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What is the maximum amount you can earn per game

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Reference no: EM13996536

1. Consider the following three demand curves (where P is price in dollars and Q is quantity in units):

(A) Q = 200 - P
(B) Q = 100 - 0.5P
(C) Q = 200 - 0.5P

At a price of $20, calculate the own price elasticity of demand for each of the three demand curves.

2. The owner of a baseball team and local stadium has commissioned a study that showed the demand by fans for stadium seats (per playing date) to be P = 22 - 0.2Q, where P is the average price of a ticket and Q represents the number of seats (expressed in thousands). The local stadium seats a maximum of 56,000 per game. The price has been set at $10 per ticket. (Note: Assume that all seats and all games are the same in this problem.)

a. If the owner is only interested in maximizing revenue, has he overpriced or under-priced the tickets?

b. Suppose the owner offers you 10% of any increase in revenues that you can generate. If you can only choose a uniform per-ticket price, what is the maximum amount you can earn per game?

Reference no: EM13996536

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