A consulting company plans to purchase a new computer network for $125,000 to save $35,000/year over its projected 9 year life from doing all their CAD activities in house. At the end of its life, the salvage value of this system is estimated to be $12,500. What is the rate of return of this investment (I want the actual rate) and is it a good idea if the MARR = 8%/year?
Year | Cashflow | Discount factor@ 8% | PW | Discount factor@ 30 % | PW |
0 | -125000 | 1.00 | -125000.00 | 1.00 | -125000 |
1 | 35000 | 0.93 | 32407.41 | 0.77 | 26923.08 |
2 | 35000 | 0.86 | 30006.86 | 0.59 | 20710.06 |
3 | 35000 | 0.79 | 27784.13 | 0.46 | 15930.81 |
4 | 35000 | 0.74 | 25726.04 | 0.35 | 12254.47 |
5 | 35000 | 0.68 | 23820.41 | 0.27 | 9426.518 |
6 | 35000 | 0.63 | 22055.94 | 0.21 | 7251.167 |
7 | 35000 | 0.58 | 20422.16 | 0.16 | 5577.821 |
8 | 35000 | 0.54 | 18909.41 | 0.12 | 4290.632 |
9 | 47500 | 0.50 | 23761.83 | 0.09 | 4479.231 |
IRR | 24.42% | NPV1 | 99894.19 | NPV2 | -18156.2 |
R1 = 8%
R2= 30%
NPV1 = 99894.19
NPV2 = -18156.2
IRR = R1% + NPV1*(R2-R1)%/(NPV1-NPV2)
= 0.08 + 99894.19*(0.3-0.08)/(99894.19+18156.2)
= 0.08+0.1861
= 0.2661
= 26.61%
So the rate of return of the investment is 26.61 % and it is feasible as it is greater than MARR of 8%
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