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Marginal Revenue Calculator (change in total revenue ÷ change in units)

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Understanding the marginal revenue calculator — concept and principle

This calculator finds marginal revenue, the extra revenue from each additional unit sold, from two price and quantity points. It shows total revenue at each point, the change in revenue and units, marginal revenue as a share of the new price and, with a marginal cost, the extra profit and whether selling more adds profit. Economics students and pricing managers use it.

Extra revenue per extra unitExtra revenue per extra unit: $27,600 − $25,000 (1,200 at $23 vs 1,000 at $25); ÷ 200 more units (MR above $9 MC → +$800) → MR $13.00 (per extra unit sold)Extra revenue per extra unit$$27,600 − $25,0001,200 at $23 vs 1,000 at $25÷ 200 more unitsMR above $9 MC → +$800MR $13.00per extra unit sold
Extra revenue per extra unit — with the default inputs: MR $13.00.

How it is calculated

The principle

When a seller must lower its price to sell more, the lower price applies to all units, not only the extra ones. The revenue gained on the new units is partly offset by the revenue lost on units that would have sold at the higher price. That is why marginal revenue is below the new price for a firm facing a downward-sloping demand curve; on a straight-line demand curve, MR falls twice as fast as the price. Profit rises as long as MR exceeds marginal cost and is highest where MR equals MC. Fixed costs do not enter this comparison.

Worked example

Defaults: 1,000 units at 25; 1,200 units at 23; marginal cost 9.

  1. R1 = 25 × 1,000 = $25,000; R2 = 23 × 1,200 = $27,600.
  2. ΔR = $2,600; ΔQ = 200.
  3. MR = 2,600 ÷ 200 = $13.00, which is 56.5% of the new price of 23.
  4. Extra profit = (13 − 9) × 200 = $800.
  5. MR is above MC: Adds profit (MR above MC).
How Marginal revenue per extra unit changes with Second price per unitHow Marginal revenue per extra unit chan…0501001502005.7511.517.22328.834.546Example: $13.00Second price per unit
Each point is the calculator re-run with only “Second price per unit” changed; the gold point is the default example. Change the inputs above and this chart follows your numbers.
Second price per unitMarginal revenue per extra unit
5.75-$90.50
11.5-$56.00
17.2-$21.50
23$13.00
28.8$47.50
34.5$82.00
46$151.00

How to read the result

Each extra unit sells for 23 but adds only 13 to revenue, because 1,000 units lost 2 each. Since 13 is still above the marginal cost of 9, the price cut pays off. If MR fell below MC, the price cut would lose money even though more units are sold. Repeating the test at further price points shows where MR = MC, the profit-maximising level.

Common mistakes

Keep in mind: Two points describe only one segment of demand. Customer response can differ at other prices and over time.

Frequently asked questions

Why is marginal revenue less than price?

To sell more, the price is lowered on all units, so the revenue gained on the extra units is reduced by the revenue lost on the others.

When is profit maximised?

Where marginal revenue equals marginal cost.

Can marginal revenue be negative?

Yes, when demand is inelastic: a price cut then lowers total revenue.

Sources: OpenStax, Principles of Economics, 3rd ed. (2022), section 9.2 "How a Profit-Maximizing Monopoly Chooses Output and Price"

Checked 9 Nov 2026. Marginal revenue = change in total revenue ÷ change in quantity; profit maximization at MR = MC; MR on a straight-line demand curve falls twice as fast: OpenStax, “Principles of Economics”, 3rd ed. (2022), section 9.2 “How a Profit-Maximizing Monopoly Chooses Output and Price”.

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