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Gross margin vs markup: how to price the difference

By Mark Rawlins

Margin and markup both compare a selling price with a cost. They answer different questions because one divides by the selling price and the other divides by the cost.

01

Use the same price and cost

For a simple illustration, use net selling price after discounts and the relevant cost of the item. Gross profit is price minus cost. Gross margin is gross profit divided by price; markup is gross profit divided by cost. Multiply either result by 100 to express it as a percentage.

Use consistent cost definitions when comparing products. Gross margin depends on the cost of sales included in your accounts; the costs used for a pricing markup may be narrower. Taxes and other adjustments depend on the transaction and should be handled consistently with your records.

02

Work through a sale

Hypothetical example: an item sells for $100 net and its cost of sales is $60. Gross profit is $40. Gross margin is $40 ÷ $100 = 40%, while markup is $40 ÷ $60, or about 66.7%. Both describe the same $40 difference.

Adding a 40% markup to a $60 cost gives an $84 price and $24 gross profit. That is a margin of $24 ÷ $84, or about 28.6%, not 40%. To reach a 40% margin on a $60 cost, divide $60 by 1 minus 0.40, giving a $100 price.

03

Use the calculation with other decisions

A target gross margin is not net profit. The gross profit must still help cover costs outside cost of sales, and the price also needs to fit customer demand and the competitive context. Costs and volumes can change, so revisit the calculation when they do.

Check the underlying costs with the person responsible for your accounts before making a material pricing decision. A percentage alone does not tell you whether a product earns enough total dollars to support the business.

04

Check discounts before setting a price

If the $100 item is discounted by $10 while its $60 cost stays the same, its net price is $90 and gross profit falls to $30. Gross margin is then $30 ÷ $90, or about 33.3%; markup is $30 ÷ $60, or 50%. A 10% reduction in price therefore reduces this example's gross profit by 25%.

Before extending a discount, recalculate using the expected net price and any costs that change with the sale. Consider whether delivery charges, returns or fees belong in the comparison. Record the assumptions so a later review uses the same basis.

05

Price from the target margin

For a target margin expressed as a decimal, divide cost by one minus that margin. With a $60 cost and a 25% target margin, the minimum price under this model is $60 ÷ 0.75 = $80. This arithmetic assumes the $60 includes all costs used for the chosen gross-margin definition and that no further discount changes the net selling price.

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