Wesley Company manufactures and sells a single product. The company’s sales and expenses for last quarter follow: |
Total | Per Unit | |||||
Sales | $ | 750,000 | $ | 30 | ||
Less: Variable expenses | 525,000 | 21 | ||||
Contribution margin | 225,000 | $ | 9 | |||
Less: Fixed expenses | 180,000 | |||||
Net operating income | $ | 45,000 | ||||
Required: |
1. | What is the quarterly break-even point in units sold and in sales dollars? |
2. | Without resorting to computations, calculate the total contribution margin at the break-even point. |
3. | How many units would have to be sold each quarter to earn a target profit of $36,900? Use the formula method. |
4. |
Refer to the original data. Compute the company’s margin of safety for the quarter in both dollar and percentage terms. (Round "Percentage" answer to 1 decimal place, (i.e., 0.123 should be considered as 12.3%).) |
5. |
What is the company’s CM ratio? If quarterly sales increase by $22,500 and there is no change in fixed expenses, by how much would you expect quarterly net operating income to increase? (Do not prepare an income statement; use the CM ratio to compute your answer.) |
Answers
A |
Fixed expenses |
$180,000 |
B |
Contribution margin per unit |
$9 |
C = A/B |
Break even point in units |
20000 |
D = C x $ 30 |
Break even point in sales $ |
$600,000 |
Total contribution margin at break even point = Fixed expenses = $ 180,000
Units required to be sold = (Target
profit + Fixed expenses) / Contribution margin per unit
= ($36900 + 180000) / $ 9
= 216900 / 9
= 24,100 units
A |
Total Sales |
$750,000 |
B |
Break even point in sales $ |
$600,000 |
C = A - B |
Margin of Safety $ |
$150,000 |
D = C/A) x 100 |
Margin of Safety % |
20% |
A |
Contribution margin per unit |
$9 |
B |
Sale price per unit |
$30 |
C = (A/B) x 100 |
CM Ratio |
30% |
D |
Increase in sales |
$22,500 |
E = C x D |
Increase in Net Operating Income |
$6,750 |
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