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Finance calculator

Markup Calculator

More pricing decisions go wrong over the markup-vs-margin confusion than almost anything else in retail and contracting. Both percentages use the same inputs, cost and selling price, but they measure against different bases and give different numbers. Enter cost and selling price below to see markup percentage, gross margin, and target prices side by side.

Pricing and margin

Enter cost and price

Formula: Markup % = (selling price - cost) / cost × 100

Price visual

$40 cost + $20 markup = $60 selling price.
Cost $40 Markup $20 Price $60
Markup
50%
Gross margin
33.33%

On This Page

Markup Is Measured Against Cost

An item that costs $40 and sells for $60 has a $20 markup, which is 50% of cost. Measured against the $60 price instead, the same $20 is a 33.3% gross margin. That difference in base causes more pricing mistakes than anything else: aim for "40% margin," type 40% into a markup calculation, and you come out 10 to 15 points short. Enter cost and selling price in the calculator to see markup and margin side by side, or a cost and target markup to get the price.

Two horizontal bars showing the same fifty dollar profit: markup divides by the one hundred dollar cost to get fifty percent, while margin divides by the one hundred fifty dollar revenue to get thirty-three point three percent
Two horizontal bars showing the same $50 profit on a $150 item: markup divides by the $100 cost base giving 50%, while margin divides by the $150 revenue base giving 33.3%

Pricing Up from Cost

Markup % = (price − cost) ÷ cost × 100    Price = cost × (1 + markup% ÷ 100)

Cost-plus pricing is the norm in retail, wholesale, construction and services. Cost should include everything tied to that sale, such as shipping, card fees and marketplace fees, or the markup looks healthier than it is. A 40% markup on $100 is $140, but a 40% margin needs $166.67. When costs rise, for example from a tariff, apply the same markup to the new cost. How much of a tariff reaches the shelf price and the July 2026 tariffs on 60 countries work through that. To see how many units that price has to sell, use the Break Even Point Calculator.

Markup Table with Margin Equivalents

MarkupMultiply cost byGross margin$100 cost sells at
10%1.109.1%$110
20%1.2016.7%$120
25%1.2520.0%$125
30%1.3023.1%$130
40%1.4028.6%$140
50%1.5033.3%$150
100% (keystone)2.0050.0%$200
150%2.5060.0%$250
200%3.0066.7%$300

Margin always trails markup, and the gap widens as prices climb. Markup vs margin: why a 50% markup isn't a 50% profit margin shows what confusing them costs on a real order. For gross, operating and net margins, use the Profit Margin Calculator.

Converting Between Markup and Margin

Margin = markup ÷ (1 + markup)    Markup = margin ÷ (1 − margin)

Use decimals. A 50% markup is 0.50 ÷ 1.50 = 33.3% margin, and a 33.3% margin is 0.333 ÷ 0.667 = 50% markup. A product costing $80 and selling for $120 carries both at once: 50% markup and 33.3% margin.

Working Backward to the Cost

Cost = price ÷ (1 + markup% ÷ 100)

A $90 item marked up 50% cost $90 ÷ 1.50 = $60. This is useful for auditing price lists, checking vendor quotes or estimating what a competitor paid, and the calculator's "cost allowed at current price" figure does the same. The same divide-by-a-multiplier step strips tax out of a receipt with the Reverse Sales Tax Calculator, and recovers a pre-discount price with the Sale Price Calculator.

Typical Markups by Trade

In Excel, with cost in A1 and price in A2: markup is =(A2-A1)/A1, margin is =(A2-A1)/A2, the price at a 30% markup is =A1*(1+30%) and the cost behind a 50% markup is =A2/(1+50%).

How the Calculator Is Verified

Markup percentage divides profit (selling price minus cost) by cost; gross margin divides that identical profit figure by selling price instead. Entering a $60 cost and $100 price returns a 66.67% markup but a 40% margin, because the two calculations use different denominators on the same numerator. The target-price field runs cost times (1 plus target markup ÷ 100) to project a price, and the reverse field divides selling price by that same (1 plus markup ÷ 100) factor to back out a cost, so both directions come from one formula solved for a different variable, the same equation used both ways.

Frequently Asked Questions

Is a 100% markup the same as doubling the price?

Yes. A 100% markup means the markup amount equals the cost: selling price = cost + cost = 2 × cost. Buy at $50, sell at $100, that is 100% markup. The gross margin at 100% markup is 50%, which is why 100% markup does not equal 100% margin.

Why do some industries use margin instead of markup?

Convention. Retail and contracting start from cost and work outward, making markup natural. Accounting and finance use margin because it shows the gross profit fraction of revenue. When reading a P&L or talking to an accountant, assume margin. When talking to a buyer or supplier pricing from cost, ask which they mean, the difference can be ten to fifteen percentage points on the same item.

Can markup be over 100%?

Yes, common in retail, luxury goods, food service, and pharmaceuticals. Buying at $20 and selling at $50 is a 150% markup. There is no mathematical ceiling, though market demand, competition, and price sensitivity set practical limits. Liquor and designer apparel routinely run 200–400% markup.

References