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Problem 5-20 CVP Applications: Break-Even Analysis; Cost Structure; Target Sales (LO5-1, LO5-3, LO5- 4, LO5-5, LO5-6, LO5-8]
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Answer #1

Solution 1:

Contribution margin ratio = Contribution margin / sales = $380,000 / $950,000 = 40%

Contribution margin per unit = $25 - $15 = $10 per unit

Breakeven sales units = Fixed cost / contribution margin per unit = $264,000 / 10 = 26400 units

Degree of operating leverage = Contribution margin / Net operating income = $380,000 / $116,000 = 3.28

Solution 2:

New variable cost per unit = $15 + $3 = $18 per ball

new contribution margin per unit = $25 - $18 = $7 per unit

New contribution margin ratio = $7 / $25 =28%

New breakeven point in balls = $264,000 / $7 = 37714 units

Solution 3:

Nos of balls to be sold to earn target income = (Fixed cost + Target profit) / contribution margin per unit

= ($264,000 + $116,000) / $7 = 54286 units

Solution 4:

Variable cost per unit = $18 per unit

Required contribution margin ratio = 40%

required variable cost ratio = 60%

New selling price per unit = $18 / 60% = $30 per unit

Solution 5:

New variable cost per unit = $15 * 60% = $9 per unit

New contribution margin per unit = 25- $9 = $16 per unit

New fixed costs = $264,000*2 = $528,000

New CM ratio = $16/$25 = 64%

New breakeven point = $528,000/ $16 = 33000 units

Solution 6a:

Nos of balls to be sold to earn target income = (Fixed cost + Target profit) / contribution margin per unit

= ($528,000 + $116,000) / $16 = 40250 units

Solution 6b:

Northwood Company

Contribution margin income statement

Particulars

Amount

Sales (38000*$25)

$950,000.00

Variable cost (38000*$9)

$342,000.00

Contribution margin

$608,000.00

Fixed expenses

$528,000.00

Net Operating income

$80,000.00

Degree of operating leverage (Contribution / Net Operating income)

7.60

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