Calculate the net present value of the following project for discount rates of 0, 50, and 100%: (Leave no cells blank - be certain to enter "0" wherever required. Do not round intermediate calculations. Round your answers to 2 decimal places.) |
C0 | C1 | C2 |
−$7,233.75 | +$4,680.00 | +$19,575.00 |
Discount Rate | NPV |
0% | $ |
50% | |
100% | |
b. | What is the IRR of the project? |
IRR | % |
NPV is given by:
Answer a)
Discount rate = 0%
NPV = [ 4680 / (1 + 0%)^1 ] + [ 19575 / (1 + 0%)^2 ] - Initial Investment
NPV = 4680 + 19575 - 7233.75
NPV = $17021.25
Discount rate = 50%
NPV = [ 4680 / (1 + 50%)^1 ] + [ 19575 / (1 + 50%)^2 ] - Initial Investment
NPV = 3120 + 8700 - 7233.75
NPV = $4586.25
Discount rate = 100%
NPV = [ 4680 / (1 + 100%)^1 ] + [ 19575 / (1 + 100%)^2 ] - Initial Investment
NPV = 2340 + 4893.75 - 7233.75
NPV = $0
Discount Rate (r) | NPV |
0% | 17021.25 |
50% | 4586.25 |
100% | 0 |
-------------------------------------------------
Answer b)
In answer (a), we found that at discount rate 100%, we have NPV = 0
Hence, IRR = 100%
At irr
NPV = 0
NPV = 0 = [ 4680 / (1 + r%)^1 ] + [ 19575 / (1 + r%)^2 ] - Initial Investment
0 = [ 4680 / (1 + 100%)^1 ] + [ 19575 / (1 + 100%)^2 ] - 7233.75
Solving for r
r = 100%
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