At the break-even point, total revenue is exactly equal to total costs (both fixed and variable).
- True
- False
Fixed expenses do not change with changes in the level of production, so any change in fixed expenses will not affect the break-even point.
- True
- False
A decrease in variable costs per unit will reduce the break-even point.
- True
- False
Break-even analysis is only useful for companies that produce tangible products and is not applicable for service companies.
- True
- False
The contribution margin per unit is calculated as the selling price per unit minus the variable cost per unit.
- True
- False
The break-even point in units is determined by dividing total fixed costs by the contribution margin per unit.
- True
- False
If the selling price per unit increases while the variable cost per unit remains constant, the break-even point in units will increase.
- True
- False
An increase in fixed costs, with no change in sales price or variable cost, will result in a higher break-even point.
- True
- False
When the variable cost as a percentage of sales increases, the break-even point in sales dollars increases.
- True
- False
The break-even point in dollars is computed by dividing total fixed costs by the contribution margin ratio.
- True
- False
The margin of safety is the difference between actual sales and break-even sales and is a measure of risk.
- True
- False
At the break-even point, the operating profit is zero.
- True
- False
Break-even analysis can assist in decision making related to pricing, cost control, and profit planning.
- True
- False
The actual number of units sold effects the calculation of the break-even point.
- True
- False
If the selling price per unit decreases while the variable cost per unit remains constant, the break-even point in units will decrease.
- True
- False
There is more than one calculation method that can be used in break even analysis.
- True
- False