Margin to Markup Converter

Convert profit margin percentage to markup percentage. Includes the conversion formula, a reference table, and dollar-value examples to clarify the key difference.

%
Enter cost to see dollar amounts
$
Required Markup
66.67%
40% margin = 66.67% markup
Price Multiplier
1.6667×
Selling Price = Cost × 1.6667
Selling Price
$166.67
$100.00 × 1.667
Profit per Unit
$66.67
40% of $166.67 revenue

Revenue Breakdown

Cost 60%
Margin 40%

Margin → Markup Reference Table

Margin %Markup %Multiplier
5%5.26%1.053×
10%11.11%1.111×
15%17.65%1.176×
20%25%1.25×
25%33.33%1.333×
30%42.86%1.429×
33.33%49.99%1.5×
35%53.85%1.538×
40%66.67%1.667×
45%81.82%1.818×
50%100%2×
55%122.22%2.222×
60%150%2.5×
65%185.71%2.857×
70%233.33%3.333×
75%300%4×
80%400%5×
85%566.67%6.667×
90%900%10×
Planning notes, formulas, and examples

About the Margin to Markup Converter

If you know your target profit margin and need to figure out how much to mark up your costs, this converter does the math directly. Margin is profit expressed as a percentage of selling price; markup is profit expressed as a percentage of cost. Converting from margin to markup tells you exactly what multiplier to apply to your cost to hit your desired profitability target.

This is especially useful when financial teams set margin targets (e.g., “we need 40% gross margin”) and pricing or purchasing teams need to translate that into a cost-based markup for day-to-day pricing decisions.

From solo freelancers to mid-market companies, having reliable margin to markup data supports stronger negotiations, tighter forecasting, and more confident strategic planning. Modify the inputs above to match your current business conditions and re-run the numbers as your market shifts.

When This Page Helps

Most financial targets are set as margins, but pricing is usually done as a markup on cost. This converter bridges the gap so you can translate financial goals into actionable pricing rules. It eliminates the common mistake of applying a 40% margin target as a 40% markup, which would actually yield only 28.6% margin.

How to Use the Inputs

  1. Enter the desired margin percentage.
  2. View the equivalent markup percentage.
  3. Optionally enter a cost amount to see the selling price and profit in dollars.
  4. Use the reference table for common margin-to-markup conversions.
Formula used
Markup (%) = (Margin / (100 − Margin)) × 100. Or equivalently: Markup = Margin / (1 − Margin) in decimal form. Example: 40% margin → 40 / (100 − 40) × 100 = 40 / 60 × 100 = 66.67% markup.

Example Calculation

Result: 66.67% markup

A 40% margin equates to 40 / (100 − 40) × 100 = 66.67% markup. This means to achieve a 40% margin on a $100 cost item, you'd mark it up 66.67% to $166.67. Your profit is $66.67, which is 40% of the $166.67 selling price.

Tips & Best Practices

  • Margin can never reach 100%, but markup can be any positive number.
  • A 50% margin requires a 100% markup (doubling the cost).
  • Always double-check which metric your company's targets use before setting prices.
  • For quick mental math, a 25% margin = 33.3% markup, and a 33.3% margin = 50% markup.

Understanding the Non-Linear Conversion

The margin-to-markup conversion is non-linear, meaning equal increases in margin do NOT produce equal increases in markup. Going from 10% to 20% margin adds about 14 markup points (11.1% to 25%), but going from 80% to 90% margin adds 400 markup points (400% to 900%). This accelerating relationship is why extreme margins are so difficult to achieve.

Key Conversion Benchmarks

Memorize these anchor points for quick estimates in meetings: 20% margin = 25% markup, 25% margin = 33.3% markup, 33.3% margin = 50% markup, 50% margin = 100% markup, 60% margin = 150% markup, and 75% margin = 300% markup. These cover the most common business scenarios and help you sanity-check pricing proposals on the fly.

Sources & Methodology

Last updated:

Frequently Asked Questions

  • As margin approaches high percentages, the denominator (1 − Margin) shrinks rapidly. For example, to get a 90% margin you need a 900% markup because you're dividing by just 0.10. This non-linear relationship means small increases in margin targets at high levels demand very large price increases.