QUESTION 8S1, S2, S3 and S4 are UIUC students who just graduated. They each have a poster of Dolly Parton that they are willing to sell. B1, 82, B3 and B4are new students at UIUC and want to buy Dolly Parton postern for their rooms. The tables below give the minimum selling prices and maximumbuying prices for each student.Minimum Selling PricesMaximum Buying PricenX+$9S1$10B1S2$11B2X+$14S3$20B3X+$16S4$25B4X+$26If X is negative $5 (.e., Xu-$5), what is the market-clearing price? Note: Do not include the dollar sign,

Here, minimum willingness to sell of the just graduated student and maximum willingness to buy of…

Answered: S1, 52, S3 and S4 are UIUC students who…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Suppose you run a marketing survey and find you have two types of customers high-value customers willing to pay 16 and low-va consumers willing to pay just 10. Your survey tells you that there are equal numbers of high- and low- value customers. Obviously , have two possible options price high (16) and sell only to the high value group, or price low (10) and sell to everyoneThe costs incurred is 5 per unit and sales only happen to high -value consumers 50 % of the timeWhich price should you choose ? Select the correct response price high price low it depends price both high and low
You must allocate the 70,000 seats in Reliant Stadium (in Houston) among Texan (Houston) and Cowboy (Dallas) fans for an upcoming game between the two footfall teams. You can set different prices for seats in the Dallas and Houston sections of the stadium. Suppose you can obtain $40/ticket from Houston fans irrespective of the number of seats you allocate to Houston fans. You must drop price in order to sell more tickets to Dallas fans, however. Let Q be the number of tickets you allocate to Dallas fans. Assume that the maximum price you can charge for these tickets is given by the following inverse demand function P= 80 500 (a) Express the total revenue (on all 70,000 seats) from ticket sales as a function of Q; (b) Derive the first-order condition of the revenue-maximizing problem (it's a function about Q); (c) What is the optimal number of seats allocated to Dallas fans?
The following graph input tool shows the daily demand for hotel rooms at the Peacock Hotel and Casino in Las Vegas, Nevada. To help the hotel management better understand the market, an economist identified three primary factors that affect the demand for rooms each night. These demand factors, along with the values corresponding to the initial demand curve, are shown in the following table and alongside the graph input tool. Demand Factor Average American household income Initial Value $50,000 per year $200 per roundtrip Roundtrip airfare from San Francisco (SFO) to Las Vegas (LAS) Room rate at the Grandiose Hotel and Casino, which is near the Peacock $250 per night Use the graph input tool to help you answer the following questions. You will not be graded on any changes you make to this graph. Note: Once you enter a value in a white field, the graph and any corresponding amounts in each grey field will change accordingly. Graph Input Tool Market for Peacock's Hotel Rooms 500 450…
Dataware is trying to determine whether to give a $10 rebate, cut the price $6, or have no price change on a software product. Currently, 40,000 units of the product are sold each week for $45 apiece. The variable cost ofthe product is $5. The most likely case appears to bethat a $10 rebate will increase sales 30%, and half of all people will claim the rebate. For the price cut, the most likely case is that sales will increase 20%.a. Given all other assumptions, what increase in sales from the rebate would make the rebate and price cut equally desirable?b. Dataware does not really know the increase in sales that will result from a rebate or price cut. However, the company is sure that the rebate will increase sales by between 15% and 40% and that the pricecut will increase sales by between 10% and 30%.Perform a sensitivity analysis that could be used to help determine Dataware’s best decision.
Beta's Price Policy High Low A $20 B $30 High Alpha's $20 $10 Price Policy C $10 D $15 Low $30 $15 Help Save & Exit Submit Refer to the diagram, where the numerical data show profits in millions of dollars. Beta's profits are shown in the northeast corner and Alpha's profits in the southwest corner of each cell. If Alpha and Beta agree to a high-price policy through collusion, the temptation to cheat on that agreement is demonstrated by the fact that Multiple Choice Beta can increase its profit by lowering its price. Beta can increase its profit by increasing its price still further.
Juanita is deciding whether to buy a suit that she wants, as well as where to buy it. Three stores carry the same suit, 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 $129 for the suit: Store Travel Time Each Way Price of a Suit (Minutes) (Dollars per suit) Local Department Store 15 129 Across Town 30 86 Neighboring City 60 63 Juanita makes $50 an hour at work. She has to take time off work to purchase her suit, so each hour away from work costs her $50 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. Complete the following table by computing the opportunity cost of Juanita's time and the total…
