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Many retail video stores offer two alternative plans for renting films:

• A two-part tariff: Pay an annual membership fee (e.g., \(40) and then pay a small fee for the daily rental of each film (e.g., \)2 per film per day).

• A straight rental fee: Pay no membership fee, but pay a higher daily rental fee (e.g., $4 per film per day).

What is the logic behind the two-part tariff in this case? Why offer the customer a choice of two plans rather than simply a two-part tariff?

Short Answer

Expert verified

The logic behind the two-part tariff is to segregate the consumer into different groups as per their need. The customers are offered two plans rather than simply a two-part tariff because every customer has different needs and generates revenue from each customer.

Step by step solution

01

Step 1. Logic of two-part tariff

The strategy of two-part tariff is used to sort the customer into two groups namely, high-volume group, and low-volume group; suppose the high-volume group rent more than 30 movies per year and low-volume group rents less than 30 movies per year. The problem with the two-part tariff is that the firm faces difficulty deciding the entry and rental fees. Thus, the firm charges two different prices for two different groups of customers.

02

Reason for offering two plans instead of two-part tariff

If the entry fee is high and the rental fee is low, it will benefit the high-volume customer, but it will not benefit the low-volume customers. If the entry fee is low and the rental fee is high, it will benefit the low-volume customer, but it will not benefit the high-volume customers. Hence, the firm keeps both the membership and rent options.

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Most popular questions from this chapter

Look again at Figure 11.12 (p. 434), which shows the reservation prices of three consumers for two goods.

Assuming that marginal production cost is zero for both goods, can the producer make the most money by selling the goods separately, by using pure bundling, or by using mixed bundling? What prices should be charged?

Your firm produces two products, the demands for which are independent. Both products are produced at zero marginal cost. You face four consumers (or groups of consumers) with the following reservation prices:

CONSUMER GOOD 1(\() GOOD 2(\))

A 25 100

B 40 80

C 80 40

D 100 25

a. Consider three alternative pricing strategies: (i) selling the goods separately; (ii) pure bundling; (iii) mixed bundling. For each strategy, determine the optimal prices to be charged and the resulting profits. Which strategy would be best?

b. Now suppose that the production of each good entails a marginal cost of $30. How does this information change your answers to (a)? Why is the optimal strategy now different?

A monopolist is deciding how to allocate output between two geographically separated markets (East Coast and Midwest). Demand and marginal revenue for the two markets are

P1 = 15 – Q1 MR1 = 15 - 2Q1

P2 = 25 - 2Q2 MR2 = 25 - 4Q2

The monopolist’s total cost is C = 5 + 3(Q1 + Q2). What are price, output, profits, marginal revenues, and deadweight loss (i) if the monopolist can price discriminate? (ii) if the law prohibits charging different prices in the two regions?

Suppose that BMW can produce any quantity of cars at a constant marginal cost equal to \(20,000 and a fixed cost of \)10 billion. You are asked to advise the CEO as to what prices and quantities BMW should set for sales in Europe and in the United States. The demand for BMWs in each market is given by

QE = 4,000,000 - 100PE

and

QU = 1,000,000 - 20PU

where the subscript E denotes Europe, the subscript U denotes the United States. Assume that BMW can restrict U.S. sales to authorized BMW dealers only.

  1. What quantity of BMWs should the firm sell in each market, and what should the price be in each market? What should the total profit be?
  2. If BMW were forced to charge the same price in each market, what would be the quantity sold in each market, the equilibrium price, and the company’s profit?

Consider a firm with monopoly power that faces the demand curve

P= 100 - 3Q+ 4A1/2

and has the total cost function

C= 4Q2 + 10Q+ A

where Ais the level of advertising expenditures, and Pand Qare price and output.

a.Find the values of A, Q, and Pthat maximize the firm’s profit.

b.Calculate the Lerner index, L = (P - MC)/P, for this firm at its profit-maximizing levels of A, Q, and P.

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