U

Annuity Payout Calculator

Turn a lump sum into a reliable income stream — see how much you can withdraw monthly, quarterly, or yearly for a chosen period.
Annuity
100000
100005000000
6%
%
0%15%
20 yrs
yrs
1 yrs40 yrs
Input Details

Annuity Payout Plan

Where the money comes from

Total withdrawn
Starting amount
$0.00
(0.00%)
Interest earned
$0.00
(0.00%)

Breakdown

Annual payout
$0
Number of payout periods
0
Total withdrawn
$0

Key Assumptions

  • The payout is computed with the present-value annuity formula for a fixed lump sum that depletes to zero exactly at the end of the term.
  • Interest compounds at the chosen payout frequency, using the per-period equivalent of the annual effective rate ((1 + annual rate ÷ 100)^(1 ÷ frequency) − 1).
  • Fix Payment mode finds how long the corpus lasts for a chosen payout each period; payouts continue until the balance reaches zero.
  • If the payout is less than or equal to the interest earned each period, the corpus is never depleted and keeps paying forever.
  • The annual rate is assumed constant for the entire term, and no fees or taxes are deducted from any withdrawal.
  • The lump sum, not a stream of contributions, funds the payouts.

Formula Used

Fixed length: payout = P × r ÷ (1 − (1 + r)^(−n)), where r = (1 + annualRate/100)^(1/frequency) − 1 and n = termYears × frequency. Fixed payment: n = −ln(1 − P × r ÷ A) ÷ ln(1 + r); years = n ÷ frequency; payments = ceil(n); totalWithdrawn = n × A, where A is the payout per period. If A ≤ P × r, the corpus never depletes.
Embed this calculator on your website

Add this embed page to your site — visitors use the calculator right from your page.

Turning a lump sum into an income

There comes a moment in financial life when the goal flips from growing money to spending it. After years of building a retirement corpus, an inheritance, or a large payout, the question becomes practical: how much can I take out every month so the money lasts? That is the question an annuity payout calculator answers. It takes a single lump sum and converts it into a dependable stream of withdrawals, sized precisely so that the balance reaches zero exactly when you want it to.

The principle is beautifully simple. While you withdraw, the remaining balance keeps earning interest, and that interest helps the money last far longer than it would under a mattress. The calculator balances three dials against each other — how much you start with, what return the balance earns, and how many years the income must last — and finds the withdrawal that fits. Change any dial and the sustainable payment adjusts to match.

How to use the calculator

Four inputs drive the calculation. The starting amount is the lump sum you have ready to convert into income. The annual return rate is what you expect the un-withdrawn balance to earn over the term; conservative planners use four to six percent, while higher-growth portfolios assume more. The payout period is the number of years you need the income to last. Finally, the payout frequency sets whether you receive money monthly, quarterly, or yearly.

The defaults give a realistic starting point: one hundred thousand units growing at six percent for twenty years, paid out monthly. That combination produces a monthly payout of roughly seven hundred and sixteen, or about eight thousand six hundred per year, for the entire two-decade period. Move the sliders and the results respond instantly, letting you explore the trade-offs without any mental arithmetic.

The results panel reports five figures. The payout per period is the headline number — the money you receive at each chosen interval. The annual payout multiplies that into a yearly figure, the total withdrawn sums every payment across the term, and the total interest earned shows how much of that came from growth rather than your own principal. The number of payout periods simply counts how many payments the term contains.

The mathematics behind a sustainable payout

The formula that powers the calculation is the present-value annuity formula. It starts by turning the annual rate into a per-period rate, dividing by twelve for monthly, four for quarterly, or one for yearly payouts. It then counts the total number of periods across the term — twenty years of monthly payouts is two hundred and forty periods. The payout is the principal times the periodic rate, divided by one minus one plus the periodic rate raised to the negative total periods.

The negative exponent is the heart of the matter. One plus the periodic rate, raised to a negative count of periods, produces a number slightly below one. Subtracting that from one gives the small divisor that scales the principal into a per-period payment. Because the rate is positive, the divisor shrinks the payment just enough that interest plus principal together fund every withdrawal and still reach zero at the final period.

