Charlie Stone wants to retire in 28 years, and he wants to have an annuity of $1600 a year for 20 years after retirement. Charlie wants to receive the first annuity payment at the end of the 28th year. Using an interest rate of 16%, how much must Charlie invest today in order to have his retirement annuity?
Ans $ 148.68
FV = | Future Value |
PV = | Present Value |
r = | rate of interest |
n= | no of period |
VALUE OF ANNUITY AFTER 28 YEARS | |
Annuity PV Factor (End of Period) = | P [ 1 - ( 1 + r )^-n ] |
r | |
1600* ( 1 - ((1 / (1 + 16%)^20))) | |
16% | |
1517.78327 | |
0.16 | |
9486.15 |
PV = | FV/ (1 + r )^n |
PV = | 9486.15 / ((1 + 16%)^28) |
PV = | 148.68 |
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