Pizza Pizazz is a local
restaurant. Price and cost information follows:
|
Price per pizza
|
$
|
14.31
|
Variable cost per
pizza
|
||
Ingredients
|
2.18
|
|
Direct labor
|
1.17
|
|
Overhead (box, etc.)
|
.23
|
|
Fixed cost per month
|
$
|
5,043.10
|
Requirement 1:
|
Calculate Pizza Pizazz’s new
break-even point under each of the following independent scenarios (Round your intermediate calculations to 2 decimal places
and final answer up to next whole number.):
|
a.
|
Sales price increases by $1.70 per
pizza.
|
Break-even point
|
406 units
|
b.
|
Fixed costs increase by $510.00
per month.
|
Break-even point
|
518 units
|
c.
|
Variable costs decrease by $.43
per pizza.
|
Break-even point
|
452 units
|
d.
|
Sales price decreases by $.30 per
pizza.
|
Break-even point
|
484 units
|
Requirement 2:
|
Assume that Pizza Pizazz sold 495
pizzas last month. Calculate the company’s degree of operating leverage. (Round your intermediate calculations and final answer to 2
decimal places)
|
Degree of operating
leverage
|
19.80
|
Requirement 3:
|
Using the degree of operating
leverage, calculate the impact on profit caused by a 15.00 percent increase
in sales revenue. (Round your intermediate
calculations and final answer to 2 decimal places. Omit the "%" sign in your response.)
|
Effect on profit
|
297.00 %
|
Explanation:
1.
|
|||
a.
|
New CM
|
=
|
$16.01 – $3.58 = $12.43
|
Break-even
|
=
|
$5,043.10/$12.43
|
|
=
|
406.00 units (rounded)
|
b.
|
New fixed cost
|
=
|
$5,553.10
|
Break-even
|
=
|
$5,553.10/$10.73
|
|
=
|
518.00 units (rounded)
|
c.
|
New CM
|
=
|
$14.31 – $3.15 = $11.16
|
Break-even
|
=
|
$5,043.10/$11.16
|
|
=
|
452.00 units (rounded)
|
d.
|
New CM
|
=
|
$14.01 – $3.58 =
$10.43
|
Break-even
|
=
|
$5,043.10/$10.43
|
|
=
|
484.00 units (rounded)
|
2.
|
Degree of operating leverage
= Contribution margin/Profit
|
Contribution margin
(495.00 x $10.73/unit)
|
$
|
5,311.35
|
– Fixed cost
|
5,043.10
|
|
Profit
|
$
|
268.25
|
DOL
|
=
|
$5,311.35/$268.25
|
=
|
19.80
|
3:
Effect on profit
|
=
|
Change in sales × Degree of
operating leverage
|
=
|
15.00% × 19.80
|
|
=
|
297.00%
|
Thus, a 15.00% increase in
sales will result in a 297.00% increase in profit for Pizza Pizzazz.
|
No comments:
Post a Comment