Fixed-Term Annuity Withdrawal Calculator
Calculate fixed-term withdrawals from a capital amount and return assumption.
Calculate the multiplier that converts equal payments into a present or future value. These are financial factors, not prices or guarantees for an insurer's lifetime annuity.
Calculate present-value and future-value multipliers for equal periodic payments. Each factor values one currency unit paid per period, allowing you to scale a known payment without pricing an insurance product.
End payments form an ordinary annuity; beginning payments form an annuity due. Keep that timing consistent when relating a factor to a cash-flow series.
The present-value factor sums the discounted value of one unit per payment. At zero rate, there is no discounting and the factor equals the payment count.
The future-value factor accumulates unit payments to the term end. Beginning-payment factors multiply the equivalent end-payment factor by one plus the period rate.
Sample inputs demonstrate the method. They are not a forecast or product offer.
The first example contains ten payments with a zero period rate. Without discounting or growth, both factors equal ten. Ten unit payments have a total value of ten at either endpoint under that assumption.
Sample inputs demonstrate the method. They are not a forecast or product offer.
Multiply a level payment by the present-value factor for its starting value, or by the future-value factor for its accumulated end value. Both assume an unchanged rate throughout the term.
The factors are mathematical multipliers, not promised returns or lifetime-annuity quotes. They contain no mortality assumptions, insurer charges or tax treatment.
Convert it to the matching monthly rate first. This input is explicitly per payment period.
Read our calculation and testing approach.