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© 2009 Pearson Prentice Hall. All rights reserved. 3-1
This presentation includes:
Exercises 3-19, 3-20, 3-24
© 2009 Pearson Prentice Hall. All rights reserved. 3-2
Exercise 3-19
CVP exercises The Super Donut owns and operates six doughnut outlets in and around Kansas City.You are given the following corporate budget data for next year:
Revenues $10,000,000Fixed costs $ 1,800,000Variable costs $ 8,000,000
Variable costs change with respect to the number of doughnuts sold.
© 2009 Pearson Prentice Hall. All rights reserved. 3-3
Compute the budgeted operating income for each of the following deviations from the original budget data. (Consider each case independently.)1. A 10% increase in contribution margin, holding
revenues constant2. A 10% decrease in contribution margin,
holding revenues constant
G stands for given
© 2009 Pearson Prentice Hall. All rights reserved. 3-4
3. A 5% increase in fixed costs4. A 5% decrease in fixed costs
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5. An 8% increase in units sold6. An 8% decrease in units sold
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7. A 10% increase in fixed costs and a 10% increase in units sold8. A 5% increase in fixed costs and a 5% decrease in variable costs
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Exercise 3-20
CVP exercises The Doral Company manufactures and sells pens. Currently, 5,000,000 units are sold per year at $0.50 per unit. Fixed costs are $900,000 per year. Variable costs are $0.30 per unit.Consider each case separately.
© 2009 Pearson Prentice Hall. All rights reserved. 3-8
1a. What is the current annual operating income?
[Units sold (Selling price – Variable costs)] – Fixed costs = Operating income
[5,000,000 ($0.50 – $0.30)] – $900,000 = $100,000
© 2009 Pearson Prentice Hall. All rights reserved. 3-9
1b. What is the present breakeven point in revenues?Fixed costs /Contribution margin per unit = Breakeven units$900,000÷ [($0.50 – $0.30)] = 4,500,000 units
Breakeven units × Selling price = Breakeven revenues4,500,000 units × $0.50 per unit = $2,250,000 or:
contribution margin ratio= selling price – variable costsselling price
= $0.50-$0.30 = 0.400.50
Fixed costs ÷contribution margin ratio = breakeven revenues$900,000 ÷ 0.40 = $2,250,000
© 2009 Pearson Prentice Hall. All rights reserved. 3-10
2. Compute the new operating income for each of the following changes:a. A $0.04 per unit increase in variable costs5,000 ($0.50-$0.34)-$900,000 = $(100,000)
b. A 10% increase in fixed costs and a 10% increase in units sold5,000,000 (1.1) ($0.50 – $0.30)] – [$900,000 (1.1)] = $110,000
c. A 20% decrease in fixed costs, a 20% decrease in selling price, a 10% decrease in variable cost per unit, and a 40% increase in units sold[5,000,000 (1.4) ($0.40 – $0.27)] – [$900,000 (0.8)] = $190,000
© 2009 Pearson Prentice Hall. All rights reserved. 3-11
3. Compute the new breakeven point in units for each of the following changes:
a. A 10% increase in fixed costs$900,000 (1.1) ÷ ($0.50 – $0.30)=4,950,000 units
b. A 10% increase in selling price and a$20,000 increase in fixed costs($900,000 + $20,000) ÷ ($0.55 – $0.30) =3,680,000 units
© 2009 Pearson Prentice Hall. All rights reserved. 3-12
Exercise 3-24
CVP analysis, margin of safety Suppose Lattin Corp.’s breakeven point is revenues of $1,500,000. Fixed costs are $600,000.
© 2009 Pearson Prentice Hall. All rights reserved. 3-13
1. Compute the contribution margin percentage.
Breakeven point revenues = Fixed costs
Contribution margin percentage
Contribution margin percentage = $600,000 = 0.40 or 40%
1,500,000
© 2009 Pearson Prentice Hall. All rights reserved. 3-14
2. Compute the selling price if variable costs are $15 per unit.
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3. Suppose 80,000 units are sold. Compute the margin of safety in units and dollars.