Break-Even Point
The volume or revenue at which total contribution margin exactly covers fixed costs, resulting in neither profit nor loss.
The break-even point marks where a period's total contribution margin exactly matches the amount of fixed costs. At this point, operating result is zero: no profit is made and no loss is incurred.
The break-even volume is calculated by dividing fixed costs by the unit contribution margin. Alternatively, break-even can be expressed as a revenue figure by looking at turnover instead of unit count.
Once sales volume moves beyond the break-even volume, every additional unit sold contributes directly to profit at the amount of its unit contribution margin, since fixed costs are already fully covered. This makes the break-even point a central reference figure for pricing, volume, and investment decisions.
If fixed costs fall or the unit contribution margin rises, for example through lower variable costs or a higher selling price, the break-even volume decreases and the break-even point is reached sooner.
Formula
Break-Even Volume = Fixed Costs / Unit Contribution Margin
Practical Example
A company has monthly fixed costs of 70,000 euros and a unit contribution margin of 25 euros. The break-even volume is therefore 2,800 units per month. Selling more than 2,800 units means each additional unit adds 25 euros of profit.
How Leanshift Helps
The break-even point shows exactly when investments in better processes start to pay off. Leanshift always follows improvement work through to its economic effect.
Frequently Asked Questions
What does it mean if a company has not yet reached the break-even point?
The total contribution margin earned so far is not yet enough to fully cover fixed costs, so the company is operating at a loss during that period.
How does a price increase affect the break-even point?
A higher selling price increases the unit contribution margin, given unchanged variable costs, which lowers the break-even volume.
Is the break-even point the same as profit?
No, at the break-even point itself profit is exactly zero; profit only occurs at volumes above it.