Contribution Margin Ratio, Break-Even Sales Revenue, Sales Revenue for Target Profit
Schylar Pharmaceuticals, Inc., plans to sell 100,000 units of antibiotic at an average price of $22 each in the coming year. Total variable costs equal $660,000. Total fixed costs equal $7,200,000.
Required:
1. What is the contribution margin per unit?
Round your answer to the nearest cent.
$
What is the contribution margin ratio? Round your answer to two decimal places. (Express as a decimal-based answer rather than a whole percent amount.)
2. Calculate the sales revenue needed to break
even. Round your answer to the nearest dollar.
$
3. Calculate the sales revenue needed to
achieve a target profit of $235,000. Round your answer to the
nearest dollar.
$
4. What if the average price per unit increased to $23.50? Recalculate the following:
a. Contribution margin per unit. Round your answer to the
nearest cent.
$
b. Contribution margin ratio. Enter your answer as a decimal value (not a percentage), rounded to four decimal places.
c. Sales revenue needed to break even. In your computations, use
your rounded answer from part (4-b) above for the contribution
margin ratio, and round your final answer to the nearest
dollar.
$
d. Sales revenue needed to achieve a target profit of $235,000.
In your computations, use your rounded answer from part (4-b) above
for the contribution margin ratio, and round your final answer to
the nearest dollar.
$
Working Notes
Fixed Costs amount given in question is $ 72 lacs, I think it is 7.2 lacs. I have taken 7.2 lacs.
At Selling Price $ 22 per Unit | At Selling Price $ 23.50 | |||
Particulars | Amount ($) | Per Unit ($) | Amount ($) | Per Unit ($) |
Sales Revenue (100,000 units X $ 22 per Unit) | 22,00,000 | 22 | 23,50,000 | 23.50 |
Less Variable Cost (100,000 units X 6.6 per Unit) | 660,000 | 6.60 | 6,60,000 | 6.60 |
Contribution Margin | 15,40,000 | 15.40 | 16,90,000 | 16.90 |
Less Fixed Cost | 720,000 | 720,000 | ||
Net Profit | 820,000 | 970,000 |
Following are the answers of required questions.
1. Contribution Margin Per Unit
Formula of Contribution Margin Per Unit = Selling Price Per Unit - Variable cost per unit
=$ 22- $ 6.6
= $ 15.40
Thus Contribution Margin per unit is $ 15.40
Formula of contribution margin ratio = (Contribution margin per unit / Selling price per unit ) X 100%
As per above working notes
Contribution margin per unit is %15.40 and selling price per unit is $ 22
Thus contribution margin ratio = (15.40/22) X 100%
= 70%
2. Calculation of sales revenue needed to breakeven
Formula of breakeven point in units = Fixed Costs / Contribution margin per unit
= 720,000/ 15.40
= 46,753.25 Units
Approximate 46,753 units
Now Break Even points in Dollars = Sales price per unit X Break-even points in units
= $ 22 X 46,753 Units
= $ 10,28,566
sales revenue needed to breakeven is $ 10,28,566
3. Calculation of the sales revenue needed to achieve a target profit of $235,000.
Formula is as follows
Sales units needed to achieve target profit = (Target profit in Dollars / Contribution margin per unit ) + Break-even point in units
= ($235,000 / 15.40) + 46,753 units
= 15,260 units + 46,753 units
= 62,013 units
Sales revenue in dollars = 62,013 units X $ 22
= $ 13,64,286
4-a. Contribution Margin Per Unit if selling price increased to $ 23.50
Formula of Contribution Margin Per Unit = Selling Price Per Unit - Variable cost per unit
=$ 23.50 - $ 6.6
= $ 16.90
Thus Contribution Margin per unit is $ 16.90
Formula of contribution margin ratio = (Contribution margin per unit / Selling price per unit ) X 100%
As per above working notes
Contribution margin per unit is 16.90 and selling price per unit is $ 23.50
Thus contribution margin ratio = (16.90/23.50) X 100%
= 71.91%
4-b. Calculation of sales revenue needed to breakeven
Formula of breakeven point in units = Fixed Costs / Contribution margin per unit
= 720,000/ 16.90
= 42,603.55 Units
Approximate 42,604 units
Now Break Even points in Dollars = Sales price per unit X Break-even points in units
= $ 23.50 X 42,604 Units
= $ 10,01,194
sales revenue needed to breakeven is $ 10,01,194
4 - c Calculation of the sales revenue needed to achieve a target profit of $235,000.
Formula is as follows
Sales units needed to achieve target profit = (Target profit in Dollars / Contribution margin per unit ) + Break-even point in units
= ($235,000 / 16.90) + 42,604 units
= 13,905 units + 42,604 units
= 56,509 units
Sales revenue in dollars = 56,509 units X $ 23.50
= $ 13,27,962
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