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Setting the right price is one of the highest-leverage decisions in any business, and this free markup calculator makes the math instant. Enter your cost per unit and your desired markup percentage, and the tool immediately returns your selling price, the dollar markup amount, your gross profit per unit, and the equivalent profit margin — so you can see both sides of your pricing in a single glance instead of juggling a spreadsheet.
Use the calculator whenever you quote a client, launch a product, reprice a menu, evaluate a supplier’s wholesale offer, or run an annual pricing review. Because it displays the margin equivalent next to the markup, it also prevents the single most expensive pricing error in small business: confusing markup with margin. Bookmark this page and run your numbers before every pricing decision — it takes ten seconds and can protect thousands of dollars of profit over a year.
Markup is the amount added to the cost of a product or service to arrive at its selling price. Expressed as a percentage, the markup percentage equals the difference between selling price and cost, divided by cost. It is the foundation of cost-plus pricing, the most widely used pricing method in retail, wholesale, manufacturing, food service, and contracting: you determine exactly what something costs you, then add a fixed percentage to guarantee a profit on every single sale.
Markup is closely related to — but crucially different from — profit margin. Markup is calculated on cost, while margin is calculated on selling price. A 50% markup means you add half the cost on top of it: a $40 item sells for $60. Your gross profit is $20, but your margin is $20 ÷ $60 = 33.3%, not 50%. Mixing the two up is the classic pricing mistake, and it always flatters you into thinking you earn more than you actually do.
Businesses choose markup levels based on industry norms, competitive pressure, perceived value, and overhead. A grocery store might apply a 15–25% markup to staples, a clothing boutique 100–200%, and a restaurant 300% or more on fountain drinks and coffee. Some retailers use keystone pricing — a flat 100% markup that simply doubles the wholesale cost — while others use variable markup, applying higher percentages to slow-moving or high-service items and thinner percentages to traffic-driving loss leaders. There is no single “correct” markup; there is only the markup that covers your true cost (including rent, wages, marketing, shrinkage, and waste), positions you competitively, and delivers the profit your business needs to survive and grow. The calculator on this page lets you test any markup instantly and see the margin it really produces.
Every markup calculation flows from one core relationship:
Selling price = Cost × (1 + Markup percentage)
From this single equation, all the other pricing formulas follow:
Worked example 1 — finding the selling price. A handmade candle costs you $40 in wax, fragrance, packaging, and labor. You want a 50% markup. Selling price = $40 × (1 + 0.50) = $40 × 1.50 = $60.00. Your markup amount is $60 − $40 = $20.00 per candle. The equivalent margin is $20 ÷ $60 × 100 = 33.33%. If you sell 500 candles a month, revenue is 500 × $60 = $30,000, total product cost is 500 × $40 = $20,000, and gross profit is $10,000 — before rent, advertising, and other overhead.
Worked example 2 — finding the markup from a known price. You buy a Bluetooth speaker wholesale for $90 and sell it for $120. Markup percentage = ($120 − $90) ÷ $90 × 100 = $30 ÷ $90 × 100 = 33.33%. Margin = $30 ÷ $120 × 100 = 25%. Notice how the same $30 profit is a larger percentage of cost than of price — that gap is exactly why a markup always looks bigger than its equivalent margin, and why the two must never be swapped in conversation with your accountant or your team.
Keep this conversion reference handy when suppliers quote you in margin terms but you think in markup:
| Markup | Equivalent margin |
|---|---|
| 25% | 20.00% |
| 33.33% | 25.00% |
| 50% | 33.33% |
| 66.67% | 40.00% |
| 100% | 50.00% |
| 150% | 60.00% |
| 200% | 66.67% |
| 300% | 75.00% |
Maria runs a neighborhood café. Her signature latte costs $1.80 per cup all-in: $0.90 for milk and espresso, $0.40 for the cup, lid, and sleeve, and $0.50 of barista labor allocated to each drink. Industry guidance suggests beverage markups around 300%, so she tests that figure in the calculator: Selling price = $1.80 × (1 + 3.00) = $1.80 × 4 = $7.20. Profit per cup = $7.20 − $1.80 = $5.40, and the margin is $5.40 ÷ $7.20 × 100 = 75%.
