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Example 6B:The table below illustrates the profit-maximization rule (produce the quantity of<br />

output where marginal revenue equals marginal cost). Percomp Company, a perfect competitor,<br />

produces in a market where the market price is $10. The demand information, marginal revenue,<br />

marginal cost, and marginal profit (marginal revenue minus marginal cost) are detailed on the<br />

table.<br />

The table shows that producing up to the profit-maximizing quantity (6 units) generates positive<br />

marginal profit. Producing more than the profit-maximizing quantity (units 7 through 9) generates<br />

negative marginal profit.<br />

Percomp Company<br />

Price Quantity Marginal Revenue Marginal Cost Marginal Profit<br />

$10 0 X X X<br />

10 1 $10 $5 $5<br />

10 2 10 6 4<br />

10 3 10 7 3<br />

10 4 10 8 2<br />

10 5 10 9 1<br />

10 6 10 10 0<br />

10 7 10 11 -1<br />

10 8 10 12 -2<br />

10 9 10 13 -3<br />

The graph below shows the demand curve and the marginal cost curve, indicates that marginal<br />

revenue is the same as price, and indicates that the marginal revenue curve is the same as the<br />

demand curve. The graph also shows that the profit-maximizing quantity of output (where<br />

marginal revenue equals marginal cost) is 6 units of output.<br />

$13 -<br />

12 -<br />

11 -<br />

10 -<br />

Price 9-<br />

8-<br />

7-<br />

6-<br />

5-<br />

Z<br />

0 <br />

0 1 2 3 4 5 6 7 8 9<br />

Quantity<br />

D = P = MR<br />

FOR REVIEW ONLY - NOT FOR DISTRIBUTION<br />

MC<br />

Perfect Competition 21 - 4

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