Turn unit cost into a markup-based selling price, then compare break-even, target-margin pricing.
Last updated
Pricing planner
Plan a markup quote, target margin price, and market check from one cost base.
Start with direct unit cost, then compare a markup-based quote against the price needed to hold a target margin and any market price you want to sanity-check.
Display currency
Switch the display currency for price and profit outputs without changing the percentage maths.
Enter a positive unit cost Add the direct cost first, then compare a markup quote, a target-margin price, or an optional market-price check.
Markup calculator guide: selling price, gross profit, and target margin from cost
A markup calculator helps you turn direct unit cost into a workable selling price without losing sight of gross profit and margin. This markup calculator compares a markup-based quote, the price needed for a target margin, and an optional market-price check so you can see whether the numbers still hold up before you publish or quote the price.
What a markup calculator is actually planning
Markup starts with cost and adds a percentage on top of that cost to reach a selling price. If an item costs 80 and the markup is 50%, the markup amount is 40 and the markup-based selling price becomes 120. That basic calculation is simple, but a useful markup calculator goes further by showing how that quote translates into gross profit, gross margin, and a true break-even floor.
That matters because pricing decisions are rarely one-dimensional. A retailer, contractor, or food business may know the cost base first, but still needs to ask whether the quote leaves enough room for overhead, discounting, and target profitability. A stronger markup calculator therefore behaves as a pricing planner, not just a single formula box: it should let you compare markup pricing, target-margin pricing, and any real market price you are considering.
Core markup formulas
The main markup calculation is direct. You first multiply cost by the markup rate to find the markup amount, then add that amount back to cost to get selling price. Once selling price is known, the calculator can also show gross margin, which expresses the same gross profit as a share of selling price instead of as a share of cost.
The target-margin comparison works backward from cost to show what price would be needed if the business wants a specified margin on the final selling price rather than a specified markup on cost. This is where many users searching for a markup vs margin calculator get caught out: a 30% margin is not the same thing as a 30% markup.
Markup amount = Cost x Markup %
Markup percentage is applied to cost, not to selling price, so the uplift is calculated from the original cost base.
Selling price = Cost + Markup amount
This is the basic markup formula used by many retail and service pricing models.
Margin shows how much of the final price remains after direct cost has been covered.
Target selling price = Cost / (1 - Target margin)
This rearranged formula shows the price needed to achieve a chosen target margin on the final sale.
Markup and margin describe the same profit from different bases
Markup and margin are often confused because they describe the same gross profit from two different starting points. Markup compares profit with cost, while margin compares profit with selling price. If cost is 80 and selling price is 120, the markup is 50% because 40 is half of 80. The gross margin is 33.33% because 40 is one third of 120.
That distinction matters in real pricing work. A team may set prices with markup because cost is known first, but later review actual performance with margin because margin shows how much of each sale is left after direct cost. If the business says it needs a 35% gross margin, using a 35% markup will under-price the item. A useful markup calculator should therefore convert between the two ideas so the planner can see the implied gap before quoting the price.
A higher markup percentage increases both selling price and gross profit when cost stays fixed.
A higher cost raises the selling price required to maintain the same markup or target margin.
Break-even selling price is simply the cost, because that is the point where gross profit is zero before overhead and tax.
A target margin generally requires a higher selling price than an equal numeric markup percentage.
Worked example: cost 100, markup 50%, target margin 30%
Suppose direct unit cost is 100 and the planned markup is 50%. The markup amount is 50, so the markup-based selling price is 150. Gross profit is therefore 50, but the gross margin on the final sale is only 33.33%, not 50%. That is the first practical lesson of using a markup calculator: the same gross profit produces a lower percentage when measured against selling price instead of cost.
Now imagine the business actually wants a 30% target gross margin. The target-margin formula gives a required selling price of about 142.86. In this case the 50% markup quote is already above the target-margin price, so the business is safe on gross margin. But if the market will only support a shelf price of 120, the implied gross margin falls to 16.67% and the gross profit falls to 20. A pricing planner makes those trade-offs visible before you commit to a quote or a listed price.
How to use markup results in practice
This markup calculator is best used for quoting, menu pricing, retail pricing, service pricing, and fast scenario checks where direct cost is known first. It helps answer practical search-intent questions such as selling price from cost and markup, what markup gives a 30% margin, and whether a real market price still leaves enough profit. The most useful outputs are usually the markup quote, gross profit, resulting gross margin, break-even price, and the target-margin price.
Markup alone does not guarantee a healthy business. Labour, rent, shipping, payment fees, software, packaging, returns, bad debt, finance costs, and tax may all sit outside a simple gross-profit formula. Even so, this remains a useful pricing calculator for one of the most common business decisions: turning cost into a selling price while keeping margin visible and spotting when a market price is likely to under-price the work or product.
This calculator focuses on direct unit economics. It does not model tiered pricing, bundled products, VAT-inclusive quoting, competitor response, inventory carrying cost, or customer acquisition cost. If your business uses multi-stage discounts, channel commissions, or negotiated volume pricing, treat the outputs as a first-pass planning baseline rather than a finished pricing policy.
It also does not decide whether the market will accept the target price. The tool can show that a 35% target margin requires a certain selling price, but it cannot tell you whether customers will pay it, whether the value proposition supports it, or whether a strategic lower margin is justified to win volume. Those are commercial judgement calls that sit above the calculator.
Frequently asked questions
What is markup and how is it different from margin?
Markup is the amount added to cost to arrive at a selling price, expressed as a percentage of cost. Margin is the same gross profit expressed as a percentage of selling price. A 25% markup gives a 20% gross margin, not a 25% margin, so the two figures are not interchangeable. When a business sets a margin target but accidentally uses the same number as markup, it usually prices too low.
If I want a 30% profit margin, what markup should I use?
To achieve a target margin, convert the margin to an equivalent markup using markup = margin / (1 - margin). For a 30% target margin, that is 0.30 / 0.70, which equals about 42.86%. That means a cost of 100 would need a selling price of about 142.86, producing gross profit of 42.86 and a 30% gross margin on the final sale price.
Does markup account for taxes or selling costs?
Not by itself. Markup is calculated from the cost base you enter, so if shipping, marketplace fees, merchant fees, packaging, or tax are not built into that cost, the result will ignore them. For practical pricing, many businesses create a fully loaded unit cost first and then apply the markup or margin target to that number rather than to purchase cost alone.
Why is my target-margin price higher than my markup price?
A target-margin price is often higher because margin is measured against the final selling price, not against cost. For the same numeric percentage, margin is the stricter requirement. A 30% markup means profit is 30% of cost, while a 30% margin means profit is 30% of selling price. The target-margin formula therefore pushes the required selling price higher unless the markup is already strong enough to clear that margin.
Guides
Featured in articles
Step-by-step guides that use this calculator to solve real problems.