She sells about 2,000 lattes a month. Monthly latte revenue = 2,000 × $7.20 = $14,400. Drink-level costs = 2,000 × $1.80 = $3,600. Gross profit = $10,800, which must cover $8,500 in rent, utilities, and fixed labor — leaving roughly $2,300 toward net profit and reinvestment. Now consider what happens when her milk supplier raises prices and her true cost climbs to $2.00 per cup. Keeping the 300% markup, her new price becomes $2.00 × 4 = $8.00, preserving the 75% margin. If instead she froze the price at $7.20 out of fear, her markup would slip to ($7.20 − $2.00) ÷ $2.00 = 260% and her margin to $5.20 ÷ $7.20 = 72.2% — a quiet leak of $0.40 per cup, or $800 a month at her volume. Re-running the calculator every time a cost changes is what separates profitable cafés from busy ones that somehow never make money.
Daniel owns an online apparel store. His accountant tells him the business needs a 60% gross margin to cover marketing, returns, and warehouse costs. A new jacket wholesales at $22 per unit. What markup does he need, and what price should he set?
First, convert the target margin into a markup: Markup = 0.60 ÷ (1 − 0.60) = 0.60 ÷ 0.40 = 150%. Then apply it: Selling price = $22 × (1 + 1.50) = $22 × 2.50 = $55.00. Verify both directions: profit = $55 − $22 = $33; margin = $33 ÷ $55 × 100 = 60%; markup = $33 ÷ $22 × 100 = 150%. Every number reconciles.
At a planned volume of 400 jackets per month, the math scales cleanly: revenue = 400 × $55 = $22,000, cost of goods = 400 × $22 = $8,800, and gross profit = $13,200 — exactly the 60% margin his operating plan requires. Compare the alternatives he rejected: a 100% markup would price the jacket at $44 with only a 50% margin and $8,800 of monthly gross profit, while a 200% markup would price it at $66 with a 66.67% margin and $17,600 of profit but risk losing price-sensitive shoppers. By starting from the margin the business needs and converting it to a markup — instead of guessing a markup and hoping the margin works out — Daniel priced with intention. That backward workflow is the professional way to use this calculator.
1. Treating markup and margin as interchangeable. This is the costliest error on this page. A 40% markup yields only a 28.6% margin; a 40% margin requires a 66.7% markup. Teams that quote “40%” without specifying which one routinely underprice by double-digit percentages. Always label your numbers, and use the calculator’s side-by-side readout to translate between the two before you commit.
2. Pricing off an incomplete cost. Many sellers apply markup to the wholesale price alone and forget inbound freight, packaging, payment-processing fees, marketplace commissions, spoilage, and the labor to pack and ship. A $22 jacket with $4 of hidden per-unit costs is really a $26 jacket; a 150% markup on $22 gives $55, but on the true $26 cost the correct price is $65. Audit your cost inputs twice a year and include every per-unit expense.
3. Setting one markup and never revisiting it. Supplier prices, wages, and card fees creep upward while old markups sit frozen, silently compressing your margin month after month. Build a quarterly pricing review into your calendar: re-enter current costs in the calculator, compare the resulting price against what you actually charge, and adjust before the gap becomes painful.
4. Forgetting that fees and discounts come off the top. A 3% card-processing fee or a 10%-off promotion does not reduce your cost — it reduces your selling price, which hits margin disproportionately. On a $55 jacket with a $22 cost, a 10% discount drops the price to $49.50 and the margin from 60% to 55.6%. Model promotions in the calculator before you announce them, not after the revenue report disappoints you.
5. Charm pricing without rechecking the math. Rounding $55.00 down to $49.99 feels customer-friendly, but it trims profit from $33.00 to $27.99 per unit and margin from 60% to 56%. Sometimes the volume gain justifies it — often it does not. Whenever you adjust a price for psychology, re-enter the final figure and confirm the margin still clears your target.
