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s2008m [1.1K]
3 years ago
10

The following per unit cost information is available: direct materials $36, direct labor $24, variable manufacturing overhead $1

8, fixed manufacturing overhead $40, variable selling and administrative expenses $14, and fixed selling and administrative expenses $28. Its desired ROI per unit is $30. Compute its markup percentage using a total-cost approach
Business
1 answer:
oksian1 [2.3K]3 years ago
7 0

Answer:

Mark−up percentage = 18.75%

Explanation:

Total manufacturing cost= Direct material + Direct labor  + Variable overhead + Fixed overhead

= $36 + $24 + $18 + $40

= $118

Hence, the total manufacturing cost is $118.

Total selling cost = Fixed selling cost + Variable selling cost

Total selling cost = $28 + $14

Total selling cost = $42

Hence, the total selling cost is $42

Total cost = Total Manufacturing cost + Total selling cost

Total cost = $118 + $42

Total cost = $160

Mark−up percentage = ROI / Total cost * 100

Mark−up percentage = $30 / $160 * 100

Mark−up percentage = 0.1875 * 100

Mark−up percentage = 18.75%

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3 years ago
The company estimates that it can issue debt at a rate of rd = 9%, and its tax rate is 40%. It can issue preferred stock that pa
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Answer:

a)

Cost of debt (after tax) = 5.4%

Cost of preferred stock (r_p)  = 10.53%

Cost of common stock (r_e) = 16.18%

b)

WACC = 14%

c)

project 1 and project 2

Explanation:

Given that:

Debt rate (r_d) = 9% = 0.09

Tax rate (T) = 40% = 0.4

Dividend per share (D_p) = $6

Price per share (P_p) = $57

Common stock price (P_0)= $39

Expected dividend (D_1) = $4.75

Growth rate (g) = 4% = 0.04

The target capital structure consists of 75% common stock (w_e), 15% debt (w_d), and 10% preferred stock  (w_p)

a)

Cost of debt (after tax) =`r_d(1-T)= 0.09(1-0.4)=0.09*0.6=0.054

Cost of debt (after tax) = 5.4%

Cost of preferred stock (r_p) = \frac{D_p}{P_P}=\frac{6}{57}=0.1053 = 10.53%

r_p = 10.53%

Cost of common stock (r_e) = \frac{D_1}{P_0} +g=\frac{4.75}{39} +0.04=0.1618

r_e = 16.18%

b)

WACC=w_dr_d(1-T)+w_er_e+w_pr_p\\WACC=0.15*0.09(1-0.4)+0.75*0.1618+0.1*0.1053=0.14

WACC = 14%

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4 0
3 years ago
The degree of operating leverage can be measured by​ ________. A. multiplying the contribution margin by sales revenue B. dividi
Varvara68 [4.7K]

Answer:

Option C is the answer

Explanation:

The degree of operating leverage is measured by dividing the contribution margin by operating income.

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4 0
3 years ago
Horatio Alger has just become product manager for Brand X. Brand X is a consumer product with a retail price of $1.00. Retail ma
german

Answer:

Horatio Alger

1. The unit contribution for Brand X is = $0.79

2. Brand X's break-even point (in units) = 1,816,456 (in sales dollars) = $1,816,456

3. The market share that Brand X needs to break-even

= 9.1%

4. Brand X's profit impact is 48.9% or $2,347,000

a. If the advertising budget is raised, units that Brand X have to sell to break-even is:

= 2,449,367 units

b. The units that Brand X have to sell in order for it to achieve the same profit impact that it did this year is:

= 5,865,886 units

c. Brand X's market share have to be 25.5% next year for its profit impact to be the same as this year.

d. Brand X's market share have to be 16.2% for it to have a $1 million profit impact.

5. a. Break-even sales units = 2,474,138 units

b. Break-even sales units = 6,520,690 units

c. Brand X's market share have to be 32.6% for its profit impact to remain at this year's level.

d. Brand X's market share have to be 15.4% to generate a profit impact of $350,000.

Explanation:

a) Data and Calculations:

Retail price of Brand X = $1.00

Units sold = 24% of 20 million = 4,800,000 units

Total sales revenue =              $1.00  $4,800,000

Variable costs:

Manufacturing                         $0.09

Selling commision (10% of $1) $0.10

Other selling expense            $0.02

Total variable costs per unit   $0.21  $1,008,000

Contribution margin per unit $0.79  $3,782,000

Fixed costs:

Manufacturing                $900,000

Advertising                       500,000

Brand X manager's salary 35,000    $1,435,000

Net income =                                     $2,347,000

Fixed costs/Contribution margin per unit = $1,435,000/$0.79 = 1,816,456 units

The market share that Brand X needs to break-even

= 1,816,456/20,000,000

= 9.1%

Brand X's profit impact = 48.9% ($2,347,000/$4,800,000 * 100)

With increase in advertising budget to $1 million next year,

a. Units to break-even = $1,935,000/$0.79 = 2,449,367 units

b. Units to achieve same profit impact:

Sales increased by 15% (3/20 * 100)

Net income will increase to = $2,699,050 ($2,347,000 * 1.15)  to make the same impact

Therefore, the units to achieve same profit impact = ($1,935,000 + $2,699,050)/$0.79

= $4,634,050/$0.79

= 5,865,886 units

Market share next year = 25.5% (5,865,886/23,000,000)

Market share to achieve $1 million profit impact

= (FC + Profit target)/$0.79

=  $1,935,000 + $1,000,000)/$0.79

= $2,935,000/$0.79

= $3,715,190

= $3,715,190/$23,000,000 * 100 = 16.2%

Fixed costs = $1,435,000

Retailer's margin raise = 40% from 33%, a 21.2% increase or decrease in price

Therefore, the new selling price = $1.00 * (1 - 0.212) = $0.79

Variable cost = $0.21

Contribution margin = $0.58

To break-even, FC/Contribution margin per unit

= $1,435,000/$0.58

= 2,474,138 units

Break-even units to achieve profit of $2,347,000 = ($1,435,000 + $2,347,000)/$0.58

= 6,520,690 units

Sales = $5,151,345 (6,520,690 * $0.79)

Market sales revenue = $15,800,000 (20,000,000 * $0.79)

= $5,151,345/$15,800,000 * 100

= 32.6%

Market impact of $350,000

Break-even units ($1,435,000 + $350,000)/$0.58

= 3,077,586 units

Sales revenue = $2,431,293 (3,077,586 * $0.79)

Market revenue = $15,800,000 (20,000,000 * $0.79)

Market share = $2,431,293/$15,800,000 * 100

= 15.4%

4 0
3 years ago
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