6. Price discrimination under monopolyAa AaFelix, a retiree, owns and lives on a piece of land in the desert that isn't worth much. One day, a giant meteor falls inthe middle of his property. As it turns out, two groups of people are interested in visiting it: scientists (Market A) andtourists (Market B). Felix decides to sell tickets to visit the meteor in both Market A and Market B. He stays home allday anyway, so collecting money from visitors isn't a problem for him. Therefore, you can assume he has zero costs.The demand (D) and marginal revenue (MR) curves for the two markets are shown on the two graphs below.PRICE IN MARKET A [Dollars per ticket)403224168Market A0MRADA2 4 6 8 10 12 14 16 18 20QUANTITY IN MARKET A (Tickets per hour]PRICE IN MARKET B (Dollars per ticket]403224168Market B0MRBDB2 4 6 8 10 12 14 16 18 20QUANTITY IN MARKET B (Tickets per hour] Suppose Felix has to charge the same ticket price in each of the two markets. If he sets a price of $16 per ticket, thetotal quantity demanded will betickets per hour.Now suppose Felix can price discriminate by charging a different price in each market. Because Felix has no costs, hechooses prices for scientists and tourists that maximize his total revenue. In order to maximize revenue, Felix shouldchargeper ticket in Market A andper ticket in Market B. At these prices (P), he will sell a totalquantity (Q) oftickets per hour.Refer back to your answers to the previous two questions. Suppose Felix decides that he wants limit admission to16 people per hour, but he still wants to generate the most revenue possible. If Felix is forced to charge everyone thesame price, he will earn revenues ofper hour. If he can price discriminate by charging a different priceper hour.in each market, he can earn revenues of up to

Price discrimination is a strategy employed by monopolies to charge different prices to different…

Felix, a retiree, owns and lives on a piece of land in the desert that isn't worth much. One day, a giant meteor falls in the middle of his property. As it turns out, two groups of people are interested in visiting it: scientists (Market A) and tourists (Market B). Felix decides to sell tickets to visit the meteor in both Market A and Market B. He stays home all day anyway, so collecting money from visitors isn't a problem for him. Therefore, you can assume he has zero costs. The demand (D) and marginal revenue (MR) curves for the two markets are shown on the two graphs below. PRICE IN MARKET A (Dollars per ticket) 40 32 24 16 8 0 Market A 2 MRA DA 46 8 10 12 14 16 18 20 QUANTITY IN MARKET A (Tickets per hour) PRICE IN MARKET B (Dollars per ticket) 40 32 24 16 8 0 Market B 2 MRB DB 68 10 12 14 16 18 20 QUANTITY IN MARKET B (Tickets per hour]

Felix, a retiree, owns and lives on a piece of land in the desert that isn't worth much. One day, a giant meteor falls in the middle of his property. As it turns out, two groups of people are interested in visiting it: scientists (Market A) and tourists (Market B). Felix decides to sell tickets to visit the meteor in both Market A and Market B. He stays home all day anyway, so collecting money from visitors isn't a problem for him. Therefore, you can assume he has zero costs. The demand (D) and marginal revenue (MR) curves for the two markets are shown on the two graphs below. PRICE IN MARKET A (Dollars per ticket) 40 32 24 16 8 0 Market A 2 MRA DA 46 8 10 12 14 16 18 20 QUANTITY IN MARKET A (Tickets per hour) PRICE IN MARKET B (Dollars per ticket) 40 32 24 16 8 0 Market B 2 MRB DB 68 10 12 14 16 18 20 QUANTITY IN MARKET B (Tickets per hour]

