In: Economics
Notice that the table is partial and doesn't start at 0, and also that it doesn't go in increments of one at a time (so marginal values are approximations rather than exact).
The firm sells its output for P = $6.50. See below:
Quantity | Total Revenue |
Marginal Revenue |
Total Cost |
Marginal Cost |
Profits |
200 | $1000 | -- | |||
300 | A | $1550 | |||
400 | $2150 | D | |||
500 | B | $2800 | |||
600 | C | $7 |
What will the firm's profits or losses be at the profit-maximizing (loss-minimizing) quantity? Carefully follow all numeric instructions. Indicate profits with a positive number (no sign) and losses with a negative number (with negative sign).
Quantity | Total | Marginal | Total | Marginal | Profits |
Revenue | Revenue | Cost | Cost | ||
200 | 1300 | $1000 | 300 | ||
300 | 1950 | 6.5 | $1550 | 5.5 | 400 |
400 | 2600 | 6.5 | $2150 | 6 | 450 |
500 | 3250 | 6.5 | $2800 | 6.5 | 450 |
600 | 3900 | 6.5 | $3500 | 7 | 400 |
MR=P
MC = change in Cost/change in Q
So, profit is maximum where MC=MR at Q = 500, where profit = $450