You are considering the following two mutually
exclusive projects. Both projects will be depreciated using
straight-line depreciation to a zero book value over the life of
the project. Neither project has any salvage
value.
Project A
Year | Cash Flow |
0 | -$75,000 |
1 | $19,000 |
2 | $48,000 |
3 | $12,000 |
Project B
Year | Cash Flow |
0 | -$70,000 |
1 | $10,000 |
2 | $16,000 |
3 | $72, 000 |
Required rate of return 10% 13%
Required payback period 2.0 years 2.0 years
Based on the net present value method of analysis and given the information in the problem, you should:
A. accept both project A and project B.
B. accept project A and reject project B.
C. accept project B and reject project A.
D. reject both project A and project B.
E. accept whichever one you want as they represent equal opportunities.
The NPV of the project is computed as shown below:
= Initial investment + Present value of future cash flows
So, the NPV of project A is computed as follows:
= - $ 75,000 + $ 19,000 / 1.10 + $ 48,000 / 1.102 + $ 12,000 / 1.103
= - $ 9,042.07 Approximately
The NPV of project B is computed as follows:
= - $ 70,000 + $ 10,000 / 1.13 + $ 16,000 / 1.132 + $ 72,000 / 1.133
= $ 1,279.52 Approximately
Since the NPV of project A is negative. Hence only Project B shall be accepted.
So, the correct answer is option c.
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