A publishing house sells two books, Mopey Dick (a book about a private detective from the backwoods of Vermont) and Moby Dick (the Melville classic). Moby Dick has three times the demand of Mopey Dick. In other words, at each and every price level, three times as many copies of Moby Dick would be sold. For both books, assume that average costs of production are constant and equal. Would it be inconsistent with profit maximization for the publisher to charge the same price for these two books that are differentially successful?

A publishing house sells two books, Mopey Dick (a book about a private detective from the backwoods of Vermont) and Moby Dick (the Melville classic). Moby Dick has three times the demand of Mopey Dick. In other words, at each and every price level, three times as many copies of Moby Dick would be sold. For both books, assume that average costs of production are constant and equal. Would it be inconsistent with profit maximization for the publisher to charge the same price for these two books that are differentially successful?

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

See similar textbooks

Similar questions

The next three problems are from Unit 10. You are provided with a pair of demand and cost functions. P=20,000-15.60 TC = 400,000 + 4640 Q + 100 Use the above functions and derive the maximum profits for the firm: Optimal Q = Optimal P = Optimal TR = Optimal profits - =
Widget Sales Jesaki Inc. is trying to enter the widget market. The research department established the following price-demand, cost, and revenue functions: p(x)=60-1.20x C(a) = 210 + 12x |R(x) = xp(x) = x(60 - 1.20x) Revenue function where x is in thousands of widgets and C(x) and R(x) are in thousands of dollars. The price p(z) is the price in dollars of one widget when the demand is a thousand widgets. All three functions have domain 1 ≤ ≤ 50. Use this information to answer questions 1-10 below. Price-demand function Cost function
Suppose Bang Bang is the only local swimming pool. She believes that there are 10 potential customers. Each of them has an identical demand function of QI = 250 – 0.02P, with QI as the unit of services of each customer. She operates with a constant variable cost of $500 per unit of service. a. Find the market demand function for her services. (Hint: use “Q” to denote the total market quantity)
Consider the following problem: Demand: q = 100-p Retailer: marginal cost of selling r = 10 per unit Manufacturer: marginal cost of producing = 40 per unit Neither firm faces any competitor Suppose now that the retailer and the manufacturer are separate firms. Write down the profit function of the manufacturer if it sells to the retailer at w. You solved for the quantity the manufacturer will sell a minute ago, so you can use that in the profit function, and then you will have a profit function for the manufacturer that does not have p, but only has w in it. Solve for the optimal w for the manufacturer to charge and calculate the quantitysold under that w.
Suppose that a technological innovation decreases BYOB's costs so that it now faces the marginal cost (MC) and average cost (AC) given on the following graph. Specifically, the technological innovation causes a decrease in average fixed costs, thereby lowering the AC curve and moving the MC curve. Place the black point (plus symbol) on the following graph to indicate the profit-maximizing price and quantity for BYOB. If BYOB is making a profit, use the green rectangle (triangle symbols) to shade in the area representing its profit. On the other hand, if BYOB is suffering a loss, use the purple rectangle (diamond symbols) to shade in the area representing the loss. PRICE (Dollars per unit) 4.00 3.50 3.00 2.50 2.00 1.50 1.00 0.50 0 0 MC 0.5 MR AC 1.0 1.5 2.0 2.5 3.0 QUANTITY (Thousands of cans of beer) 3.5 D 4.0 Monopoly Outcome Profit Loss ?
Imagine that the cell-phone market is made up of one large firm that leads the industry and sets its own price first, while smaller firms in the industry follow. There are 20 such smaller firms, each with a supply function of q; = 67.50 + for i = 1,2, ..., 20 firms, while pis the per-unit price. Total market demand for cell phones is given by the function Q = 6, 700.00 – p. If the cost function for the leading firm is CL(qL) = 109L, calculate the following values: %3D Leading firm's production: q1 = (Round to two decimals if necessary.) Total follower firm production: qF = (Round to two decimals if necessary.) Equilibrium price: p = $ (Round to two decimals if necessary.)
A new restaurant – Uovo – has just opened in West L.A. It is serving the upscale market, with truly outstanding pasta that is flown in overnight from Bologna, Italy. Uovo offers a fixed-price menu with appetizer, three dishes of pasta, and a delicious tiramisu for dessert. The restaurant faces the following demand function: Q = 600 - 4P where Q is the number of guests per day. The marginal cost is constant at $50 per customer (including expenses for ingredients and personnel). The restaurant is paying a rent of $2,000 per day. What is the profit-maximizing number of guests that Uovo should serve each day, and what price should Uovo charge to maximize profit? What is the elasticity of demand at the optimal price and quantity? Is demand elastic or inelastic at this point? From what we learned in class, does it make sense for the restaurant to operate in this area of the demand curve (elastic/inelastic part)? What is the profit of the restaurant at the optimal price and quantity, and what…
Please explain correctly and clearly.
A store estimates is customer inverse demand is P= 6.1 - 2.6Q, and the marginal cost of each rental is $0.48. If they use block pricing, what should the price be for the entire package?
*1 A small village has only one Italian restaurant. The daily demand for dinners in this restaurant is P=120-2Q, where P is the price in £ and Q is the number of dinners. It has a fixed cost of £300 and a marginal cost of £10 for the first 15 dinners. If it wants to produce more than 15 dinners, it must pay overtime wages to its workers, with the marginal cost rising to £20. What is the maximum amount of profit the restaurant can earn? Illustrate your answer on a diagram.
A city has two newspapers. Demand for either paper depends on its own price and the price of its rival. Demand functions for papers A and B respectively, measured in tens of thousands of subscriptions, are 21-2Pa + Pb and 21 + Pa-2Pb The marginal cost of printing and distributing an extra paper just equals the extra advertising revenue one gets from another reader, so each paper treats marginal costs as zero. Each paper maximizes its revenue assuming that the other's price is independent of its own choice of price. If the papers enter a joint operating agreement where they set prices to maximize total revenue, by how much will newspaper prices rise? (a) 3 (b) 2 (c) 0 (d) 3.5 (e) 2.5
Let's say there is demand in a market. The unit cost of production of the good is fixed and is at level 3. If you had a technology that could reduce this cost to 1, how much would you sell the pantent of the technology you have? (Hint: How much does society spend to get the technology you have?)