Part of the Business & Operations suite · 46 calculators

Markup Calculator

The selling price from a cost and a markup — or from a target margin — and the two ratios side by side, with GST added at the deeper level.

Markup is profit over cost; margin is profit over price.

Results update as you type
Results
Selling price
$15.00
Cost price—
Selling price (ex-GST)—
Selling price (inc-GST)—
Profit per unit—
Markup—
Margin—
Reviewed July 2026. Management accounting arithmetic: the same formulas in every market, in your own currency. ASIC has repeatedly warned about non-IFRS measures such as EBITDA being presented more prominently than statutory profit. Maintained by Adam Formosa.
No account required · Google Analytics off unless allowedCalculator arithmetic runs in your browserResults update as you type
All calculations run 100% in your browser. The calculator code does not submit your figures to GlobalCalc to obtain a result.
About markup

How the markup calculator works

Markup is profit over cost; margin is profit over price. A 50% markup on a $10 cost gives a $15 price, which is a 33.3% margin. To hit a margin, price = cost ÷ (1 − margin). GST (10%) is added to the ex-GST price when the item is sold inc-GST.

Formula: Price = Cost × (1 + markup) · Price = Cost ÷ (1 − margin) · Margin = Profit ÷ Price

How markup pricing is worked out

Price = cost × (1 + markup %)

Markup is what you add to the cost to get the price. Add 50% to a $10 item and it sells for $15; add 100% and it sells for $20. The formula is selling price = cost × (1 + markup %), and the dollars you add are the gross profit. The trap is the word next to the percentage: markup is profit ÷ COST, while margin is profit ÷ PRICE. Same profit, different denominator — and because the price is always bigger than the cost, the markup number is always the bigger one. That's the classic retail mix-up, and it's why "I'm on 50%" can mean two very different businesses.

To go the other way and hit a target margin, use markup = margin ÷ (1 − margin). A 50% margin needs a 100% markup — doubling the cost, known as 'keystone' pricing. Do all of this ex-GST and add 10% for the ticket: the GST you collect isn't your profit, it goes to the ATO. And remember markup gives you gross profit — before rent, wages and everything else.

Worked example

A $10 item at 50% markup sells for $15 — a $5 profit. Measure that $5 against the cost and it's the 50% markup you entered; measure it against the $15 price and it's a 33.3% margin. If you actually wanted to keep half of every sale, a true 50% margin needs doubling the cost to $20 — a 100% markup. That single step is where most pricing spreadsheets quietly lose a third of the expected profit.

Markup isn't your profit. It gives gross profit only — rent, wages, power, freight and shrinkage all still come out of it. Use it alongside your profit margin and break-even numbers, not on its own.

Markup vs margin

Markup vs margin — the conversion table

Both describe the same dollars of gross profit. Markup divides by the cost; margin divides by the price. Convert with margin = markup ÷ (1 + markup) and markup = margin ÷ (1 − margin). The common pairs:

  • 25% markup → 20% margin. Buy at $10, sell at $12.50, keep $2.50.
  • 50% markup → 33.3% margin. Buy at $10, sell at $15, keep $5. The pair people get wrong most often.
  • 66.7% markup → 40% margin. Buy at $10, sell at $16.67.
  • 100% markup → 50% margin. Keystone — double the cost to $20.
  • 150% markup → 60% margin. Buy at $10, sell at $25.
  • 233% markup → 70% margin. Buy at $10, sell at $33.33.

Notice the gap widens as you climb: at a 20% margin the two numbers are close, but chasing a 70% margin takes a markup more than three times the size. Margin can never reach 100% — you'd need an infinite markup — while markup has no ceiling. If someone quotes you a percentage and it matters, ask which one they mean before you price to it.

GST, keystone & real profit