Markup Calculator

Calculate markup, selling price, profit, and margin from any two of cost, markup percent, or selling price.

Money Markup & margin Cost-based pricing
Rate this calculator · 4.5 (4)

Markup from cost and price

Cost-based pricing · 7 currencies · margin comparison

Instructions — Markup Calculator

1

Enter any two fields

Type any two of cost, markup percent, or selling price. The third field is computed instantly, along with the profit per unit and the equivalent margin percent. Default values show a 50% markup on a $100 cost — a $150 selling price with $50 profit.

2

Read both markup and margin

Markup is profit divided by cost. Margin is profit divided by selling price. The calculator shows both because they are easy to confuse: a 50% markup is only a 33.3% margin on the same product.

3

Set currency and precision

Pick the symbol you want ($, €, £, zł) and choose 0 to 4 decimal places. Currency is display-only — the math is unit-free, so you can use the same calculator for dollars, euros, or złoty.

Pricing from cost: set cost and markup. The selling price you should charge appears in the third field. This is the most common retailer workflow.
Reverse engineering: set cost and selling price. The markup percent the supplier is using on you appears in the second field.

Formulas

Markup measures profit as a share of cost. Margin measures the same profit as a share of selling price. The denominator is the only difference, but it changes the percent and is the cause of most pricing mistakes.

Markup Percent
$$ \text{Markup \%} = \frac{\text{Selling Price} - \text{Cost}}{\text{Cost}} \times 100 $$
Profit as a share of cost. Unbounded — a 100% markup means selling for double cost.
Selling Price from Cost + Markup
$$ \text{Price} = \text{Cost} \times \left(1 + \frac{\text{Markup \%}}{100}\right) $$
Add markup as a decimal to 1 and multiply by cost. A $40 cost with 75% markup gives a $70 selling price.
Cost from Price + Markup
$$ \text{Cost} = \frac{\text{Price}}{1 + \frac{\text{Markup \%}}{100}} $$
Divide selling price by (1 plus markup as a decimal). A $90 price at 50% markup implies a $60 cost.
Margin from Markup
$$ \text{Margin} = \frac{\text{Markup}}{1 + \text{Markup}} $$
Use decimals, not percentages. A 0.50 (50%) markup converts to 0.50 / 1.50 = 0.333 (33.3%) margin.
Markup from Margin
$$ \text{Markup} = \frac{\text{Margin}}{1 - \text{Margin}} $$
A 0.40 margin (40%) converts to 0.40 / 0.60 = 0.667 markup (66.7%). Markup is always higher.
Profit
$$ \text{Profit} = \text{Selling Price} - \text{Cost} $$
The dollar amount per unit. Markup and margin express the same profit against different bases.

Reference

Markup ↔ Margin conversion
MarkupMarginNote
10%9.1%low-margin retail
20%16.7%electronics, autos
25%20.0%general retail
33.3%25.0%round-number target
50%33.3%commonly confused with 50% margin
75%42.9%apparel, gift
100%50.0%keystone pricing
150%60.0%specialty retail
200%66.7%boutique, jewelry
300%75.0%restaurant food
500%83.3%restaurant drinks

Standard markup percentages by industry

Typical ranges from SBA pricing guides, U.S. Chamber of Commerce articles, and accounting references. Wide ranges reflect the variation across product mix and store format.

Retail and goods
IndustryMarkup
Grocery stores5–25%
Electronics10–30%
Auto dealers (new)5–15%
E-commerce general30–50%
Apparel / retail50–100%
Books40–60%
Furniture40–80%
Jewelry100–300%
Cosmetics40–100%
Services and food
IndustryMarkup
Restaurant food200–400%
Restaurant wine/beer300–500%
Restaurant spirits500–1000%
Coffee shop drinks300–700%
Construction materials20–50%
Construction labor10–30%
Plumbing / HVAC parts50–200%
SaaS / digital products500–5000%
Pharmacy retail markup20–50%

Note: industry markup figures cover gross markup on cost of goods. Net profit after rent, labor, marketing, and taxes is much smaller. A restaurant running 300% food markup may still net only 3–5% after expenses.

