Foundations of Economics (8th Edition)
Foundations of Economics (8th Edition)
8th Edition
ISBN: 9780134486819
Author: Robin Bade, Michael Parkin
Publisher: PEARSON
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Chapter 16, Problem 5IAPA
To determine

To calculate:

The profit maximizing price, output, and economic profit if the circus company charges a single price for all kind of tickets.

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The figure below shows the demand and costs facing Mike's Bikes, a producer of mountain bikes. What quantity does the firm produce and what is its price? Calculate the firm's economic profit or economic loss. Price and cost (dollars per bike) 400 350 300 250 200 150 100 50 MC ATC MR 100 200 Quantity (mountain bikes per week) Quantity produced is 100 mountain bikes per week, price of a mountain bike is $200 per bike, and economic loss is $10,000. Quantity produced is 100 mountain bikes per week, price of a mountain bike is $250 per bike, and economic loss is $5,000. Quantity produced is 100 mountain bikes per week, price of a mountain bike is $200 per bike, and economic profit is $5,000. Quantity produced is 100 mountain bikes per week, price of a mountain bike is $250 per bike, and economic profit is $5,000.
Price (dollars ticket) 20 Quantity Total cost (dollars per Big Top is the only circus in the nation. The table sets out the demand schedule for circus tickets and the cost schedule for producing the circus. (tickets per show) show) 0 1,000 a. 18 100 1,600 Calculate Big Top's profit-maximizing price, output, and economic profit if it charges a single price for all tickets. 16 200 2,200 14 300 2,800 12 400 3,400 10 500 4,000 8 600 4,600 6 700 5,200 Big Top's total revenue and marginal revenue schedules are in the second table (see above table), which is useful to answer these questions. Big Top's marginal cost is constant and equal to $6 per ticket. Big Top's marginal revenue equals its marginal cost when the quantity of tickets is 350 tickets per show and the price is $13 per ticket. The total revenue is 350 tickets x $13, which is $4,550. The total cost of 350 tickets is $3,100. So the economic profit equals $4,550 - $3,100, which is $1, 450. You are constructing a table with total…
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