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Annuity Payout Calculator

The Annuity Payout Calculator models payout-phase math from a starting principal, a fixed annual interest or return assumption, a payout frequency, and one of two modes. Fixed-length mode solves the periodic payout for a chosen number of years. Fixed-payment mode keeps the entered payout amount and estimates how many payout periods the balance can support.

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Payout mode
Payout frequency

Result

Result summary
You can withdraw $5,511.20 monthly for 10.00 years.
Payout amount
$5,511.20
Payout years
10
Payout periods
120
Total payments
$661,344.16
Total interest or return
$161,344.16
Effective period rate
0.49%
Ending balance
$0.00
What this means
Annuity payout estimate assumes a fixed return, level payments, no fees, no tax, and no insurer guarantee or surrender-charge rules.

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Save this result, then use saved scenarios to switch between assumptions.

How the Annuity Payout Calculator works

Use this calculator when you want to test a level withdrawal-style payout from a balance before looking at a real annuity contract, pension option, provider quote, tax treatment, or adviser recommendation. Use the Annuity Calculator for accumulation before payout, Retirement for a wider savings and withdrawal estimate, 401K for employer-plan scenarios, and RMD for US required-minimum-distribution estimates.

The app maps payout frequency to periods per year: annually 1, semiannually 2, quarterly 4, monthly 12, semimonthly 24, and biweekly 26. It converts the annual rate to an effective payout-period rate with (1 + interestRate / 100)^(1 / periodsPerYear) - 1. Fixed-length mode uses PMT = P * i / (1 - (1 + i)^-n), with a zero-rate fallback of P / n. Fixed-payment mode solves n = -ln(1 - P * i / payment) / ln(1 + i), with zero-rate and non-depleting branches when the entered payment cannot create a finite depletion period.

Annuity Payout Calculator formula

This formula page covers the app's Annuity Payout Calculator: a generic payout-phase estimate from starting principal, a fixed annual interest or return assumption, a selected payout frequency, and either a fixed payout length or a fixed payment amount. It does not quote an annuity contract, price an insurer guarantee, model life expectancy, calculate taxes, compare pension products, or decide whether a payout choice is suitable.

p = periodsPerYear(frequency); i = (1 + r)^(1 / p) - 1; fixed length: n = max(0, Y * p), PMT = P * i / (1 - (1 + i)^-n); fixed payment: n = -ln(1 - P * i / PMT) / ln(1 + i); Years = n / p; Total = PMT * n; Return = Total - P

The calculator converts the entered annual rate into an effective payout-period rate, then either solves the level payment for a chosen number of periods or solves the number of periods supported by a chosen payment amount.
SymbolMeaningHow this page uses it
PStarting principalThe starting balance available for the payout estimate.
rAnnual interest or return rate as a decimalThe Interest or return rate field divided by 100. It is a fixed user-entered assumption, not a product rate, adviser forecast, or provider quote.
pPayout periods per yearThe frequency mapping used by the app: annually 1, semiannually 2, quarterly 4, monthly 12, semimonthly 24, and biweekly 26.
iEffective payout-period rateThe period rate implied by the annual rate and selected payout frequency.
YYears to payoutThe years entered in fixed-length mode.
nPayout periodsThe number of payout periods. Fixed-length mode calculates it from years times frequency; fixed-payment mode solves it from the selected payment amount.
PMTPayout amountThe solved periodic payout in fixed-length mode, or the user-entered payout amount in fixed-payment mode.
YearsPayout yearsFixed-payment payout periods divided by payout periods per year.
TotalTotal paymentsPayout amount multiplied by payout periods before display rounding.
ReturnTotal interest or returnTotal payments minus starting principal.
I_1First-period interestStarting principal multiplied by the effective payout-period rate. Fixed-payment mode uses this to detect a non-depleting payment.
EBEnding balance outputThe app reports 0 as the simplified depletion endpoint. It is not a period-by-period account balance statement.

