In: Accounting
Profitability Analysis
Assume Strands, a local hair salon, provides cuts, perms, and
hairstyling services. Annual fixed costs are $150,000, and variable
costs are 40 percent of sales revenue. Last year's revenues totaled
$300,000.
(a) Determine its break-even point in sales dollars.
$Answer 375,000 wrong
(b) Determine last year's margin of safety in sales dollars.
$Answer 75,000 wrong
(c) Determine the sales volume required for an annual profit of
$80,000.
Round your answer to the nearest dollar.
$Answer 316,667 wrong
Multiple Product Planning with Taxes
In the year 2017, Pyramid Consulting had the following contribution
income statement:
PYRAMID CONSULTING Contribution Income Statement For the Year 2017 |
||
---|---|---|
Sales revenue | $ 1,300,000 | |
Variable costs | ||
Cost of services | $ 420,000 | |
Selling and administrative | 200,000 | (620,000) |
Contribution margin | 680,000 | |
Fixed Costs -selling and administrative | (285,000) | |
Before-tax profit | 395,000 | |
Income taxes (36%) | (142,200) | |
After-tax profit | $ 252,800 |
D) What is the break-even point in sales revenue if management makes a decision that increases fixed costs by $57,000?
Use rounded contribution margin ratio (2 decimal places) for
your calculation.
$ 657,692 wrong
(a) Determine its break-even point in sales dollars. |
Break-even point in sales dollars = Fixed Cost/Contribution margin ratio |
Fixed Cost = 150,000 |
Contribution margin ratio = (1- variable cost % of sales) |
Contribution margin ratio = (1-40%) |
Contribution margin ratio = 60% |
Break-even point in sales dollars = 150,000/60% |
Break-even point in sales dollars = $ 250,000 |
(b) Determine last year's margin of safety in sales dollars. |
Margin of safety in sales dollars = Total Sale revenue - Break-even point in sales dollars |
Margin of safety in sales dollars = 300,000 - 250,000 |
Margin of safety in sales dollars = $50,000 |
(c) Determine the sales volume required for an annual profit of $80,000. |
Sales volume required for an annual profit of $80,000 = (Fixed Cost+ required Profit)/Contribution margin ratio |
Sales volume required for an annual profit of $80,000 = (150,000+80,000)/60% |
Sales volume required for an annual profit of $80,000 = $ 383,333 |
(d) Determine its break-even point in sales dollars. |
Break-even point in sales dollars = Fixed Cost/Contribution margin ratio |
Fixed Cost = 150,000+57,000 =$207,000 |
Break-even point in sales dollars = 207,000/60% |
Break-even point in sales dollars = $ 345,000 |
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