Consider Noelle, who runs a Christmas tree farm. Suppose that the market price of Christmas trees is $18 per tree and that Noelle is a price-
Quantity of trees Q |
Total revenue TR |
Total cost TC |
Profit TR − TC |
---|---|---|---|
0 |
$0 |
$140 |
-$140 |
10 |
180 |
300 |
-120 |
20 |
360 |
360 |
0 |
30 |
540 |
440 |
100 |
40 |
720 |
560 |
160 |
50 |
900 |
720 |
180 |
60 |
1,080 |
920 |
160 |
70 |
1,260 |
1,160 |
100 |
TABLE 12-
The first column shows the quantity of output in number of trees, and the second column shows Noelle’s total revenue from her output: the market value of trees she produced. Total revenue, TR, is equal to the market price multiplied by the quantity of output:
In this example, total revenue is equal to $18 per tree times the quantity of output in trees.
The third column of Table 12-1 shows Noelle’s total cost. The fourth column shows her profit, equal to total revenue minus total cost:
As indicated by the numbers in the table, profit is maximized at an output of 50 trees, where profit is equal to $180. But we can gain more insight into the profit-