For an organization producing a product, the fixed cost per month is Rs. 12000. The variable cost per product is Rs. 24. The unit selling price of the product is Rs. 48. To achieve break-even, the minimum production per month shall be
500
Understanding the break-even point is crucial for any organization. The break-even point is the level of production or sales where the total revenue equals the total cost, meaning there is no net loss or gain. At this point, the organization has covered all its expenses.
To calculate the break-even point, we need to identify the different cost components:
The fundamental principle for achieving break-even is when the total revenue generated from sales equals the total costs incurred. This can be expressed as:
Total Revenue = Total Cost
We can expand this formula using the cost components:
\(\text{Unit Selling Price} \times \text{Quantity Produced} = \text{Fixed Cost} + (\text{Variable Cost per Unit} \times \text{Quantity Produced})\)
Let's denote the minimum production per month needed to achieve break-even as \(Q\). We can substitute the given values into our break-even formula:
So, the equation becomes:
\(48Q = 12000 + 24Q\)
Now, we need to solve for \(Q\):
\(48Q - 24Q = 12000\)
\(24Q = 12000\)
\(Q = \frac{12000}{24}\)
\(Q = 500\)
Therefore, to achieve the break-even point, the organization must produce and sell a minimum of 500 products per month. At this production level, the total revenue generated will exactly cover the fixed costs and the total variable costs of production.
Margin of safety in break-even analysis is
A manufacturing company has an expected usage of 50,000 units of a certain product during next year. The cost of processing an order is Rs. 20 and the carrying cost per unit is Rs. 0.50 for one year. What will be the Economic Ordering Quantity ?
Break-even point shows that
In perpetual inventory control, the material is checked as it reaches its