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julia-pushkina [17]
2 years ago
15

The D. Dorner Farms Corporation is considering purchasing one of two fertilizer-herbicides for the upcoming year. The more expen

sive of the two is better and will produce a higher yield. Assume these projects are mutually exclusive and that the required rate of return is 10 percent. Given the following free cash flows:
Product A Product B
Initial outlay -$5000 -$5000
Inflow year 1 700 6,000

Required:
a. Calculate the NPV of each project.
b. Calculate the PI of each project.
c. Calculate the IRR of each project.
d. If there is no capital-rationing constraint, which project should be selected? If there is a capital-rationing constraint, how should the decision be made?
Business
1 answer:
Natali5045456 [20]2 years ago
4 0

Question Correction:

The question stated that there is a more expensive fertilizer-herbicide.  Therefore, their initial outlays cannot be equal as stated.  Instead, the correct cash flows, including initial outlays are:

                   Product A  Product B

Initial outlay    -$500      -$5000

Inflow year 1       700        6,000

Answer:

The D. Dorner Farms Corporation

                        Product A  Product B

a. NPV =               $136          $454

b. PI =                  1.272           1.091

c. IRR =               27.2%        9.08%

d. If there is no capital-rationing constraint, Project B should be chosen despite its poor PI and IRR performances, but for returning a larger NPV.

e. If there is a capital-rationing constraint, Project A should be chosen because of its more impressive PI and IRR performances.

Explanation:

a) Data and Calculations:

Required rate of return for the projects = 10%

Present factor of 10% for 1 year = 0.909

Free cash flows:

                   Product A  Product B

Initial outlay    -$500      -$5000

Inflow year 1       700        6,000

Present values:

                   Product A  Product B

Initial outlay    -$500      -$5000

Inflow year 1      636         5,454

NPV =               $136          $454

b) PI (Profitability Index) is a useful tool in capital budgeting which measures the profit potential of a project in order to ease decisions.  It is computed by dividing the present value of cash inflows by the initial investment cost.  Another formula is: 1 + (NPV/Initial outlay).

Therefore, the PI for each project is calculated as follows:

PI =            1+ (NPV/Initial outlay)

                   Product A             Product B

PI =      1 + ($136/$500)         1 + ($454/$5,000)

=                1.272                     1.091

IRR (Internal Rate of Return) = NPV/Initial Outlay

                   Product A                     Product B

IRR =          $136/$500 * 100           $454/$5,000 * 100

=                 27.2%                             9.08%

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Rules are made so that people behave in a particular manner whereas, procedures are meant to guide about how to do something.

Procedures are the standard steps used to carry out tasks in an organization. They were created for repetitive tasks. They offer instructions regarding how to carry out a task. In speaking, procedures are inflexible and provide no room for inventiveness. It eliminates ambiguity from the work and provides it a clear structure.

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8 0
1 year ago
Molly is considering a project with cash inflows of $811, $924, $638, and $510 over the next four years, respectively. The relev
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Answer:

A. -$425.91

Explanation:

Given that

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Cash inflow 2 = 924

Cash inflow 3 = 638

Cash inflow 4 = 510

Rate = 11.2% or 0.112

Recall that

NPV = E(CF/1 + i]^n) - initial investment or start up cost

Where

E = summation

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i = discount rate

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Thus

NPV = -$2,700 + $811 / 1 + 0.112 + $924 / 1 + 0.112^2 + $638 / 1 + 0.112^3 + $510 / 1 + 0.112^4

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What would the year 3 stock price need to be to meet your required rate of return of 13%?
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Answer: $105.49

Explanation:

The Value of the stock today is given by;

P = \frac{D1}{1 + r} + \frac{D2}{(1+r)^2} + \frac{D3}{(1+r)^3}  + \frac{P3}{(1+r)^3}

80 = \frac{2}{1 + 0.13} + \frac{3}{(1+0.13)^2} + \frac{4}{(1+0.13)^3}  + \frac{P3}{(1+0.13)^3}

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