An entrepreneur lives between two small beach communities. Her small business sells frozen drinks at both beaches. The inverse demand for frozen drinks at the first beach is p = 20-3 The inverse demand for frozen drinks at the second beach is p=40-q. 2nd attempt Part 1 (1 point) Suppose the entrepreneur sells at the same price in both markets. If she wants to sell 40 frozen drinks, she should set a price per drink of $ Part 2 (1 point) Suppose now that the seller can sell at different prices at each beach. To maximize revenue, the seller should set a price of $ per frozen drink in the first beach community.

An entrepreneur lives between two small beach communities. Her small business sells frozen drinks at both beaches. The inverse demand for frozen drinks at the first beach is p = 20-3 The inverse demand for frozen drinks at the second beach is p=40-q. 2nd attempt Part 1 (1 point) Suppose the entrepreneur sells at the same price in both markets. If she wants to sell 40 frozen drinks, she should set a price per drink of $ Part 2 (1 point) Suppose now that the seller can sell at different prices at each beach. To maximize revenue, the seller should set a price of $ per frozen drink in the first beach community.

Managerial Economics: A Problem Solving Approach

5th Edition

ISBN:9781337106665

Author:Luke M. Froeb, Brian T. McCann, Michael R. Ward, Mike Shor

Publisher:Luke M. Froeb, Brian T. McCann, Michael R. Ward, Mike Shor

Chapter6: Simple Pricing

Section: Chapter Questions

Problem 6MC

See similar textbooks

Similar questions

You are in the market for a new couch and havefound two advertisements for the kind of couchyou want to buy. One seller notes in her ad that sheis selling because she is moving to a smaller apartment, and the couch won’t fit in the new space.The other seller says he is selling because the couchdoesn’t match his other furniture. Which seller doyou expect to buy from? Why? ( Hint: Think whowould be the more motivated seller.)
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 chart tells you the willingness to pay (WTP) for generic and custom refrigerators for three types and the number of each type on your market. Each refrigerator costs $200 to make the generic and $250 to make the custom. High Value Medium Value Low Value #of each type 20 30 30 Value for generic 600 500 175 Total value for Custom 750 575 200 If you were only to sell the generic refrigerator, what price should you set? If you were to sell both refrigerator types, what price should you set for the custom refrigerator?
West Central State College is making holiday wreaths to raise money for a homeless shelter. From past sales experience, it was learned that if the wreaths are priced at $12 apiece, the college will sell 32, but if the price is raised to $24, it will sell only 24. On the other hand, at a price of $12, the college is willing to make only 26 wreaths, but at a price of $24, it will make 30. What price should the college set so that its supply will equal the demand for the wreaths?
do fast
6. Exercise 4.6 An econometrician hired to analyse a local golf course has determined that there are two types of golfers, the regular and the occasional. The annual demand for games from regular players is given by QH = 24 - 0.3P, where P is the price of a round of golf. On the other hand, the annual demand for occasional items is given by Q° = 10 - 0.1P. The marginal cost and the average total cost per item are equal to €20. a) If you could distinguish between regular and casual players, what price would be set for each type? How many games would each type of player play? How much profit could the golf course generate? Represent graphically. b) As an alternative to the discrimination of third degree prices, those in charge consider a double tranche rate according to which the members can play as many games as they wish at a price of € 20 per game. How much profit will the golf course generate if it charges all players the same annual fee for becoming a member of the club? What if you…
Suppose a retail seller of jeans currently has 40 customers. The retailer offers the following quantity discount to these 40 customers. Buy the 1* pair of jeans at a price of $100, buy a 2d pair of jeans at a price of $80, buy a 3d pair of jeans at a price of $60, and buy a 4th pair of jeans at a price of $40. Suppose the cost to the retailer for each pair of jeans is $40. Suppose of these 40 customers, all buy the 1ª pair of jeans, 30 of these 40 buy a 2nd pair of jeans, 20 of these 30 (i.e., those who bought a 2nd pair) buy a 3d pair, and 10 of the 20 (i.e., those who bought a 3rd pair) buy a 4t pair. The profit to the retailer from selling jeans to these 40 customers in this way equals: [10] A. $4000 В. С. $4600 $6200 D. None of the above [11] In the case of first degree price discrimination, each consumer is charged his/her reservation price. А. True В. False
GameZone, a video games store, is considering the best way to price two new games – a first-person shooter (FPS) and a racing game. There are four types of consumers that might buy the games with roughly equal numbers of each type, and their willingness to pay (WTP) for each game is detailed in the table below (assume that the willingness-to-pay for a second game of the same type is zero). How should Gamezone price the two games separately to maximise revenue? How should Gamezone price a bundle of both games to maximise revenue? Is there an alternative (involving bundling) that generates more revenue than either single prices or a bundle alone? Under what condition/s is bundling likely to increase profits for a firm? Consumer Type WTP for FPS game WTP for racing game A $120 $70 B $70 $120 C $160 $10 D $10 $160
1. Suppose you are the economic adviser of a company producing three brands of mobile pones; Nokia 10, Samsung X and iPhone Z. Suppose further that, your company eurrently sells 120 units of iPhone Z at ¢800 per unit, 150 units of Samsung X at ¢800 per unit and 200 units of Nokia 10 at ¢100 per unit, but in a bid to maximize profit, the company's managing director proposes an increase in price of Samsung X from e 800 to e1000 per unit for which quantity demanded is anticipated to fall from 150 to 100 units; iPhone Z from e800 to e1200 per unit for which quantity demanded is anticipated to fall from 120 to 100 units; and Nokia 10 from e100 to 200 per unit for which quantity demanded is expected to fall from 200 to 100 units. . Using the mid-point formula, compute the price elasticity of demand for each brand. From your answer in i, what is the type and economic interpretation of each brand's value of elasticity, i. 2. i. Briefly explain any three key features of a Perfect Competitive…
Your own a chocolate producing company which can advertise on both television (T) and internet(I). The effect of TV and online commercials on sales is again given byS(T,I) = 500 + 48T−6T2+ 112I−6I2+ 4TI. You have a budget of $25 that you can spend on T and I. The price of aTV commercial is $12per unit and the price of an online commercial is also $12 per unit. 1. Determine the optimal level of TV commercials T and online commercials I if you have to spend all of your budget. You should provide two methods to solve this, by direct substitution and by setting up the Lagrangian. Is the Lagrange multiplier positive or negative? Give an intuitive interpretation of why this is the case? 2. Now determine the optimal level of TV commercials T and online commercials I if you DO NOT have to spend all of your budget. Do you obtain the same answer as subquestion 5.1? What is the Lagrange multiplier equal to in this case? Discuss.
4.6 Q13
Question 10 Which of the following startements about network externalities is CORRECT? Air pollution is an example of a network externality. For a good with network externalities, the number of people who are willing to buy a unit of the good is uniquely determined by the price. Network externalities are always positive. The manufacturer of a new good with network externalities might give away a free version of the good. For a good with network externalities, one person's valuation of the good is always increasing in the number of other people using the good.