Clara’s utility function is U = xAxB.
(a) She likes consuming 10 apples and 10 bananas as much as consuming 1 apple and how many bananas?
(b) Does this mean her preferences violate the assumption of convexity (prefer averages to extremes)?
Clara’s utility function is U = xAxB. (a) She likes consuming 10 apples and 10 bananas...
Diana's utility function for consuming apples (Xa) and Bananas (Xb) is U(Xa,Xb) = XaXb. Suppose the prices of apples is $1, bananas $2, and her income is $40. On a graph with bananas on the y-axis, use blue ink to draw Bianca’s budget line.With red ink, plot an indifference curve that gives her a utility level of 150. Using black ink, plot an indifference curve that gives her a utility level of 300. Can Bianca afford any bundles that give...
Charlie consumes apples and bananas. His utility function is: U(xA; xB) xAxB. The price of apples is $1, the price of bananas is $2, and Charlie's income is $40 a day. The price of bananas suddenly falls to $1. Find the substitution and income effect of the price change for apples and bananas.
1. Charlotte loves apples and hates bananas. Her utility function is U (a,b) a-b2/4, where a is the number of apples she consumes and b is the num- ber of bananas she consumes. Assume that Charlotte's income is y • What are the demand functions for Charlotte ? • What are the Engel curves for Charlotte? 2. Wilbur likes both apples and bananas. His utility function is U(a,b) = ab1/2. Assume Wilbur's budget is m, the price of apple is...
5. (30 points) Ashley splits her income of $30 between apples and bananas. She has a utility function of U(A, B) AB (that is, A times B). Each apple costs $3 and each banana also costs $3. She chooses the optimal bundle of apples and bananas to maximize her utility (o) (10 pointo) () How many apples does she consume? (1) How many bananas does she consume? (i) What is the total utility from the optimal affordable choice?
Charlie's utility function for his consumption of apples xA and bananas xB is u(xA, xB) = xAxB. If the price of apples is pA = 3 and the price of bananas is pB = 1, and Charlie has $12 to spend on apples and/or bananas, then: The budget equation is 3 x A + x B = 12 And the optimization condition (to maximize Charlie's utility) is − x B x A = 3 Given these two conditions, find Charlie's...
. Basket A contains 5 apples and 1 orange. Basket B contains 1 apple and 5 oranges. Basket C contains 3 apples and 3 oranges. Assume throughout that tastes are monotonic. On Monday, Anne is offered a choice between basket A and C, and she chooses A. On Tuesday, she is offered a choice between basket B and C, and she chooses B. a) Graph these baskets on a graph with apples on the horizontal and oranges on the vertical...
1. Suppose a consumer is maximizing utility consuming a bundle apples and bananas x and has standard preferences. Her budget constraint is given by the equation 1000-2a-2b0. Apples are normal goods and bananas are normal. a) plot the optimal bundle, showing the proper indifference curve and budget constraint. Call this bundle x1 b) show the effect of an increase of a single price increase for apples on the budget constraint. Use a hypothetical budget line to identify substitution effects for...
please show all your works
1. Craig consumes apples and bananas. We had a look at two of his indifference curves. In this problem we give you enough information so you can find all of Craig's indifference curves. We do this by telling you that Craig's utility function happens to be U(XA, XR) = XAXB a. Craig has 40 apples and 5 bananas. Craig's utility for the bundle (40,5) is? b. Draw the indifference curve showing all of the bundles...
Fit to page Page view A Re 2. Basket A contains 5 apples and 1 orange. Basket B contains 1 apple and 5 oranges. Basket C contains 3 apples and 3 oranges. Assume throughout that tastes are monotonic. On Monday, Anne is offered a choice between basket A and C, and she chooses A. On Tuesday, she is offered a choice between basket B and C, and she chooses B. a) Graph these baskets on a graph with apples on...
Suppose Mike's utility function for apples and bananas is U(A, B) = AB. What is the marginal utility of apples?* Your answer What is the marginal utility of bananas?* Your answer What is the marginal rate of substitution for apples with 2 bananas? * Your answer