Internal Rate of Return Method for a Service Company
The Riverton Company, a ski resort, recently announced a $596,771 expansion to lodging properties, lifts, and terrain. Assume that this investment is estimated to produce $133,000 in equal annual cash flows for each of the first eight years of the project life.
Present Value of an Annuity of $1 at Compound Interest | |||||
Year | 6% | 10% | 12% | 15% | 20% |
1 | 0.943 | 0.909 | 0.893 | 0.870 | 0.833 |
2 | 1.833 | 1.736 | 1.690 | 1.626 | 1.528 |
3 | 2.673 | 2.487 | 2.402 | 2.283 | 2.106 |
4 | 3.465 | 3.170 | 3.037 | 2.855 | 2.589 |
5 | 4.212 | 3.791 | 3.605 | 3.353 | 2.991 |
6 | 4.917 | 4.355 | 4.111 | 3.785 | 3.326 |
7 | 5.582 | 4.868 | 4.564 | 4.160 | 3.605 |
8 | 6.210 | 5.335 | 4.968 | 4.487 | 3.837 |
9 | 6.802 | 5.759 | 5.328 | 4.772 | 4.031 |
10 | 7.360 | 6.145 | 5.650 | 5.019 | 4.192 |
a. Determine the expected internal rate of
return of this project for eight years, using the present value of
an annuity of $1 table above. If required, round your final answer
to the nearest whole percent.
%
Let irr be x%
At irr,present value of inflows=present value of outflows.
596,771=133,000/1.0x+133,000/1.0x^2+................+133,000/1.0x^8
596,771=133,000[1/1.0x+1/1.0x^2+................+1/1.0x^8]
596,771/133,000=[1/1.0x+1/1.0x^2+................+1/1.0x^8]
[1/1.0x+1/1.0x^2+................+1/1.0x^8]=4.487
Hence looking at present value of annuity factor(15%,8 years);we get irr=15%
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