Free break-even point calculator
Enter fixed costs, selling price per unit and variable cost per unit to calculate the volume and revenue required to break even.
Free, no sign-up, and the entered values stay in your browser.
How to use the break-even calculator
Find the sales volume needed to cover the costs in your plan. Enter fixed costs for one period, the selling price of a typical job or unit, and its variable cost. Then use the result to plan capacity, pricing and profit targets—not simply to keep the calendar busy.
Choose one planning period
Use a month, quarter or year consistently. Add the fixed costs for that period, including the appropriate share of annual insurance, licenses and subscriptions.
Define one unit or job
Choose a repeatable service, product or weighted average. Enter variable material, delivery, fuel, transaction and job-linked labor costs on the same per-unit basis.
Enter the selling price
Use the price after discounts and before pass-through taxes. Confirm that the price and costs refer to the same scope.
Read units and revenue
Review contribution per unit, contribution margin, break-even volume and break-even revenue. Round required whole jobs upward when translating the result into a booking target.
Compare a realistic scenario
Change one cost or price assumption, then check whether you have enough available labor and customer demand to deliver the resulting volume.
What reaching break-even actually means
At break-even, total revenue equals the fixed and variable costs included in the model. Profit on those included costs is zero. A service business can use the result to understand how many ordinary jobs must be completed before the period's overhead is covered.
After that point, an additional job still has variable costs. It contributes its selling price minus those costs, not its entire revenue, toward profit. A $500 job with $200 of variable cost contributes $300, even after fixed costs have been covered.
- Small businesses: connect rent, software and other regular bills to a measurable sales target.
- Contractors: check whether planned installations can support vehicles, equipment and office costs.
- Freelancers: compare billable project capacity with the expenses and owner compensation included in the plan.
- Trade and field-service teams: examine the effect of travel, material prices, crew costs and seasonal demand.
A break-even result is a model, not a guarantee of financial security. It does not automatically include every tax, financing obligation, owner withdrawal or cash-flow timing difference. Make the cost scope explicit.
Separate fixed costs, variable costs and mixed costs
The classification depends on the period and the decision being modeled. A salaried supervisor may be a fixed cost for the next month, while a subcontractor paid for each installation is a variable cost. Neither classification is universal for every business.
| Cost type | Typical examples | How to enter it |
|---|---|---|
| Fixed within the planning period | Premises rent, base insurance, software subscriptions, licenses, standing equipment commitments | Total for the selected period |
| Variable with each job | Materials, job-specific subcontracting, delivery, transaction charges and incremental fuel | Amount per unit or job |
| Mixed or step costs | A vehicle with a standing lease plus mileage; an additional crew needed above capacity | Separate fixed and variable parts, or calculate a new capacity scenario |
Convert annual fixed expenses to the period consistently. For a monthly model, a $1,200 annual license corresponds to $100 per month. This allocation does not change when the cash payment is actually due; keep a separate cash forecast for that.
Do not place the same wage, fuel bill or equipment cost in both categories. If owner's working time matters to whether the business is viable, give it an explicit cost or profit-target treatment rather than treating unpaid labor as free.
The break-even formulas, explained
Let F be fixed costs for the period, P the selling price per unit and V variable cost per unit. Each sale contributes P − V toward fixed costs and then profit.
Contribution margin ratio = (P − V) ÷ P
Break-even units = F ÷ (P − V)
Break-even revenue = F ÷ [(P − V) ÷ P]
Profit at Q units = Q × (P − V) − F
These are the standard relationships also used in the U.S. Small Business Administration's break-even guidance. Price, variable cost and fixed cost must describe the same product mix and time period.
For fixed costs of $3,600, price of $450 and variable cost of $150, contribution is $300 per job. Break-even is $3,600 ÷ $300 = 12 jobs. The contribution ratio is $300 ÷ $450 = 66.67%, and break-even revenue is $5,400.
Whole jobs require upward rounding. A mathematical result of 12.2 installations means 13 complete installations are needed to cover the modeled costs. A fractional result may still be useful for divisible products or billable hours.
Seven business decisions to make with the result
1. Turn overhead into a visible workload
Compare the required jobs with the actual time needed to complete them, including travel, preparation and administrative work. Twelve jobs that each need two crew-days are not feasible in the same calendar as twelve one-hour visits. A realistic workload is more useful than a revenue target alone.
2. Model a new hire, vehicle or machine
Put the new standing expense into fixed costs and include any change in variable cost or selling capacity. Calculate the before-and-after threshold. Do not assume a new employee creates profitable demand simply because more hours become available.
3. Respond to rising input costs
Material, fuel and subcontracting increases reduce contribution unless prices or efficiency also change. A job that was comfortably above variable cost may contribute much less after a supplier increase. Refresh inputs when a meaningful cost changes, not only at year-end.
4. Check the effect of discounts and pricing
A discount reduces contribution by the full discount amount when variable cost stays the same. On a $450 job with $150 variable cost, a $45 discount reduces contribution from $300 to $255—a 15% decrease in contribution, although the selling-price discount is 10%. More bookings must make up the difference.
5. Set a profit target above break-even
Use (fixed costs + desired profit) ÷ contribution per unit. In the $3,600 fixed-cost example, a $1,800 profit target needs ($3,600 + $1,800) ÷ $300 = 18 jobs. Selling 30% more than break-even does not automatically create a 30% profit margin; calculate profit relative to actual revenue.
6. Plan sales and scheduling together
If break-even is 12 jobs and the operating target is 15, track confirmed, completed and collected work separately. Five booked jobs halfway through the month may justify more outreach, but a promotion should be evaluated with its lower contribution before being offered. Unpaid invoices do not fund bills just because the revenue target was reached.
