You are 30 years old today. You wish to retire at age 65. How much money must you deposit at the end of each year so that when you retire at age 65, you will be able to withdraw $2,500 at the end of each month until age 85?
You are 30 years old today. You wish to retire at age
65. How much money must you deposit at the end of each year so that
when you retire at age 65, you will be able to withdraw $2,500 at
the end of each month until age 85?
Assume you can earn interest at the rate of 5.5%
compounded daily during the entire period from age 30 to
85.
Effective annual rate = (1+5.5%/365)^365 -1 = 5.65362
First compute the present value of funds at the time of retirement:
Using financial calculator
Input:
PMT = 2500
N = 20*12 = 240
I/Y = 0.0565362/12
Solve for PV as 358,889.74
This is the amount required at retirement.
Next compute the annual deposits to reach this target
Using financial calculator
Input:
FV = 358,889.74
N = 35
I/Y = 0.0565362
Solve for PMT as -3465.96
Hence the annual deposit will have to be $ 3465.96
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