Quick Answer
A product that sells for $100 with a $60 cost has a gross profit of $40, a profit margin of 40%, and a markup of 66.67%.
Common Examples
| Input | Result |
|---|---|
| $100 revenue, $60 cost | $40 profit, 40% margin, 66.67% markup |
| $50 revenue, $30 cost | $20 profit, 40% margin, 66.67% markup |
| $250 revenue, $175 cost | $75 profit, 30% margin, 42.86% markup |
| $1,000 revenue, $400 cost | $600 profit, 60% margin, 150% markup |
How It Works
This calculator uses three standard profitability formulas:
Gross Profit = Revenue - Cost
Gross Margin = (Gross Profit / Revenue) x 100
Markup = (Gross Profit / Cost) x 100
Where:
- Revenue = the total selling price or income from sales
- Cost = the cost of goods sold (COGS) or the cost to produce/acquire the item
- Gross Profit = the dollar amount remaining after subtracting costs from revenue
- Gross Margin = profit expressed as a percentage of revenue (the seller’s perspective)
- Markup = profit expressed as a percentage of cost (the buyer’s or pricing perspective)
The Difference Between Margin and Markup
Margin and markup both describe profitability, but from different reference points. A 50% margin means half of the selling price is profit. A 50% markup means the profit is half of the cost. These are not the same. A 50% margin corresponds to a 100% markup, and a 50% markup corresponds to a 33.33% margin.
The relationship between the two:
Markup = Margin / (1 - Margin/100) x 100
Margin = Markup / (1 + Markup/100) x 100
Worked Example
A retailer buys a product for $60 and sells it for $100. Gross profit = $100 - $60 = $40. Gross margin = $40 / $100 x 100 = 40%. Markup = $40 / $60 x 100 = 66.67%. The retailer keeps 40 cents of every revenue dollar as gross profit, and the selling price is 66.67% above the wholesale cost.
CalculateY