In business, markup refers to the amount added to the cost of a product or service to determine its selling price. Calculated with a markup formula, it's expressed as a percentage over the cost and is used to cover business expenses like labour, overhead costs, and generate profit.
For example, if a product costs £50 to produce and is sold for £75, the markup is £25, or 50%. Markup ensures that businesses not only recover production costs but also earn a profit. It differs from margin, which is the percentage of the selling price that represents profit. Companies use markup to strategise pricing decisions, ensure sustainability, make informed business decisions, and remain competitive while balancing costs and profitability.
To work out optimal selling prices, profit, and markup percentage for effective pricing strategies with our calculator, follow the simple steps outlined below.
Add Markup (to calculate ideal selling price and profit):
Find Markup (to calculate markup percentage and profit):
To calculate markup, you subtract the cost of a product or service from its selling price, then divide the result by the cost, and finally multiply by 100 to get a percentage. The markup formula is:
Markup (%) = [(Selling Price - Cost) / Cost] × 100
Returning to our example, if a product's wholesale price is £50 and is sold for £75, the markup calculation would be:
Markup = [(75 - 50) / 50] × 100 = (25 / 50) × 100 = 50%
This means the item is sold with a 50% markup over its unit cost. As mentioned, markup helps businesses determine how much to charge for a product to cover costs and make a profit, playing a key role in competitive pricing strategies, financial planning, and making informed business decisions.
A 25% markup on $100 means that the selling price of an item is increased by 25% over its cost. To calculate this, you multiply the cost by 25%, then add that amount to the original cost. Here’s the formula:
Markup amount = Cost × Markup percentage
Markup amount = $100 × 0.25 = $25
Now, add the markup amount to the original cost:
Selling price = Cost + Markup amount = $100 + $25 = $125
So, a 25% markup on $100 results in a sale price of $125. This ensures that the business earns an additional $25 over the cost, covering expenses, base cost, and providing profit.
Yes, you should include overhead costs in the markup calculation to ensure that all business expenses are covered. Overhead costs, such as rent, utilities, salaries, and administrative expenses, are indirect costs associated with running the business. By factoring these into the markup, you can price your products or services appropriately to not only cover the direct costs of production but also contribute to covering these ongoing operational expenses.
Failing to include overhead costs in the markup calculation can result in pricing that doesn’t reflect the true cost of doing business, potentially leading to losses, especially in a competitive market. Therefore, calculating a markup that accounts for both direct production costs and overhead ensures sustainable profitability and business growth.
When calculating markup, several key factors should be considered to ensure accurate pricing and profitability:
Balancing these elements ensures sustainable pricing decisions that cover costs, attracts customers, and generates profit.
The key difference between margin and markup lies in how each concept is calculated and used.
Margin refers to the percentage of the selling price that represents profit. It is calculated by subtracting the cost from the selling price, then dividing by the selling price. For example, if a product sells for $100 and costs $60, the margin is:
Margin = [(100 - 60) / 100] × 100 = 40%
Markup, on the other hand, represents the percentage increase from the cost to the selling price. It is calculated by subtracting the cost from the selling price and dividing by the cost. In the same example, the markup is:
Markup = [(100 - 60) / 60] × 100 = 66.67%
While margin focuses on profitability based on revenue, markup emphasises how much is added to the cost to set the selling price.