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kvasek [131]
3 years ago
9

A project will produce an operating cash flow of $56,200 a year for 5 years. The initial fixed asset investment in the project w

ill be $238,900. The net aftertax salvage value is estimated at $67,000 and will be received during the last year of the project's life. What is the net present value of the project if the required rate of return is 15.2 percent
Business
1 answer:
Lelu [443]3 years ago
5 0

Answer :

Net present value = -$18,375

Explanation :

As per the data given in the question,

Initial investment = $239,800

The project will generate operating cash flow pf $56,200 for 5 years

So present value of operating cash flow :

PMT = $56,200

N = 5 years

Rate = 15.2%

FV = $0

Now applying the formula

= -PV(RATE,NPER,PMT,FV,0)

The present value comes $187,502

Now

FV = $67,000

n = 5 years

Rate = 15.2%

PMT = $0

Now applying the formula

= -PV(RATE,NPER,PMT,FV,0)

The present value comes $33,023

Now the Net present value is

= ($33,023 + $187,502) - $238,900

= -$18,375

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2.20

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<u>The mid point is used to calculate the increases.</u>

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Δdemand = 100/250 = 0.4

<u>Same procedure is applied with the Price numbers:</u>

Δprice = ΔP/midpointP

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4 0
3 years ago
If airlines do not change their prices how else might they try to compete with each other?
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<h3>Hello there!</h3>

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<h3>Answer: By giving the customers better service.</h3>

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When an airline competes with providing better services, it attracts customers to choose them because customers could feel more comfortable on their flight.

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<h3>I hope this helps!</h3><h3>Best regards, MasterInvestor</h3>
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7 0
3 years ago
Aria Acoustics, Inc. (AAI), projects unit sales for a new seven-octave voice emulation implant as follows:
jeka94

Solution:

NPV is calculated as:

NPV = \frac{C1}{1+r} +\frac{C1}{(1+r)^{2} } +\frac{C1}{(1+r)^{3} } + ....... + \frac{C1}{(1+r)^{n} } - A

Initial investment = $16,500,000

Depreciation table:

Recovery Year    7-Year %    Depreciation Booked   Asset Book

                                                                                   Value at the end of Year

1                             14.29            $ 3,029,480               $ 18,170,520

2                            24.49             $ 5,191,880               $ 12,978,640

3                            17.49             $ 3,707,880               $ 9,270,760

4                            12.49             $ 2,647,880               $ 6,622,880

5                             8.93              $ 1,893,160               $ 4,729,720

6                             8.92              $ 1,891,040              $ 2,838,680

7                             8.93               $ 1,893,160                $ 945,520

8                            4.46               $ 945,520                    $ 0

Book value at the end of 5 years  =  $ 4 , 729 , 720

After tax salvage value   =  25 %  ∗  $ 21  , 200 , 000  −  ( 25 %  ∗ $  21,200,000) - $4,729,720 ) * 30%

=  $ 5, 128 ,916

Sales table:

Year           Unit Sales

1                   83,000

2                  96,000

3                 1,10,000

4                  1,05,000

5                   86,000

We calculate the free cash flow of the project : ( Check the attachment )

1)

Using NPV formula

NPV = − $ 7 , 328 , 810.58

2)

IRR is the discount rate (R) when the NPV of the project will be equal to zero.

Solving the equation (1) for R we get:

R = 3.93%

So IRR of the project = 3.93%

4 0
3 years ago
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