A company is evaluating two independent projects for capital investment purposes. If the company has only $85 million to invest, and its required return is 10 percent by how much the company’s value will increase?
All values are in millions.
Project 1 |
Project 2 |
|
0 |
-50 |
-50 |
1 |
5 |
0 |
2 |
15 |
0 |
3 |
30 |
0 |
4 |
30 |
90 |
$30.53 |
||
$11.47 |
||
$9.97 |
||
$21.44 |
||
$19.06 |
The NPV is computed as shown below:
= Initial investment + Present value of future cash flows
Present value is computed as follows:
= Future value / (1 + r)n
So, the NPV of Project 1 is computed as follows:
= - $ 50 + $ 5 / 1.10 + $ 15 / 1.102 + $ 30 / 1.103 + $ 30 / 1.104
= $ 9.97 Approximately
The NPV of Project 2 is computed as follows:
= - $ 50 + $ 90 / 1.104
= $ 11.47 Approximately.
Since the NPV of Project 2 is more than the NPV of Project 1, hence Project 2 shall be accepted as it will add more value to the firm.
So, the correct answer is option of $ 11.47
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