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Break-Even Calculator

Find the break-even point in units and revenue for any product or business — from fixed costs, price per unit and variable cost per unit — with contribution margin and the target-profit variant.

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Break-Even Units

Round up to 3,125 whole units to actually cover costs.

Break-Even Revenue
Contribution Margin / Unit
Contribution Margin Ratio

Revenue vs cost

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A single-period cost-volume-profit estimate. Assumes price and variable cost per unit stay constant across output, and that all units produced are sold. Not a guarantee of profitability.

What the Break-Even Calculator tells you

Every business has a sales figure below which it loses money and above which it earns a profit. The point that separates the two — where total revenue exactly equals total cost — is the break-even point. This calculator finds it two ways: as a number of units you must sell, and as the sales revenue those units generate. Enter your fixed costs, your price per unit and your variable cost per unit, and the result updates instantly.

It works for a physical product, a subscription seat, an hour of consulting or any other discrete unit of sale. Add an optional target profit and it also shows how many units you need to sell to clear that profit, not just to break even.

How it works — the contribution-margin method

Break-even analysis is the core of cost-volume-profit (CVP) planning. The engine starts by computing the contribution margin per unit — the slice of each sale left over after variable costs, which is what actually pays down your fixed overhead:

Contribution margin/unit = Price/unit − Variable cost/unit
Break-even units = Fixed costs ÷ Contribution margin/unit
Break-even revenue = Fixed costs ÷ Contribution margin ratio
where Contribution margin ratio = Contribution margin/unit ÷ Price/unit

The revenue form and the unit form always agree: break-even revenue also equals break-even units × price. With a target profit, the numerator simply grows — you are now covering fixed costs and the profit you want:

Target units = (Fixed costs + Target profit) ÷ Contribution margin/unit

The lower your contribution margin, the more units you must sell to cover the same fixed costs. A small price increase raises the margin on every unit at once, so it usually moves the break-even point far more than trimming a single line of fixed cost.

Fixed costs vs variable costs

The whole model hinges on splitting your costs correctly. Fixed costs don't move with how much you sell; variable costs rise and fall with each unit. Getting a cost in the wrong bucket skews the break-even point, so classify carefully:

CostTypeWhy
Shop rent / leaseFixedSame each month whether you sell 1 or 1,000 units
Salaried staffFixedPaid regardless of output
Insurance, software subscriptionsFixedConstant recurring overhead
Raw materials / componentsVariableOne unit of input per unit of output
Packaging & shippingVariableScales directly with units sold
Sales commission per saleVariableOnly incurred when a unit sells
Utilities (power, water)Semi-variableSplit into a fixed base + a per-unit usage part

Worked example

A quick-lube shop (the classic AccountingCoach example) has $2,400 of fixed costs per week, charges $24 per oil change and spends $9 in variable cost per change. This table is produced by the same engine that powers the calculator above, so it can never disagree with the tool:

StepValue
Fixed costs (per week)$2,400
Price per unit$24
Variable cost per unit$9
Contribution margin per unit ($24 − $9)$15
Contribution margin ratio ($15 ÷ $24)62.5%
Break-even units ($2,400 ÷ $15)160
Break-even revenue ($2,400 ÷ 0.625)$3,840

Reading it off: each oil change contributes $15 toward overhead, so the shop must complete 160 changes a week (worth $3,840 in revenue) just to cover its costs. Change 161 is the first that earns a profit.

Where break-even fits with other tools

Break-even tells you the minimum viable sales volume; other calculators pick up from there. Once you clear break-even, use the ROI calculator to measure the return on the capital you put in, and the investment calculator to project how retained profit compounds over time. If you're modelling a promotional price cut, the discount calculator shows the new price — drop it into the field above to see how far the break-even point moves.

Margin of safety — the cushion above break-even

Knowing your break-even point is a starting condition, not an end goal. The margin of safety tells you how far your expected (or actual) sales sit above that minimum — the cushion you have before losses begin:

Margin of safety (units) = Actual sales − Break-even units
Margin of safety ratio = (Actual sales − Break-even units) ÷ Actual sales × 100%

If you expect to sell 200 units per week and your break-even is 160, your margin of safety is 40 units, or 20%. That 20% means sales could drop by one-fifth before you begin losing money. A ratio below 10–15% signals that modest revenue shortfalls put you in the red.

Expected sales (units)Break-even (units)Margin of safetyMoS ratio
2001604020%
2501609036%
32016016050%
170160106%

The 6% row (170 expected vs 160 break-even) shows just how little room a narrow margin leaves. Even a small dip in demand — a slow week, a lost customer — tips the business into loss.

Assumptions and limitations

  • Linear CVP model. Price per unit and variable cost per unit are assumed constant at every output level; volume discounts and economies of scale are not captured.
  • Fixed costs are flat over the relevant range. Real fixed costs often step up (a second shift, a bigger unit) once you scale past a threshold.
  • Single product or fixed sales mix. For a shifting multi-product mix, use a weighted-average contribution margin instead of a single figure.
  • All units produced are sold — no inventory build-up — and revenue = price × units.
  • Pre-tax, single period. It ignores taxes, the time value of money, working capital and financing costs.
  • A positive contribution margin is required. If price ≤ variable cost there is no break-even; the calculator says so instead of returning a nonsensical number.

Treat the result as a planning benchmark and a sensitivity-analysis starting point, not a profit forecast.

