Fundamentals
Free Markup to Margin Calculator
Convert between markup and margin instantly. Enter a percentage below and get the equivalent value, selling price, and profit per unit — no spreadsheet required.
Convert between markup and margin instantly. Enter a percentage below and get the equivalent value, selling price, and profit per unit — no spreadsheet required.
Markup and margin both describe the relationship between cost and selling price, but they are not interchangeable. Confusing the two is the most common pricing mistake across every industry — and it can cost you thousands of dollars per year in underpriced product. Use the calculator below to convert between them instantly.
| Markup % | Margin % |
|---|---|
| 10% | 9.09% |
| 20% | 16.67% |
| 25% | 20.00% |
| 30% | 23.08% |
| 33.33% | 25.00% |
| 40% | 28.57% |
| 50% | 33.33% |
| 75% | 42.86% |
| 100% | 50.00% |
Need to manage margins across your entire product catalog? Alculator helps brands track pricing, margins, and markups across multiple markets — all in one place.
Markup is the percentage added to the cost of a product to arrive at its selling price. It tells you how much you are charging above what you paid.
The formula is:
Markup % = ((Selling Price − Cost) / Cost) × 100
Say a product costs $40 to produce or purchase, and you sell it for $60. The markup is (($60 − $40) / $40) × 100 = 50%. You added $20 on top of your $40 cost — that is 50% of the cost.
Businesses use markup when they want to think about pricing relative to what they paid. It is especially common in manufacturing, wholesale, and retail environments where cost is the starting point for setting prices. A buyer who knows their cost and their desired dollar profit can quickly calculate selling price: Selling Price = Cost × (1 + Markup / 100).
Margin (or gross margin, or profit margin) is the percentage of the selling price that is profit. Unlike markup, margin is based on revenue — it tells you what fraction of every dollar collected is gross profit.
The formula is:
Margin % = ((Selling Price − Cost) / Selling Price) × 100
Using the same example — $40 cost, $60 selling price — the margin is (($60 − $40) / $60) × 100 = 33.33%. Out of every dollar of revenue, roughly 33 cents is gross profit and 67 cents covers the cost of the product.
The beverage industry, food service, and most financial reporting use margin rather than markup. When a distributor says they need "30 points," they mean 30% margin — 30% of their selling price, not 30% on top of their cost. For a deeper look at what happens below gross margin, including operating expenses and true bottom-line profitability, see our net margin analysis guide.
Gross margin only accounts for the direct cost of the product (COGS). Net margin subtracts all operating expenses — rent, salaries, marketing, shipping — from revenue. This page focuses on gross margin, which is the standard for pricing conversations. Net margin matters for overall business profitability but is not typically used when setting product prices.
Both numbers describe the same transaction. They use the same three variables: cost, selling price, and profit. The core difference is the denominator:
Because the selling price is always larger than the cost (assuming any profit at all), the markup percentage is always higher than the margin percentage for the same product.
| Markup | Margin | |
|---|---|---|
| Based on | Cost | Selling Price |
| Formula | (Price − Cost) / Cost | (Price − Cost) / Price |
| Always higher? | Yes (for the same product) | No — always lower |
| Common use | Setting prices from cost | Measuring profitability |
Consider a retailer who buys a product for $50 and sells it for $80. Their profit is $30. As markup, that is $30 / $50 = 60%. As margin, that is $30 / $80 = 37.5%. Same $30, same product — but the percentages look very different. If this retailer tells their supplier they make "60% on this product," the supplier might assume 60% margin and wildly overestimate the retailer's profitability. This miscommunication is where pricing errors begin.
To convert a markup percentage to the equivalent margin percentage, use this formula:
Margin % = Markup % ÷ (100 + Markup %) × 100
The logic: you divide the markup by 1 + the markup (expressed as a proportion of 100). This shifts the denominator from cost to selling price.
A product has a 50% markup. What is the equivalent margin?
Margin = 50 ÷ (100 + 50) × 100 = 50 ÷ 150 × 100 = 33.33%
Verification: if the product costs $40, a 50% markup gives a selling price of $40 × 1.50 = $60. The margin is ($60 − $40) / $60 = 33.33%. The formula checks out.
To convert a margin percentage to the equivalent markup percentage, use this formula:
Markup % = Margin % ÷ (100 − Margin %) × 100
This time you divide by 1 − the margin (as a proportion). This shifts the denominator from selling price back to cost.
A distributor targets a 30% margin. What markup are they actually applying?
Markup = 30 ÷ (100 − 30) × 100 = 30 ÷ 70 × 100 = 42.86%
Verification: if the product costs $80 and the distributor applies a 42.86% markup, the selling price is $80 × 1.4286 = $114.29. The margin is ($114.29 − $80) / $114.29 = 30%. Correct.
