Retirement calculator
Annuity Payout Calculator
See how much monthly income a lump sum can pay for a set number of years, how long a balance lasts at a given withdrawal, or the nest egg you need for a target income.
Turn a Lump Sum Into Reliable Income
What an Annuity Payout Actually Is
An annuity payout converts a pile of money into a stream of regular payments. The pile can be an insurance contract you bought, a 401(k) or IRA balance you draw down yourself, a pension lump sum, or a legal settlement. The math is the same in every case: a starting balance, a rate of return earned on what is left, and a schedule of payments that gradually empties the account.
Period-certain vs. lifetime: A period-certain payout runs for a fixed number of years, say 20, and then stops. A lifetime annuity keeps paying for as long as you live, funded by an insurer that pools thousands of annuitants. This calculator models the period-certain case, which is also exactly how a self-managed drawdown works.
Immediate vs. deferred: An immediate annuity starts paying within a year of purchase. A deferred annuity grows for years first and starts paying later, typically at retirement. Enter the balance you will have on the day payments begin, not today's balance.
Fixed vs. variable: A fixed payout is a set dollar amount. A variable payout rises and falls with the investments inside the contract. The optional annual increase input models a fixed annuity with a cost-of-living rider, which starts lower and grows each year.
What an insurer's quote means
How the Payout Formula Works
The payment that exactly exhausts a balance over a set term is the same formula banks use for a loan payment, run in reverse. You are the bank; the annuity is lending your money back to you.
Payment = Balance × r ÷ (1 − (1 + r)−n), where r is the return per period and n is the number of periods.
Worked example: $500,000 earning 5% a year, paid monthly for 20 years. The monthly rate is 0.4167% and there are 240 payments. The formula gives $3,300 a month. Over the full term you receive $791,947, of which $291,947 is interest earned on the shrinking balance and $500,000 is your original money.
Notice that the balance keeps earning for the whole term. In year one the account earns about $24,700 of interest while paying out $39,600, so it shrinks only about $14,900. By year 20 almost every payment is principal. The year-by-year table in the calculator shows this crossover.
The assumed rate matters
Annuitizing vs. the 4% Rule
The 4% rule says withdraw 4% of your balance in year one, raise it with inflation each year, and a diversified portfolio will very likely last 30 years or more. On $500,000 that is $20,000 a year, about $1,670 a month, with the principal still invested and available to heirs or for emergencies.
Annuitizing the same $500,000 over 20 years at 5% pays $3,300 a month, almost double. The catch is that at the end of the term the money is gone, and inflation has quietly cut the purchasing power of a level payment by roughly 45% over 20 years at 3% inflation.
- Choose a higher payout when you need to cover fixed expenses that Social Security and pensions do not, and leaving an inheritance is not a priority.
- Choose the 4% rule when you want flexibility, expect to live a long time, or want the balance to pass to heirs.
- Do both by annuitizing only the amount needed to close the gap between guaranteed income and essential expenses, then investing the rest.
The cost of inflation protection
When an Annuity Makes Sense, and When It Does Not
It makes sense when you have no pension, your essential expenses exceed Social Security, you are in good health with longevity in the family, and the idea of managing withdrawals through a market crash keeps you up at night. A simple single-premium immediate annuity from a highly rated insurer is the cleanest version.
It does not make sense when the contract carries surrender charges of 5-10% for the first 7-10 years, annual fees above 1%, or riders you do not understand. Variable and indexed annuities are where most of the bad outcomes happen. Also avoid annuitizing money you may need for a large expense, because the decision is irreversible.
Inflation risk is the quiet danger. A level $3,300 payment buys what $1,830 buys today after 20 years of 3% inflation. Either buy an inflation-adjusted contract, keep a growth portfolio alongside the annuity, or ladder purchases over several years so later contracts start at higher payments. If you are choosing between a pension's monthly annuity and its lump sum, the pension lump sum vs. annuity guide walks through that decision.
