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Updated 2026-09-18 · Utilities · Educational use only ·
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Markup Calculator

Selling price from cost plus markup percentage

Calculate selling price from cost plus markup percentage, with the corresponding gross margin shown alongside for context.

What this tool does

Selling price is the unit cost scaled up by the markup: cost × (1 + markup ÷ 100). The markup amount shows the profit on each unit sold in currency terms. Gross margin expresses that profit as a percentage of the final selling price rather than the original cost, which is the distinction people most often trip over. The calculator estimates all three from your cost and markup inputs. Gross margin rises with markup but not in proportion: margin equals markup divided by one plus markup, so doubling a 50% markup to 100% lifts the margin from 33.3% to 50%, not to 66.7%. This tool illustrates pricing mechanics in retail, wholesale and service contexts where cost-plus pricing is used. Results assume a single unit cost with no volume discounts, bundling or variable overhead allocation.

Quick answer: with the default values, the result is $100.00 (Selling Price). Adjust the values below for your own figures.


Enter Values

People also use

Formula Used
Selling price
Cost
Markup percentage

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

Why markup looks different from margin

The same sale described two ways. An item that costs 40 and sells for 100 carries a 150% markup, because the 60 added is divided by the 40 cost. That identical item has a 60% gross margin, because the same 60 is divided by the 100 selling price. Retailers and wholesalers tend to work in markup, since it starts from the number they know. Finance teams and investors work in margin, since it starts from revenue. Neither is wrong. The calculator returns both so a figure quoted in one language can be checked in the other without a conversion slip.

Markup maths is cost-plus

Selling price equals cost multiplied by one plus the markup percentage. A 100% markup doubles the cost, a 50% markup adds half, a 25% markup adds a quarter. Running the other way is less intuitive: to hit a target margin, the markup needed is the margin divided by one minus the margin, so a 40% margin needs a 66.7% markup and a 50% margin needs 100%. That asymmetry is why margin is the number people get wrong in their heads, and why a calculator that shows both is useful.

Realistic markup ranges by sector

Published margins vary widely by sector, and markups vary with them. The NYU Stern margin dataset for US-listed companies, updated January 2026, puts average gross margin at about 26% for grocery retail, 30% for home furnishings, 32% for restaurants and 57% for apparel, against 38% for the whole market. Converted with the formula above, those are markups of roughly 36%, 43%, 48%, 132% and 61%. Two cautions apply. These are company-level figures, so a restaurant's cost of sales includes kitchen labour, and the markup on a single dish is a different and larger number than a 48% company-wide average. And they are averages across listed firms in one country; the US Census Bureau's Annual Retail Trade Survey publishes gross margin as a share of sales by kind of retail business, which shows the same wide spread. A markup that is normal in one sector is a loss in another.

The markup-to-margin relationship

A 25% markup is a 20% margin. A 50% markup is a 33.3% margin. A 100% markup is a 50% margin, 150% is 60%, 200% is 66.7% and 300% is 75%. Markup comes out larger than margin whenever the price is above cost, and the gap widens as it rises. Confusing them under-prices: a retailer who needs a 50% margin and applies a 50% markup instead lands at 33.3%, a third short of target on every unit until someone checks the arithmetic.

Worked example

Wholesale cost 40 per unit, target markup 150%. Selling price is 40 × 2.5 = 100. Markup amount is 60, and gross margin is 60 divided by 100, or 60%. On 1,000 units a month, gross profit is 60,000 before operating costs. Drop the markup to 100% and the price falls to 80, the margin to 50% and monthly gross profit to 40,000. On a 40 cost, every 25 percentage points of markup is 10 per unit, which is 10,000 a month at that volume.

Where markup sits higher or lower

Markups tend to run higher where a product is differentiated, competition is thin, the brand carries a premium or purchases are infrequent, as with durable goods and expert services. They tend to run lower on commodity products, in crowded markets and on frequent purchases such as groceries, where volume does the work that margin cannot. In practice the ceiling is set by what customers keep paying at scale rather than by the seller's preference, which is why some businesses trial a price on a small batch before ordering deep inventory at that markup.

Cost-plus versus value-based pricing

Markup is cost-plus pricing: start from cost, add a percentage. It suits commodity goods and traditional retail, where costs are known and competitors price the same way. Value-based pricing starts from what the customer would pay regardless of cost and works backwards, which is how software, professional services and strongly differentiated products are often priced. For those, the markup figure this calculator produces is a floor check rather than the pricing method; a price set on value can sit well above cost-plus, and the gross margin output shows how far.

Common markup errors

The classic error is treating a 50% markup as a 50% margin when it is 33.3%. The quieter one is marking up the invoice price alone, so freight, duties, handling and returns never enter the cost base and the formula starts from a number that is too low. Then there is the single markup applied across products whose costs and competition differ, and the promotions and markdowns that erode the margin actually realised. None of these shows in the markup figure itself. They surface later, as a gross margin lower than the one that was planned.

Example Scenario

A unit costing $40 sold at 150% markup has a selling price of $100.00.

Inputs

Cost per Unit:$40
Markup Percentage:150%
Expected Result$100.00
Expected Result breakdown
Markup Amount$60.00
Gross Margin %60.00%
Cost$40.00
Markup %150.00%

This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

This calculator computes the selling price by applying a markup percentage to the cost per unit. The formula multiplies the cost by one plus the markup percentage divided by 100, yielding the final selling price. The markup amount is the difference between selling price and cost. Gross margin divides the markup amount by the selling price, not by the cost, so it represents profit as a percentage of revenue; the two are related by margin = markup ÷ (1 + markup), and the reverse, markup = margin ÷ (1 − margin), is how a target margin is turned into a markup. The calculator assumes a constant markup rate and does not account for variable costs, discounts, taxes or transaction fees. Results are estimates for illustration only and may not reflect actual business outcomes.

Frequently Asked Questions

Markup or margin: which to use?
Markup is easier to apply mentally, since it is cost times a multiplier. Margin is the convention in financial reporting, because it is expressed against revenue. Retail and wholesale mostly quote markup; finance and investors mostly quote margin. Both appear in the result card, so one price can be quoted in whichever convention the audience uses.
Is 100% markup the same as 100% margin?
No. A 100% markup means the selling price is double the cost, which is a 50% margin. A 100% margin would mean the cost was zero, which no product has. Mixing the two up is a common pricing error in retail, and it always errs in the same direction: the price ends up lower than intended.
What markup percentage is typical?
There is no single typical figure, because markup follows the sector's cost structure and its competition; the sector data in the body above spans roughly 36% to over 130% even among large listed companies. Traditional retail has long used a 100% markup, sometimes called keystone pricing, as a rule of thumb, which is a 50% margin. A more useful question is what margin the business needs after its operating costs, because that converts directly: a required 40% margin means a 66.7% markup, and the calculator shows the margin for any markup entered.
Does this account for taxes?
No. The calculator works pre-tax. Sales tax or VAT is added at the point of sale according to local rules, so the consumer pays the selling price shown here plus whatever tax applies, and the merchant's markup is unaffected by it.

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