Pricing & Rates

Markup Calculator

Calculate selling price and profit from your cost and markup %. Free calculator that also shows the equivalent profit margin, with the math shown.

Recommended hourly rate

    A markup is the amount you add on top of what something costs you, expressed as a percentage of that cost. It’s how most people price a product or a piece of work day to day: take the cost, add a percentage, quote the result. This page walks through exactly how the markup calculator above turns a cost and a markup percentage into a selling price, and explains the one mix-up — markup versus margin — that causes more pricing errors than anything else. The output is an estimate based on the numbers you enter; it’s plain arithmetic you can check yourself.

    How markup is calculated

    The calculator uses two inputs: your cost and your markup percentage. From those it works out the selling price, the profit, and the equivalent profit margin.

    Selling price = Cost × (1 + Markup% ÷ 100)

    Once you have the selling price, profit follows directly:

    Profit = Selling price − Cost

    And because profit can also be read as a share of the selling price rather than a share of the cost, the calculator converts it into a margin too:

    Margin% = (Profit ÷ Selling price) × 100

    That last line is the one worth pausing on. Markup measures profit against cost. Margin measures the same profit dollars against selling price. Same numerator, different denominator — and that’s why the two percentages are never equal once there’s any profit at all.

    A worked example

    Take the calculator’s own default numbers: a cost of $100 and a markup of 50%.

    Selling price: $100 × (1 + 50/100) = $100 × 1.5 = $150.

    Profit: $150 − $100 = $50.

    Now convert that profit into a margin: $50 ÷ $150 × 100 = 33.3%.

    So a 50% markup on a $100 cost produces a $150 selling price, $50 of profit, and a 33.3% profit margin — not a 50% margin. Run those same figures through the calculator above and you’ll see the identical numbers: $150 selling price, $50 profit, 33.3% equivalent margin.

    Markup vs margin: the mistake that costs people money

    This is the single most common pricing error, and it’s easy to see why it happens — both numbers are percentages, both are derived from the same cost and profit, and people use the words “markup” and “margin” loosely in conversation. But they answer different questions:

    • Markup answers: “How much am I adding on top of cost?” It’s profit ÷ cost.
    • Margin answers: “What share of my selling price is profit?” It’s profit ÷ selling price.

    Because selling price is always larger than cost (assuming you’re charging more than cost), dividing the same profit by the bigger number always gives a smaller percentage. That means markup is always a bigger number than margin for any profitable price. A 50% markup is a 33.3% margin. A 100% markup is a 50% margin. A 25% markup is only a 20% margin.

    The practical risk: if a client, a spreadsheet template, or your own notes say “aim for a 40% margin” and you instead add a 40% markup, you’ll under-price the job and pocket less profit than you intended — the gap gets bigger the higher the percentage. The calculator shows both figures together specifically so you can catch this before you quote a price, not after.

    What else affects your selling price

    The formula above is fixed math — cost, markup, selling price and margin will always relate to each other exactly as shown. What changes the inputs you feed it is more situational:

    • What counts as “cost.” Decide up front whether your cost figure includes only direct materials or also your time, overhead and shipping. A markup on a too-narrow cost understates what you actually need to charge.
    • Market positioning. A markup that competitors or customers will accept depends on what else is available at similar quality and price.
    • Volume and risk. Lower-risk, high-volume items can often carry a thinner markup and still produce healthy total profit; one-off or high-risk work usually needs a fatter markup to make sense.
    • Target margin, not markup. If your actual goal is a specific margin (a common way to plan profitability), work backward: the markup percentage needed for a given margin is margin ÷ (1 − margin), both as decimals.

    Plug your own cost and markup into the calculator at the top of this page, and check the margin figure it returns before you send a quote — it only takes a second to confirm you’re hitting the number you actually meant.

    Frequently asked questions

    How do I calculate markup?

    Multiply your cost by 1 plus your markup percentage written as a decimal. A $100 cost with a 50% markup is $100 × 1.5 = $150. That $150 is your selling price; the $50 difference is your profit per unit. The calculator above does this instantly for any cost and markup you enter.

    What is the difference between markup and margin?

    Markup is profit expressed as a percentage of cost. Margin is profit expressed as a percentage of selling price. They use the same profit dollars but different denominators, so they're never the same number (except at 0%). A 50% markup on a $100 cost gives a $150 selling price and a $50 profit — that $50 is 50% of the $100 cost (markup) but only 33.3% of the $150 selling price (margin).

    Is a 50% markup the same as a 50% margin?

    No, and confusing the two is the most common pricing mistake. A 50% markup on $100 produces a $150 selling price with $50 profit. As a margin, that same $50 of profit is only 33.3% of the $150 selling price — not 50%. If you want a true 50% margin, you need a 100% markup instead. Always check which one you're being asked for before quoting a number.

    How do I work out selling price from cost and markup?

    Selling price = cost × (1 + markup% ÷ 100). For a $100 cost and a 50% markup, that's $100 × 1.5 = $150. Enter your own cost and markup percentage into the calculator above to get the selling price instantly, along with the profit amount and the equivalent margin.

    Why does the calculator show a margin percentage as well as markup?

    Because clients, accountants and spreadsheets sometimes talk in margin instead of markup, and the two numbers look similar but aren't interchangeable. Showing both side by side — for example a 50% markup translating to a 33.3% margin — helps you avoid quoting the wrong figure or misreading someone else's numbers.