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

The following table shows the quantity D of wheat, in billions of bushels, that wheat consumers are willing to purchase in a year at a price P, in dollars per bushel. D = quantity of wheat P = price 1.0 $2.05 1.5 $1.75 2.0 $1.45 2.5 $1.15 In economics, it is customary to plot D on the horizontal axis and P on the vertical axis, so we will think of D as a variable and of P as a function of D. (a) Show that these data can be modeled by a linear function. For each increase of 0.50 in D there is of in P. Find its formula. (Use P for price and D for quantity.)P = −.6d+265 (b) Add the graph of the linear formula you found in part (a), which is called the market demand curve, to the following graph based on the following table for market supply curve. S = quantity of wheat P = price 1.0 $1.35 1.5 $2.40 2.0 $3.45 2.5 $4.50
Question Mary and Jason are a new couple trying to understand their family production plans. Suppose they conduct two types of production: household production (HP) and market production (MP). If Mary carries out household production, her production value is equivalent to $20 each hour. If she does market production, she gets paid $15 each hour. Jason's production value is $12 per hour if he does household production. If he does market production, he gets paid $25 per hour. Assume Mary and Jason each work 8 hours on a typical workday. a) Calculate and depict Mary and Jason's daily production possibilities. b) Assume Mary and Jason conduct market production, only. Calculate and depict the family production possibility. If they wish to keep some household production, who shall do it, and what will be the new production possibility? Show it in a graph. c) Alternatively, if Mary and Jason conduct household production only, what would be the family production possibility? If they wish to…
Suppose apartments are in four locations: Location A, Location B, Location C, and Location D. Location A is in the city, where your job is. Location B is 10 minutes farther from your job than Location A. Location C is 10 minutes farther from your job than Location B, and Location D is 10 minutes farther than Location C. In turn, similar apartments in Location B rent for $125 less per month than apartments in Location A, apartments in Location C rent for $125 less than in Location B, and apartments in Location D rent for $125 less than in Location C. Suppose the value of your time is $18 per hour and you work 21 days per month, with each day requiring a round-trip commute from your apartment to work. Part 2 For simplicity, assume rent and the opportunity cost of your time commuting to work are the only factors influencing the location in which to rent an apartment.
Consider Tralfamadore, a hypothetical country that produces only cakes. In 2017, a cake is priced at $4.00. Complete the first row of the table with the quantity of cakes that can be bought with $900. Hint: In this problem, assume it is not possible to buy a fraction of a cake, and always round down to the nearest whole cake. For example, if your calculations result in 1.5 cakes, the answer should be 1 cake. Year Price of a Cake Cakes Bought with $900 (Dollars) (Quantity) 2017 4.00 2018 Suppose the government of Tralfamadore cannot raise sufficient tax revenue to pay its debts. In order to meet its debt obligations, the government prints money. As a result, the money supply rises by 20% by 2018. Assuming monetary neutrality holds, complete the second row of the table with the new price of a cake and the new quantity of cakes that can be bought with $900 in 2018. The impact of the government's decision to raise revenue by printing…
The diagram depicts Marco's choice of consumptions in periods 1 and 2. He has $100 worth of grain in period 1 and no income in period 2. Marco has two choices. In scheme 1, he can sell the grain that he does not consume and lend the money at 10%. In scheme 2, he can invest the grain that he does not consume (e.g. planting as seed) for a return of 50%. Which of the following statements is correct? Consumption later, $ 150 110 60 39 0 0 FF(lend at 10%) FF (invest at 50%) B 60 68 Consumption now, $ 100 Going from scheme 1 to scheme 2, the substitution and income effects have opposite effects on period 2 consumption. Marco can do better than consumption choice B by investing all of his grain and borrowing against his period 2 output. O Marco is less impatient at B than at A. Marco can do better than consumption choice B by investing all of his grain and consuming the output in period 2.
You sell bracelets online. The demand for these bracelets is: P = 84 - 2Q The bracelets cost $6 each to produce. If you choose to sell a bracelet, you cannot sell a necklace, which has averaged $18 in profit. At what price should you sell the bracelets? Enter as a value. ROUND TO TWO DECIMAL PLACES.
The town of Springfield has two residents: Homer and Bart. The town currently funds its fire department solely from the individual contributions of these residents. Each of the two residents has a utility function over private goods (X) and total firefighters (M) of the form U = 6 x log(X) + 2 x log(M). The total provision of firefighters hired, M, is the sum of the number hired by each of the two persons: M = MH + MB. Homer and Bart both have income of $100, and the price of both the private good and a firefighter is 1 dollar. Thus, they are each limited to providing between 0 and 100 firefighters. a. How many firefighters are hired if the government does not intervene? How many are paid for by Homer? By Bart?
Jia is considering whether to go out to dinner at a restaurant with her friend. The meal is expected to cost $40, Jia typically leaves a 20% tip, and an Uber will cost $5 each way. Jia values the restaurant meal at $25. Jia enjoys her friend s company and is willing to pay $30 just to spend an evening with her.
In the Disney movie Frozen, the Kingdom of Arendelle changes overnight from a warm, flower filled place to being completely frozen (the story takes place in July). Just after this change in weather, there is a scene where two characters visit a trading post. At the trading post one character (Kristoff) is looking to buy winter transportation equipment and eventually sell some ice. The other character (Anna) is looking to buy some winter clothes. A link to the scene can be found in the module. For this assignment, please show how this change in weather would likely effect the markets for winter transportation equipment, winter clothes, and ice (assume the ice would be used by people who want to cool drinks). Specifically, draw a new supply or demand curve for the products and identify new equilibrium quantity or supply if you think the change in weather would have an impact on any of those measurements. In the clip Kristoff calls Oaken a crook for charging higher prices than he…
Suppose you get two job offers when you graduate. First offer is in LA and pays $6000 permonth. The price of food in LA is $3 and price of housing is $5. The second offer is in SanFrancisco and pays $10000. Both food and housing is more expensive in SF at PF = 4 and PH = 6respectively. If your utility function is U (F, H) = F1/4 H 3/4 which job offer should you accept?
You want to travel to Las Vegas to celebrate spring break and your "A" in your microeconomics class! You are trying to figure out if you should drive or fly. A round trip airline ticket from Riverside to Las Vegas costs $350 and flying there and back takes about 5 hours. Driving roundtrip to Las Vegas costs about $50 in gas and takes about 10 hours. Other things constant, what is the minimum amount of money that you would have to expect to make by gambling in Las Vegas to induce you as a rational individual to fly rather than drive? O $10 an hour $60 an hour O $70 an hour O $300 an hour
Juanita is deciding whether to buy a skirt that she wants, as well as where to buy it. Three stores carry the same skirt, but it is more convenient for Juanita to get to some stores than others. For example, she can go to her local store, located 15 minutes away from where she works, and pay a marked-up price of $102 for the skirt: Store Travel Time Each Way Price of a Skirt (Minutes) (Dollars per skirt) Local Department Store 15 102 Across Town 30 85 Neighboring City 60 76 Juanita makes $42 an hour at work. She has to take time off work to purchase her skirt, so each hour away from work costs her $42 in lost income. Assume that returning to work takes Juanita the same amount of time as getting to a store and that it takes her 30 minutes to shop. As you answer the following questions, ignore the cost of gasoline and depreciation of her car when traveling.