Managerial Economics: A Problem Solving Approach
Managerial Economics: A Problem Solving Approach
5th Edition
ISBN: 9781337106665
Author: Luke M. Froeb, Brian T. McCann, Michael R. Ward, Mike Shor
Publisher: Cengage Learning
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Chapter 15, Problem 5MC
To determine

Nash equilibrium with collusion.

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4. Using a payoff matrix to determine the equilibrium outcome Suppose that Flashfry and Warmbreeze are the only two firms in a hypothetical market that produce and sell air fryers. The following payoff matrix gives profit scenarios for each company (in millions of dollars), depending on whether it chooses to set a high or low price for fryers. Flashfry Pricing High Low Warmbreeze Pricing High Low 11, 11 2,13 13, 2 10, 10 For example, the lower-left cell shows that if Flashfry prices low and Warmbreeze prices high, Flashfry will earn a profit of $13 million, and Warmbreeze will earn a profit of $2 million. Assume this is a simultaneous game and that Flashfry and Warmbreeze are both profit-maximizing firms. price, and if Flashfry prices low, Warmbreeze will make more profit if it If Flashfry prices high, Warmbreeze will make more profit if it chooses a chooses a price. If Warmbreeze prices high, Flashfry will make more profit if it chooses a chooses a price. Considering all of the…
There are two competing firms, Jack and Jill represents a normal form of a game of two firms that produce a widget that is identical in quality. The rows in the table below correspond to the two different strategies available to firm Jack: price High or Low. The columns correspond to the same strategies for Jill: price High or price Low. The numbers in the tables show the profits.  The number on the left (first number) is Jack firm profit, and the numbers on the right (second number) is Jill’s firm profit in millions of dollars. For example, If both price High (the upper left cell), then they each get 10 million in profits. If a firm prices high, the other firm prices low, consumers will have a choice to go to the low firm and the firm that prices high will get zero while the firm that prices low will get all market share.  The game is played simultaneously, meaning same time and neither will know what the decision is.…
a. b. Each firm has four alternative strategies, and a certain profit/payoff is associated with each strategy. The numbers in the payoff matrix denote firm A's profit (in thousands of dollars). The total amount of profit that can be earned by the two firms together is $20000. (This is called a "constant sum game.") Firm B's profit is therefore $20000 minus firm A's profit. What strategies will the two firms select? Is the game strictly determined? If so, how much does each firm gain? B's strategies A's strategies ↓ Increase Advertising Decrease Price Increase Price Alter Product Increase Advertising 0 11 8 11 Decrease Price 8 10 6 2 Increase Price 7 12 15 Alter Product 4 15 3 12 Suppose now that due to a change in consumer preferences, firm A's "Increase Price" strategy pays off better than before when firm B elects to "Decrease Price," that is, the payoff rises from 6 to 14. What strategies will the two firms now select? Is the game strictly determined? If so, how much does each firm…
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