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Question: Computing contribution margin, units and required sales to break even, and units to achieve target profit

Compute the missing amounts for the following table.

A B C Sales price per unit \( 200 \) 4,000 $ 5,220 Variable costs per unit 80 1,000 2,088 Total fixed costs 73,200 660,000 3,758,400 Target profit 266,760 3,000,000 3,132,000 Calculate:                          

Contribution margin per unit                          

Contribution margin ratio                          

Required units to break even                          

Required sales dollars to break even

Required units to achieve target profit

Short Answer

Expert verified

Answer

1.A=$120,B=$3,000,C=$3,1322.A=60%,B=75%,C=60%3.A=610,B=220,C=1,2004.A=$122,000,B=$880,000,C=$6,264,0005.A=2,833,B=1,220,C=2,200

Step by step solution

01

Calculation of contribution margin per unit

A

B

C

Sales price per unit

$200

$4,000

$5,220

Less: Variable cost per unit

$80

$1,000

$2,088

Contribution per unit

$120

$3,000

$3,132

02

Calculation of contribution margin ratio 

A

B

C

Sales price per unit

$200

$4,000

$5,220

Less: Variable cost per unit

$80

$1,000

$2,088

Contribution per unit

$120

$3,000

$3,132

Contribution margin ratio = Contribution margin/ net sales revenue

$120/$200 =60%

$3,000/$4,000 =75%

$3,132/$5,220 =60%

03

Calculation of required units to breakeven

A

B

C

Fixed costs

73,200

660,000

3,758,400

Contribution per unit

$120

$3,000

$3,132

Required sales in units = Fixed costs/ Contribution margin per unit

610

220

1,200

04

Calculation of required sales dollars to breakeven

A

B

C

Fixed costs

73,200

660,000

3,758,400

Contribution margin ratio = Contribution margin/ net sales revenue

$120/$200 =60%

$3,000/$4,000 =75%

$3,132/$5,220 =60%

Required sales in dollars = Fixed costs/ Contribution margin ratio

$122,000

$880,000

$6,264,000

05

Calculation of required units to achieve target profit

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Most popular questions from this chapter

What is the purpose of using the high-low method?

What are the three approaches to calculating the sales required to achieve the breakeven point? Give the formula for each one.

Crandall Company sells flags with team logos. Crandall has fixed costs of \(583,200 per year plus variable costs of \)4.80 per flag. Each flag sells for \(12.00.

Requirements

1. Use the equation approach to compute the number of flags Crandall must sell each year to break even.

2. Use the contribution margin ratio approach to compute the dollar sales Crandall needs to earn \)33,000 in operating income for 2018. (Round the contribution margin ratio to two decimal places.)

3. Prepare Crandall’s contribution margin income statement for the year ended December 31, 2018, for sales of 70,000 flags. (Round your final answers up to the next whole number.)

4. The company is considering an expansion that will increase fixed costs by 21% and variable costs by $0.60 per flag. Compute the new breakeven point in units and in dollars. Should Crandall undertake the expansion? Give your reasoning. (Round your final answers up to the next whole number.)

What is the relevant range?

Question: This problem continues the Piedmont Computer Company situation from Chapter 19. Piedmont Computer Company manufactures personal computers and tablets. Based on the latest information from the cost accountant, using the current sales mix, the weighted-average sales price per unit is \(750 and the weighed-average variable cost per unit is \)450. The company does not expect the sales mix to vary for the next year. Average fixed costs per month are \(156,000.

Requirements

1. What is the number of units that must be sold each month to reach the breakeven point?

2. If the company currently sells 945 units per month, what is the margin of safety in units and dollars?

3. If Piedmont Computer Company desires to make a profit of \)15,000 per month, how many units must be sold?

4. Piedmont Computer Company thinks it can restructure some costs so that fixed costs will be reduced to \(90,000 per month, but the weighted-average variable cost per unit will increase to \)525 per unit. What is the new breakeven point in units? Does this increase or decrease the margin of safety? Why or why not?

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