Waikiki Beach has two hotels, one run by Juan and a second run by Tulah. The average cost of providing rooms is constant at $30 per day. Assume that low-price guarantees are illegal. Here are the possible outcomes: • Price fixing (cartel). Each firm has 30 customers at a price of $40. • Duopoly (no price fixing). Each firm has 40 customers per day at a price of $37. • Underpricing (one firm charges $40 and the other charges $37). The low-price firm has 50 customers and the high-price firm has 10 customers. Juan chooses a price first, followed by Tulah. Draw a game tree for the price-fixing game and predict the outcome.

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Chapter1: Making Economics Decisions
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Waikiki Beach has two hotels, one run by Juan and a second run by Tulah. The average cost of providing rooms
is constant at $30 per day. Assume that low-price guarantees are illegal. Here are the possible outcomes:
• Price fixing (cartel). Each firm has 30 customers at a price of $40.
• Duopoly (no price fixing). Each firm has 40 customers per day at a price of $37.
• Underpricing (one firm charges $40 and the other charges $37). The low-price firm has 50 customers and the
high-price firm has 10 customers.
Juan chooses a price first, followed by Tulah. Draw a game tree for the price-fixing game and predict the
outcome.
Transcribed Image Text:Waikiki Beach has two hotels, one run by Juan and a second run by Tulah. The average cost of providing rooms is constant at $30 per day. Assume that low-price guarantees are illegal. Here are the possible outcomes: • Price fixing (cartel). Each firm has 30 customers at a price of $40. • Duopoly (no price fixing). Each firm has 40 customers per day at a price of $37. • Underpricing (one firm charges $40 and the other charges $37). The low-price firm has 50 customers and the high-price firm has 10 customers. Juan chooses a price first, followed by Tulah. Draw a game tree for the price-fixing game and predict the outcome.
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