💰 Markup Calculator
Enter your cost and markup percentage to get the selling price and profit - or enter cost and price to find the markup. The Margin Converter instantly translates between markup and gross margin (the number that trips up most business owners). The Bulk Table shows selling prices across multiple markup levels at once.
💰 Markup Calculator
📊 Bulk Pricing Table
See selling prices, profits and margins across different markup percentages for your cost.
| Markup % | Selling Price | Profit | Gross Margin | ROI |
|---|
🔄 Markup ↔ Gross Margin Converter
Markup and gross margin are different! Enter one to get the other.
Quick Reference: Markup vs Margin
📐 Markup & Margin Formulas
Key Formulas
Markup vs Gross Margin - Key Difference
Industry Typical Markups
❓ Frequently Asked Questions
Markup Calculator - Markup vs Margin, Pricing Formulas & Industry Benchmarks
Markup and gross margin are the two most commonly confused pricing concepts in business. They describe the same profit in two different ways - and mixing them up can cause significant pricing errors. A 50% markup does not mean 50% margin. This distinction is one of the most important things to understand before setting prices for any product or service.
Markup vs Gross Margin - The Conversion Table
The most useful reference for any pricing discussion - because business conversations often mix the two:
Markup → Gross Margin
- 10% markup = 9.1% gross margin
- 20% markup = 16.7% gross margin
- 25% markup = 20.0% gross margin
- 33% markup = 24.8% gross margin
- 50% markup = 33.3% gross margin
- 100% markup = 50.0% gross margin
- 200% markup = 66.7% gross margin
- Formula: Margin = Markup ÷ (100 + Markup) × 100
Gross Margin → Markup
- 10% margin = 11.1% markup
- 20% margin = 25.0% markup
- 25% margin = 33.3% markup
- 30% margin = 42.9% markup
- 40% margin = 66.7% markup
- 50% margin = 100.0% markup
- 60% margin = 150.0% markup
- Formula: Markup = Margin ÷ (100 − Margin) × 100
Industry Markup Benchmarks
Typical markup ranges vary significantly by industry, driven by cost structure, competition, and perceived value:
- Grocery / FMCG: 10–30% markup. High volume, low margin. Profit comes from turns, not margin.
- Electronics: 5–25%. Very competitive, price-transparent market. Thin margins, high volume.
- Clothing / Apparel: 100–200% markup (50–67% gross margin). Standard retail pricing is 2–3× wholesale cost.
- Jewellery: 50–300%. Labour, design, and perceived value drive large variation.
- Restaurants (food cost): 200–500% markup on food cost. Industry target is food cost at 25–35% of menu price (= 185–300% markup). Alcohol higher.
- Software / SaaS: 200–1,000%+ on variable cost. High gross margins (70–90%) typical once developed.
- Medical devices: 100–1,000%+ depending on the product.
- Books / Publishing: Publisher marks up 200–400% from print cost; retailer adds another 40–50%.
Setting Your Price - Working Backwards from Margin
Many businesses prefer to set prices by targeting a specific gross margin rather than applying a markup. The formula works differently:
If you want a 30% gross margin: Selling Price = Cost ÷ (1 − 0.30) = Cost ÷ 0.70
Example: Cost ₹700, target 30% margin: Price = ₹700 ÷ 0.70 = ₹1,000. Verify: Margin = (1,000 − 700) ÷ 1,000 = 30% ✓
This is the preferred method when your accounting and finance team reports in gross margin terms - it ensures your pricing aligns with your margin targets without conversion errors. The Margin Converter tab in this calculator handles both directions.
Markup and Net Profit - The Full Picture
Markup covers only the difference between cost of goods and selling price - it does not account for overheads. A 40% markup on individual products does not mean 40% profit for the business. Operating costs - rent, labour, utilities, marketing, delivery, and administrative costs - all come out of the gross profit before net profit is determined.
A ₹500 cost item sold at ₹700 (40% markup) generates ₹200 gross profit. If operating costs per unit are ₹120, net profit = ₹80 - a 11.4% net profit margin on the selling price. Understanding this distinction is why break-even analysis is essential: you need to know the minimum markup that covers all costs and generates your desired net profit.