Fill in your cost and markup on the left and click Calculate to see your full pricing breakdown.
Example: Cost = $40, Markup = 50%. Selling Price = $40 × 1.5 = $60. Gross Profit = $20. Margin = 33.3%.
| Markup % | Multiplier | Profit Margin | Selling Price on $100 Cost |
|---|---|---|---|
| 10% | 1.10× | 9.1% | $110 |
| 25% | 1.25× | 20.0% | $125 |
| 33% | 1.33× | 24.8% | $133 |
| 50% | 1.50× | 33.3% | $150 |
| 100% | 2.00× | 50.0% | $200 |
| 150% | 2.50× | 60.0% | $250 |
| 200% | 3.00× | 66.7% | $300 |
| 300% | 4.00× | 75.0% | $400 |
Markup is a percentage added to the cost. A 50% markup on a $40 product gives a $60 selling price.
Margin is the profit as a percentage of the selling price. On that same sale, the margin is 33.3%, not 50%.
Using the wrong one leads to underpricing. Many businesses quote margins when they mean markup — always confirm which base is being used.
| Industry | Typical Markup | Approx. Margin |
|---|---|---|
| Grocery / Food Retail | 5–15% | 5–13% |
| Electronics | 10–30% | 9–23% |
| Clothing / Apparel | 50–100% | 33–50% |
| Furniture | 100–200% | 50–67% |
| Jewelry | 50–300% | 33–75% |
| Restaurant / Food Service | 100–400% | 50–80% |
| Software / SaaS | 200–500% | 67–83% |
| Consulting / Services | 50–150% | 33–60% |
These are general ranges. Your actual markup will depend on local competition, overheads, brand positioning, and what the market will bear.
Use this table to quickly find your selling price by matching your cost row with the right markup column.
| Cost | 10% Markup | 25% Markup | 50% Markup | 75% Markup | 100% Markup | 150% Markup |
|---|
Formula: Selling Price = Cost × (1 + Markup% ÷ 100). Currency shown as $.
See the profit margin that corresponds to each markup percentage. These are not the same number.
| Markup % | Multiplier | Profit Margin % | Profit on $50 cost | Profit on $100 cost | Profit on $200 cost |
|---|
Margin = Markup ÷ (1 + Markup). A 100% markup = 50% margin. A 50% markup = 33.3% margin.
How much total profit you earn at different volumes for a $50 cost with 50% markup.
| Units Sold | Revenue | Total Cost | Gross Profit | Margin |
|---|
Based on cost of $50 per unit, selling price of $75 (50% markup). Gross profit per unit = $25.
General reference for typical markup ranges across common business types. Actual figures vary widely by location and business model.
| Industry | Low Markup | High Markup | Typical Margin | Notes |
|---|---|---|---|---|
| Grocery / Supermarket | 5% | 15% | 5–13% | High volume, thin margins |
| Consumer Electronics | 10% | 30% | 9–23% | Competitive pricing pressure |
| Books & Stationery | 30% | 60% | 23–38% | Varies by channel |
| Clothing & Footwear | 50% | 150% | 33–60% | Season and brand-dependent |
| Furniture & Home | 80% | 200% | 44–67% | High storage and showroom costs |
| Jewelry & Accessories | 50% | 400% | 33–80% | Wide range based on brand |
| Restaurant / Café | 100% | 500% | 50–83% | Must cover labor and waste |
| Health & Beauty | 50% | 200% | 33–67% | Strong brand premiums |
| Software / Digital | 200% | 1000%+ | 67–91% | Near-zero marginal cost |
| Professional Services | 50% | 200% | 33–67% | Based on hourly or project rates |
| Auto Parts | 25% | 100% | 20–50% | OEM vs. aftermarket |
| Construction Materials | 15% | 50% | 13–33% | Contractor vs. retail pricing |
These are general estimates for reference. Always research your specific market and total cost structure before setting prices.
How many units you need to sell to cover fixed costs at a $25 gross profit per unit.
| Fixed Monthly Cost | Break-Even Units | Break-Even Revenue | Units for $500 Profit | Units for $1K Profit | Units for $5K Profit |
|---|
Assumes gross profit of $25 per unit (e.g. cost of $50, selling price of $75 at 50% markup). Break-even = Fixed Cost ÷ Gross Profit per Unit.
Final customer-facing price once tax is added on top of the selling price (50% markup on shown cost).
| Cost | Selling Price Before Tax |
+5% Tax | +10% Tax | +15% Tax | +20% Tax | +25% Tax |
|---|
Assumes 50% markup. Tax is added on top of the selling price, not the cost. Prices shown in $.