Larry holds a monopoly in the market for pies, with no fixed costs and a constant marginal cost of c = 24. Moe, Curly, and Shemp are the three consumers who have the individual demand curves q1(p) = 30 - p/ 2, q2(p) = 20 - p/ 3, q3(p) = 10 - p/ 6 a) Now suppose that Larry is a third-degree price discriminator who charges different prices to each consumer by segmenting the market. Suppose that Moe, Curly, and Shemp prefer to eat apple, cherry, and pumpkin pies respectively, and that Larry can make each of these for the same cost c = 24. For each type of pie, find the price pIiII he charges and the quantity qIiII he sells. b) Find the surplus to consumers CSIII and producers PSIII under market segmentation as well as the deadweight loss DWLIII . How much surplus CSIiII goes to each consumer? c) Which of these equilibria are efficient? Which is best for the consumers, and which is best for the producer?

Billy Bob's is catering to Baruch College and there are two types of customers: faculty and students. There are 40 faculty members willing to pay $30 per meal while there are 660 students willing to pay $5 per meal. There are 700 meals available at the catering event. Suppose the total cost of catering the event, including the meals, is $2,000. How much profit will Billy Bob's earn if they can perfectly price discriminate? $1,300 $3,500 $4,500 $2,500

Consider a monopoly that faces the demand curve P = 20 − Q, and has the marginal cost curve MC = 2. a) Use the demand curve to find the equation of the marginal revenue curve. b) Find the profit-maximizing price and quantity for this monopoly if the monopoly uses uniform pricing. What is the producer surplus? c) Now, suppose the monopoly wants to increase profits using block pricing. The total cost the monopoly incurs is T C = 2Q. Find the optimal quantities, Q1 and Q2, and their corresponding optimal prices, P1 and P2 that maximize profits using a two-block pricing scheme. What is the new producer surplus? 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.

Suppose a local supermarket runs a discount campaign on the sales of shampoos using discount coupons – any customer who shows a discount coupon will be offered an 20% discount on the original retail price. Discuss TWO practical limitations for the supermarket to conduct coupon discount.

Question 1. In this question we begin by constructing a competitive market for a good, and then compare the outcome when supply is controlled by a single-price monopolist. Suppose that the demand for units of some beverage comes from households with the preferences over units of the beverage (x1) and expenditure on all other goods (x2) represented by the following utility function, U(x1,x2) = 800 In(x1) + x2 Each household has an exogenous income of I per period. The second 'good' is referred to as a 'composite' good and is an amount of money. We assume throughout that p2 = 1. (4 marks) Derive a household's ordinary demand functions, x1(P1, 1,1) and x2(P1,1,1) when they are price-takers in the market for the beverage. How large does the exogenous income need to be in order for the household to enjoy a positive amount of both 'goods'? i) (2 marks) Suppose there are 80 households who participate in the market for the beverage. Half of the households have an income of $1200 per period,…

You are the manager of a monopoly. Your analytics department estimates that a typical consumer's inverse demand function for your firm's product is P = 350-20Q, and your cost function is C(Q) = 70Q. a. Determine the optimal two - part pricing strategy. Per-unit fee: $ Fixed fee: $ b. How much additional profit do you earn using a two-part pricing strategy compared with charging this consumer a per- unit price? $

do I have the graph right? plus how do I answer the questions

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.

Assume that a local train station has a monopoly over train rides. The firm has estimated that its market demand curve can be drawn from the following equation P = 60 - (1/2) Q. Let MC AC = 15. The firm has determined that younger consumers (under 50) are willing to pay up to $30 per ticket for a train ride and that older consumers (50 or older) are willing to pay up to $50 per ticket for a train ride. If the firm price discriminates what is their profit?

A monopoly sells its good in the U.S. and Japanese markets. The American inverse demand function is Pa = 120-Q₂. and the Japanese inverse demand function is P₁ = 100-2Q₁ where both prices, p, and p,, are measured in dollars. The firm's marginal cost of production is m = $20 in both countries. If the firm can prevent resales, what price will it charge in both markets? (Hint: The monopoly determines its optimal (monopoly) price in each country separately because customers cannot resell the good.) The equilibrium price in Japan is $. (round your answer to the nearest penny)