p=200-2q, re q is the number of rounds of golf that he plays per year. The manager of the Northlands Club negotiate arately with each person who joins the club and can therefore charge individual prices. This manager has of what Joe's demand curve is and offers Joe a special deal, where Joe pays an annual membership fee as many rounds as he wants at $20, which is the marginal cost his round imposes on the Club. What mbership fee would maximize profit for the Club? The manager could have charged Joe a single price per vw much extra profit does the Club earn by using two-part pricing? profit-maximizing membership fee (Elis (Enter your response as a whole number..
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- Explain the type of pricing strategy that you as the manager of a company would implementfor Good X and Good Y with the following price elasticity of demand co efficients. Usediagrams to motivate your answer.a). Good X: 2.3 b). Good Y: 0.6A golf cub’s owner has commissioned a market study that estimates the average customer’s monthly demand curve for playing 18-hole golf game to be Q=50 – 0.5P, where Q stands for the number of 18-hole golf game, and P is the green fee. The marginal cost is given by MC=20. (1) Under two-part pricing strategy, what is the optimal amount of green fee to charge for one round of 18-hole golf game? (2) Under two-part pricing strategy, what is the optimal amount of membership due? (3) Under two-part pricing strategy, what is the size of the profit obtained from the average customer?Let's say that the demand side of the market for Blue Soda is comprised of 3 leading agents/individuals: Anthony, Brad, and Claire. Let P be the price of 1 liter of Blue Soda, and Qd be the quantity demanded of Blue Soda in liters. Here are the key points to the problem: - Anthony buys only one liter of Blue Soda if the price of it falls below his choke price of $10. - Brad's demand for Blue Soda is defined by QdB = 5 - P/2 - Claire buys 2 liters if the price is below $5, 1 liter if the price is between $5 and $10, and nothing if the price is above $10. Using this information, please sketch the individual demands and the market demand by aggregating the three agents/individuals. Label the graph clearly. Please make sure to sketch the individual demands first and then sketch the market demand.
- b) The manager could have charged Joe a single price per round. How much extra profit does theclub earn by using two-part pricing?c) Joe marries Susan, who is also an enthusiastic golfer. Susan wants to join the Northlands Club.The manager believes that Susan’s inverse demand function is ? = 100 − 2?. The manager has apolicy of offering each member of a married couple the same two-part prices, so he offers themboth a new deal. What two-part pricing deal maximizes the club’s profit?d) Will this new pricing have a higher or lower access fee and per-unit fee than in Joe’s originaldeal? How much more would the club make if it charged Susan and Joe separate prices?A manager of a nightclub realizes that demand for drinks is more elastic among students and is trying to determine the optimal pricing schedule. Specifically, he estimates the following average demand for his customer types: Under 25: q^r=18-5pOver 25: q=10-2p The two age groups visit the nightclub in equal numbers on average. Assume that drinks cost the club $2 to make. A) suppose that once again it is impossible to identify which group the customers belong. Suppose the manager lowers the price of drinks to equal to marginal cost and still wanted to attract both customers, what entry fee would the manager set?There are two types of consumers in Melbourne: students and non-students. The student population is 10, and each student’s demand of printing paper is Q=1−?, for ?<1.The non-student population is 40, and each non-student’sdemand of printing paper is Q=3−?, for ?<3. Suppose OfficeMax is the only seller of printing paper in Melbourne. Assume zero production cost. Suppose OfficeMax offers a student discount, d, so students only pay d*p and non-students pay the full price, p. What are the profit maximizing price and discount d?
- Suppose that each person's demand for a project can be expressed as P = 100 - 20Q. Suppose that the firm wants to use two-part pricing. If the firm charges a price of $40 per unit, what is the maximum that the firm can charge in the fixed fee F?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 $160Each year a new group of high school seniors chooses where they want to attend college. The college faces two identifiably different categories of customers, in-state and out-of-state students. The (inverse) demand equation for in-state students is given by PI=$9000- QI, while demand by out-of-state students is given by PO= $21,000 -9QO. P represents the annual tuition charged by the college and Q represents the number of students who enter as freshmen. The marginal cost of educating an additional student is constant and equal to $3000. Suppose that the Board of Trustees wants to act as a profit-maximizing monopolist in setting price and output. What tuition should they charge for in-state and out-of-state students, and how many of each would enroll each year?
- A6 3) Pricinga) Provide a real-world example of third-degree price discrimination (with a hyperlink to the example). Discuss what prevents re-sale in your example (i.e. why can’t people who pay a lower price sell the good to people who face a higher price?). b) Provide a real-world example of a seller offering a “decoy option” (with a hyperlink to the example). Discuss how you expect the demand for the other options to change if this decoy option was removed from the market by the seller.1 Assume there are two firms in a Hoteling Linear city. One firm is located at zero and the other at one. Assume the following utility equations: U0=v−p−tx+μ, U1=v−pn−t(1−x). Where U0 is utility from buying the good from the firm located at zero, p is the price for the firm at point zero, t is the travel cost and μ is bonus utility because the firm at point zero makes people a little bit happier. U1 is utility from buying the good from the firm at point one and pn is the price. Part a) Find the indifferent consumerYou estimate that a typical consumer’s inverse demand function is P=200-20Q and your cost function is C=80Q. Determine the optimal two-part pricing strategy. How much will 4 consumers pay?