Article — Markup Calculator

Markup calculator: pricing from cost up, and the margin trap to avoid

Markup is the percent you add to the cost of a product to set its selling price. If you buy a widget for $50 and sell it for $75, the markup is $25 ÷ $50 = 50%. The same $25 of profit is also a 33.3% margin on the $75 sale, and confusing the two figures is the single most common pricing mistake in small business. The calculator above accepts any two of cost, markup, or selling price and returns the third, plus the profit and the equivalent margin percent.

Markup answers the question retailers actually face: I paid X for this product, how much should I sell it for? Margin answers a different question, used by accountants and investors: of the dollars that came in, how many were profit? Both descriptions track the same trade, but the percentages are not the same.

What is markup?

Markup is profit expressed as a percentage of cost. The denominator is what you paid the supplier, the manufacturer, or the wholesaler. A 40% markup means you have added $0.40 of profit for every $1.00 of cost, so the selling price is $1.40 per $1.00 of cost. Markup is unbounded: 100% markup means you sell for double cost, 200% markup means triple, and luxury retail commonly runs higher than that.

Pricing from cost up is the natural workflow when you control purchase prices but not market prices. A bookseller knows the publisher invoice and a target margin; the cover price falls out of the math. A restaurant knows food cost per dish and the markup convention for the cuisine; the menu price drops out the same way. The calculator above is the explicit version of that mental arithmetic.

Did you know

The U.S. Small Business Administration publishes pricing guides recommending that small retailers and service businesses keep their markups visible to themselves at the line-item level, not just at the company level. A blended markup across a catalog hides which products subsidize which losses, and is the easiest way to miss that one slow-moving category is dragging the rest of the store down.

The markup formula, three ways

The markup relationship between cost, selling price, and percent can be rearranged three different ways, depending on which two of the three you know.

The three markup formulas
Markup % = (Price − Cost) ÷ Cost × 100
Price = Cost × (1 + Markup ÷ 100)
Cost = Price ÷ (1 + Markup ÷ 100)

The first form lets you read the markup of an existing product when you know what you paid and what you charge. The second turns a cost and a target markup into the selling price you need on the tag. The third reverse-engineers what your supplier paid (assuming a known industry markup), or works out your real cost when an external price has been imposed and you have a percent you need to hit.

Markup vs. margin: why the 50% trap matters

Markup and margin describe the same dollars of profit but divide by different bases. Markup divides by cost; margin divides by selling price. The two values are never equal except at zero, and the gap widens fast as the percentages grow.

Markup
50.0%
$50 profit on $100 cost
Margin
33.3%
$50 profit on $150 sale

The trap is the symmetry of the language. A shop owner who says "I want 50% profit on everything I sell" and applies a 50% markup is actually earning a 33.3% margin. Over a year, at a typical small-retail revenue of $500,000, the gap between intended and realized profit is roughly $50,000 — enough to mean the difference between break-even and not.

50% markup is not 50% margin

To earn a true 50% margin, you need to apply a 100% markup — sell for double the cost. The conversion identity is: margin = markup ÷ (1 + markup), with both as decimals. Cross-checking your pricing with both numbers shown side by side, as the calculator does, prevents the most expensive arithmetic error in retail.

Typical markup percentages by industry

There is no universal answer to "what markup is right" — only an industry answer. The figures below cover gross markup on cost of goods, sourced from SBA guides, U.S. Chamber of Commerce articles, and accounting references.

  • Grocery stores: 5–25% (high volume, low margin)
  • Electronics: 10–30% (price-comparison pressure)
  • General apparel: 50–100% (keystone or close)
  • Furniture: 40–80%
  • Jewelry: 100–300%
  • Restaurant food: 200–400% (food cost 25–35% of menu price)
  • Restaurant alcohol: 300–1000%
  • Construction materials: 20–50%
  • SaaS / digital products: 500–5000% (near-zero marginal cost)

A 200% markup on a restaurant entree is normal; the same markup on consumer electronics is fantasy. Net profit after rent, labor, marketing, and taxes is much smaller than the gross markup suggests — restaurants running 300% food markup commonly net only 3–5% after all expenses.

Keystone pricing and the 100% markup tradition

Keystone pricing is the retail convention of doubling the wholesale price — a 100% markup, equivalent to a 50% margin. The term dates to early American department stores and persists in apparel, footwear, and gift retail. The math is simple: double the supplier invoice.

