Margin
40.00%
of revenue
Markup
66.67%
of cost
Gross Profit
₹400.00
Formula
Margin = Profit / Revenue × 100 • Markup = Profit / Cost × 100
100% Private
Runs locally. Nothing uploaded.
Margin & Markup Calculator compares profit margin and markup percentages from cost and revenue, showing gross profit, online for free.
Written & reviewed by Helperzy Editorial Team · Updated July 2026
Margin
40.00%
of revenue
Markup
66.67%
of cost
Gross Profit
₹400.00
Formula
Margin = Profit / Revenue × 100 • Markup = Profit / Cost × 100
100% Private
Runs locally. Nothing uploaded.
Type what the product costs you, including landed charges such as freight or duty if they apply per unit. This figure is the denominator for markup.
Type the selling price you charge or plan to charge. Use the actual price after any discount, since a list price you never achieve gives a margin you never earn.
Read the margin, the markup, and the gross profit together. Note which basis your supplier or accountant uses so you quote the right one in each conversation.
Margin and markup describe the same profit from two different angles, and mixing them up is the most expensive arithmetic error in small-business pricing. This calculator takes your cost and your selling price and returns both percentages together, along with the gross profit in rupees, so there is no chance of quoting one when you meant the other. Retailers setting shelf prices, wholesalers who talk in markup, accountants who report in margin, and anyone importing goods and pricing them for resale all need to move between the two fluently. Suppliers almost always speak in markup because they start from cost; finance teams speak in margin because they measure against revenue. Both start from the same gross profit, which is revenue minus cost. Margin divides that profit by revenue: margin = (profit ÷ revenue) × 100. Markup divides it by cost: markup = (profit ÷ cost) × 100. Since cost is always the smaller of the two, markup is always the larger percentage on a profitable sale. To convert between them, margin = markup ÷ (100 + markup) × 100, and markup = margin ÷ (100 − margin) × 100. A few pairs are worth memorising: a 25 per cent markup is a 20 per cent margin, a 50 per cent markup is a 33.3 per cent margin, and a 100 per cent markup is a 50 per cent margin. Here is a real product. You buy at ₹1,200 and sell at ₹1,800. Gross profit is ₹600. Margin is (600 ÷ 1,800) × 100 = 33.33 per cent. Markup is (600 ÷ 1,200) × 100 = 50 per cent. One sale, one profit figure, two percentages that differ by nearly 17 points. Now suppose your business needs a 35 per cent margin on that ₹1,200 cost: the selling price must be 1,200 ÷ 0.65 = ₹1,846.15, which is a markup of 53.8 per cent. Applying a 35 per cent markup instead would have priced it at ₹1,620 and delivered only a 25.9 per cent margin. The scenarios repeat daily in trade. A boutique owner whose supplier quotes a 40 per cent trade markup can convert it to the 28.6 per cent margin their accountant will report. A restaurant setting menu prices from ingredient cost applies markup, then checks the resulting margin against the industry benchmark of roughly 65 to 70 per cent gross on food. An importer pricing a container of goods needs the margin figure for a bank facility application, because lenders read margin rather than markup when they assess how much cushion a business has. And a reseller comparing two products with different cost bases uses margin, since it puts a ₹200 item and a ₹20,000 item on the same footing and reveals which line actually earns its shelf space. The pitfall is exactly the confusion this tool exists to prevent: setting a 40 per cent markup while believing you have secured a 40 per cent margin means you have actually taken 28.6 per cent, and across an entire catalogue that gap can be the difference between profit and loss. Write down which basis each figure uses, especially in supplier emails. Two further notes: both percentages here are gross, covering only the direct cost of goods, so rent, wages, shipping, and payment fees still have to come out of that profit, and a healthy markup can still leave a business losing money once overheads are counted. Recheck your numbers whenever supplier costs move, since a cost rise absorbed without a price change silently compresses both figures. Everything runs in your browser and your pricing is never uploaded or stored.
Gross profit = revenue − cost Margin % = (gross profit ÷ revenue) × 100 Markup % = (gross profit ÷ cost) × 100 cost = what you pay for the item revenue = the selling price you charge Convert markup to margin: margin = markup ÷ (100 + markup) × 100 Convert margin to markup: markup = margin ÷ (100 − margin) × 100 Selling price for a target margin = cost ÷ (1 − margin as a decimal)
Input
Cost ₹1,200, selling price ₹1,800
Result
Gross profit ₹600 · margin 33.33% · markup 50%
600 ÷ 1,800 = 33.33% margin, while 600 ÷ 1,200 = 50% markup. The same ₹600 profit reads nearly 17 points apart depending on the denominator.
Input
Cost ₹1,200 with a target margin of 35%
Result
Selling price ₹1,846.15 · equivalent markup 53.8%
1,200 ÷ 0.65 = ₹1,846.15. Applying a 35% markup instead would price it at ₹1,620 and yield only a 25.9% margin.
Margin is profit as a percentage of revenue (Profit / Revenue × 100), while markup is profit as a percentage of cost (Profit / Cost × 100). The same sale gives two different percentages, and this calculator shows both so you can price correctly.
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