7. Compare growth with a simpler cost base
Reducing avoidable fixed costs can lower the workload needed to remain viable. Higher prices may reduce required volume, but customer demand can change. Add crew capacity only after considering both the new threshold and the likelihood of enough suitable work. Recalculate when service mix or season changes.
Price floors, profit targets and the margin of safety
Break-even can be rearranged to answer several related questions. These equations assume the same simplified single-product model and do not replace a complete business budget.
| Planning question | Formula | Illustration |
|---|---|---|
| Minimum price at a planned volume | P = F ÷ Q + V | $3,600 ÷ 18 + $150 = $350 per job |
| Units for a target profit T | Q = (F + T) ÷ (P − V) | ($3,600 + $1,800) ÷ $300 = 18 jobs |
| Profit at a planned volume | Q × (P − V) − F | 15 × $300 − $3,600 = $900 |
| Margin of safety in units | Planned units − break-even units | 15 − 12 = 3 jobs |
| Margin of safety percentage | (Planned sales − break-even sales) ÷ planned sales | 3 ÷ 15 = 20% |
The $350 price floor in this example only covers the listed costs at 18 completed jobs. It leaves no modeled profit, contingency or allowance for lower volume. It is not automatically a sensible public selling price.
When several services have very different contribution margins, a simple average may mislead. Define a realistic sales mix and its weighted contribution, or model each service's contribution toward shared fixed costs. If the mix changes, the result changes too.
Seasonal businesses should compare a quiet-month plan and a busy-month plan. Annual profitability does not prevent a cash shortage in a month with payroll, insurance renewals or equipment payments. Keep the break-even model and the cash calendar together.
Three detailed service-business break-even examples
Illustrative calculations, not market quotes. Replace these assumptions with your own costs and measurements.
Plumbing repairs: round up to a complete job
A plumbing business charges $280 for a repeatable repair. Each repair uses $70 of parts, fuel and other variable costs. Monthly fixed expenses total $2,200.
- Contribution per repair = $280 − $70 = $210.
- Break-even volume = $2,200 ÷ $210 = 10.476 repairs.
- Ten repairs produce $2,100 of contribution, leaving a $100 loss.
- Eleven repairs produce $2,310 of contribution, leaving $110 after the included fixed costs.
- Mathematical break-even revenue = 10.476 × $280 ≈ $2,933.33; revenue from eleven whole repairs is $3,080.
The booking target is eleven complete repairs, not ten. Confirm that the actual job mix and working capacity match this standard repair.
Seasonal landscaping: compare break-even with the operating target
A seasonal cleanup sells for $320 and has $120 of variable labor, fuel and disposal costs. Fixed costs during the month are $3,000.
- Contribution = $320 − $120 = $200 per cleanup.
- Break-even = $3,000 ÷ $200 = 15 cleanups.
- Break-even revenue = 15 × $320 = $4,800.
- At 20 cleanups, modeled profit = 20 × $200 − $3,000 = $1,000.
- At 20 cleanups, revenue is $6,400 and modeled profit margin is $1,000 ÷ $6,400 = 15.625%.
Weather cancellations, travel and seasonal capacity may reduce completed volume. Treat twenty jobs as a planning assumption, not a guaranteed pipeline.
HVAC installations: include each installation's variable cost
An HVAC installation sells for $4,500. Equipment, direct installation labor and job-specific expenses total $2,900 per installation. Monthly fixed costs are $5,200.
- Contribution = $4,500 − $2,900 = $1,600 per installation.
- Break-even = $5,200 ÷ $1,600 = 3.25 installations.
- Three installations leave 3 × $1,600 − $5,200 = −$400.
- Four installations leave 4 × $1,600 − $5,200 = $1,200.
- A fifth installation contributes another $1,600, not the full $4,500 sale price.
Capacity and equipment payment timing still matter. A deposit or supplier payment schedule can affect cash needs without changing this simplified profit calculation.
Break-even questions
How is the break-even point calculated?
Subtract variable cost from selling price to obtain contribution per unit, then divide the period's fixed costs by that contribution. The result is the sales volume at which the included revenue and costs are equal. Beyond that point, each extra sale adds its contribution—not all its revenue—to modeled profit.
How do I find a break-even selling price?
Divide fixed costs by the number of units you realistically expect to sell, then add variable cost per unit: price = fixed costs ÷ units + variable cost. At $2,400 fixed costs, 20 jobs and $80 variable cost, the modeled floor is $200 per job. It covers the included costs only and does not add profit.
How do I calculate break-even in Excel?
Put fixed costs in A1, price per unit in B1 and variable cost per unit in C1. Use =A1/(B1-C1) for units, or =ROUNDUP(A1/(B1-C1),0) for a whole-job target. Break-even revenue is =A1/((B1-C1)/B1). Use additional rows to compare prices and costs, and build a chart from those scenarios. The formulas require price to exceed variable cost for a finite positive threshold.
How do I calculate the revenue needed to break even?
Divide fixed costs by the contribution margin ratio. With price $500, variable cost $200 and fixed costs $3,000, the ratio is ($500 − $200) ÷ $500 = 0.60. Required revenue is $3,000 ÷ 0.60 = $5,000, corresponding to ten jobs under that single-service model.
Does breaking even mean every later sale is pure profit?
No. Each additional sale still incurs its variable costs. After fixed costs are covered, only the contribution from that sale adds to modeled profit. Further capacity costs, taxes or expenses omitted from the original model can reduce the amount ultimately retained.
Can the result be used for several different services?
Yes, but define the sales mix. A weighted-average contribution can be useful when the mix is stable; otherwise compare the contributions of each service explicitly. An unweighted average that gives a small repair and a major installation equal importance can produce an unrealistic sales target.
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