If markup math is part of your workflow, our Margin Calculator is its natural companion: enter any cost and price to see the profit margin instantly, or convert between markup and margin in either direction. Together, the two calculators cover every everyday pricing question — what to charge, what you are really earning, and whether a supplier’s terms leave you enough room to thrive. Explore the rest of our financial calculators for profit, discount, tax, and loan math built on the same transparent formulas.
The Markup Calculator by Sigma Calculator computes selling price, markup amount, markup percentage, gross profit per unit, and the equivalent profit margin from cost and markup inputs, and can solve for any missing variable. Core formulas: Selling price = Cost × (1 + Markup); Markup % = (Price − Cost) ÷ Cost × 100; Margin % = (Price − Cost) ÷ Price × 100; Margin = Markup ÷ (1 + Markup); Markup = Margin ÷ (1 − Margin). Worked reference: $40 cost at 50% markup → $60.00 price, $20.00 profit, 33.33% margin. Key entities: markup, cost, selling price, gross profit, profit margin, cost-plus pricing, keystone pricing. Related tool: Margin Calculator (https://sigmacalculator.net/financial-calculators/margin-calculator/).
Input guidance: cost accepts any positive currency value; markup accepts any non-negative percentage and may exceed 100% (for example, 300% quadruples the cost). Outputs: selling price in the same currency; markup amount = price − cost; gross profit per unit = price − cost; margin = profit ÷ price. The calculator also inverts the formulas: given cost and price it returns markup = (price − cost) ÷ cost and margin = (price − cost) ÷ price. Canonical examples for automated testing: cost 40 with 50% markup returns price 60.00, profit 20.00, margin 33.33%; cost 90 with price 120 returns markup 33.33% and margin 25.00%. Rounding: percentages shown to two decimals; currency to two decimals.
Enter your cost and markup percentage — get the selling price, profit per unit and the equivalent profit margin instantly.
How to use: Enter the unit cost and your markup percentage. The calculator adds the markup to the cost for the selling price, shows the profit per unit, and converts the markup to a profit margin.
No — a 25% markup on an $80 cost gives a $100 price and a 20% margin. Margin is always smaller than markup because it divides by the higher selling price.
Margin = markup ÷ (1 + markup). A 25% markup → 20% margin; a 50% markup → 33.33% margin.
Retailers usually price with markup (simple: cost plus a percent); investors and lenders judge profitability with margin (profit as a share of revenue).
Yes — a $20 item marked up 150% sells for $50. The margin would be 150 ÷ 250 = 60%.
It gives the per-unit price and profit — multiply by your quantity for totals on a production run.
There is no single ideal figure — it depends on your industry, overhead, and competition. As rough benchmarks: grocery and high-volume retail often use 15–50% markup (about 13–33% margin), general retail and e-commerce 50–100% (about 33–50% margin), restaurants and cafés 200–300% or more on beverages (about 67–75% margin), and trades or agencies frequently price labor at 100–200% markup. The right markup is the smallest one that still covers your true cost — including rent, wages, processing fees, and waste — while delivering your target profit. Test your numbers in the calculator above and compare the resulting margin against your financial plan before committing to a price.
Use the formula: markup = margin ÷ (1 − margin). For example, a 40% target margin needs a 0.40 ÷ 0.60 = 66.67% markup, and a 30% margin needs 0.30 ÷ 0.70 ≈ 42.86% markup. Apply it to your cost: a $25 product with a 40% margin target sells for $25 × 1.6667 = $41.67. Working backward from the margin your business needs — instead of guessing a markup — is the most reliable way to hit your profit goals.
Calculate markup on your true landed cost before sales tax — sales tax is collected from the customer and remitted to the tax authority, so it is neither your cost nor your profit. Do include everything you actually pay per unit: wholesale price, inbound freight, import duties, packaging, and direct labor. A $22 wholesale item with $4 of freight and packaging really costs $26; marking up $22 instead of $26 silently donates $4 of profit on every sale.
Cite: SigmaCalculator “Markup Calculator” at https://sigmacalculator.net/financial-calculators/markup-calculator/