(a)-Present Value of the Income Stream-A
Year |
Annual cash flows ($) |
Present Value Factor (PVF) at 9.00% |
Present Value of annual cash flows ($) [Annual cash flow x PVF] |
1 |
2,000 |
0.917431 |
1,834.86 |
2 |
3,000 |
0.841680 |
2,525.04 |
3 |
4,000 |
0.772183 |
3,088.73 |
4 |
-5,000 |
0.708425 |
-3,542.13 |
5 |
5,000 |
0.649931 |
3,249.66 |
TOTAL |
7,156.17 |
||
“The Present Value of the Income Stream-A will be $7,156.17”
(b)-Present Value of the Income Stream-B
Year |
Annual cash flows ($) |
Present Value Factor (PVF) at 9.00% |
Present Value of annual cash flows ($) [Annual cash flow x PVF] |
1 |
1,000 |
0.917431 |
917.43 |
2 |
1,000 |
0.841680 |
841.68 |
3 |
1,000 |
0.772183 |
772.18 |
4 |
1,000 |
0.708425 |
708.43 |
5 |
3,000 |
0.649931 |
1,949.79 |
TOTAL |
5,189.51 |
||
“The Present Value of the Income Stream-B will be $5,189.51”
(c)-Present Value of the Income Stream-C
Year |
Annual cash flows ($) |
Present Value Factor (PVF) at 9.00% |
Present Value of annual cash flows ($) [Annual cash flow x PVF] |
1 |
4,000 |
0.917431 |
3,669.72 |
2 |
4,000 |
0.841680 |
3,366.72 |
3 |
-4,000 |
0.772183 |
-3,088.73 |
4 |
-4,000 |
0.708425 |
-2,833.70 |
5 |
14,000 |
0.649931 |
9,099.04 |
TOTAL |
10,213.05 |
||
“The Present Value of the Income Stream-C will be $10,213.05”
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.
Question 6.12 You are given three investment alternatives to analyze. The cash flows from these three...
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