A profit-maximizing monopolist sells its goods to two different countries. In one country it faces demand as p1 180 – 2q2. Its marginal cost is 2qi. If the monopoly were to charge different prices in these markets, in which market it can charge a higher price, explain using elasticity. Calculate CS, PS, and DWL. What would be the price if the firm were to = 120 q1 and in other country it faces demand as P2 charge one price for both markets.

Question 5: Jimmy has a room that overlooks, from some distance, a major league baseball stadium. He decides to rent a telescope for $50 a week and charge his friends and classmates to use it to peep at the game for 30 seconds. He can act as a monopolist for renting out "peeps". For each person who takes a 30 second peep, it costs Jimmy $.20 to clean the eyepiece. Jimmy believes he has the following demand for his service: Price of a Peep $1.20 Quantity of peeps demanded 1.00 90 100 150 200 250 300 70 60 50 350 40 30 400 450 20 10 500 550 a) For each price, calculate the total revenue from selling peeps and themarginal revenue per peep. Price Quantity TR MR $1.20 100 90 100 150 200 70 250 60 300 350 50 40 30 400 450 20 500 10 550 b) At what quantity will Jimmy's profit be maximized? What price will he charge? What will his total profit be? c) Jimmy's landlady complains about all the visitors coming into the building and tells Jimmy to stop selling peeps. Jimmy discovers, though, if he…

The accompanying graph depicts the marginal revenue (MR), demand (D), and marginal cost (MC) curves for a monopoly a. Place point Pi at the profit maximizing price and quantitvy assuming that the monopolist can only charge a single price. 100 95 90 85 80 75 70 65 2 60 b. What are the profits of the firm if it charges a single price? 50 45 Suppose the monopolist able to successfully price discriminate between two groups by charging one group $60 and charging $35 to the other group. c. What are the firm's profits if it charges the two prices as mentioned above? 35 30 25 20 15 10 MR 0 5 10 15 20 25 30 35 40 45 50 55 60 65 70 75 80 85 90 95100 Quantity

Jackelina's company is a monopoly that faces demand Qd = a - bp, where a and b are positive numbers. The monopolist's marginal revenue function is: MR = a-2bP MR = a/Q - b = MR a/b - 2Q/b MR = a -2bQ