Welcome to My Bitesize, let's get you set up!

Add your subjects to find the right study guides, track progress and keep everything in one place.

Add my subjects
My Subjects

Financial terms and calculations - AQABreak-even

Financial terms and calculations includes revenue, costs, profits and loss, average rate of return, and break-even. These financial elements inform key decisions in every business.

Part ofBusinessFinance

Break-even

Mo and Emma discuss break-even

Break-even is the point at which revenue and total costs are the same, meaning the business is making neither a profit nor a loss. The break-even level of output informs a business of the amount of products they need to sell in order to reach the break-even point (BEP). This information can be displayed on a chart, called a break-even graph.

Break-even analysis is an extremely useful tool for a business and has some significant advantages:

  • it shows how many products they need to sell to ensure a profit
  • it shows whether a product is worth selling or is too risky
  • it shows the amount of revenue the business will make at each level of output
  • it shows whether costs need to be reduced to lower the BEP
  • it can be used to persuade investors or banks to finance a business
  • it is quick and easy to analyse

However, break-even analysis does have some drawbacks:

  • break-even assumes a business will sell all of the stock (of a particular product) at the same price
  • businesses can be unrealistic in their calculations
  • could change regularly, meaning the analysis could be inaccurate
  • they can be time consuming to create

Break-even graph

A break-even graph shows a break-even point in a visual way. A break-even graph displays the revenue, costs, number of products sold and break-even point. An example of a break-even graph is below:

The graph above demonstrates a break-even point (BEP) of 100 units. The BEP is always displayed as the point at which the revenue and total costs lines cross.

Understanding a break-even graph:

  • Loss is represented as anything below the break-even point, this is demonstrated by the space in between the revenue and total cost lines.
  • Profit is represented as anything above the break-even point, this is demonstrated by the space in between the revenue and total cost lines.
  • The break-even point is always the point at which the revenue and total costs lines cross.
  • The fixed costs line is always demonstrated as a straight line across the graph, this represents that the costs remain the same at any level of output.
  • The total costs line always starts on top of the fixed costs line. Adding the variable costs onto the fixed costs is why this becomes the total costs line.
  • The revenue line always rises with the level of output, this represents an increase in revenue.
  • Break-even graphs are drawn with reasonable estimated maximum total costs and sales on each axis, so the break-even point is clearly visible

Margin of safety

The is the amount sales can fall before the break-even point is reached and the business makes no profit. This calculation also tells a business how many sales they have made over their break-even point (BEP). The larger the margin of safety, the lower the risk for a business.

The margin of safety is calculated through the following calculation:

Margin of safety = actual sales - break-even sales

For example:

A business has a break-even point of 100 products and has sold 150.

Margin of safety = actual sales – break-even sales = 150 – 100 = 50 products.

This means the business is making profit on 50 of its items sold, and its sales could fall by 50 items before the break-even point is reached.

A company can use its margin of safety to see if a product is worth selling or not. For example, if the break-even point is 3,800 items and projected sales are 4,000 items, a business may decide not to sell a product, as it would only be making profit on 200 items, making the risk very high.

The example below demonstrates a break-even point (BEP) of 100. If the output soldare is 200, this represents a margin of safety of 200 – 100 = 100 units.