Frequently asked questions

What is the break-even point formula?+

The break-even point in units is: Fixed Costs ÷ (Price per Unit − Variable Cost per Unit). The denominator is the contribution margin per unit — the amount each sale contributes toward covering overhead. Once total contribution equals total fixed costs, you break even. In sales revenue terms: Break-Even Revenue = Fixed Costs ÷ Contribution Margin Ratio, where the ratio is (Price − Variable Cost) ÷ Price.

What counts as a fixed cost vs a variable cost?+

Fixed costs stay constant regardless of how many units you sell — rent, equipment depreciation, salaried employees, insurance and software subscriptions are typical examples. Variable costs scale directly with output — raw materials, packaging, per-unit commissions, and direct labour paid per piece are variable. Some costs are semi-variable (utilities, for instance), which you must split or approximate before using the CVP model.

How does contribution margin relate to break-even?+

The contribution margin per unit is Price − Variable Cost per Unit. It tells you how much each sale 'contributes' toward paying off the fixed-cost burden before any profit appears. Dividing total fixed costs by the contribution margin per unit gives you exactly how many units you need to sell to cover those overhead costs — that is the break-even quantity. The contribution margin ratio expresses the same idea as a fraction of revenue (useful for the revenue form of the formula).

How do I calculate the break-even point in sales dollars (revenue)?+

Break-Even Revenue = Fixed Costs ÷ Contribution Margin Ratio. The contribution margin ratio is (Price − Variable Cost) ÷ Price. Alternatively, multiply break-even units by the price per unit — both give the same answer. For example, $2,400 in fixed costs, $24 price, $9 variable cost: CM = $15, CM ratio = 62.5%, break-even revenue = $2,400 ÷ 0.625 = $3,840 (also 160 units × $24).

What is the target-profit break-even formula?+

To find how many units you must sell to achieve a specific profit, extend the formula: Target Units = (Fixed Costs + Target Profit) ÷ Contribution Margin per Unit. Setting Target Profit to zero gives the standard break-even. Setting it to, say, $10,000 tells you how many units deliver exactly that profit after covering all fixed and variable costs.

Should break-even units be rounded up or down?+

Always round up to the next whole unit. Selling 160.3 units is impossible — selling 160 units leaves a tiny shortfall, while selling 161 units just crosses the break-even line. The calculator shows the exact mathematical result (which may be fractional); the 'units needed' headline rounds up because that is the practical minimum to actually cover costs.

What happens if my price is lower than my variable cost?+

If the price per unit is less than or equal to the variable cost per unit, the contribution margin is zero or negative — meaning each unit sold either contributes nothing or actually increases your loss. There is no volume at which you can break even; the product is structurally unprofitable at that price. The calculator will display a 'no break-even' message rather than a nonsensical negative or infinite number.

Can I use this for a service business, not just products?+

Yes. Replace 'unit' with your billing unit — an hour of consulting, one therapy session, one subscription seat, or any other discrete service. Fixed costs are your overhead (office, staff salaries, SaaS subscriptions); variable cost per unit is the direct cost of delivering that service (freelancer fees, payment processing, per-session materials). The math is identical.

Does break-even analysis account for taxes?+

The standard CVP break-even is a pre-tax, single-period model. It does not include income tax, VAT or GST on revenues or costs. For an after-tax target, you can inflate the target-profit input: if you need $10,000 after 30% tax, set target profit to $10,000 ÷ (1 − 0.30) = $14,286. This is an approximation — a tax adviser should review the full picture.

How do I run a break-even analysis for multiple products?+

The single-product CVP model works for multiple products if you assume a fixed sales mix. Compute a weighted-average contribution margin per unit (or ratio) across the mix, then divide total fixed costs by that weighted figure. If the mix changes significantly with volume (for example, a volume discount shifts customers toward a lower-margin product), you need a more sophisticated multi-product model.

What is a good contribution margin ratio?+

There is no universal 'good' ratio — it varies enormously by industry. Software and digital products often have ratios above 70–80% because variable costs are near zero. Manufacturing and retail commonly range from 20–50%. Service businesses fall across the full spectrum. What matters is whether the ratio is high enough that achievable sales volume can cover your specific fixed-cost base — which is exactly what this calculator tells you.

How accurate is a break-even analysis for real business planning?+

The CVP model is a planning estimate, not a forecast. It assumes prices, volumes and cost structures are linear and stable — which rarely holds perfectly in practice. Volume discounts, step-fixed costs (like hiring a second production shift), price elasticity and seasonal patterns all cause deviations. Use break-even as a minimum-viable-sales benchmark and a sensitivity-analysis starting point, not as a precise profit model.

What is the margin of safety in break-even analysis?+

The margin of safety measures how far your actual (or expected) sales sit above the break-even point — it is your cushion before losses begin. In units: Margin of Safety = Actual Sales − Break-Even Units. As a ratio: Margin of Safety Ratio = (Actual Sales − Break-Even Units) ÷ Actual Sales × 100%. A ratio of 30% means sales can fall by 30% before you start losing money. Higher is better; a margin below 10–15% signals significant business risk.

Disclaimer

This calculator is provided for general educational and informational purposes only. Its results are estimates based on the values and assumptions you enter, and real-world returns, rates and fees may differ. It is not financial, investment or tax advice. Please verify important decisions independently and consult a qualified financial professional where appropriate.

Sources

Formula and data last reviewed by the TheCalculatorVault team on 3 July 2026. Figures are for general information, not professional advice.