Avoid These Costly Mistakes
- Annuitizing the entire nest egg and leaving no liquid emergency reserve
- Comparing an insurer's payout rate to a bond yield as if both were pure return
- Ignoring inflation on a level payment that must last 20-30 years
- Buying a variable or indexed annuity without reading the fee and surrender schedule
- Taking a single quote instead of comparing several highly rated insurers
- Forgetting that payments from a 401(k) or traditional IRA annuity are fully taxable
Steps Before You Buy an Annuity
- 1Add up essential monthly expenses and subtract Social Security and pension income to find your gap
- 2Use the "Lump sum needed" mode to see how much capital closes that gap
- 3Run the "How long will it last" mode on your current balance at the withdrawal you want
- 4Test a 2-3% annual increase to see the cost of inflation protection
- 5Compare the level payout to a 4% withdrawal and decide how much, if any, to annuitize
- 6Get quotes from at least three insurers rated A or better and check surrender terms before signing
Illustrative example: the people and figures below are hypothetical, not real clients. Numbers are calculated from the stated assumptions.
How Linda and Ray Turned a $600,000 Rollover Into Income They Could Trust
Two Retirees, One Lump Sum, Three Very Different Plans
Linda, 64, and Ray, 66, rolled Ray's 401(k) into an IRA the month he retired. An insurance agent offered to annuitize all of it. A friend told them to just take 4%. They ran both through this calculator before deciding.
The Two Offers on the Table
- Agent's plan: annuitize all $600,000 in a 20-year period-certain contract
- Calculator at 5%: $3,960 a month, nothing left at 86
- Contract had 7-year surrender charges and no inflation increase
- Friend's plan: 4% rule on the full balance
- $2,000 a month, about $600 short of their essential-expense gap
The Plan They Built
- Essential gap after Social Security: $2,600 a month
- "Lump sum needed" mode: $2,600 a month for 25 years at 5% requires about $445,000
- Annuitized $445,000 in a 25-year period-certain contract with a beneficiary clause
- Kept $155,000 invested for travel, emergencies, and inflation
- Result: fixed costs covered to age 91, flexibility preserved
What the Calculator Revealed
1. The Payout-Length Table Changed the Question
"The agent kept saying $3,960 a month. The table showed that stretching to 25 years dropped it to $3,508 and 30 years to $3,221. Once we saw that, the real question was not 'how much' but 'how long do we need this to last.' Ray's father lived to 93."
2. Working Backward From Expenses
"We did not need $3,960. We needed $2,600 to cover the property tax, insurance, Medicare premiums and groceries that Social Security did not. The lump-sum mode told us that took $445,000, not $600,000. Annuitizing the extra $155,000 would have bought us income we did not need at the cost of money we could not get back."
3. The Year-by-Year Table Made Inflation Real
"Seeing the same $2,600 in row 1 and row 25 was sobering. We chose to keep the $155,000 in a growth portfolio specifically so we could top up the fixed payment in later years. The calculator did not make the decision for us, but it made the trade-offs impossible to ignore."
"We almost signed for the biggest monthly number. What we actually wanted was the smallest annuity that made the bills disappear. The calculator found that number in about ten minutes."
How this calculator works
Method and assumptions
- This is a fixed-term payout of a balance you hold (a period-certain annuity), worked out with the standard time-value-of-money formulas. Payments come at the end of each month, quarter or year, and the remaining balance earns your annual return divided by the number of payments a year.
- Payment from a lump sum uses the level-payment (amortization) formula, payment = balance × r / (1 − (1 + r)^−n), so the balance reaches exactly $0 at the end of the term. With an annual payment increase, the calculator searches for the first-year payment that still ends at $0 when payments rise by that percentage each year.
- How long it lasts solves the same formula for the number of payments. If your payment is no more than the interest the balance earns each period, the principal is never touched and it reports "indefinitely".
- Lump sum needed is the present value of your level payment over the term at your return.
- The 4% rule comparisons are simply 4% of the balance a year, or the yearly income divided by 4%. Defaults: $500,000, 5% return, 20 years, monthly payments.
What it leaves out
- It does not quote a lifetime annuity from an insurer. A life annuity pays for as long as you live, priced on mortality tables, insurer rates and your age and sex; quotes come from insurers, and the term payout here is a comparison point.
- Taxes are not calculated. Annuity and IRA payouts can be partly or fully taxable, and surrender charges, rider costs and other fees are not included.
- The return is the same every period. A balance invested in the market will vary, and a fixed payout from it can run out early after poor returns.
- The annual payment increase is used only in the "payment from a lump sum" mode; the other two modes assume level payments.
Sources
Methodology reviewed · For education, not individual advice
Frequently Asked Questions
How much does a $500,000 annuity pay per month?
Is an annuity payout better than the 4% rule?
Are annuity payouts taxable?
What happens to an annuity when the owner dies?
Can you outlive an annuity?
What is the difference between a fixed and a variable annuity?
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