18
Inv. | ||||
Discount rate | 0.065 | |||
Year | 0 | 1 | 2 | 3 |
Cash flow stream | 1000 | 2000 | 3000 | 5000 |
Discounting factor | 1 | 1.065 | 1.134225 | 1.20795 |
Discounted cash flows project | 1000 | 1877.934 | 2644.978 | 4139.245 |
NPV = Sum of discounted cash flows | ||||
NPV Inv. = | 9662.16 | |||
Where | ||||
Discounting factor = | (1 + discount rate)^(Corresponding period in years) | |||
Discounted Cashflow= | Cash flow stream/discounting factor | |||
19
PVOrdinary Annuity = C*[(1-(1+i/100)^(-n))/(i/100)] |
C = Cash flow per period |
i = interest rate |
n = number of payments |
115000= Cash Flow*((1-(1+ 5.35/1200)^(-30*12))/(5.35/1200)) |
Cash Flow = 642.18 |
PVOrdinary Annuity = C*[(1-(1+i/100)^(-n))/(i/100)] |
C = Cash flow per period |
i = interest rate |
n = number of payments |
PV= 642.17575*((1-(1+ 5.35/1200)^(-25*12))/(5.35/1200)) |
PV = 106116.35 = remaining balance after one year |
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