What is the IRR for the following project if its initial after-tax cost is $6,000,000 and it is expected to provide after-tax operating cash flows of (-$1,500,000) in year 1, $2,900,000 in year 2, $2,700,000 in year 3 and $2,300,000 in year 4?
19.47%
1.93%
7.56%
12.14%
IRR is the rate at which NPV is 0. It is calculated by trial and error method
let find NPV at 1%
| Year | Cashflow | PVF@1% | Cashflow*PVF |
| 0 | (60,00,000) | 1 | (60,00,000.00) |
| 1 | (15,00,000) | 0.9901 | (14,85,148.51) |
| 2 | 29,00,000 | 0.9803 | 28,42,858.54 |
| 3 | 27,00,000 | 0.9706 | 26,20,593.40 |
| 4 | 23,00,000 | 0.9610 | 22,10,254.79 |
NPV = PV of inflows - PV of outflows
= (-1485148.51+2842858.54+2620593.4+2210254.79)-6000000
= 6188558.22-6000000
188558.22
Since NPV is positive take a higher rate say 2%
| Year | Cashflow | PVF@2% | Cashflow*PVF |
| 0 | (60,00,000) | 1 | (60,00,000.00) |
| 1 | (15,00,000) | 0.9804 | (14,70,588.24) |
| 2 | 29,00,000 | 0.9612 | 27,87,389.47 |
| 3 | 27,00,000 | 0.9423 | 25,44,270.30 |
| 4 | 23,00,000 | 0.9238 | 21,24,844.48 |
NPV = PV of inflows - PV of outflows
= (-1470588.24+2787389.47+2544270.3+2124844.48)-6000000
= 5985916.01-6000000
= -14083.99
Now we gor two rates R1 and R2
IRR = R1+((NPV at R1*(R2-R1))/(NPV at R1-NPV at R2))
= 1 + ((188558.22*(2-1))/(188558.22+14083.99)
= 1+(188558.22*1)/202642.21
= 1+0.93049824121
= 1.93%
What is the IRR for the following project if its initial after-tax cost is $6,000,000 and...
What is the IRR for the following project if its initial after-tax cost is $5,000,000 and it is expected to provide after-tax operating cash flows of $1,500,000 in year 1, $2,900,000 in year 2, $2,700,000 in year 3 and $2,300,000 in year 4? Group of answer choices 19.47% 28.93% 12.05% 7.56%
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