Assume the following is the Budget Equation for a consumer: 112 Vodka + 80 Rum = 3991 What would be the intercept of the budget line in the Rum axis? Add your answer Question 2 If the budget line equation is x2 = - 118/93 x₁ + 17305/93 What is the income of the consumer? Add your answer 10 Points Question 3 10 Points Harrison spends all of his income on vacation trips and textbooks. If the price of a trip is $117 and the price of a textbook is $84, then the slope of his budget line (assuming vacation trips are measured on the vertical axis) would be Add your answer

Assume the following is the Budget Equation for a consumer: 112 Vodka + 80 Rum = 3991 What would be the intercept of the budget line in the Rum axis? Add your answer Question 2 If the budget line equation is x2 = - 118/93 x₁ + 17305/93 What is the income of the consumer? Add your answer 10 Points Question 3 10 Points Harrison spends all of his income on vacation trips and textbooks. If the price of a trip is $117 and the price of a textbook is $84, then the slope of his budget line (assuming vacation trips are measured on the vertical axis) would be Add your answer

Microeconomics: Private and Public Choice (MindTap Course List)

16th Edition

ISBN:9781305506893

Author:James D. Gwartney, Richard L. Stroup, Russell S. Sobel, David A. Macpherson

Publisher:James D. Gwartney, Richard L. Stroup, Russell S. Sobel, David A. Macpherson

Chapter7: Consumer Choice And Elasticity

Section: Chapter Questions

Problem 4CQ

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Consider the following table, which listsJames’s marginal utility schedule for steak andhamburger meals: Given a budget of $45, how many steak and hamburgermeals will James buy per month to maximizehis total utility? What is the total utilityrealized?
On the diagram to the right is plotted a single bundle of 2 books and 3 DVDS consumed per month. This bundle is a point on the consumer's budget constraint. 10- 9- If the price of one book is $135.00 and one DVD is $90.00, then the consumer's 8- level of monthly income is $ 540 (round your answer to the neareast dollar). 7- Use the line drawing tool to draw the consumer's budget constraint. Label this line 'Budget. Carefully follow the instructions above, and only draw the required object. 3 1. 0- 10 Books (per month) O étv 15 MacBook Air DII 80 esc F6 F7 F2 F3 F1 ! @ $ へ & * 1 2 4 7 8 Q W R Y tab A F caps lock Z C V M shift fn control option command つつエ DVDS (per month) リ

