Markup Calculator
Solve for selling price, markup percentage, or margin from any two known values, with all three figures shown together.
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Enter your values above to see the results.
Tips & Notes
- ✓Always clarify whether a pricing target is expressed as markup (on cost) or margin (on price) — 30% markup and 30% margin are different prices on the same product.
- ✓To convert markup to margin: Margin = Markup / (1 + Markup). A 50% markup equals 33.3% margin.
- ✓To convert margin to markup: Markup = Margin / (1 - Margin). A 40% margin requires 66.7% markup on cost.
- ✓Retail businesses often target margins of 40-60% on standard goods — verify your industry benchmark to ensure pricing is competitive yet profitable.
- ✓Volume discounts from suppliers reduce your cost, which improves margin at the same selling price — always recalculate pricing when cost structure changes.
- ✓Psychological pricing ($99 instead of $100) affects perceived value without materially changing margin — the 1% difference on a $100 item is $1 in profit.
Common Mistakes
- ✗Confusing markup and margin — applying a 30% margin target using markup calculation produces a 23% margin instead, systematically underpricing every product.
- ✗Calculating markup on selling price instead of cost — markup is always expressed as a percentage of cost, not revenue.
- ✗Setting the same markup percentage across all products regardless of cost volatility — high-cost-variance products need margin analysis to maintain consistent profitability.
- ✗Not accounting for all costs in the cost base — overhead, shipping, payment processing fees, and returns must be included in cost before calculating markup.
- ✗Using competitor pricing without verifying your own cost structure — matching a competitor price that produces a 40% margin for them may produce 10% for you if your costs differ.
- ✗Pricing for revenue rather than profit — high revenue at zero margin produces no business value; always verify that volume targets maintain adequate per-unit profitability.
Markup Calculator Overview
A markup calculator solves the pricing triangle: cost, markup percentage, and selling price. Given any two, it calculates the third. It also converts between markup and margin — two different ways of expressing profitability that are frequently confused despite being calculated from different bases.
Markup is calculated from cost. Margin is calculated from selling price. A 50% markup and a 33% margin describe the same pricing relationship but look like very different numbers.
What each field means:
- Cost — the total cost to produce or acquire the product; the base for markup percentage
- Markup — the percentage added to cost to arrive at the selling price; always calculated on cost
- Margin — the profit as a percentage of the selling price; always calculated on revenue
- Mode — choose which two values you know; the calculator solves for the third
What your results mean:
- Cost — the input cost when solving for price or markup
- Selling Price — the price to charge customers; cost plus the markup amount
- Markup — the percentage above cost; markup % = (price - cost) / cost x 100
- Profit — the dollar difference between selling price and cost
- Margin — profit as a percentage of selling price; margin % = (price - cost) / price x 100
Example — Cost $65, desired 40% markup:
Cost: $65.00 Markup percentage: 40% Markup amount: $65 x 40% = $26.00 Selling price: $65 + $26 = $91.00 Profit: $26.00 Margin: $26 / $91 = 28.6% Note: 40% markup produces only 28.6% margin — they are different measures. A 40% margin would require a selling price of $65 / (1 - 0.40) = $108.33
EX: Markup vs margin — the same profit expressed two ways Cost $100, selling price $150 Markup: ($150 - $100) / $100 = 50% (on cost) Margin: ($150 - $100) / $150 = 33.3% (on price) 50% markup = 33.3% margin — same deal, different numbers Cost $100, selling price $200 Markup: 100% (doubled the cost) Margin: 50% (half the price is profit) 100% markup = 50% margin
Markup to margin conversion:
| Markup % | Margin % | Selling price on $100 cost |
|---|---|---|
| 25% | 20.0% | $125 |
| 50% | 33.3% | $150 |
| 100% | 50.0% | $200 |
| 200% | 66.7% | $300 |
Selling price needed for target margin — various costs:
| Cost | 20% margin | 33% margin | 50% margin |
|---|---|---|---|
| $25 | $31.25 | $37.31 | $50.00 |
| $60 | $75.00 | $89.55 | $120.00 |
| $150 | $187.50 | $223.88 | $300.00 |
The markup-margin confusion causes real pricing errors. A business targeting a 30% margin that prices using 30% markup will underprice every product. The margin on a 30% markup is only 23%. To achieve 30% margin, the correct markup is 42.9%. Formula: Markup % = Margin % / (1 - Margin %). Getting this conversion right means the difference between consistently profitable pricing and systematically underpricing.
Frequently Asked Questions
Markup and margin both express the relationship between cost and price, but use different bases. Markup is the profit as a percentage of cost: (Selling Price - Cost) / Cost. Margin is the profit as a percentage of selling price: (Selling Price - Cost) / Selling Price. For a product costing $60 and selling for $100: Markup = $40 / $60 = 66.7%. Margin = $40 / $100 = 40%. Same product, same profit, very different percentages. Markup is used by buyers and wholesalers to set prices from cost. Margin is used by finance and accounting to measure profitability as a percentage of revenue.
Selling Price = Cost x (1 + Markup Rate). For a $40 cost with 75% markup: $40 x 1.75 = $70. Alternatively: selling price = cost + (cost x markup rate) = $40 + $30 = $70. To find selling price from a target margin instead: Selling Price = Cost / (1 - Margin Rate). For $40 cost with 30% margin: $40 / (1 - 0.30) = $40 / 0.70 = $57.14. The margin formula uses division because margin is calculated on the selling price, which creates a circular reference solved by the formula.
Markup targets vary significantly by industry and product type. Retail apparel: 100-300% markup (50-75% margin). Electronics retail: 10-30% markup (9-23% margin). Restaurants: 200-400% markup on food cost (67-80% margin). Wholesale distribution: 20-50% markup. Software: very high markup on zero marginal cost digital products. The right markup ensures sufficient gross profit to cover all operating expenses (rent, labor, marketing) and still generate net profit. Work backward: determine what gross margin is needed to cover operating expenses and achieve target net profit, then set markup to achieve that margin.
Margin = Markup / (1 + Markup). For 50% markup: 0.50 / (1 + 0.50) = 0.50 / 1.50 = 33.3% margin. For 100% markup: 1.00 / (1 + 1.00) = 1.00 / 2.00 = 50% margin. Quick reference: 25% markup = 20% margin; 50% markup = 33% margin; 100% markup = 50% margin; 200% markup = 67% margin. The relationship is non-linear — as markup increases, margin approaches but never reaches 100%. A business setting pricing targets should always verify whether targets are expressed in markup or margin terms before calculating prices.
Keystone markup is doubling the wholesale cost to arrive at the retail selling price — a 100% markup, which equals a 50% margin. It has historically been the standard retail pricing rule of thumb, particularly in apparel and specialty retail. Keystone pricing is simple: buy at $30, sell at $60. However, it is increasingly difficult to maintain in competitive markets with price-transparent comparison shopping. Many retailers apply keystone to some categories and lower markups to high-turn, price-sensitive items. Keystone also does not account for varying cost structures across product categories — a high-return, low-theft item may be profitable at below keystone while a fragile high-theft item may require above keystone to achieve the same net margin.
Gross profit margin on the income statement is identical to margin as calculated here: (Revenue - Cost of Goods Sold) / Revenue. A business with $500,000 in revenue and $300,000 in COGS has a gross margin of 40%. This means each product is priced on average at a markup of 66.7% above cost. The gross margin must be sufficient to cover all operating expenses (SGA, marketing, R&D, rent) before reaching operating income. A 40% gross margin business with 35% operating expenses has a 5% operating margin. Pricing strategy directly determines gross margin, which is the first line of profitability defense for any business.