You run a game day shuttle service for parking services for the local ball club. Your costs for different customer loads are 1: $30, 2: $32, 3: $35,4: $38, 5: $42, 6: $48, 7: $57, and 8: $68. What are your marginal costs for each customer loadlevel? If you are compensated $10 per ride,what customer load would you want? Please do not handwrite, and explain in great detail, so that I can understand. Thanks again. (OH BTW PLEASE MAKE SURE THIS IS NOT A REPEAT ANSWER FROM ONE OF THE OTHER ANSWERS ALREADY POSTED)
Customer Load, Q | Total Cost, TC | Marginal Cost, MC=Change in TC/Change in Q |
1 | 30 | |
2 | 32 | 2 |
3 | 35 | 3 |
4 | 38 | 3 |
5 | 42 | 4 |
6 | 48 | 6 |
7 | 57 | 9 |
8 | 68 | 11 |
In this case, price does not depend upon the customer load. So, its a case of perfect competition.
A perfectly competitive firm increases its output level as long as Price is higher than or equal to its Marginal Cost to maximize profit.
In this case, MC<Price ($10) at customer load of 7 and MC>Price ($10) at a customer load of 8.
So, customer load should be 7 units to maximize profit.
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