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Mnenie [13.5K]
2 years ago
11

A project will not produce any cash flows for two years. Starting in the third year, it will produce annual cash flows of $11,90

0 a year for two years. The project initially costs $43,600. In Year 6, the project will be closed and as a result should produce a final cash inflow of $50,500. What is the net present value of this project if the required rate of return is 8.7 percent?
Business
1 answer:
dusya [7]2 years ago
3 0

Answer:

The NPV of the project at 8.7 percent will be  4,802.58‬

Explanation:

We will calcualte the present value of the cash inflow:

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

<u>year 3: </u>

Inflow     11,900.00

time          3.00

rate          0.087

\frac{11900}{(1 + 0.087)^{3} } = PV

PV    9,265.28

<u>Year 4:</u>

Inflow      11,900.00

time           4.00

rate           0.087

\frac{11900}{(1 + 0.087)^{4} } = PV  

PV   8,523.71

<u>Year 6:</u>

Inflow      50,500.00

time   6.00

rate  0.087

\frac{50500}{(1 + 0.087)^{6} } = PV  

PV   30,613.58

Then, we will add them together and subtract the investment amount

NPV: 30,613.59 + 8,523.71 + 9,265.28 - 43,600 = 4,802.58‬

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I hope this helped have a great day!

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