Markup vs Margin Calculator
Convert between markup and margin and see why they are not the same
Convert between markup and margin percentages. See why a 50% markup is only a 33% margin, and price products with the right measurement.
What this tool does
Markup and margin describe the same gross profit but use different denominators — markup is calculated over cost, while margin is calculated over selling price. This calculator converts between the two measurements and shows why they produce different percentages from the same profit amount. Enter your cost per unit and either a markup or margin percentage to see the resulting selling price and the equivalent profit measurement expressed the other way. The calculation illustrates how a 25% markup, for example, does not equal a 25% margin on the same product. This is particularly useful when comparing pricing strategies across different business contexts or when translating between how suppliers quote price increases and how retailers report profitability. Results are mathematical conversions and do not account for taxes, discounts, or other transaction costs.
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Disclaimer
Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.
Why these two measurements get confused
Markup and margin describe the same dollars and the same transaction, but they use different denominators. Markup expresses profit as a percentage of cost. Margin expresses the same profit as a percentage of selling price. The profit number itself is identical either way — only the reference point changes, and that change makes the two percentages look different enough to trip up anyone who has not seen the math laid out.
How the math works
Markup = (price − cost) / cost. Margin = (price − cost) / price. If cost is 60 and price is 100, profit is 40. Markup is 40 / 60 = 66.7%. Margin is 40 / 100 = 40%. Same dollars, same sale, two different percentages, and the gap widens as the profit percentage gets larger. A 100% markup is a 50% margin. A 200% markup is a 66.7% margin. At infinite markup you approach but never reach 100% margin.
Why it matters for pricing
Two common pricing errors come from mixing these up. First, calculating a price by adding a margin percentage to cost when you mean markup — aiming for a 40% margin but applying a 40% markup means you actually only achieve a 28.6% margin, a meaningful shortfall once it scales across a catalogue. Second, comparing your margin to a competitor's markup and concluding you are doing better or worse than you really are — most industry benchmarks quote gross margin, not markup, and conflating the two distorts the comparison.
Conversion rules worth remembering
To go from markup to margin: markup / (1 + markup). A 50% markup becomes 0.5 / 1.5 = 33.3% margin. To go from margin to markup: margin / (1 − margin). A 33.3% margin becomes 0.333 / 0.667 = 50% markup. The tool does this instantly for any pair of values, but knowing the relationship off the top of your head helps catch spreadsheet errors and spots when a vendor quote is quoted in the wrong reference.
Which one to use when
Markup is more intuitive when you are building a price from a cost, common in retail and resale businesses where cost is the anchor and the question is how much to add. "We take a 50% markup" is a natural way to describe pricing if costs drive your decisions.
Margin is standard for financial reporting, gross profit analysis, and comparing businesses. P&L statements, investor decks, and public accounting all use margin by default because price is the consistent reference point across products with different cost structures.
Internally, many businesses track both — markup on the pricing side (easy to apply to costs) and margin on the reporting side (easy to compare across categories). The tool lets you flip between either framing in either direction.
The common trap: cumulative markups
When a product passes through multiple middlemen who each apply a markup, the compounding effect is often larger than expected. A manufacturer selling at 10 with 40% markup sells to a distributor for 14. Distributor applies 30% markup, selling to retailer for 18.20. Retailer applies 50% markup, selling to consumer for 27.30. The consumer's markup over manufacturer cost is 173%, the consumer's margin (of the 17.30 total margin in the chain) is 63.4% of the retail price. The same result, expressed in two very different-looking percentages. Anyone building a supply chain cost model needs to be careful which reference they are compounding on.
A 50%% markup on $60 equals a margin of 33.33%.
Inputs
This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.
Sources & Methodology
Methodology
The calculator converts between markup and margin, two related but distinct profit metrics. Markup measures profit as a percentage of cost; margin measures profit as a percentage of selling price. The calculator applies the conversion formula: margin equals markup divided by one plus markup, where markup is expressed as a decimal. It then computes the selling price by multiplying cost by one plus the markup percentage, and calculates gross profit by subtracting cost from selling price. The model assumes a constant markup rate and treats all inputs as applying uniformly to a single unit. It does not account for volume discounts, variable costs, taxes, transaction fees, or changes in markup across different product lines.
References
Frequently Asked Questions
What is the difference between markup and margin?
Which one to use to price products?
Can markup ever equal margin?
Why do retailers talk in markup but accountants use margin?
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