A private school has demand for enrolling students at Q=100- 10P, where price is tuition and Q is student enrollment (for a year). Marginal cost to enroll a student is MC = 10. It effectively acts like a monopoly in setting its tuition price and quantity. The school has a pricing scheme where they set a price for tuition (P) plus a flat enrollment/registration fee. What is the profit maximizing Q, price for tuition (P), and the enrollment/registration fee? Use a graph to explain your work and show your math answers
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A private school has demand for enrolling students at Q=100- 10P, where price is tuition and Q is student enrollment (for a year). Marginal cost to enroll a student is MC = 10. It effectively acts like a
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- Website Profit The latest demand equation for your gaming website, www.mudbeast.net, is given by q=-100x + 1500 where q is the number of users who log on per month and x is the log-on fee you charge. Your Internet provider bills you as follows. Site maintenance fee: $50 per month High-volume access fee: $0.50 per log-on Find the monthly cost as a function of the log-on fee x. C(x): = X Find the monthly profit as a function of x. P(x) = Determine the log-on fee you should charge (in dollars) to obtain the largest possible monthly profit. x = $ per log-on What is the largest possible monthly profit (in dollars)? $In some cities, Uber has a monopoly on ride-sharing services. In one of these cities, the demand curve on weekdays is given by P = 50 - Q. However, during weekend nights, or surge hours, the demand for rides increases dramatically and the new demand curve is P = 100 - Q. Assume that the marginal cost and the total fixed cost are both zero. 1. Determine the profit maximizing price during weekdays and during surge hours. 2. Determine the profit maximizing price during weekdays and during surge hours if MC = 10 instead of zero. 3. Draw a graph showing the demand, marginal revenue, and marginal cost curves during surge hours from part (2), indicating the profit maximizing price and quantity. Determine Uber’s profit and the DWL during surge hours, and show them on a graph. ANSWER ALL PARTS THANKSIn some cities, Uber has a monopoly on ride-sharing services. In one town, the demand curve on weekdays is given by the following equation: P = 50 - Q. However, during weekend nights, or surge hours, the demand for rides increases dramatically and the new demand curve is P = 100 - Q. Assume that marginal cost is zero. a. Determine the profit-maximizing price during weekdays and surge hours. b. Determine the profit-maximizing price during weekdays and surge hours if MC = 10 instead of zero.
- Based on the demand curve you showed in question 2 above, what is the minimum and maximum price you can charge for your product? This does not mean that you will, in fact, charge the minimum or maximum price. It simply gives you an idea of the range of prices your demand curve allows you to charge. What are the quantities corresponding to the minimum and maximum price? Please show your work and explain how you calculated these prices and quantities. The demand curve I showed in question 2: P-16-4QSuppose a monopoly firm has the following Cost and Demand functions: TC=Q2 P=80-Q MC=2Q MR=80-2Q Carefully explain what the firm is doing and why. Find the firm’s Profit maximizing Q Find the firm’s Profit maximizing P. Find the firm’s Profit. Suppose because of an advertising campaign, which costs $500, the monopoly’s demand curve is: P=100-Q so its MR= 100-2Q. MC=2Q Looking closely at the TC function and the demand curve, explain the effects of the advertising campaign on the equations compared with the equations above in part 1. Find the firm’s Profit maximizing Q Find the firm’s Profit maximizing P. Find the firm’s Profit. Was the advertising campaign successful? Compare 2 w/ 1. Why?A university’s students have demand for credit hours given by q = 30 – 0.04p, where p is the price per credit hour. a) If the university charges only one price for credit hours irrespective of the number of credit hours a student enrolls for, identify the price per credit hour that would maximize revenue for the university. b) If the university adopts a two-tier pricing structure, identify the structure that would maximize revenue for the university. Note:- Do not provide handwritten solution. Maintain accuracy and quality in your answer. Take care of plagiarism. Answer completely. You will get up vote for sure.
- Each consumer has the following demand for annual visits to Planet Fitness: Q = 100 - P, where Q is the number of visits to Planet Fitness per year and P is the price per visit. In western Maryland, Planet Fitness has a monopoly on the gym market in the area. If the marginal cost of serving each customer is $10 per visit, what is the optimal two-part tariff that Planet Fitness could charge each customer? Annual fee = $4,050; P = $10 for each visit Annual fee = $5,000; P = $0 for each visit. Annual fee = $4,050; P = $0 for each visit. Annual fee = $5,000; P = $10 for each visit.Acme is a monopolist for a good with inverse demand P = 4000 – 6Q, where P is the price in dollars and Q is the amount sold. Acme's variable costs are TVC(Q) = 4Q². With these functions, the marginal revenue is MR(Q) = 4000 – 12Q and marginal cost is MC(Q) = 8Q. a) If Acme has no fixed costs, what is its profit maximizing price? b) If Acme has non-sunk fixed costs of $700,000, is it worth operating or should they shut down?Each consumer has the following demand for annual visits to Planet Fitness: Q = 200 - P (or P = 200 - Q), where Q is the number of visits to Planet Fitness per year and P is the price per visit. In western Maryland, Planet Fitness has a monopoly on the gym market in the area. If the marginal cost of serving each customer is $10 per visit, what is the optimal two-part tariff that Planet Fitness could charge each customer? Annual fee = $18,050; P = $0 for each visit. Annual fee = $20,000; P = $0 for each visit. Annual fee = $18,050; P = $10 for each visit. Annual fee = $20,000; P = $10 for each visit.
- what are pricing tactics and examples? What are some forms of price discriminations?Suppose there is a monopolist in the market for a specific video game facing a demand curve: P = 20-0.5Q with MR = 20 - Q. The monopolist marginal cost curve is MC = 4, its total variable costs are TVC = 4Q and it faces a total fixed costs equal TFC = $102. a. What is the optimal quantity to maximize profit? b. What is the optimal price to maximize profit? c. What is the profit for the monopoly? d. What is the consumer surplus?Econ Airlines (EA) flies only one route: Edinburgh – London. The demand for each flight is Q = 500 − P. EA’s cost of running each flight is £30,000 plus £100 per passenger. a. What is the profit-maximizing price that EA will charge? How many people will be on each flight? What is EA’s profit for each flight?