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Attributed to Libby Rittenberg and Timothy Tregarthen Saylor.org Applying the Marginal Decision Rule The slope of the total revenue curve is marginal revenue; the slope of the total cos

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Attributed to Libby Rittenberg and Timothy Tregarthen Saylor.org

Applying the Marginal Decision Rule

The slope of the total revenue curve is marginal revenue; the slope of the

total cost curve is marginal cost Economic profit, the difference between

total revenue and total cost, is maximized where marginal revenue equals

marginal cost This is consistent with the marginal decision rule, which

holds that a profit-maximizing firm should increase output until the

marginal benefit of an additional unit equals the marginal cost The

marginal benefit of selling an additional unit is measured as marginal

revenue Finding the output at which marginal revenue equals marginal

cost is thus an application of our marginal decision rule

Figure 9.7 "Applying the Marginal Decision Rule" shows how a firm can use

the marginal decision rule to determine its profit-maximizing output Panel

(a) shows the market for radishes; the market demand curve (D), and

supply curve (S) that we had in Figure 9.3 "The Market for Radishes"; the

market price is $0.40 per pound In Panel (b), the MR curve is given by a

horizontal line at the market price The firm’s marginal cost curve (MC)

intersects the marginal revenue curve at the point where profit is

maximized Mr Gortari maximizes profits by producing 6,700 pounds of

radishes per month That is, of course, the result we obtained in Figure 9.6

"Total Revenue, Total Cost, and Economic Profit", where we saw that the

firm’s total revenue and total cost curves differ by the greatest amount at

the point at which the slopes of the curves, which equal marginal revenue

and marginal cost, respectively, are equal

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