From the following information, find out the number of units that must be sold by the firm to earn profit of ₹ 80,000 per year. Sales price : ₹ 25 per unit Variable manufacturing costs – ₹ 12 per unit Variable selling costs – ₹ 3 per unit Fixed factory overheads – ₹ 5,00,000 Fixed selling costs – ₹ 3,00,000
To determine the number of units needed to achieve a specific profit target, we utilize the concept of contribution margin. The contribution margin represents the revenue remaining after covering variable costs, which contributes towards covering fixed costs and generating profit.
$\text{CMU} = ₹ 25 - ₹ 15 = ₹ 10$
$\text{TFC} = ₹ 5,00,000 + ₹ 3,00,000 = ₹ 8,00,000$
The formula to find the number of units required to achieve a target profit is:
$ \text{Units} = \frac{\text{Total Fixed Costs} + \text{Target Profit}}{\text{Contribution Margin per Unit}} $
$ \text{Units} = \frac{₹ 8,00,000 + ₹ 80,000}{₹ 10} $
$ \text{Units} = \frac{₹ 8,80,000}{₹ 10} $
$ \text{Units} = 88,000 $
Therefore, the firm must sell 88,000 units to earn a profit of ₹ 80,000.
Which of the following are NOT assumptions of Marginal Costing?
A. The total cost can be segregated into fixed and variable components.
B. Fixed costs per unit of production remains constant.
C. Variable cost remains constant per unit of output.
D. The selling price per unit remains unchanged.
E. Variable cost is variable per unit.
Choose the correct answer from the options given below:
The Break Even point expressed in amount of sales in rupees of X Ltd having selling Price of ₹ 20 per unit, variable cost of ₹ 14 per unit and fixed cost of ₹ 7,92,000 is: