You run a game-day shuttle service for parking services for the local ball club. Suppose you are compensated $10 per customer, per ride. In other words, your marginal revenue is $10. Your costs for different customer loads are summarized in the following table. For each customer load, calculate both the marginal cost and the average cost. Then answer the question that follows. Note: Round your answers to the nearest cent. Customers Total Cost Marginal Cost Average Cost ($) ($ per customer) ($ per customer) 1 $30 2 $35 3 $45 4 $60 5 $80 6 $105 7 $135 8 $170 In order to maximize profits, you should carry ______ customers per load.
You run a game-day shuttle service for parking services for the local ball club. Suppose you are compensated $10 per customer, per ride. In other words, your marginal revenue is $10. Your costs for different customer loads are summarized in the following table. For each customer load, calculate both the marginal cost and the average cost. Then answer the question that follows. Note: Round your answers to the nearest cent. Customers Total Cost Marginal Cost Average Cost ($) ($ per customer) ($ per customer) 1 $30 2 $35 3 $45 4 $60 5 $80 6 $105 7 $135 8 $170 In order to maximize profits, you should carry ______ customers per load.
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Question
You run a game-day shuttle service for parking services for the local ball club. Suppose you are compensated $10 per customer, per ride. In other words, your marginal revenue is $10. Your costs for different customer loads are summarized in the following table.
For each customer load, calculate both the marginal cost and the average cost. Then answer the question that follows.
Note: Round your answers to the nearest cent.
Customers
|
Total Cost
|
Marginal Cost
|
Average Cost
|
---|---|---|---|
($)
|
($ per customer)
|
($ per customer)
|
|
1 | $30 |
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2 | $35 |
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3 | $45 |
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|
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4 | $60 |
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5 | $80 |
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6 | $105 |
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7 | $135 |
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8 | $170 |
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In order to maximize profits, you should carry ______ customers per load.
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