In: Accounting
Andre has asked you to evaluate his business, Andre’s
Hair Styling. Andre has five barbers working for him. (Andre is not
one of them.) Each barber is paid $9.90 per hour and works a
40-hour week and a 50-week year, regardless of the number of
haircuts. Rent and other fixed expenses are $1,750 per month. Hair
shampoo used on all clients is $0.40 per client. Assume that the
only service performed is the giving of haircuts (including
shampoo), the unit price of which is $12. Andre has asked you to
find the following information.
Find the contribution margin per haircut. Assume that
the barbers' compensation is a fixed cost. Show calculations to
support your answer.
Determine the annual break-even point, in number of
haircuts. Support your answer with an appropriate explanation. Show
calculations to support your answer.
What will be the operating income if 20,000 haircuts
are performed? Show calculations to support your answer.
Suppose Andre revises the compensation method. The
barbers will receive $4 per hour plus $6 for each haircut. What is
the new contribution margin per haircut? What is the annual
break-even point (in number of haircuts)? Show calculations to
support your answer.
Using the information provided, provide a memo to Andre explaining the completed analysis and how he should use this information to monitor the operations of the barber shop. The memo should explain the cost associated with the barber shop including their relationships.
Excel Worksheet 2 paged
Charge per haircut = $12.00
Cost of shampoo per haircut = $0.40
Contribution margin per haircut = $11.60
Fixed expenses
Barbers' wages = $9.90*50*40*5 = $99,000
Rent and otehr expenses = $1,750
Total Fixed Expenses = $100,750
Annual break even point = Fixed expenses / Contribution margin = $100,750 / 11.60 = 8,686 hair cuts.
Breakeven point is the level of activity at which there is no profit or loss and the revenue equals expendture.
Therefore to calculate the break even point , we divide the fixed expenses by the contributio margin, since we should contribution margin equal to the fixed costs, whereby we can arrive at the number of haircuts to be done annually to breakeven. We can check this in the following way.
Contribution margin per haircut | $11.60 |
Breakeven point - number of haircuts | 8686 |
Total contriution margin | $1,00,758 |
Total fixed expenses | |
Barbers' wages - $9.90*50*40*5 | $99,000 |
Annual Rent | $1,750 |
Total fixed expenses | $1,00,750 |
The difference between the total contribution | |
margin and the total fixed expenses is due to | |
rounding off of the number of haircuts. |
Operating income with 20,000 haircuts | 127250 |
Working:
Contribution margin with 20,000 haircuts ($11.40 x 20,000) | 228000 |
Total fixed expenses | 100750 |
Net operating income | 127250 |
Charge per haircut | $12.00 | |
Variable cost | ||
Barbers' wages | $4.00 | |
Shampoo | $0.40 | |
Total variable cost | $4.40 | |
Contribution margin | $7.60 | |
Fixed Expenses | ||
Barbers wages - $6.00*50*40*5 | 60000 | |
Rent | 1750 | |
Total Fixed Expenses | 61750 | |
Breakeven number of haircuts (61,750 / 7.60) | 8125 | |
The breakeven point has come down because, some portion | ||
($4.00) of the wages have been converted into variable | ||
cost, which will reduce the fixed to be recovered. |