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fiasKO [112]
3 years ago
13

We are evaluating a project that costs $1.68 million, has a six-year life, and has no salvage value. Assume that depreciation is

straight-line to zero over the life of the project. Sales are projected at 90,000 units per year. Price per unit is $37.95, variable cost per unit is $23.20, and fixed costs are $815,000 per year. The tax rate is 21 percent, and we require a return of 11 percent on this project. Suppose the projections given for price, quantity, variable costs, and fixed costs are all accurate to within ±10 percent.
Required:
Calculate the best-case and worst-case NPV figures.
Business
1 answer:
zvonat [6]3 years ago
3 0

Answer:

                              Best-Case        Worst-Case

                                  NPV                     NPV

PV of cash inflows $2,897,706      $3,187,477

PV of project cost  $1,680,000     $1,848,000 ($1,680,000 * 1.1)

NPV                         $1,217,706    $1,339,477

Explanation:

a) Data and Calculations:

Initial project cost = $1.68 million

Project's estimated life = 6 years

Salvage value = $0

Depreciation expense = $280,000 ($1.68 million/6)

Income Statement:

Sales revenue (90,000 * $37.95) = $3,415,500

Cost of goods sold:

Variable cost (90,000 * $23.20) =    2,088,000

Gross profit =                                    $1,327,500

Fixed costs =                                         815,000

Income before tax =                           $512,500

Income tax (21% of $512,500) =          107,625

Net income =                                     $404,875

Add depreciation expense                280,000

Annual cash inflows =                      $684,875

PV annuity factor for 6 years at 11% = 4.231

PV of annual cash inflows of $684,875= $2,897,706 ($684,875 * 4.231)

Annual cash inflows = $753,363 ($684,875 * 1.1)

PV of annual cash inflows of $753,363 = $3,187,477 ($753,363 * 4.231)

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The geometric average return for the period 2.60%.

Explanation:

Note: The data in this question are merged together. They are therefore sorted before answering the question. See the attached pdf file for the complete question with the sorted data.

Also note: See the attached excel file for the calculation of the return for each year.

In the attached excel file, return is calculated using the following formula:

Return = (Current year price - Previous year price) / Previous year price

The formula for calculating the geometric average return is given as follows:

Geometric average return = [(1 + R1)(1 + R2)(1 + R3)...(1 + Rn)]^(1/n) – 1 ……….. (1)

Where;

Ri = Return over the years I, where i = 1, 2, 3, …. n

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R2 = 2013 return = -0.0727272727272727

R3 = 0.0588235294117647

Substituting the values into equation (1), we have:

Geometric average return = ((1 + 0.10)(1 - 0.0727272727272727)(1 + 0.0588235294117647))^(1/3) – 1

Geometric average return = (1.10 * 0.927272727272727 * 1.0588235294117647)^(1/3) – 1

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Download pdf
<span class="sg-text sg-text--link sg-text--bold sg-text--link-disabled sg-text--blue-dark"> pdf </span>
<span class="sg-text sg-text--link sg-text--bold sg-text--link-disabled sg-text--blue-dark"> xlsx </span>
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