1. John has $400 to spend on goods H and Z. The market prices of these two goods are PH = 10 and PZ = 20.
a. what is the market rate of substitution between goods H and Z?
b. Illustrate the consumer's opportunity set in a carefully labeled diagram. Place H on the vertical axis.
c. Show how the consumer's opportunity set changes if income increases by $200. How does the $200 increase in income alter the market rate of substitution between goods H and Z?
1. John has $400 to spend on goods H and Z. The market prices of these...
A consumer must divide $600 between the consumption of product X and product Y. The relevant market prices are Px = $10 and Py = $40. (LO2) a. Write the equation for the consumer’s budget line. b. Illustrate the consumer’s opportunity set in a carefully labeled diagram. c. Show how the consumer’s opportunity set changes when the price of good X increases to $20. How does this change alter the market rate of substitution between goods X and Y?
4. Suppose a consumer has a budget of S500 to spend on goods X and Z that have prices p, =5 and pz =10. a. Write the equation for the budget constraint. b. Draw the budget line, placing good X on the horizontal axis and Z on the vertical axis. c. What is the slope of the budget constraint line?
using two graphs, graphically illustrate the effect of an increase in income with the prices of all goods fixed, with the first graph demonstrating how this causes consumers to alter their choice of market baskets for the consumption of food and clothing. Plot food on the horizontal axis and clothing on the vertical axis. Draw a second graph related to the first graph to demonstrate how the demand for food changes as income increases.
Question: Consider a consumer with utility function4, income Z, and who faces market prices of p, and py (a) Use our optimality condition of MRSy MRTay to find the relationship between x and y which must always be satisfied by a bundle that maximizes the consumer's utility (b) After incorporating the consumer's budget to the problem, calculate the consumer's de- mand for x and y which we will call x(P Z) and y(Py, Z), respectively, because it empha- sizes the...
Billie has $800 of income to spend on goods X and Y. The prices of goods X and Y are $200 and $10, respectively. Her utility function is U(X,Y) = X0.5Y0.5. How many units of good X does she purchase? How many units of good Y does she purchase?
Joel has an income of $96, which he can spend on two (normal) goods: movies and pizzas. Each movie costs $12 and each pizza costs $8. (a) Joel is considering buying bundle A, which is 3 movies and 5 pizzas. At that bundle, his marginal rate of substitution is 3 pizzas for 2 movies. Is the proposed bundle Joel’s optimal consumption bundle? If not, explain whether and why Joel buy more or fewer of each good to increase his utility....
rick purchses two goods food and clothing
1. Rick purchases two goods, food and clothing. He has a diminishing marginal rate of substi- tution of food for clothing. Let z denote the amount of food consumed and y the amount of elothing. Suppose the price of food increases from P to P (> P). On a clearly labeled graph, illustrate the income and substitution effects of the price change on the consumption of food. Do so for each of the...
Question 3 a. Samantha earns a weekly income of $6000. Suppose she wishes to spend this income on two goods books and dresses only. A book costs $200 while a dress costs $600. i. Draw Samantha’s budget line. Putting books on the Y axis. [3 marks] ii. Suppose her income increases to $9000 per week, illustrate what happens to her budget line. [2 marks] iii. Suppose the price of books increase to $600, while her income and the price of...
Suppose Peter has $800,000 to spend on a house and “other goods” (denominated in dollars). The price of 1 square foot of housing is $300, and Peter chooses to purchase a house of 2,000 square feet in size. Assume that houses do not differ in quality: their price is solely determined by their size. Also, assume throughout that Peter spends money on housing solely for its consumption value, not as part of his investment strategy, and that Peter has well-behaved,...
1. Consider the market for dried beans in a small town of 9,000 consumers. Let each consumer's preferences over beans (B, in pounds and other goods (G) be given by U(B,G) = 12BŽ +G For the rest of this question, fix the price of other goods at PG = 1 and let each consumer have a total weekly budget of I = 100. (a) Write the budget constraint for a consumer in terms of the price of beans, PB, and...