The following table provides a comprehensive reference for converting between markup and margin. These are the most frequently used percentages across retail, wholesale, food service, and the beverage industry.
| Markup % | Margin % | Sell Price on $80 Cost (Margin) | Sell Price on $80 Cost (Markup) | Per-Unit Difference |
|---|---|---|---|---|
| 10% | 9.09% | $88.00 | $88.00 | $0.00 |
| 20% | 16.67% | $96.00 | $96.00 | $0.00 |
| 25% | 20.00% | $100.00 | $100.00 | $0.00 |
| 30% | 23.08% | $103.98 | $104.00 | $0.02 |
| 33.33% | 25.00% | $106.67 | $106.66 | $0.01 |
| 40% | 28.57% | $112.00 | $112.00 | $0.00 |
| 50% | 33.33% | $120.00 | $120.00 | $0.00 |
| 75% | 42.86% | $140.00 | $140.00 | $0.00 |
| 100% | 50.00% | $160.00 | $160.00 | $0.00 |
Notice that a 100% markup equals only a 50% margin. This is the single most surprising fact for people encountering the distinction for the first time. Doubling your cost (100% markup) does not give you 100% margin — it gives you exactly half. Markup and margin are not interchangeable, and treating them as if they were identical is the most common pricing mistake across every industry.
Confusing markup and margin does not lead to theoretical errors — it leads to real dollar losses. A company that thinks a "50% markup" means "50% profit margin" will overshoot their profitability projections by a significant amount. Here is how the confusion plays out in practice.
If a distributor targets 30% and accidentally applies 30% markup instead of 30% margin, they sell at $104 per case instead of $114.29 (on an $80 cost). That is $10.29 left on the table on every case. Over 5,000 cases per year, that adds up to $51,450 in lost gross profit.
Margin is the standard metric in financial statements, investor reports, and P&L analysis. If your pricing model is built on markup but your CFO reports margin, the numbers will not match unless someone translates. That translation step is where errors creep in — and it is entirely avoidable if everyone understands the difference.
When a retailer says "I need 35 points on this product," they mean 35% margin. A supplier who hears "35%" and models it as markup will calculate a much lower target shelf price, potentially offering terms that make the product unprofitable for the retailer. The deal falls apart, and both sides wonder why the numbers did not work.
The error hits especially hard in industries with standardized margin expectations. The beverage three-tier system, food service, and retail all operate on margin. Ecommerce and manufacturing often think in markup. When people cross between these worlds — a DTC brand entering wholesale distribution, for example — the margin-markup confusion is almost guaranteed unless someone explicitly addresses it. For beverage-specific context, see our guide on distributor margins and retailer margins.
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No. A 50% markup means you add half the cost on top of the cost, resulting in a selling price 1.5× the cost. The margin on that sale is only 33.33%. Markup and margin use different denominators — markup divides by cost, margin divides by selling price — so the same percentage always represents different amounts of profit.
Markup % = ((Selling Price − Cost) / Cost) × 100
For example, if a product costs $40 and sells for $60: (($60 − $40) / $40) × 100 = 50% markup.
Margin % = ((Selling Price − Cost) / Selling Price) × 100
Using the same example — cost $40, selling price $60: (($60 − $40) / $60) × 100 = 33.33% margin.
No. For any profitable sale, margin is always lower than markup. This is because margin divides profit by the selling price (a larger number), while markup divides by the cost (a smaller number). The only time they are equal is when both are 0% — meaning no profit at all.
It depends on the industry. In the beverage industry, distributor markups typically range from 33–54% (equivalent to 25–35% margin). Retail markups range from 43–82% (equivalent to 30–45% margin). In general, a "good" markup is whatever produces a margin that covers your costs and meets your profit targets.
Gross profit margins vary by industry and role. Beverage distributors typically target 25–35% gross margin. Off-premise retailers target 30–45%. On-premise venues (bars, restaurants) often target 60–80% margin on beverages. The right margin for your business depends on your operating costs, volume, and competitive position.
Because markup is calculated as a percentage of cost, while margin is calculated as a percentage of selling price. Since selling price is always higher than cost (assuming a profit), dividing by the smaller number (cost) always produces a larger percentage. For example, $20 profit on a $40 cost = 50% markup, but $20 profit on a $60 selling price = 33.33% margin. Same dollars, different percentages.
Selling Price = Cost × (1 + Markup ÷ 100)
For example, if your cost is $40 and you want a 50% markup: $40 × (1 + 0.50) = $40 × 1.50 = $60.00.
Selling Price = Cost ÷ (1 − Margin ÷ 100)
For example, if your cost is $40 and you want a 33.33% margin: $40 ÷ (1 − 0.3333) = $40 ÷ 0.6667 = $60.00. Note that a 50% markup and a 33.33% margin produce the same $60 selling price — they are equivalent.
A 100% margin would mean your entire selling price is profit and your cost is zero — which is not possible for physical products. The margin formula (Selling Price = Cost ÷ (1 − Margin)) divides by zero at 100% margin, making it mathematically undefined. In practice, margin is always less than 100%. Very high margins like 90% are rare and typically only seen in digital products or services with negligible marginal costs.
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