Break-Even Units Calculator
Calculate the exact number of units you need to sell to cover all fixed and variable costs and reach break-even profitability.
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How to use this calculator
Contribution margin per unit is the price minus variable cost — the amount each unit sale contributes toward covering fixed costs. Dividing total fixed costs by contribution margin gives the exact units needed to break even.
- 1
Enter all fixed costs that do not change with volume: rent, salaries, insurance, equipment depreciation.
- 2
Enter your selling price per unit and variable cost per unit (materials, packaging, shipping, commissions).
- 3
The break-even units tell you the minimum volume needed to avoid a loss.
- 4
Use this to set monthly sales targets and to evaluate whether your pricing supports a profitable business at realistic volume.
Frequently asked questions
What formula does this tool use?
Contribution per unit = selling price − variable cost per unit. Break-even units = fixed costs ÷ contribution per unit, rounded up to the next whole unit. Break-even revenue = those whole units × selling price. The contribution margin ratio shown beside them is contribution ÷ price. Units are for the same period that your fixed costs cover, whether a month or a year.
Why is the answer always a whole number?
You cannot sell part of a unit, so the division is rounded up, never down. With $30,000 of fixed costs and a $31.00 contribution the division gives about 967.7, and the tool shows 968. Because of the rounding, break-even revenue is 968 × $49 = $47,432.00, slightly above $30,000 ÷ 63.3%, which would be about $47,419.
What happens if price is lower than, or equal to, variable cost?
The tool reports the contribution per unit, with a minus sign if negative (−$11.00 for a $49 price and $60 cost), then states that you cannot break even because price is at or below variable cost. Break-even revenue is shown as N/A. No amount of volume can cover fixed costs when every sale adds nothing or loses money.
What if my fixed costs are zero?
With a positive contribution the break-even is 0 units and $0.00 of revenue, since there is nothing to recover. If the contribution is zero or negative the “cannot break even” message appears whatever the fixed costs are. Negative entries for any of the three inputs are treated as zero.
What does it not include?
It has no profit target, tax, discount, financing cost or sales-mix input, and every unit is assumed to sell at the same price and cost. Fixed costs are assumed not to step up at some volume, and it handles one product, so a business with several products cannot read a single result as its overall break-even.
Which costs go into variable and which into fixed?
Put anything that rises with each unit sold in variable cost: materials, packaging, per-unit shipping, card fees and commissions that depend on the sale. Put the costs that stay the same over the period, such as rent or salaries, in fixed costs. A cost that is partly both should be split between the two boxes; the tool cannot decide that for you.
How can I see how much a price change matters?
Change only the price and read the break-even again. With $30,000 fixed and an $18 variable cost, a $49 price needs 968 units; the contribution margin is $31.00. Each additional dollar of price adds a dollar of contribution per unit, so the required units fall as the price rises. Check that the new price is plausible for your market before relying on the result.
Break-even units: formulas, rounding and edge cases
Three inputs, four outputs
Fixed costs, price per unit and variable cost per unit produce the contribution per unit, the contribution margin ratio, the break-even units and the break-even revenue. Everything depends on the contribution: the amount each sale leaves after its own variable cost. Fixed costs are a lump that this contribution has to repay, so the break-even is simply the number of repayments needed, rounded up.
| Output | Formula | Note |
|---|---|---|
| Contribution margin per unit | Price − variable cost | Shown with a minus sign when negative |
| Contribution margin ratio | Contribution ÷ price × 100 | Shown to one decimal place |
| Break-even units | Fixed costs ÷ contribution, rounded up | Whole units, thousands separated |
| Break-even revenue | Break-even units × price | Uses the rounded-up units |
Worked example: the default inputs
With $30,000 fixed costs, a $49 price and $18 variable cost, contribution per unit is $31.00 and the ratio is 63.3%. The division gives roughly 967.7, so the break-even is 968 units and break-even revenue is $47,432.00. A smaller case shows the same pattern: $12,000 of fixed costs at a $25 price and $10 variable cost has a $15.00 contribution, a 60.0% ratio, 800 units and $20,000.00 of revenue.
High price against high ratio
The same $30,000 of fixed costs at a $200 price and $170 variable cost leaves $30.00 per unit, a 15.0% ratio, and a break-even of 1,000 units, or $200,000.00 of revenue. That is only 32 units more than the $49 product needs, yet it requires about four times as much revenue. Absolute price therefore says little about how soon fixed costs are recovered,, whereas contribution per unit sets how many units are needed.
When the result is a message
Set the variable cost to $49 on a $49 price and contribution drops to $0.00, giving the message that you cannot break even, since price is at or below variable cost. With a $60 cost the contribution is −$11.00 and the same message appears. With zero fixed costs and a positive contribution, break-even is 0 units. Because the tool stops at these cases, fix pricing or cost first and then revisit volume.
Using the number
Compare the break-even units with what you can realistically sell in the same period, not with a hope. If the required volume exceeds what the market or your capacity allows, the options are a higher price, a lower variable cost or lower fixed costs. Each lever acts through the contribution or the fixed-cost lump. The tool shows that arithmetic but says nothing about demand, which is where most break-even plans are actually tested.
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Results are estimates for informational purposes only and do not constitute professional financial, medical, legal, or technical advice. Read full disclaimer →