Break-even point shows that
sales revenue = total cost
The break-even point is a fundamental concept in business and cost accounting. It represents the specific level of sales or production at which a company's total revenue equals its total costs.
At the break-even point, a business is neither making a profit nor incurring a loss. This occurs when the income earned precisely covers all the expenses. Mathematically, this is represented as:
$$ \text{Sales Revenue} = \text{Total Cost} $$
Where:
$$ \text{Total Cost} = \text{Fixed Costs} + \text{Variable Costs} $$
Therefore, the break-even point is achieved when:
$$ \text{Sales Revenue} = \text{Fixed Costs} + \text{Variable Costs} $$
Let's examine the given options in relation to the definition of the break-even point:
Option 1: $ \text{sales revenue} > \text{total cost} $ This condition indicates that the revenue generated is more than the costs incurred, resulting in a profit. This is not the break-even point.
Option 2: $ \text{sales revenue} < \text{total cost} $ This condition signifies that the total costs exceed the sales revenue, leading to a loss. This is also not the break-even point.
Option 3: $ \text{sales revenue} = \text{total cost} $ This equation perfectly matches the definition of the break-even point, where income equals expenses.
Option 4: $ \text{variable cost} = \text{fixed cost} $ This statement compares variable costs to fixed costs. While both are components of total cost, equating them does not define the break-even point. Variable costs fluctuate with output, whereas fixed costs remain constant. Their equality does not necessarily mean revenue equals total costs.
Based on the analysis, the break-even point is achieved when sales revenue is exactly equal to total cost.
Margin of safety in break-even analysis is
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