X0.25 Y0.75 choses a bundle where X=5 and Y=10. If the prices of the two goods are Px= $1, and Py = $3. Calculate marginal utility per dollar spent on each good. Can this consumer increase utility without increasing expenditure and if so how?

Andy purchases only two goods, apples (a) and kumquats (k). He has an income of $1,000 and can buy apples at $10 per pound and kumquats at $10 per pounc utility function is U(a, k) = 4a + 3k. What is his marginal utility for apples and his marginal utility for kumquats? Andy's marginal utility for apples (MU) is MU, = and his marginal utility for kumquats (MU) is MU, = (Enter your responses as whole numbers.) What bundle of apples and kumquats should he purchase to maximize his utility? Andy should consume apples and kumquats. (Enter your responses as whole numbers.) React tv MacBook Air 80 DI DD F1 F2 F3 F5 F6 F7 F8 F9 F10 @ #3 $ % & 1 2 4 7 8. 9 Q W E Y { A S F G H. J C V M ption command command option .. .. V B

Suppose you had a budget of $20.00 and the prices of a burger and a slice of pizza are $5.00 and $2.00respectively.  What would be your optimal consumption bundle