Question

$223.500 000 (1.050 units), and (1.050 SC S2.00005 als dat d an Prepare a beid 2 C he l s dollars for the othed on the actual
Chapter 4 Cost-Volume-Profit Relationships 3. Refer to the data in (2) above. If the expected change in variable expenses takQuestion #4-21
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Answer #1

Solution:

1.a.)

Selling price $25 100%
Variable expenses $15 60%($15/$25)
Contribution margin $10 40%

Units sales to break even = Fixed expenses /Unit contribution margin

= $210,000/$10 =21,000 balls

1.b.)

The degree of operating leverage is:

Degree of operating leverage =Contribution margin / net operating income

= $300,000/$90,000 =3.33(rounded)

2.)

The new CM ratio will be:

Selling price $25 100%
Variable expenses $18 72%($18/$25)
Contribution margin $7 28%

The new break - even point will be:

Unit sales to break even = Fixed expenses / Unit contribution margin

=$210,000/$7 = 30,000 balls

3.)

Units sales to attain target profit = Target profit + Fixed expenses /Unit contribution margin

=$90000 + $ 210,000 = 42857.14

=42,857 balls

4.

Let selling price per ball is Y.

(Y - 15 - 3)/Y =40%

Y - 18 = 0.40 ×Y

Y - 18 = 0.40Y

-18 = 0.40Y - Y

-18 = -0.60Y

Y = 18/0.60

=30

Selling price per ball must increase to $30

5.)

Contribution margin ratio = (Sales - Variable Expenses) Sales

=($750,000 - $270,000)/750,000

=0.64 or 64%

New contribution margin =25 - (15 ×0.6) =16

Break - even point in unit sales = Fixed expenses / Contribution margin per unit

=$420,000/ $16

=26,250 balls

6.)

a.) New plant is built :

( Fixed expenses +Net operating income ( same as last year) /Contribution margin per unit

=($420,000 + $90,000)/$16

=$510,000/$16 = 31,875 balls

b.)

Revenue $750,000(25 × 30,000)
Less: $ (270,000)
Contribution margin $480,000
Fixed expenses $420,000
Net operating income $60,000
Degree of operating leverage = CM / Net operating income $480,000/$60,000 =$8

c.)

No, I would not be in favour of constructing the new plant because although the contribution margin increased from 40% to 64%, the net operating income declined by 33% (from $90,000/$60,000). Fixed cost doubled and sales should sell (31,875 - 30,000 =1,875) more balls in order to maintain the $90,000 income they achieved last year.

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