On the diagram to the right is plotted a single bundle of 2 books and 3 DVDS consumed per month. This bundle is a point on the consumer's budget constraint. 10- 9- If the price of one book is $135.00 and one DVD is $90.00, then the consumer's level of monthly income is $ (round your answer to the neareast dollar). 8- 7- 2- 0- 9 10 Books (per month) 15 tv MacBook Air esc 80 DIL F1 F2 F4 F5 F6 F7 FB ! @ $ & * 1 2 3 4 7 8. 9 Q W E T Y tab ps lock A S F H J X C V M control option command DVDS (per month) N * *
10- 8 Quantity of D A 6 2 0 2 6 8 10 4 Quantity of C Refer to the budget line shown in the diagram. Which of the following combinations of goods is unattainable for this consumer? 1 unit of C and 8 units of D 8 units of C and 4units of D 6 units of C and 2 units of D 2 units of C and 6 units of D
7. Bob receives utility from days spent traveling on vacation domestically (D) and daysspent traveling in a foreign country (F) as given by the utilityU(D; F) = DFThe price of a day spent traveling domestically is 160 pounds and in a foreigncountry 200 pounds. Bobís annual budget for traveling is 8000 pounds. (a) Find Bobís utility maximising choice of days traveling domestically and of daystravelling in a foreign country. Find also his utility level from consuming thatbundle. Suppose that the price of domestic traveling increases to 250 pounds per day.Denoting his budget for traveling x, (suppose by now that it is unknown) findthe demand for D and F under the new prices as a function of x.
EXERCISE 3 If Joe decides to allocate his entire weekly allowance between energy drinks and coffee, he could afford 9 energy drinks and 3 cups of coffee, or 6 cups of coffee and 2 energy drinks. Suppose a cup of coffee costs £2.80. Calculate the price of an energy drink and Joe’s weekly allowance. Write down Joe’s budget equation and draw the corresponding budget line. Mark the two consumption bundles mentioned above. In your graph, clearly label the axes, the budget line, and calculate the coordinates of the points of intersection of the budget line with each axis. Interpret each of those points. Discuss how Joe’s budget set would change if his allowance was reduced by £5.20 a week. Show the relevant changes graphically. How should the price of coffee change so that Joe could still afford to buy 6 cups of coffee and 2 energy drinks? Discuss how Joe’s budget constraint would change if the government subsidised consumption of coffee by £0.50 per cup of coffee.
The relationship between the marginal utility that George gets from eating a bag of cookies and the number of bags he eats per month is as follows: Bags of Cookies 1 2 3 4 S 6 Marginal Utility 20 16 12 8 4 0 George receives 2 units of utility from the last dollar spent on each of the other goods he consumes. If cookies cost $4 per bag, how many bags of cookies will he consume per month if he maximizes utility? Add your answer Integer, decimal, or E notation allowed Question 10 If the utility function for the consumer is: U= min{10 x1, 50 x2} P₁= 4, P₂-6 and 1-2,000 What is the optimal amount of x₁? 10 Points
PLEASE HELP ME ANSWER IT AS FAST AS YOU CAN Hanan consumes two fruits: bananas (B) and apples (A). She has decided that her monthly budget for fruit will be 25 KD. Suppose that one banana costs 0.25 KD (250 Fils), while one apple costs 0.10 KD (100 Fils). a. State Hanan’s budget constraint. b. Draw a graph of Hanan’s budget line. Place the number of units of bananas on the vertical axis and the number of units of apples on the horizontal axis. c. Show graphically how Hanan’s budget line changes under the following scenarios:i. If the price of apples increases to 0.20 KD (200 Fils).ii. If the price of bananas decreases to 0.05 KD (50 Fils). iii. If her income increases to 50 KD.iv. If Hanan decides to cut her monthly budget for fruit in half and notices that bananas and apples are on sale for half price.
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2.5 Ms. Caffeine enjoys coffee (C) and tea (T) accord- ing to the function U(C,T) = 3C+4T. a. What does her utility function say about her MRS of coffee for tea? What do her indiffer- ence curves look like? b. If coffee and tea cost $3 each and Ms. Caffeine has $12 to spend on these products, how much coffee and tea should she buy to maximize her utility? c. Draw the graph of her indifference curve map and her budget constraint, and show that the utility-maximizing point occurs only on the T-axis where no coffee is bought. d. Would this person buy any coffee if she had more money to spend? e. How would her consumption change if the price of coffee fell to $2?
Assume that a consumer has two goods to consume: medical care services (M) and all other goods (X). She has monthly income of $4000. a. Plot how the budget constraint should change when this consumer’s income increased to $8000. Remember to label the origin, axis, and intercepts on your graph.
1. 2. Suppose Frank enjoys traveling and his utility is a function of the number of airplane trips he takes and the number of bus rides he takes. His utility function is given by U(b,p) = 3b0-4p0.8. A trip on a plane costs $400, a trip on the bus costs $50 and Frank has $3,000 to spend on travel. a. Draw Frank's budget line on a graph with bus trips on the vertical axis. b. Calculate AND INTERPRET the slope of Frank's budget line. c. Draw a representative indifference curve on your graph and provide a function that describes the slope of this indifference curve (i.e., find Frank's marginal rate of substitution). What is the INTERPRETATION of the marginal rate of substitution? d. What two conditions must be met in order for Frank to maximize his utility? e. What are the utility maximizing quantities of plane trips and bus trips for Frank? Given income of $1000, Px = 25 and Py = 40, find (1) a function for the MRS and (2) the utility maximizing consumption bundle for each of the…