Markup Calculator
Find selling price from cost and markup, or find markup from cost and price.
How to Use
Choose "Price from Markup" if you have a cost and a target markup percentage and want the selling price. Choose "Markup from Price" if you already have both cost and selling price and want to find the markup percentage. Results update live as you type. Every calculation also shows the "Equivalent Margin," the same profit expressed as a percentage of selling price instead of cost, so you never have to run a second calculation just to see how a markup decision translates into a margin figure.
Markup as a Pricing Strategy, Not Just a Ratio
While markup and margin are both just different ways of expressing the same profit, markup specifically tends to be the more natural starting point when you're setting a price rather than analyzing one after the fact. This is exactly what cost-plus pricing is: knowing what something cost you (to buy wholesale, to manufacture, to source), and adding a consistent percentage on top to arrive at what to charge. It's simple, predictable, and easy to apply consistently across an entire catalog of products with wildly different individual costs, which is why it remains one of the most common pricing methods in retail and wholesale, even though more sophisticated pricing strategies exist for specific situations.
Worked Example: Both Directions on the Same Numbers
Using this tool's own defaults in "Price from Markup" mode, cost of 100 and a target markup of 50%, the selling price comes to 100 × (1 + 0.50) = 150. Profit is 150 − 100 = 50, and the equivalent margin is 50 ÷ 150 = 33.33%. Now switch to "Markup from Price" mode and enter that same cost of 100 with a selling price of 150, the calculator correctly recovers the original 50% markup, confirming the two modes are true inverses of each other. This is a useful way to sanity-check a real-world scenario: if you know both your cost and the price you're actually charging, "Markup from Price" mode tells you the effective markup you're really running, which sometimes differs from what you assumed.
Why Markup and Margin Diverge, and Why It Matters for Pricing
Because markup divides profit by the smaller cost figure and margin divides the same profit by the larger selling price figure, markup always reads higher than margin for the same sale, and the gap between them widens as markup increases. A 100% markup, doubling cost to set price, sounds dramatic but only produces a 50% margin. This divergence matters most when a target margin is set by finance or management (say, "we need a 30% margin on this product line") but pricing decisions happen at the cost-plus, markup level day to day, without converting between the two, it's easy to unintentionally price below the actual target margin the business intended.
Common Mistakes When Using Cost-Plus Pricing
The most frequent mistake is treating a target margin percentage as if it were the markup percentage to apply directly, setting a 30% markup when the business actually wanted a 30% margin undershoots the real target, since the correct markup for a 30% margin is closer to 42.86%. A second mistake is applying a markup to an incomplete cost figure, only the wholesale purchase price, say, while ignoring shipping, handling, or overhead that should also be part of "cost" before the markup is applied, quietly eroding the real margin below what was intended. A third is failing to periodically re-check markup against actual current costs, if supplier prices rise but the selling price stays fixed, the real markup and margin silently shrink even though the original pricing rule was never changed.
Frequently Asked Questions
What's the difference between markup and margin?
Markup is profit divided by cost, while margin is profit divided by selling price. A 50% markup on a ₹100 cost gives a ₹150 price, but that's only a 33.3% margin, since margin uses the higher selling price as its base.
How do I set a price using a target markup?
Switch to "Price from Markup" mode, enter your cost and the markup percentage you want, and the calculator multiplies cost by (1 + markup%) to give you the selling price to charge.
What is cost-plus pricing, and how does markup relate to it?
Cost-plus pricing is a pricing strategy where you start from your known cost and add a fixed percentage (the markup) on top to arrive at a selling price. It's one of the simplest and most widely used pricing methods precisely because it guarantees a specific profit margin on every sale by construction, provided the actual cost matches what was used in the calculation. Markup is the exact percentage that method adds.
Why would I use markup instead of margin when setting prices?
Markup is often more intuitive when your starting point is a known cost, since it directly answers "how much do I add on top of what I paid." Margin is more useful when your starting point is a target profitability percentage of revenue, common in financial reporting and industry benchmarking. Retailers and wholesalers frequently think and negotiate in markup terms because their costs (wholesale prices) are the fixed, known quantity they're working from.
What markup should I use to hit a specific target margin?
Since margin and markup describe the same profit differently, there's a direct conversion: markup% equals margin% divided by (1 minus margin%). For a 25% target margin, that's 25 divided by 75, or 33.33% markup, not 25% markup as it might seem at first glance. Switch this calculator to "Markup from Price" mode, plug in a cost and a price that would produce your target margin, and read off the resulting markup percentage directly, rather than doing the conversion formula by hand.
Does a fixed markup percentage always produce a consistent margin across different products?
Yes, applying the same markup percentage to any cost always produces the same resulting margin percentage, since margin is a direct mathematical function of markup regardless of the underlying currency amounts. A 50% markup always converts to a 33.33% margin whether applied to a 10 cost or a 10,000 cost. This is useful for pricing consistency across an entire catalog, a single markup rule applied uniformly guarantees uniform margins across every product it's applied to.