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![Question 18
Refer to Figure 3-1 in Question 16. Let's go back to the first situation in Question 16 above (Income-$100,
price of pizza slice-$5, price of taco=$5). Now assume Tom's income changes from $100 to $50 dollars per
week.
1. a) Will Tom's budget constraint PIVOT (one intercept moves, the other doesn't) or SHIFT (both
intercepts move)? [Select]
b) What bundle will he choose now?
[Select]](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8609955d-7ccc-4c15-84b9-8a22d8a09ec7%2Fb2cc7ea5-94b3-4385-8667-7ab9c61c2b2d%2F0i2pv8_processed.jpeg&w=3840&q=75)
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- 4 Emily goes camping on the weekend and eats marshmallows (M) and crackers (C) there. She wants to match 1 marshmallow with 2 crackers, but does not eat in different proportion (i.e., perfect com- plement). The price of a marshmallow is 10 cents and the price of a cracker is 5 cents, and she spend up to $3 in total. a) Write down a utility function which represents Emily's preferences over marshmallows and crackers. b) How many marshmallows and crackers is she going to consume? (Hint: the first-order conditions will not help; draw the budget constraint and the indifference curves and look at the highest one that intersect the budget constraint). c) What is the exact value of Emily's indirect utility?John likes Coca-Cola. After consuming one Coke, John has a total utility of 10 utils. After two Cokes, he has a total utility of 25 utils. After three Cokes, he has a total utility of 50 utils. Does John show diminishing marginal utility for Coke, or does he show increasing marginal utility for Coke? Supposethat John has $3 in his pocket. If Cokes cost $1 each and John is willing to spend one of his dollars on purchasing a first can of Coke, would he spend his second dollar on a Coke, too? What about the third dollar? If John’s marginal utility for Coke keeps on increasing no matter how many Cokes he drinks, would it be fair to say that he is addicted to Coke?Matt has $14 to spend on fruit today at the grocery store. The only fruits he likes are apples and oranges. Both cost $2 per pound. Matt's preferences between these fruits are presented in the table below. How many apples and oranges will he buy if he were a utility maximizer? a b с Pounds of Apples 1 2 3 4 5 Select an answer and submit. For keyboard navigation, use the up/down arrow keys to select an answer. d Pounds of Oranges 1 2 3 4 5 Apples = 1 pound, Oranges = 2 pounds Apples = 2 pound, Oranges = 5 pounds Apples = 1 pound, Oranges = 1 pound Marginal Utility from Apples Apples = 3 pounds, Oranges = 3 pounds. 200 300 380 440 480 Marginal Utility from Oranges 100 200 250 280 300
- Describe and graph your own example of a budget constraint using two goods (don’t forget to label your axes). In your example, make sure to state what the budget is, the price of the two goods, what the slope of the budget constraint equals (make sure to include the correct sign), and interpret what the slope represents.John likes Coca-Cola. After consuming one Coke, John has a total utility of 10 utils. After two Cokes, he has a total utility of 25 utils. After three Cokes, he has a total utility of 50 utils. Does John show diminishing marginal utility for Coke or does he show increasing marginal utility for Coke? Suppose that John has $3 in his pocket. If Cokes cost $1 each and John is willing to spend one of his dollars on purchasing a first can of Coke, would he spend his second dollar on a Coke, too? What about the third dollar? If John’s marginal utility for Coke keeps on increasing no matter how many Cokes he drinks, would it be fair to say that he is addicted to Coke? *use tables and/or graphs if possible, please original work. Praxilla, who lived in ancient Greece, derives utility from reading poems and from eating cucumbers. Praxilla gets 30 units of marginal utility from her first poem, 27 units of marginal utility from her second poem, 24 units of marginal utility from her third poem, and so on, with marginal utility declining by three units for each additional poem. Praxilla gets six units of marginal utility for each of her first three cucumbers consumed, five units of marginal utility for each of her next three cucumbers consumed, four units of marginal utility for each of the following three cucumbers consumed, and so on, with marginal utility declining by one for every three cucumbers consumed. A poem costs three bronze coins but a cucumber costs only one bronze coin. Praxilla has 18 bronze coins. Sketch Praxilla’s budget set between poems and cucumbers, placing poems on the vertical axis and cucumbers on the horizontal axis. Start off with the choice of zero poems and 18 cucumbers and calculate…
