Coffee Shop Break-Even Calculator
Cups needed to break even.
Calculate coffee shop break-even point in daily and monthly cups from your selling price, variable cost per cup, and fixed monthly costs.
What this tool does
This calculator estimates the monthly and daily cup volume a coffee shop needs to sell to cover all fixed costs. It divides your total monthly fixed expenses—such as rent, salaries, and utilities—by the contribution margin per cup, which is the difference between your average selling price and the variable cost to produce each cup. The result shows the break-even point: the sales volume at which total revenue equals total costs, leaving neither profit nor loss. The contribution margin per cup is the primary driver of the result; higher margins lower the volume needed to break even. For example, a shop with 5,000 in monthly fixed costs and a 3 contribution margin per cup would need roughly 1,667 cups monthly to break even. This calculation assumes fixed costs remain constant and variable costs stay consistent per unit; it does not account for seasonal demand fluctuations, waste, or pricing changes.
Enter Values
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Formula Used
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Disclaimer
Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.
Coffee shop break-even depends on fixed costs (rent, staff, utilities) and per-cup economics. Typical café sells 200-500 cups daily. This calculator shows break-even volume based on your numbers.
10,000 monthly fixed costs, 3.50 average price, 1.20 variable cost (ingredients + cup): contribution 2.30/cup. Need 4,348 cups/month (145/day) to break even. Above that, every cup is ~2.30 profit.
Use for location feasibility. High-rent areas need 300+ daily cups. Low-rent with smaller staff can break even at 100-150 cups. Compare break-even to realistic foot traffic projections before signing lease.
Run it with sensible defaults
Using monthly fixed costs of 10,000, average price per cup of 3.5, variable cost per cup of 1.2, the calculation works out to 4348 cups/mo. The defaults are meant as a starting point, not a recommendation.
The levers in this calculation
The inputs — Monthly Fixed Costs, Average Price per Cup, and Variable Cost per Cup — do not pull with equal force.
How the math works
Break-even cups = fixed costs / contribution per cup (price - variable cost).
Using this as a check-in
Re-run this every three months. A single reading tells you where you stand; four readings tell you whether things are improving. The trend matters more than any individual snapshot.
What this doesn't capture
The score is a composite of the inputs you provide. Life context — job security, family obligations, health, housing — doesn't appear in the math but shapes the real picture. Use the number as a prompt, not a verdict.
Worked example
A small urban café has monthly fixed costs of 12,000 (rent, two part-time staff, utilities, insurance). Average cup price is 4.00. Variable cost per cup—espresso beans, milk, cup, lid, sleeve—totals 1.40.
Contribution margin per cup: 4.00 − 1.40 = 2.60
Break-even volume: 12,000 ÷ 2.60 = 4,615 cups per month, or roughly 154 cups per day (assuming 30 operating days).
If the café typically serves 180 cups daily, it operates above break-even by about 26 cups per day. Each additional cup sold beyond 154 per day contributes 2.60 toward operating profit.
Common scenarios
- High-rent central location: Fixed costs of 18,000/month. Even with strong foot traffic and higher average price (4.50), break-even may exceed 250 cups daily. Viability depends on realistic customer volume.
- Suburban or secondary location: Fixed costs of 6,000/month. With the same economics, break-even drops to around 92 cups daily—a more achievable target for a smaller operation.
- Raising the average price: A 50-pence increase in average price from 4.00 to 4.50 (holding fixed costs at 12,000 and variable cost at 1.40) reduces break-even from 4,615 to 3,810 cups per month.
- Reducing variable costs: Negotiating better supplier terms to lower variable cost from 1.40 to 1.20 also reduces break-even volume, freeing capacity for profit at lower sales levels.
What the result does and does not capture
What it shows: The minimum cup sales volume required to cover all fixed costs in a given month. It illustrates the relationship between cost structure and sales targets, and helps assess whether a location or business model is operationally feasible.
What it does not show: Seasonal variation in customer traffic, the impact of pricing changes on demand, staff productivity gains or losses, waste or spoilage rates, owner drawings or desired profit margin above break-even, financing costs if the business is debt-funded, or the ability to sustain the business through quieter periods.
This calculator is for educational illustration. Actual break-even and profitability depend on execution, market conditions, and variables outside this model.
££10,000/mo fixed, ££3.5 price, ££1.2 cost = 4348 cups/mo.
Inputs
This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.
Sources & Methodology
Methodology
This calculator computes the number of cups that must be sold to cover all operating expenses. It divides total monthly fixed costs by the contribution margin per cup. The contribution margin is calculated as the average selling price per cup minus the variable cost per cup. This represents the amount each sale contributes toward covering fixed costs. The calculator assumes fixed costs remain constant throughout the period, that the price and variable cost per cup do not change, and that all produced cups are sold. It does not account for taxes, financing costs, seasonal demand fluctuations, waste or spoilage, economies of scale, or changes in input prices over time.
References
Frequently Asked Questions
Realistic daily cup volume?
What counts as a fixed cost versus a variable cost in this calculator?
Why does my break-even number jump so much when I change the selling price by a small amount?
Can this calculator handle a menu with multiple drink types at different prices?
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