Break-even analysis is a crucial economic tool used to determine the point at which a company begins to generate a profit. It helps businesses calculate the number of products that must be sold to cover all initial investment costs. Reaching the break-even point indicates that a company is no longer operating at a loss.
In business, the break-even point is when total expenses equal total revenue. Achieving this point means a business has covered all its costs and is no longer incurring losses.
Given the importance of this calculation, it is essential for businesses to learn and accurately determine their break-even points.
To understand this better, consider the following formula:
Where:
Fixed Cost: Costs that do not change with the level of production, such as rent, loans, and insurance premiums.
Variable Cost: Costs that vary with the production volume, such as the cost to produce one unit of product.
Example
Let's clarify this with an example:
A factory, ABC Enterprises, produces a product with total fixed costs of Rs. 50,000 and a variable cost of Rs. 30 per unit. The sale price per unit is Rs. 50.
Using the formula:
This means that ABC Enterprises needs to sell at least 2500 units to cover both fixed and variable production costs.
To determine total sales at the break-even point, multiply the break-even point by the sale price per unit:
Total Sales = 2500 × 50 = Rs.1,25,000
Therefore, the total sales made by the company at the break-even point will be Rs. 1,25,000.
A company produces goods at a variable cost of Rs.12 per unit, and the same is sold at Rs.20 per unit. Fixed cost incurred by a company for a period stands at Rs.40,000. Calculate the number of products a company needs to manufacture to attain a profit target of Rs.10,000.
Check the following table to know about cost analysis for 6 months of a business operation.
Fixed costs of an enterprise is Rs.3,00,000, and the variable cost and selling price of the product is Rs.42 per unit and Rs.72 per unit, respectively. The company expects to sell 15,000 units of the product whereas it has a maximum factory capacity of 20,000 units. Draw a break-even chart depicting the break-even point and determine the profit earned at this current situation.
Students can solve these numerical quickly and accurately after they have a thorough understanding of the concept of break-even analysis. To understand why we need to calculate this, look at its importance in detail.
Determining the Volume of Products to be Sold
Budgeting and Target Setting
Cost Control
Pricing Strategy Design
Margin of Safety Management
The margin of safety can be calculated using the following formulas:
or
These points highlight the importance of calculating and analyzing break-even points in a business environment.
Fixed Cost
Variable Cost
Planning for New Businesses
Introduction of New Products
Modifying Business Models
Additionally, terms like marginal costing and break-even analysis often appear together. Marginal cost refers to the extra cost incurred in producing one additional unit of a product, which helps determine how variable costs affect production volume.
Understanding break-even analysis will give students a comprehensive view of this economic concept. For in-depth study material, students can visit Vedantu's official website or download the app for access to expertly prepared study notes that cover the nuances of the subject intricately.
Break-even analysis is an essential economic tool used to determine a company's cost structure or the number of units/services needed to cover expenditures. It defines a condition where the company neither makes a profit nor incurs a loss but recovers all money spent on product development.
This analysis examines the relationship between fixed costs, variable costs, and revenue. Typically, a company with low fixed costs will have a low break-even point of sale.
Determining the Volume of Units to be Sold
Budgeting and Setting Targets
Managing the Margin of Safety
Monitoring and Controlling Costs
Designing Pricing Strategies
Fixed Costs
Variable Costs
Applications of Break-Even Analysis
Break-even point = Fixed cost/-Price per cost – Variable cost
Example 1: A com pany m anufactures pocket transistors. The details of its m onthly expenditure are as follow:
Direct material - ₹10000
Direct labour - 200 hours at the rate of ₹5 per hour
125 hours at the rate of ₹4 per hour
Applied overheads (factory overheads) = 10% of prime cost
Other overheads = 10% of works cost
Profit = 20% of total cost
Number of units manufactured per month = 200
Estimate the selling price unit.
Sol:
Prime cost = Cost of direct material + Cost of direct labour + Direct expenses
= 10000 + 200 x 5 + 125 x 4 = 711500
Works cost (Factory cost) = Prime cost + Factory overheads
= 11500 + 1150 = ₹12650
Selling price for 200 units = 13915 + 2783 = ₹16698
Example 2: A standard m achine tool and an autom atic m achine tool are being com pared for the component. Following data refers to the two machines.
What is the breakeven production batch size above which the automatic machine tool will be economical to use?
Sol:
Total cost of x1 component by using standard machine tool
Total cost x2 component by using automatic machine tool.
Let break even quantity be x.
At break even point,
(TC)1 = (TC)2
∴
or 6.667x = 1500
∴ x = 225
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1. What is the Break-Even Point? |
2. What is the significance of Break-Even Analysis? |
3. What are the components of Break-Even Analysis? |
4. What are the applications of Break-Even Analysis? |
5. Why is Break-Even Analysis important in Mechanical Engineering? |
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