- The budget set, or budget constraint, in the graph shows the possible combinations of brownies and ice cream cones that can be purchased. Assume that this person has a total of $18 to spend on brownies and ice cream cones. How much does a brownie cost? $ Assume that at point A, the marginal utility from a brownie is 10 and the marginal utility for an ice cream cone is 18. This person should consume more brownies and fewer ice cream cones. is utility maximizing. should consume more ice cream cones and fewer brownies.Joe is currently in consumer equilibrium by consuming cheese and crackers, such that the last cracker consumed yielded 8 utils and the last piece of cheese consumed yielded 12 utils. Assume the price of crackers is two cents per cracker and the price of cheese is three cents per piece. If the price of crackers increases to four cents, Joe should his consumption of crackers and his marginal utility from crackers will and also his consumption of cheese and his marginal utility from cheese will (Assume he is in the downward sloping portion of the MU curve.) Ο Ο Ο decrease; increase; increase; decrease increase; increase; increase; increase increase; decrease; increase; decrease increase; increase; decrease; decreasePraxilla, who lived in ancient Greece, derivesutility from reading poems and from eating cucumbers.Praxilla gets 30 units of marginal utility from her firstpoem, 27 units of marginal utility from her secondpoem, 24 units of marginal utility from her third poem,and so on, with marginal utility declining by three unitsfor each additional poem. Praxilla gets six units ofmarginal utility for each of her first three cucumbersconsumed, five units of marginal utility for each of hernext three cucumbers consumed, four units of marginalutility for each of the following three cucumbersconsumed, and so on, with marginal utility declining byone for every three cucumbers consumed. A poem coststhree bronze coins but a cucumber costs only one bronzecoin. Praxilla has 18 bronze coins. Sketch Praxilla’sbudget set between poems and cucumbers, placingpoems on the vertical axis and cucumbers on thehorizontal axis. Start off with the choice of zero poemsand 18 cucumbers, and calculate the changes in…
- Rohan’s current marginal utility from consuming peanuts is 100 utils per ounce and his marginal utility from consuming cashews is 200 utils per ounce. If peanuts cost $0.10 per ounce and cashews cost $0.50 per ounce, is Rohan maximizing his total utility from the kinds of nuts? Instructions: Enter your responses as whole numbers. At the current level of peanut consumption, Rohan receives: utils per dollar.At the current level of cashew consumption, Rohan receives: utils per dollar.Therefore, Rohan maximizing his total utility because MUp/Pp is MUc/Pc.Centa spends $56 a month at allthemovies.com on film-noir (FN) and sci‑fi (SF) movies, which typically cost $14 each. The first graph shows her budget constraint and her optimal consumption at point A. This month, SF movies are on sale for $7. On the first graph, draw the new budget constraint by moving one or both endpoints of the original budget constraint. Points B, C, D, and E indicate possible consumption bundles. Assume that FN movies are still $14 each. Budget Constraint and Optimal ConsumptionQuantity of FN moviesQuantity of SF movies012345678910012345678910BCBCDEA On the second graph, draw Centa's individual demand curve for SF movies from a price of $14 to a price of $7. Do not continue the line past these points to the axes. Individual Demand for SF MoviesPrice of SF moviesQuantity of SF movies01234567891001234567891011121314demand As with Centa's demand for SF movies, the law of demand states that price and quantity demanded are not correlated. perfect…Suppose Kate has a weekly budget of $24 to spend on seltzer water and peanut butter. Seltzer water is priced at $2 per case, and peanut butter is priced at $6 per jar. If Kate spends her entire $24 on seltzer water, she can buy jars of peanut butter. Use the blue line (circle symbol) to plot Kate's budget constraint on the following graph. Next, use the orange point (square symbol) to shade the area that represents combinations of seltzer water and peanut butter that are affordable for Kate. Finally, place the black point (plus symbol) on the point on Kate's budget constraint that corresponds to a scenario in which Kate spends $12 on each good. Note: Dashed drop lines will automatically extend to both axes. PEANUT BUTTER (Jars) 24 22 20 18 16 14 10 4 2 0 0 + 2 + 6 8 10 12 14 16 SELTZER WATER (Cases) 18 cases of seltzer water. If she spends her entire $24 on peanut butter, she can buy 20 22 24 O BC, ($24) 0 Affordable Region + $12 on Each BC₂ ($48) (?)
