Question

In: Finance

You are the financial manager for a firm and the product development team has proposed the...

You are the financial manager for a firm and the product development team has proposed the development of a software product that will cost $1,000,000 currently to produce but will bring in cashflows of $200,000 for the next 6 years. You know that the firm can invest the firm’s retained earnings in the stock market and earn 6% over the same period. Should you greenlight the development of the new product or not? If you only expect to earn 5% on invested funds how, if at all, would your answer change?

Solutions

Expert Solution

Net Present Value of the Proposed Project if the Interest Rate is 6%

Year

Annual Cash Flow ($)

Present Value factor at 6%

Present Value of Cash Flow ($)

1

2,00,000

0.94340

1,88,679.25

2

2,00,000

0.89000

1,77,999.29

3

2,00,000

0.83962

1,67,923.86

4

2,00,000

0.79209

1,58,418.73

5

2,00,000

0.74726

1,49,451.63

6

2,00,000

0.70496

1,40,992.11

TOTAL

9,83,464.87

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

= $9,83,464.87 - $10,00,000

= -$16,535.13 (Negative NPV)

Decision

“NO”. The Proposed Project at 6% Interest should not be accepted, since the Net Present Value of the Project is -$16,535.13 (Negative NPV)

Net Present Value of the Proposed Project if the Interest Rate is 5%

Year

Annual Cash Flow ($)

Present Value factor at 5%

Present Value of Cash Flow ($)

1

2,00,000

0.95238

1,90,476.19

2

2,00,000

0.90703

1,81,405.90

3

2,00,000

0.86384

1,72,767.52

4

2,00,000

0.82270

1,64,540.49

5

2,00,000

0.78353

1,56,705.23

6

2,00,000

0.74622

1,49,243.08

TOTAL

10,15,138.41

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

= $10,15,138.41 – $10,00,000

= $15,138.41

Decision

“YES” The Proposed Project at 5% Interest Rate should be accepted, since the Net Present Value of the Project is Positive $15,138.41

NOTE

The Formula for calculating the Present Value Factor is [1/(1 + r)n], Where “r” is the Discount/Interest Rate and “n” is the number of years.


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