Use the data in the table provided.
Quantity | Total revenue | Total cost |
0 | $0 | $7 |
1 | 18 | 23 |
2 | 36 | 29 |
3 | 54 | 37 |
4 | 72 | 49 |
5 | 90 | 65 |
6 | 108 | 87 |
7 | 126 | 112 |
What is the marginal revenue of the fourth unit?
Calculate profit at a quantity of two. Explain how you calculated the profit.
What is the profit-
1 point: $18
1 point: $7
1 point: $36 - $29 or TR - TC
1 point: 5 units
1 point: The optimal output rule states that profit is maximized when MC = MR. Here, MC never exactly equals MR. When this occurs, the firm should produce the largest quantity at which MR exceeds MC. At a quantity of 5, MC = $16 and MR = $18. For the sixth unit, MC = $22 and MR = $18, and because MC > MR, the sixth unit would add more to total cost than it would to total revenue, and it therefore should not be produced.
Use a graph to illustrate the typical shape of the two curves used to find a firm’s profit-
Rubric for FRQ 2 (3 points)
1 point: A graph with a horizontal marginal revenue curve at a height of $5
1 point: A marginal cost curve with a slope that starts out negative and then becomes positive as the quantity increases
1 point: Q* labeled on the horizontal axis below where MR = MC