Answer
--Present Value of annual cash flows = Initial Cost
OR
--Net Present Value = $ 0, because NPV = Present values of annual cash flows – Initial Cost.
$ 0 = ($ 38,564 x Present value of annuity of $ 1 at IRR) - $ 176,000
0 = (38564 x Present value of annuity of $ 1 at IRR) – 176000
0+176000 = 38564 x Present value of annuity of $ 1 at IRR
176000/38564 = Present value of annuity of $ 1 at IRR
Present value of annuity of $ 1 at IRR = 4.56384….
8% |
9% |
10% |
11% |
12% = ANSWER |
13% |
14% |
|
1 |
0.925925926 |
0.917431193 |
0.909090909 |
0.900900901 |
0.892857143 |
0.884955752 |
0.877192982 |
2 |
0.85733882 |
0.841679993 |
0.826446281 |
0.811622433 |
0.797193878 |
0.783146683 |
0.769467528 |
3 |
0.793832241 |
0.77218348 |
0.751314801 |
0.731191381 |
0.711780248 |
0.693050162 |
0.674971516 |
4 |
0.735029853 |
0.708425211 |
0.683013455 |
0.658730974 |
0.635518078 |
0.613318728 |
0.592080277 |
5 |
0.680583197 |
0.649931386 |
0.620921323 |
0.593451328 |
0.567426856 |
0.542759936 |
0.519368664 |
6 |
0.630169627 |
0.596267327 |
0.56447393 |
0.534640836 |
0.506631121 |
0.480318527 |
0.455586548 |
7 |
0.583490395 |
0.547034245 |
0.513158118 |
0.481658411 |
0.452349215 |
0.425060644 |
0.399637323 |
5.20637 |
5.03295 |
4.86842 |
4.71220 |
4.5638 = matches the value |
4.42261 |
4.28830 |
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