Refer to the information provided in Figure 6.5 below to answer the questions that follow. Oel's monthly budget Number of CDs per month 0 E C B A D F
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- Take Jeremys total utility information in Exercise 6.1, and use the marginal utility approach to confirm the choice of phone minutes and round trips that maximize Jeremys utility.Is it possible for total utility to increase while marginal utility diminishes? Explain.A consumer has income of $3,000. Wine costs $3per glass, and cheese costs $6 per pound. Drawthe consumer’s budget constraint with wine onthe vertical axis. What is the slope of this budgetconstraint?
- QUESTION 9 Refer to the information provided in Figure 6.5 below to answer the question(s) that follow. Molly's montly budget constraint Number of CDs per month 0 F Number of DVDs per month Figure 6.5 Refer to Figure 6.5. Molly's budget constraint is EF. If her income decreases and the price of CDs increases, her new budget constraint could be O CD. BD. O AD. O Both BD and AD are correct.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Refer to Figure 1. Assume Tom's budget constraint is AC. Given his current monthly income he will not have enough income to purchase the bundle represented by point Tom's monthly budget constraint 40 A Number of hot dogs Figure 1 0 20 Number of hamburgers per month O A. C) E. B. A) A. E OC. D) D. OD. B) B. B D
- NIVERSITY DURAI Consider the following data describing the change in Nora's utility when she consumes various levels of Nuts and chocolate per week, the price per portion for the considered goods are respectively AED 20 and AED10. Nora has a budget equal to 160 per day to spend on her snack. Q Nuts Total UtilityQ Chocolate Total Utility ChocolateMU Nuts MU ChocolateMU/ AEDMU/AED MRS Chocolate Nuts Nuts 40 1 28 72 52 100 3. 72 4 124 88 144 5. 102 160 6. 114 7 172 122 1. Complete the table above by calculating the marginal utility, the marginal utility per dollar spent and marginal rate of substitution for each good. 2. Identify the potential set of equilibrium points Where MUI/P1=MU2/P2 Nuts Chocolate Income 2. 2. 6.7. 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.A consumer is making purchases of products Alpha and Beta such that the marginal utility of product Alpha is 63 and the marginal utility of product Beta is 40. The price of product Alpha is $9, and the price of product Beta is $5. The utility-maximizing rule suggests that, to stay within a given budget constraint, this consumer should Multiple Choice O O O increase consumption of product Beta and increase consumption of product Alpha. make no change in the consumption of Alpha or Beta. increase consumption of product Beta and decrease consumption of product Alpha. increase consumption of product Alpha and decrease consumption of product Beta.
- A student has a monthly budget of $120 to spend on eitherburritos, which cost $6 each, or sodas, which cost $4 each.1. What is the largest number of burritos that the studentcould afford to purchase in one month?2. What is the largest number of sodas the student couldafford to purchase in one month?3. Draw the student's budget constraint. Put burritos on thex-axis and sodas on the y-axis.Graded Assignment due Monday4. Which combinations of burritos and sodas are unaffordable--those tothe left of the line in the graph or those above the line in the graph? Why?5. Which combinations would leave some budget unspent - those to theleft of the line in the above graph or those to the right of the line in theabove graph?6. What is the equation for the student's budget constraint? In yourequation, use Q1 as the variable to represent the quantity of burritos andQ2 to represent the quantity of sodas.7. What is the opportunity cost of a burrito?8. What is the opportunity cost of a soda?9. The local…Pls help with thsi question I am stuck Given the image attatched: 1.Given the above Marginal Utilities and prices to form the optimality condition for utilitymaximization. According to this optimality condition, what must be the ratio of Films toBooks in an optimal consumption bundle? 2. Given your answer to Q9, what must be the household’s optimal consumption of F & Bgiven their income (m)? 3. Suppose that the price of Films changed from $2 to $4. What would need to happen tothe MRS according to the optimality condition in Q9 if the household wanted to keepmaximizing its utility?Amadea spends all her income on pizza,chocolate milk, and music streams. The price of pizza is $4 per slice and price ofchocolate milk $2 per bottle. At Amadea's current consumption level, her marginalutility for pizza is 50 units per slice and for music 100 units per stream. Assuming thatAmadea is a utility maximizer, how much is (a)her current marginal utility for a bottleof chocolate milk, and (b) the price of streams she buys. Show your work. [Hint: Ch 6:Utility-maximizing formula)
