Calculate the NPV for the following Investment A, assuming an annual discount rate of 10%.
C=10,000 | C=8,000 | C=6,000 | I=7,500 | I=7,500 | ... | I=7,500 | L=10,000 |
0 | 1 | 2 | 3 | 4 | ... | 10 |
C: Cost, I:Income, L: Salvage value
Net Present Value (NPV)
Year |
Annual Cash Inflow ($) |
Present Value Factor at 10% |
Present Value of Annual Cash Inflow ($) |
1 |
-8,000 [Cost] |
0.90909 |
-7,272.73 |
2 |
-6,000 [Cost] |
0.82645 |
-4,958.68 |
3 |
7,500 [Income] |
0.75131 |
5,634.86 |
4 |
7,500 [Income] |
0.68301 |
5,122.60 |
5 |
7,500 [Income] |
0.62092 |
4,656.91 |
6 |
7,500 [Income] |
0.56447 |
4,233.55 |
7 |
7,500 [Income] |
0.51316 |
3,848.69 |
8 |
7,500 [Income] |
0.46651 |
3,498.81 |
9 |
7,500 [Income] |
0.42410 |
3,180.73 |
10 |
17,500 [Income + Salvage Value] [$10,000 + 7,500] |
0.38554 |
6,747.01 |
TOTAL |
$24,691.75 |
||
Net Present Value (NPV) = Present Value of annual cash inflows – Initial Investment
= $24,691.75 - $10,000
= $14,691.75
“Hence, The Net Present Value (NPV) of the INVESTMENT – A = $14,691.75”
NOTE
The Formula for calculating the Present Value Factor is is 1/(1 + r)n, Where “r” is the Discount Rate and “n” is the number of years.
Calculate the NPV for the following Investment A, assuming an annual discount rate of 10%. C=10,000...
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