A local zoo observes the following demand schedule.
Ticket Price |
Tickets Sold |
$50 |
300 |
$40 |
400 |
$30 |
500 |
$20 |
550 |
$10 |
650 |
The zoo knows that senior citizens all value tickets at $20 or
less, and younger visitors all value tickets at $30 or more.
Marginal costs are zero. The optimal prices for full-price tickets
and senior citizen tickets are:
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Since the marginal cost is zero the aim of the local zoo should be maximizing the revenue generated from the sale of tickets. If the price for younger visitors is $50, a total of 300 X 50 or $15,000 is collected, and if the price for senior citizens is $10 a total of 10 x 650 or $6,500 is collected. In this case total revenue is $21,500
If the price for younger visitors is $40, a total of 40 X 400 or $16000 is collected and if the price for senior citizens is $10 total of 10 X 550 or $5500 is collected. In this case total profit is $21,500
Therefore the revenue for the profit is maximized when younger visitors are charged $40 and senior citizens are charged $10. Select option B
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