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IrinaVladis [17]
3 years ago
13

Purpose of Assignment The purpose of this assignment is for students to employ capital budgeting techniques using time value of

money concepts to determine the acceptability of large dollar value assets. Assignment Steps Scenario: A firm has projected free cash flows of $575,000 for Year 1, $625,000 for Year 2, and 650,000 for Year 3, $725,000 for Year 4, and 850,000 for Year 5. The projected terminal value at the end of Year 5 is $6,000,000. The firm's Weighted Average cost of Capital (WACC) is 12.5%. Create a Microsoft® Excel® document to determine the Discounted Cash Flow (DCF) value of the firm based on the information provided above. Recommend acceptance of this project using net present value criteria using a Microsoft® Word® document. Include up to what level of initial investment you would accept the project? Why? Give a complete explanation of up to 350 words. Display your calculations. Coursehero
Business
1 answer:
garik1379 [7]3 years ago
3 0

Answer:

Present Value 5,715,331.32

We are going to accept the project only if the initial investment is at 5,715,331 or below in order to achieve the return to support the cost of capital structure of the company

Accepting a project with a higher cost will not generate enought cashflow to sustain the patyment of debt and the return expected from the stockholders therefore, will generate a economic result and investor will leave the company for other which can sustain their desired return.

Explanation:

We are going to discount the yearly cash-flow at the given rate of 12.50%

then, the terminal value which is the present value of the future period will also be discounted at this rate.

The sum of all this will be the present value of the firm.

\left[\begin{array}{ccc}$Year&$Cash Flow&$Discounted\\1&575000&511111.11\\2&625000&493827.16\\3&650000&456515.77\\4&725000&452613.93\\5&850000&471689.61\\$terminal&6000000&3329573.74\\Present&Value&5715331.32\\\end{array}\right]

The formula we use the present value of a lump sum:

\frac{Maturity}{(1 + rate)^{time} } = PV

We are going to accept the project only if the initial investment is at 5,715,331 or below in order to achieve the return to support the cost of capital estructure of the company

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Answer:

b. Credit to Fair value adjustment for $5,000

Explanation:

Particulars                                Amount

Beginning balance of fair value adjustment   $20,000

Less: Unrealized gain on Dec 31, year 3         <u>$15,000</u>  ($515,000-$500,000)

Credit to Fair value adjustment                      <u>$5,000</u>

So, Credit to Fair value adjustment for $5,000 will be included in the related journal entry dated December 31, Year 3.

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This is known as Data Visualization
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Answer:

variable overhead efficiency variance= $562.5 unfavorable

Explanation:

Giving the following information:

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First, we need to determine the variable overhead rate:

Variable overhead rate= 22,500/10,000= $2.25 per direct labor hour

Now, using the following formula we can determine the variable overhead efficiency variance:

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Which of the following would not affect the outcome of a job interview?
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d. interviewer’s clothing

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RuthAnn is 28 years old and is retiring at the age of 65. When she retires, she estimates that she will need an annual income of
inessss [21]

Answer:

Yes

Explanation:

From her current age of 28 to her retirement age of 65, RuthAnn has (65 - 28 =) 37 more years to work.

If she saves 11% of her annual income of $36,278.13 into a 401(k), she will be setting aside (11% * 36,278.13 =) $3,990.59 into the 401(k) account annually.

At 7.1% compounding rate, in 37 years, RuthAnn would have set aside an amount estimated by the future value of an annuity formula.

FV = \frac{A(1+r)^{n} - 1}{r}

where FV is the future value, the amount that would have been set aside,

A = is the annual savings,

r = is the compounding rate, and

n = is the number of years.

Therefore, the total amount that would be saved up after 37 years =

FV = \frac{3,990.59(1+0.071)^{37} - 1}{0.071}

= (3,990.59 * 11.6535)/0.071

= $654,990.31.

By spending $32,523 annually from an account earning 7.1% compound interest rate for 30 years, the present value of the total amount needed by RuthAnn today that will be sufficient for her retirement spending can be estimated using the present value of an annuity formula.

PV = \frac{A(1 - (1+r)^{-n}}{r}

= PV = \frac{32,523(1 - (1.071)^{-30}}{0.071}

= (32523 * 0.8723)/0.071

= $399,574.83.

Since the amount saved up ($654,990.31) is more than the total amount required for RuthAnn's retirement ($399,574.83), RuthAnn has more than sufficient to meet her Retirement goal.

Specifically, the amount she has saved up can support a maximum annual spending which can be estimated from the present value of an annuity formula.

PV = \frac{A(1 - (1+r)^{-n}}{r}

where PV = the amount saved up, $654,990.31,

A = the annual spending which we are estimating,

r = the 7.1% compound interest rate,

n = the number of years to retirement.

654,990.31 = \frac{A(1 - (1.071)^{-30}}{0.071}

= 654,990.31 = (A * 0.8723)/0.071

= A = 654,990.31/0.8723 * 0.071

= A = 53,312.29

Thus, the amount saved up can support a maximum retirement spending of $53,312.29, which is higher than the $32,523 annual income needed by RuthAnn for her retirement.

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