Online competition has eroded keystone pricing in commodity categories. Where it still rules — jewelry, boutique fashion, gift — it is held up by brand and store experience rather than supply scarcity.

Tip

If your supplier offers a 40% trade discount off MSRP, that is roughly a 67% markup back to MSRP (since 0.40 ÷ 0.60 = 0.667). Use the calculator to confirm: enter the discounted cost and the MSRP, and the markup percent appears in the second field automatically.

Markup on restaurant drinks and the 500% premium

Restaurant beverage pricing is the most aggressive markup in mainstream commerce. A bottle of wine that costs the restaurant $5–$8 lists at $30–$50, a markup of 400–800%. A draft beer that costs the bar about $0.40 to pour sells for $7–$10. A glass of soda fountain cola costs the operator pennies and retails at $3–$4. The economics are intentional: beverages cover the rent, the labor, and the kitchen losses that food sales alone cannot.

The same pattern shows up in coffee shops: a $0.20 espresso shot in a $4.50 latte represents roughly 2000% markup on the coffee. The price covers milk, cup, rent, labor, and brand — not the bean.

How to set the right markup for your business

Three numbers anchor a reasonable markup target: cost, your fixed overhead per unit, and the price the market will tolerate. A markup that covers only direct cost will not pay rent. A markup that exceeds what comparable products charge will see the inventory move slowly.

Work backward from a target net margin. If you need 8% net margin and your overhead absorbs 35% of revenue, your gross margin needs to be roughly 43%, which corresponds to a 75% markup. Use the markup-to-margin conversion in the calculator to land on the exact number, and check it against the industry range above. A markup that looks reasonable in isolation may be the wrong number for your category.

Common markup mistakes

  • Confusing markup with margin: the largest avoidable pricing error in small business.
  • Ignoring overhead: a 50% markup that does not cover rent and labor is loss-making.
  • Fixed dollar markups: adding $20 to every product punishes high-cost items and overcharges for low-cost ones.
  • Not updating for cost increases: a 40% markup on last year’s wholesale price is a smaller real markup today.
  • Comparing across industries: a 300% restaurant markup is normal, the same markup in electronics is unsustainable.
  • Blended markup at the catalog level: hides which products are losing money. Track markup line by line.

The single most valuable habit a small retailer can adopt is to look at both markup and margin on every product. The calculator above shows both numbers side by side, so the easy mistake becomes hard to make.

FAQ

Markup % = (Selling Price − Cost) ÷ Cost × 100. A product that costs you $50 and sells for $75 has markup = (75 − 50) ÷ 50 × 100 = 50%. The formula is symmetric — you can solve for any of the three variables once you know the other two.
Markup is profit as a share of cost. Margin is profit as a share of selling price. Same profit, different denominator. For a $60 cost and $100 price: markup = 40 ÷ 60 = 66.7%, margin = 40 ÷ 100 = 40%. Markup is always higher than margin.
Margin = Markup ÷ (1 + Markup), with both expressed as decimals. A 50% markup is 0.50 ÷ 1.50 = 0.333, or 33.3% margin. A 100% markup converts to 50% margin (the keystone pricing identity).
It depends entirely on industry. Grocery stores run 5–25%. General retail and apparel often use 50–100%. Jewelry runs 100–300%. Restaurants charge 200–400% on food and 500–1000% on alcohol. The reference tab above lists typical ranges for the most common sectors.
Selling Price = Cost × (1 + Markup % ÷ 100). A $200 cost with a 40% markup gives $200 × 1.40 = $280. The calculator above does this automatically when you enter cost and markup.
Because the denominators differ. A 50% markup on $100 cost gives a $150 selling price. The margin on that sale is $50 ÷ $150 = 33.3%, not 50%. To hit a true 50% margin you need a 100% markup — double the cost.
Yes. A 100% markup means selling for double cost. Restaurant drinks routinely run 300–1000% markup. Boutique jewelry and luxury goods often use 200–400%. The pattern is sustainable when fixed costs — rent, labor, breakage — soak up most of the gross profit.
Cost = Selling Price ÷ (1 + Markup % ÷ 100). A $150 price with a 50% markup means the cost was $150 ÷ 1.50 = $100. Useful for reverse-engineering supplier prices when you know the retail tag and the typical markup for the category.