Annuity Calculator
Calculate the future value of regular contributions growing at a fixed interest rate, or find out how much periodic income a lump sum will generate over a set period. Switch between accumulation mode (building wealth) and distribution mode (drawing income), with support for monthly, quarterly, or annual payment frequencies.
This calculator uses standard time-value-of-money formulas. Results assume a fixed interest rate and do not account for taxes, inflation, fees, or the specific terms of any insurance annuity product. Consult a licensed financial advisor before purchasing an annuity.
Amount contributed each payment period
Ordinary = payments at end; Annuity-Due = payments at beginning
Future Value
$231,020
After 20 years at 6.00% p.a.
Total Interest Earned
$111,020
vs. $120,000 contributed
Annuity Summary
| Payment Amount | $500.00 / month |
| Annual Rate | 6.00% |
| Total Payments | 240 payments over 20 years |
| Total Contributions | $120,000 |
| Interest Earned | $111,020 |
| Future Value | $231,020 |
Annual snapshot
Important Limitations
- Results assume a fixed, guaranteed interest rate throughout the entire term.
- This calculator does not account for income taxes on annuity distributions, which can reduce actual payout amounts.
- Inflation is not factored in. The purchasing power of future payments may be less than the nominal amounts shown.
- Insurance annuity products carry surrender charges, mortality and expense fees, and other costs not modeled here.
- Consult a licensed financial advisor or insurance professional before purchasing any annuity product.
How to Use This Annuity Calculator
This calculator handles two core annuity scenarios. Select the mode that matches your situation:
- Accumulate (Build Wealth) — You make regular periodic contributions and want to know what your total balance will be at the end of the term, including compound interest earned. Use this to plan retirement savings, pension contributions, or any recurring investment.
- Distribute (Draw Income) — You have a lump sum (for example, from a pension buyout, insurance settlement, or inheritance) and want to know how much you can withdraw periodically for a given number of years. Use this to plan retirement income or structured payouts.
- Annual Interest Rate — The fixed rate the annuity earns or the rate used to discount payments. For insurance annuity products, use the declared crediting rate. For investment portfolios, use a conservative expected return.
- Payment Frequency — Monthly payments generate more compounding periods than annual, increasing total returns slightly.
- Annuity Type — An ordinary annuity makes payments at the end of each period. An annuity-due makes payments at the beginning, resulting in slightly higher future values because each payment has one extra compounding period.
Annuity Formulas
Future Value (Ordinary)
FV = PMT × [(1+r)ⁿ − 1] / r- PMT = periodic payment amount
- r = periodic interest rate (annual ÷ periods/yr)
- n = total periods (years × periods/yr)
Future Value (Annuity-Due)
FV = PMT × [(1+r)ⁿ − 1] / r × (1+r)Annuity-due is multiplied by (1+r) because each payment earns one extra compounding period versus an ordinary annuity.
Payment from Lump Sum (Ordinary)
PMT = PV × r / [1 − (1+r)^(−n)]- PV = present value (lump sum)
Payment from Lump Sum (Annuity-Due)
PMT = [PV × r / (1−(1+r)^(−n))] / (1+r)Because payments occur at the start of each period, each payment is slightly smaller than in an ordinary annuity.
Frequently Asked Questions
An annuity is a financial product that provides a series of regular payments, either for a fixed period or for life, in exchange for an upfront lump sum or a series of contributions. Annuities work in two phases: the accumulation phase, where money grows through regular contributions or a single premium; and the distribution (payout) phase, where the account balance is converted into a stream of income payments. Insurance companies are the primary issuers of annuity products, but the underlying time-value-of-money math applies to any scenario with regular cash flows — pension plans, structured settlements, savings plans, and loan amortization all use annuity formulas.
The difference is the timing of payments. In an ordinary annuity (also called an annuity-in-arrears), payments are made at the end of each period — for example, at the end of each month. Most loans, mortgages, and insurance premium calculations use the ordinary annuity model. In an annuity-due, payments are made at the beginning of each period — for example, rent is typically due at the start of the month. Because each payment in an annuity-due has one extra compounding period, the future value of an annuity-due is always slightly higher than an equivalent ordinary annuity. The formula relationship is: FV (annuity-due) = FV (ordinary) × (1 + r), where r is the periodic interest rate.
A fixed annuity guarantees a specified interest rate for a set period, making it predictable and low-risk. The crediting rate is declared by the insurance company and does not fluctuate with market conditions. A variable annuity invests premiums in sub-accounts similar to mutual funds, meaning returns — and therefore future payments — can vary up or down with market performance. Variable annuities carry more risk but offer greater growth potential. A third type, the indexed annuity (fixed indexed annuity), credits interest based on the performance of a stock market index (like the S&P 500), subject to caps and floors, offering a middle ground. This calculator models a fixed interest rate appropriate for fixed annuities.
The taxability of annuity distributions depends on how the annuity was funded. If you purchased an annuity with after-tax (non-qualified) money, only the earnings portion (interest) of each payment is taxable as ordinary income — the return of your original principal is tax-free. This is calculated using an exclusion ratio. If the annuity is held within a qualified retirement account (IRA, 401(k)), all distributions are fully taxable as ordinary income because you received a tax deduction on the contributions. Annuity earnings grow tax-deferred, meaning you do not owe taxes until distributions begin. Early withdrawals (before age 59½) are subject to a 10% IRS penalty in addition to ordinary income taxes.
Insurance annuity products often carry several types of fees that are not reflected in the basic formula this calculator uses. Mortality and Expense (M&E) fees range from 0.5% to 1.5% annually and compensate the insurance company for the risk of providing income guarantees. Administrative fees add another 0.1%–0.3% per year. Variable annuity sub-account investment management fees mirror mutual fund expense ratios (typically 0.5%–2.0%). Rider fees for optional benefits — such as guaranteed lifetime withdrawal benefits (GLWB) or death benefit riders — add another 0.5%–1.5% annually. Surrender charges (early withdrawal penalties) can range from 5%–10% of contract value during the initial surrender period (typically 5–10 years). These fees can significantly reduce your actual returns versus the theoretical projections in this calculator.
The present value (PV) of an ordinary annuity is calculated with the formula: PV = PMT × [1 − (1+r)^(−n)] / r, where PMT is the periodic payment, r is the periodic interest rate (annual rate ÷ payment frequency), and n is the total number of payments. This formula answers: 'How much money do I need today to fund a series of equal payments in the future?' For example, to fund $1,000/month for 20 years at a 5% annual rate (0.4167% monthly), you would need approximately $151,525 today. For an annuity-due (payments at the beginning of each period), multiply the result by (1 + r). This is the same calculation used by the 'Distribute' mode of this calculator.
The appropriate interest rate depends on the type of annuity you are modeling. For insurance fixed annuities in 2024–2025, multi-year guaranteed annuities (MYGAs) are offering crediting rates of approximately 5%–6.5% for 3–7 year terms, competitive with CDs. For variable annuities, a conservative long-term market return assumption might be 5%–7% per year before fees (which could reduce net returns to 3%–5%). For personal finance planning scenarios not involving an insurance product, a common conservative assumption is 4%–6% for bond-heavy portfolios and 6%–8% for diversified stock/bond portfolios over long periods. Note that these are averages — actual returns fluctuate significantly year to year, and this calculator assumes a constant rate.
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