Question

In: Finance

Byers, Inc., is considering a new three-year expansion project that requires an initial fixed asset investment...

Byers, Inc., is considering a new three-year expansion project that requires an initial fixed asset investment of $1,680,000. The fixed asset will be depreciated straight-line to zero over its three-year tax life, after which time it will be worthless. The project is estimated to generate $1,950,000 in annual sales, with costs of $1,060,000. The project requires an initial investment in net working capital of $150,000, and the fixed asset will have a market value of $175,000 at the end of the project. Assume that the tax rate is 34 percent and the required return on the project is 14 percent.

Requirement 1:

What are the net cash flows of the project for the following years?

Requirement 2:

What is the NPV of the project?

Solutions

Expert Solution

(a)- Project’s Year 0, Year 1, Year 2 and Year 3 Cash Flow

          Years

Cash Flow

Year 0

-$1,830,000

Year 1

$777,800

Year 2

$777,800

Year 3

$1,043,300

Calculate of Annual Cash Flow

Annual Sales

19,50,000

Less : Costs

10,60,000

Less: Depreciation [$1,680,000 / 3 Years]

5,60,000

Net Income Before Tax

3,30,000

Less : Tax at 34%

1,12,200

Net Income After Tax

2,17,800

Add Back : Depreciation

5,60,000

Annual Cash Flow

7,77,800

Year 0 Cash outflow

Year 0 Cash outflow = Initial Investment + Working Capital

= -$1,680,000 - $150,000

= -$1,830,000

Year 1 Cash Flow = $777,800

Year 2 Cash Flow = $777,800

Year 3 Cash Flow

Year 3 Cash Flow = Annual cash flow + Working capital + After-tax market value

= $777,800 + $155,000 + [$175,000 x (1 – 0.34)]

= $777,800 + $155,000 + [$175,000 x 0.66]

= $777,800 + $155,000 + $115,500

= $1,043,300

(b)-Net Present Value (NPV) of the Project

Net Present Value (NPV) = Present Value of annual cash inflows – Initial Investment

= [$777,800/(1 + 0.14)1] + [$777,800/(1 + 0.14)2] + [$1,043,300/(1 + 0.14)3] - $1,830,000

= [$777,800/1.14] + [$777,800 / 1.2996] + [$1,043,300/1.481544] - $1,830,000

= [$6,82,280.70 + $5,98,491.85 + $7,04,197.78] - $1,830,000

= $1,984,970.33 - $1,830,000

= $154,970.33

“Hence, the Project’s Net Present Value (NPV) will be $154,970.33”


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