FinToolSuite

Future Value of Annuity Calculator

Updated April 17, 2026 · Savings · Educational use only ·

See how regular savings grow over time

Calculate future value of regular annuity payments at any interest rate. Essential tool for retirement income planning and benefit projections.

What this tool does

This calculator demonstrates how a series of regular payments can accumulate over time with compound interest. Enter a payment amount, frequency, interest rate, and time period to see an estimate of the resulting future balance. Results are illustrative only and assume consistent payments and fixed rates.


Enter Values

Formula Used
Future value of annuity
Regular payment amount
Annual interest rate as decimal
Total number of periods

Spotted something off?

Calculations, display, or translation — let us know.

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

What Is the Future Value of an Annuity?

An annuity is a series of equal payments made at regular intervals. The future value of an annuity tells you what all those payments will be worth at a future date, accounting for compound interest on each payment.

Ordinary Annuity vs Annuity Due

An ordinary annuity pays at the end of each period. An annuity due pays at the beginning. Annuity due is slightly more valuable because each payment earns one extra period of interest.

Why Does This Matter for Retirement Planning?

Many people find it genuinely surprising how much regular contributions can grow over time. Even modest monthly payments, held over decades, can accumulate into a significant sum. That is the power of compounding at work. It can help to think of each payment not just as a saving, but as a seed earning its own interest. The earlier those payments start, the longer each one has to grow. This is worth considering when thinking about pension contributions or long-term savings habits.

Common Mistakes to Watch Out For

One thing people often overlook is the difference between nominal and real returns. An interest rate looks more impressive before inflation is factored. Another common oversight is assuming the rate stays constant throughout. In practice, rates fluctuate. These figures are best treated as illustrations rather than predictions. One approach is to run the calculator with a few different rate assumptions to get a broader sense of the range of possible outcomes.

A worked example

Try the defaults: regular payment amount of 500, annual interest rate of 6, number of years of 20. The tool returns 18,392.80. You can adjust any input and the result updates as you type — no submit button, no reload. That's the real power here: seeing how sensitive the output is to one or two assumptions.

What moves the number most

The result responds to Regular Payment Amount, Annual Interest Rate, and Number of Years. The rate and the time horizon usually dominate — compounding means a small change in either reshapes the final figure more than a similar shift in contribution size. Test this by doubling one input at a time.

The formula behind this

This calculator applies the future value of annuity formula, which compounds regular periodic payments at a constant interest rate over a specified time period. The calculation assumes fixed payment amounts, consistent interest rates, and no additional fees or withdrawals. Results are illustrative estimates based on these assumptions. Everything the calculator does is shown in the formula box below, so you can check the math against your own spreadsheet if you want.

Turning the result into a plan

A projection is just a starting point. The real work is setting the monthly amount aside automatically so the saving happens before you can spend it. Most people who hit savings goals set up a standing order on payday; most who miss them rely on willpower at month-end.

What this doesn't capture

The calculation assumes a steady savings rate and a stable interest rate. Real saving journeys include emergencies, windfalls, and rate changes — especially in easy-access products. The figure is a direction of travel, not a guarantee.

Example Scenario

Making regular $500 payments at 6% interest for 20 years grows to $18,392.80.

Inputs

Regular Payment Amount:$500
Annual Interest Rate:6%
Number of Years:20 yrs
Expected Result$18,392.80

This example uses typical values for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

This calculator applies the future value of annuity formula, which compounds regular periodic payments at a constant interest rate over a specified time period. The calculation assumes fixed payment amounts, consistent interest rates, and no additional fees or withdrawals. Results are illustrative estimates based on these assumptions.

Frequently Asked Questions

What is the future value of an annuity and how is it calculated?
The future value of an annuity is the total worth of a series of regular payments at a specific point in the future, taking compound interest into account. It is calculated by applying a standard formula that accounts for the payment amount, the interest rate, and the number of periods. This calculator can help illustrate that.
How much will my regular savings be worth in the future?
The answer depends on three key variables: how much is saved each period, the interest rate applied, and how long the savings remain in place. Small differences in any of these can lead to quite different outcomes over long timeframes, which many people find surprising. This calculator can help illustrate that.
What is the difference between an ordinary annuity and an annuity due?
An ordinary annuity makes payments at the end of each period, whereas an annuity due makes payments at the beginning. Because annuity due payments sit in the account for one extra period, they earn slightly more interest overall. This calculator can help illustrate that.
Does the interest rate make a big difference to the future value of an annuity?
Yes, even a one or two percentage point difference in the annual interest rate can have a surprisingly large effect when compounded over many years. This is one reason why it can help to explore a range of rate scenarios rather than relying on a single estimate. This calculator can help illustrate that.
How many years does it take for regular payments to grow significantly?
There is no single answer, as it depends on the payment size and the interest rate, but many people find that the most noticeable growth tends to occur in the later years of a long savings period, as compounding builds on an ever-larger base. This effect is sometimes called the snowball effect of compound interest. This calculator can help illustrate that.

Related Calculators

More Savings Calculators

Explore Other Financial Tools