Break-even analysis is useful because the assumptions are visible and the arithmetic is exact.

highlighted = computed this step

Model inputs

The inputs are fixed cost $60, price $10, and variable cost $4.

F,p,vF,p,v
Profit tableEach row is recomputed from the same exact formula.quantity checksqrevenuecostprofitstart0060-60below88092-12break-even101001000above1212010812

Model output

The computed contribution margin is $6 and the break-even quantity is 10.

q=10q^*=10
Profit tableEach row is recomputed from the same exact formula.quantity checksqrevenuecostprofitstart0060-60below88092-12break-even101001000above1212010812

What is not shown

The chart does not model demand, capacity, taxes, changing prices, or changing variable costs.

constant inputs only\text{constant inputs only}
Profit tableEach row is recomputed from the same exact formula.quantity checksqrevenuecostprofitstart0060-60below88092-12break-even101001000above1212010812

Honesty note

Break-even analysis assumes the fixed cost, unit price, and unit variable cost are known and stay constant. It does not estimate demand, capacity, taxes, or whether every unit can be sold. Pixel positions are rounded for layout; every displayed cost, revenue, quantity, and profit is exact.

exact arithmetic inside a simple model\text{exact arithmetic inside a simple model}
Profit tableEach row is recomputed from the same exact formula.quantity checksqrevenuecostprofitstart0060-60below88092-12break-even101001000above1212010812