Markup Calculator

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Your details

$
%

Selling price

A$60.00

A$20.00 profit · 33.3% margin

Profit per unit

A$20.00

Markup

50%

Resulting margin

33.3%

Cost vs profit in the price

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Set the right price for what you sell. Enter your cost and the markup percentage you want to add, and this calculator gives you the selling price, the profit per unit and the resulting profit margin. It also shows how markup and margin differ — a distinction that trips up many businesses and quietly eats into profit.

How to use the Markup Calculator

  1. 1Enter the cost of the product.
  2. 2Enter the markup percentage you want to apply.
  3. 3See the calculated selling price.
  4. 4Review the profit per unit.
  5. 5Check the resulting profit margin.

What is Markup?

Markup is the amount added to the cost of a product to set its selling price, expressed as a percentage of the cost. It's the most common way businesses price from a supplier or production cost: take what the item costs you, add a markup, and that's your price. Understanding markup — and how it relates to margin — is essential to pricing profitably.

The calculation is direct. Multiply the cost by the markup percentage to get the profit added, then add it to the cost for the selling price. A $40 item with a 50% markup adds $20, giving a $60 price. Equivalently, multiply the cost by (1 + markup) to get the price in one step. This makes markup easy to apply consistently across a range of products.

The critical thing to understand is that markup and profit margin are not the same number, even though they describe the same profit. Markup is profit as a percentage of cost; margin is profit as a percentage of the selling price. Because the selling price is always higher than the cost, a given markup always produces a smaller margin. That $20 profit is a 50% markup on the $40 cost but only a 33% margin on the $60 price. Businesses that set prices by markup but think in terms of margin can end up with thinner profits than they intended.

Choosing the right markup depends on your industry, costs and strategy. It must cover not just the direct cost of the product but also your overheads — rent, wages, marketing — and still leave a profit. Different sectors have very different typical markups: groceries run on low single or double digits, while jewelry, restaurants and fashion often use much higher markups to cover their costs and the items that don't sell.

This calculator turns a cost and a desired markup into a selling price, and shows the margin that markup produces so you can price with both numbers in view. Pricing deliberately — knowing exactly what markup you're applying and what margin it leaves — is one of the simplest ways to protect your profitability.

The formula

Selling price = Cost × (1 + markup % ÷ 100)
Profit = Selling price − Cost
Margin % = (Profit ÷ Selling price) × 100

Frequently Asked Questions

How do I calculate markup?+

Multiply the cost by the markup percentage to get the profit, then add it to the cost for the selling price. A $40 cost with 50% markup adds $20 for a $60 price. Or multiply the cost by (1 + markup) to get the price directly.

What's the difference between markup and margin?+

Markup is profit as a percentage of cost; margin is profit as a percentage of the selling price. The same profit gives a higher markup than margin — a 50% markup is only a 33% margin — so don't confuse the two when pricing.

What markup should I use?+

It depends on your industry and costs. Your markup must cover the product cost plus overheads like rent and wages and still leave a profit. Typical markups range from low single digits in groceries to several hundred percent in some retail sectors.

How do I convert markup to margin?+

Margin = markup ÷ (1 + markup). A 50% markup is 0.5 ÷ 1.5 = 33% margin. This calculator shows the margin automatically for any markup you enter.

This calculator is for informational and educational purposes only. Results are estimates and should not be considered financial advice. Always consult a qualified financial professional before making financial decisions.

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