Step by step

  1. Read payout mode, starting principal, annual interest or return rate, years to payout, payout amount, and payout frequency from the calculator inputs.
  2. Map payout frequency to periods per year: annually 1, semiannually 2, quarterly 4, monthly 12, semimonthly 24, or biweekly 26.
  3. Convert the annual rate to a decimal, then convert it to an effective payout-period rate with (1 + r) raised to 1 divided by periods per year, minus 1.
  4. In fixed-length mode, calculate payout periods as years to payout times periods per year, floored at 0 if a negative value somehow reaches the formula.
  5. If fixed-length payout periods are 0, the displayed payout amount falls back to starting principal while payout periods and total payments remain 0, so total interest or return still follows total payments minus principal.
  6. If fixed-length mode has a 0 percent period rate, divide starting principal by payout periods to get a level payment.
  7. Otherwise, solve fixed-length payout amount with P times i divided by 1 minus (1 + i) raised to negative n.
  8. In fixed-payment mode, keep the payout amount entered by the user and solve how many periods the balance can support.
  9. If fixed-payment mode has a 0 percent period rate, divide starting principal by entered payout amount; if the entered payout is 0, the app reports 0 payout periods.
  10. If the entered fixed payment is less than or equal to the first period's interest, the balance is treated as non-depleting under the entered return assumption and has no finite depletion period.
  11. Otherwise, solve fixed-payment periods with negative natural log of 1 minus P times i divided by payment, divided by natural log of 1 + i.
  12. Convert payout periods to payout years by dividing by periods per year, calculate total payments as payment times periods, and calculate total interest or return as total payments minus starting principal.
  13. Round displayed currency and percentage outputs after the full-precision solve.

Worked example

Default examples: fixed length and fixed payment

The default fixed-length inputs use $500,000 of starting principal, a 6 percent annual return assumption, 10 years to payout, and monthly payments. The fixed-payment fixture uses the same principal, rate, and frequency but asks how long a $5,000 monthly payment may last.

  1. Monthly frequency maps to 12 payout periods per year.
  2. The 6 percent annual rate converts to an effective monthly rate of about 0.4868 percent, displayed as 0.49 percent.
  3. In fixed-length mode, 10 years times 12 monthly periods gives 120 payout periods.
  4. Using PMT = P * i / (1 - (1 + i)^-n), the solved monthly payout is $5,511.20.
  5. Total payments are $661,344.16 across 120 monthly payments.
  6. Total interest or return is $161,344.16, which is total payments minus the $500,000 starting principal.
  7. In fixed-payment mode, the entered $5,000 monthly payment is larger than the first month's interest, so the balance has a finite depletion period.
  8. Solving for n gives about 137.36 monthly periods, or 11.45 years.
  9. The fixed-payment fixture reports total payments of $686,817.82 and total interest or return of $186,817.82.
  10. If the selected payment is no larger than the first period's interest, the app treats the balance as non-depleting under the entered fixed-return assumption rather than claiming a guaranteed income stream.

The result is a payout math estimate from steady inputs. It can help compare assumptions, but it is not an annuity contract quote, tax answer, pension recommendation, insurer guarantee, or personalised retirement-income plan.

Assumptions and what this calculator ignores

Geographic scope: works globally. The math is currency-agnostic, so enter amounts in your own currency; local taxes, fees, and product rules are not included.

What this formula does not include

Common mistakes to avoid

Key terms

Fixed-length mode
A payout solve for a chosen number of years. The calculator uses starting principal, rate, frequency, and years to solve the periodic payment.
Fixed-payment mode
A duration solve for a chosen periodic payment. The calculator keeps the entered payment amount and estimates how many payout periods the balance can support.
Effective period rate
The payout-period rate implied by the annual interest or return rate and selected frequency. It lets monthly, quarterly, semiannual, annual, semimonthly, and biweekly payouts use the same annual-rate assumption.

Frequently asked questions

How long will my money last at a given withdrawal amount?

Use fixed-payment mode: enter the starting principal, your return assumption, the payout frequency, and the payment you want, and the calculator solves the payout duration from the annuity formula. If the payment is at or below what the balance earns per period, it flags that the money never runs out at those assumptions. Totals for payments received and interest earned come with the answer.

What monthly income does a principal support for a fixed number of years?

That is fixed-length mode. The default example spreads $500,000 at a 6 percent return assumption over 10 years of monthly payouts, solving the level payment the balance supports - about $5,500 per month. The effective per-period rate, total payments, and total interest-return outputs show how much of the income stream is principal versus modeled growth.

Is this the same as buying an annuity from an insurer?

No. This is generic payout arithmetic on your entered assumptions. A real annuitization involves insurer pricing, mortality credits, life-only or joint-survivor options, period-certain guarantees, riders, and fees - none of which are modeled here, and lifetime income cannot be, since the calculator has no life-expectancy tables. Use it to sanity-check payout math, then get actual quotes for contract decisions.

Methodology, sources, and disclaimer

This calculator is an original payout-phase model with a fixed-length mode solving the supported payment and a fixed-payment mode solving the payout duration, across five payout frequencies, validated by deterministic fixtures and edge-case tests. It is not copied from a single source.

Fixtures pin both solve directions on the $500,000 default, including the never-depletes branch when payments fall below period earnings. The result remains an educational estimate, not an annuitization quote or lifetime-income figure.

Formula version 2026.05.22-generic-annuity-payout. The version marks the calculation logic and validation fixture set used for this estimate.

Results are educational estimates, not advice. Read the full disclaimer.

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