Correct Answer:
IRR = 9%
Working:
years |
cash (outflow) inflow |
PV@5% |
Present value of cash flow |
PV@10% |
Present value of cash flow |
0 |
$ (177,000.00) |
$ 1.0000 |
$ (177,000.00) |
$ 1.0000 |
$ (177,000.00) |
1 |
$ 35,168.00 |
$ 0.9524 |
$ 33,493.33 |
$ 0.9091 |
$ 31,970.91 |
2 |
$ 35,168.00 |
$ 0.9070 |
$ 31,898.41 |
$ 0.8264 |
$ 29,064.46 |
3 |
$ 35,168.00 |
$ 0.8638 |
$ 30,379.44 |
$ 0.7513 |
$ 26,422.24 |
4 |
$ 35,168.00 |
$ 0.8227 |
$ 28,932.80 |
$ 0.6830 |
$ 24,020.22 |
5 |
$ 35,168.00 |
$ 0.7835 |
$ 27,555.05 |
$ 0.6209 |
$ 21,836.56 |
6 |
$ 35,168.00 |
$ 0.7462 |
$ 26,242.90 |
$ 0.5645 |
$ 19,851.42 |
7 |
$ 35,168.00 |
$ 0.7107 |
$ 24,993.24 |
$ 0.5132 |
$ 18,046.74 |
Net present value |
NPV 1 = |
$ 26,495.18 |
NPV 2 = |
$ (5,787.45) |
IRR Formula |
R1 + (NPV1/(NPV1-NPV2)*(R2-R1) |
NPV1 |
$ 26,495.18 |
NPV2 |
$ (5,787.45) |
NPV1 - NPV 2 |
$ 32,282.63 |
NPV1/(NPV1-NPV2) |
$ 0.82 |
R1 |
5% |
R2 |
10% |
R2-R1 |
5% |
IRR |
9% |
End of answer.
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