When Home depot charges $93 for a children's game, they sell 100 units. When they charge $85, they sell 120 units. If they were to give away the game for free, how many units (Q) would be demanded?
The movie theater in Glendon has two types of customers: domestic students (group 1) and international students (group 2). At a price of p, cents, the number of movie tickets that domestic students are willing to buy per year is given by: q₁-170-0.7p₁. At a price of p₂ cents, the number of movie tickets that international students are willing to buy per year is given by: q₂-87-0.3p2. The total costs for the movie theater depend on the total number of tickets sold, 9₁+92, and are given by the following total cost function C(q₁+q₂)=(9₁ +9₂) ². Suppose that the movie theater can identify which students are domestic and which students are international, and students are unable to resell movie tickets to each other. This enables the theater to charge different prices to domestic vs international students. How do the cinema's profits change with this new pricing strategy? In other words, how much are the profits with uniform pricing, minus the profits with differentiated pricing?
The movie theater in Glendon has two types of customers: domestic students (group 1) and international students (group 2). At a price of p, cents, the number of movie tickets that domestic students are willing to buy per year is given by: q₁-170-0.7p₁. At a price of p₂ cents, the number of movie tickets that international students are willing to buy per year is given by: 92-87-0.3p₂. The total costs for the movie theater depend on the total number of tickets sold, q₁+92, and are given by the following total cost function C(q₁+92)=(91+9₂)². Suppose that the movie theater can identify which students are domestic and which students are international, and students are unable to resell movie tickets to each other. This enables the theater to charge different prices to domestic vs international students. How many movie tickets will domestic students buy (9₁)? How many movie tickets will international students buy (9₂)?
The movie theater in Glendon has two types of customers: domestic students (group 1) and international students (group 2). At a price of p, cents, the number of movie tickets that domestic students are willing to buy per year is given by: q₁-170-0.7p₁. At a price of p₂ cents, the number of movie tickets that international students are willing to buy per year is given by: 92-87-0.3p2. The total costs for the movie theater depend on the total number of tickets sold, q₁+92, and are given by the following total cost function C(q₁+9₂2)=(91+9₂)². Suppose that the movie theater can identify which students are domestic and which students are international, and students are unable to resell movie tickets to each other. This enables the theater to charge different prices to domestic vs international students. If this is the case, then how much will the movie theater charge to domestic students (p.)? How much will the movie theater charge to international students (P₂)? Note: You should round all…
k : ces As the manager of Smith Construction, you need to make a decision on the number of homes to build in a new residential area where you are the only builder. Unfortunately, you must build the homes before you learn how strong demand is for homes in this large neighborhood. There is a 50 percent chance of low demand and a 50 percent chance of high demand. The corresponding (inverse) demand functions for these two scenarios are P= 300,000-400Q and P= 500,000 -225Q, respectively. Your cost function is CQ) = 165,000+ 243,750Q. How many new homes should you build, and what profits can you expect? Number of homes you should build: homes Profits you can expect: $1
The movie theater in Glendon has two types of customers: domestic students (group 1) and international students (group 2). At a price of p, cents, the number of movie tickets that domestic students are willing to buy per year is given by: q₁-170-0.7p₁. At a price of p2 cents, the number of movie tickets that international students are willing to buy per year is given by: 9₂-87-0.3p₂. The total costs for the movie theater depend on the total number of tickets sold, 9₁+92, and are given by the following total cost function C(q₁+92)=(9₁+9₂)². Suppose that the movie theater can identify which students are domestic and which students are international, and students are unable to resell movie tickets to each other. This enables the theater to charge different prices to domestic vs international students. The movie theater's management receives too many complaints from students about the fact that they charge different prices to domestic vs international students, so they are forced to charge…

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