Consider what the formula implies with real numbers. Starting with one hundred thousand at six percent annual, monthly, over twenty years, the periodic rate is half a percent and the term is two hundred and forty periods. Plugging those into the formula yields a payment of about seven hundred and sixteen. Multiply by two hundred and forty and you withdraw roughly one hundred and seventy-two thousand in total — meaning about seventy-two thousand of that was interest the balance earned along the way.

There is a graceful edge case worth understanding. If the return rate is zero, no interest is earned at all, and the formula's divisor collapses to zero, which would break the math. The calculator handles this by dividing the principal evenly across all periods instead. With zero return, one hundred thousand over twenty years pays exactly four hundred and sixteen per month, and the money lasts precisely the full term with nothing left over.

Exploring the trade-offs

The interplay between term and payout is the most instructive exercise. Keep the starting amount and rate fixed, then drag the payout period from ten years to thirty. The monthly payment falls sharply, because the same pot of money must stretch three times as long, but the total withdrawn climbs substantially as interest compounds over the longer period. Every year added to the term trades a smaller check for a larger lifetime total.

The return rate is the quiet multiplier. Raising the assumed return from five to seven percent boosts the sustainable payout by a meaningful margin while keeping the term fixed. The catch is that higher returns usually mean more risk in the underlying investments. A payout plan built on optimistic assumptions can wobble badly if the market underperforms, so most planners build their plans on a conservative, sustainable rate.

The payout frequency matters less than people expect. Switching from monthly to quarterly to yearly barely moves the annual total, because the formula adjusts the compounding period to match the payout cadence. What changes is the rhythm of your cash flow. Monthly suits living expenses, quarterly suits bill cycles, and yearly suits planned withdrawals. Pick the cadence that fits how you actually spend.

Where the money comes from

The donut chart on this page makes the composition of your withdrawals visible at a glance. The purple slice is the starting amount — the principal you brought into the plan. The green slice is the interest earned — the growth that funded the rest of your withdrawals. With the defaults, the interest slice is substantial, because a six percent return over twenty years more than pays for itself as the balance slowly depletes.

That composition is a useful sanity check. If your plan assumes a high rate over a long term, the interest slice swells and your own principal shrinks as a share of total withdrawals — an optimistic picture. If you use a low rate and a short term, the interest slice nearly disappears and almost everything you receive is simply your own money handed back. Understanding the split keeps your expectations honest.

Putting the plan to work

The most common use for this calculator is retirement income planning. After the working years come the decumulation years, and the fixed-term payout model gives you full control over the schedule: the lump sum is consumed by a chosen date, with the balance intended to reach zero as planned. If you have other income sources, you can set the term to cover only the gap before a pension or annuity begins.

It also suits any one-time windfall that must fund a known period — a structured settlement, an inheritance earmarked for education, or a business sale meant to bridge several years. In every case the process is identical: set the pot, set the return, set the horizon, and read the sustainable withdrawal. The schedule is transparent, the math is standard, and the trade-offs are visible before any money moves.

One discipline matters above all. A fixed-term payout is only as safe as its assumptions, and the two assumptions that bite hardest are the return rate and the term. If the actual return falls short of the assumed rate, the balance depletes faster than planned and the income must shrink or the term stretch. Building the plan on a conservative rate, and re-checking it yearly against real performance, keeps the income dependable through the full term.

Limitations to keep in mind

This calculator models an idealised fixed-term annuity. It assumes a constant return across the entire period, which no real investment delivers year after year; markets fluctuate, and the sequence of those fluctuations matters. It also ignores taxes, account fees, and inflation, all of which reduce the spending power of a nominally fixed payout. Adjusting the return rate downward is a simple way to approximate these costs.

The model is also different from a lifetime annuity, where an insurer guarantees income for life in exchange for the lump sum. The fixed-term version keeps you in control and lets you shape the schedule, but it assumes you know the horizon. If your life expectancy is uncertain and the money must not run out, a lifetime annuity or a combination of both is worth discussing with a qualified financial professional.

Finally, treat every figure here as a planning estimate. The payout, annual income, and totals follow the standard formula faithfully from the inputs you provide, but real outcomes depend on actual investment performance, costs, and personal circumstances. Use the results to explore what is sustainable, then verify the plan with an adviser before committing your money to it.

Disclaimer

Results are provided as estimates for informational purposes only and may be inaccurate. Always verify outcomes with a qualified professional before making financial or personal decisions based on these calculations.

FAQs

Related Calculators