On the planet Hyperion every consumer who has ever lived has a utility function U(x, y) = min {x, 2y). The currency of Hyperion is the doggerel. In 1850 the price of x was 1 doggerel per unit and the price of y was 2 doggerels per unit. In 2000, the price of x was 4 doggerels per unit and the price of y was 4 doggerels per unit. Paasche price index of prices in 2000 relative to prices in 1850 is 1. 2.67. 2. 3. not possible to determine without further information.

On the planet Hyperion every consumer who has ever lived has a utility function U(x, y) = min {x, 2y). The currency of Hyperion is the doggerel. In 1850 the price of x was 1 doggerel per unit and the price of y was 2 doggerels per unit. In 2000, the price of x was 4 doggerels per unit and the price of y was 4 doggerels per unit. Paasche price index of prices in 2000 relative to prices in 1850 is 1. 2.67. 2. 3. not possible to determine without further information.

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

See similar textbooks

Similar questions

Ruby has the following utility function: U(X, Y) = X^3/4 , Y^1/4, where X is her consumption of food items, with a price of $10, and Y is her consumption of clothing items, with a price of $30. She plans to spend $360 on food and clothing over the next week. Using the Lagrange multiplier technique, determine the number of food and clothing items that will maximize Ruby's utility.
Nora's utility function is given by U = In(C) + In(L), where U is utility, C is consumption, and L is leisure. The total time Nora has is T = 1 and is a utility maximizer. Before the Covic pandemic, the wage rate is 10, and Nora has no non-labor income. When the pandemic hit and part of the economy was locked down, Nora's wage rate decreased to 8. However, the government provided income support by sending out a non-labor income of 5 to everyone, including Nora. Nora still has a total amount of time T = 1 for leisure and work during the pandemic. Which of the following statements is correct? O Before the pandemic, Nora's labor supply is 0.2. O Before the pandemic, Nora spent time equal to 0.2 O Before the pandemic, Nora's consumption was 9. O During the pandemic, Nora's labor supply is 0.5. leisure. O During the pandemic, Nora was better off for having a higher utility level. O During the pandemic, Nora's labor supply is unchanged becauses income effects were perfectly offset by the…
An individual's utility function is given by: U (q1 , q2) = q11/2 . q2 Suppose we know that the individual is maximizing their utility by consuming 9 units of good #1 (q1=9) and six units of good #2 (q2=6). If the current price for good #1 is $1 (p1=1), what must be the price of good #2 (p2) and what must be the individual's current income (y) available to spend on the two goods? a.) p2 = b.) y=
Anne is going to the grocery store to buy some fruit. She can buy either apples or oranges. Let a be the quantity of apples she buys, and let zo be the quantity of oranges she buys. Her utility function is: u(xa, xo) = ln xa + 3 ln xo Anne has y pounds to spend. The price of apples is pa and the price of oranges is po (a) (b) Write down Anne's budget constraint and utility maximization problem, and the Lagrangian associated with this utility maximization problem. Find Anne's Marshallian demand functions for apples and oranges. Find Anne's indirect utility function.
Anthony spends all his income on two goods, X and Y and his tastes don't change between 2008 and 2009. The prices he paid and the quantities he consumed in 2008 are as follows: PX = 15, X = 20, PY = 25 and Y = 30. Suppose the prices in 2009 are PX = 6 and PY = 30, and his income in 2009 is €1,020, Anthony is as well off in 2009 as he is in 2008 Anthony is better off in 2009 than in 2008 Anthony is better off in 2008 than in 2009 There is not enough information to answer this question
Suppose Bill is on a low-carbohydrate diet. He can eat only three foods: Rice Krispies, cottage cheese, and popcorn. The marginal utilities for each food are tabulated below. Bill is allowed only 167 grams of carbohydrates daily. Rice Krispies, cottage cheese, and popcorn provide 25, 6, and 10 grams of carbohydrates per cup, respectively. Referring to the accompanying table, respond to the following questions: Please check the image provided for the table.
Bob enjoys drinking Californian and French wines and regards these two goods as perfect substitutes. Bob likes ordering wine from local wineries in California or France, so he pays in $US for Californian wines and in Euro for French wines. Suppose that a bottle of Californian wine costs $30 on average, and a bottle of French wine costs €25 on average. Since Bob is indifferent between Californian and French wines, he treats $US and Euro as perfect substitutes as well. Assume that Bob’s utility is increasing in the amount of money he can spend on purchasing wines. Let x denote the amount of $ US that Bob spends on Californian wines, and let y denote the amount of Euro that Bob spends on French wines every quarter. (a) Write down Bob’s utility function in terms of quantities of $US and Euro: (b) Let p denote exchange rate for Euro . Let I be the income (in $USA) that Bob spends quarterly on wines. Write down Bob’s utility maximization problem and find Marshallian demand functions for…
Lan's utility function is U = xa y1-a where x denotes her consumption of good X, y denotes her consumption of good Y and a = 0.8. The price of good X is Px = 7, the price of good Y is Py = 14 and Lan's income is M = 338. If each price increases by 2 dollars, how much money must Lan be given to compensate her for the price increase?
Bartholomew and Agatha are each endowed with 15 units of food and 15 units of clothing. For Bartholomew, the two goods are perfect substitutes, i.e., U³ = FB + C³. For Agatha, the two goods are perfect complements, i.e., Uª = min{F^, 2C^}. Do all of the following in just one graph or chart: Draw an Edgeworth box (with the correct dimensions). Note: Assign clothing on the vertical axis (label it "C") and food on the horizontal axis (label it "F"). Assign Agatha's origin at the lower left corner, while Bartholomew's at the upper right. Plot the endowment point and label it "w". Plot Agatha's indifference curve that passes through w. Label the indifference curve "Agatha". Plot Bartholomew's indifference curve that passes through w. Label the indifference curve "Bartholomew". Shade the region or set of all Pareto-improving allocations relative to w. What is its shape? Draw the contract curve and answer this: Is it a straight line or not? [Hint: The contract curve in this case does not need…
(2) Graph the following given these two goods and their respective prices: books (units with per week) at price Ph=1; and food (units per week) at price Pƒ= 2: (a) Point A (market basket A) that maximizes satisfaction of a consumer. (b) Point B (market basket B) that is affordable but satisfaction is not maximized. (c) Point C (market basket C) that gives a higher level of satisfaction but not affordable.
Can you help me answer this macroeconomics theory question
Fang likes playing badminton with her friends. Her utility function for playing badminton every week is given by U(t) = 11t – 2t2, where t is measured in hours. They play on a badminton court, which they can rent per hour. Suppose the current price to play on the badminton court is £2.50 per hour. How many hours should Fang play if she wishes to maximise her utility? Explain what we mean by the principle of diminishing marginal utility. Does the principle apply in Fang’s case? Explain why. In a diagram with income in pound sterling on the horizontal axis and quantity on the vertical axis, show the relationship between Fang’s budget and the number of hours that would maximise her consumer surplus.