Compound Interest Calculator

Monthly contributions, an annual step-up, an optional withdrawal phase - and the toggle other calculators skip: inflation, so you see the future balance in today’s dollars, not just the biggest possible number.

Balance in 25 years

$462,290

= $249,355 in today's dollars at 2.5% inflation

You contribute

$160,000

Growth earns

$302,290

Doubling time

10.29 yrs

Rule of 72

Nominal vs inflation-adjusted (today's dollars) balance
Nominal Today's dollars

How to use this calculator

  1. Enter what you have now, your monthly deposits, and the return you want to assume (7% is a sober stock-market default). Yearly contributions work too - just divide by 12.
  2. Optionally set an annual step-up to match expected raises, or a withdrawal phase to model retirement drawdown.
  3. Keep the today’s-dollars toggle on - the blue line is the number that actually predicts your future buying power.

How it works: the math

Each month the balance grows by the effective monthly rate for your chosen compounding, then your contribution is added: the standard future-value mechanics FV = P(1+i)ⁿ plus the contribution annuity, computed step-by-step so step-ups and withdrawals model correctly. The real-value line divides each year’s balance by (1 + inflation)ʸᵗʲ - converting future dollars into today’s purchasing power.

A fully worked example with realistic US numbers. Start with $10,000, add $500 a month at 7% compounded monthly for 25 years. You put in$160,000; growth adds$302,290; the ending balance is$462,290. Now the honest part: at 2.5% inflation that buys what $249,355 buys today - still nearly a quarter-million real dollars, but a very different number than the headline. Planning against the nominal figure is how retirements come up short.

Formula as published on the SEC’sInvestor.gov compound interest calculator. Contributions credited end-of-month (slightly conservative); returns are assumed constant - real markets deliver the average unevenly.

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Frequently asked questions

How is compound interest different from simple interest?

Simple interest pays only on your original principal; compound interest pays on principal plus every bit of interest already earned - growth on growth. Over one year the difference is trivial. Over 25 years it is the whole story: in this page’s example, contributions total $160,000 but the final balance exceeds $460,000. The extra $300,000 is compounding.

How often should interest compound for the best return?

More frequent is better, but less than people assume: 7% compounded monthly yields an effective 7.23% annually, daily bumps it to about 7.25%. The gap between monthly and daily compounding on $100,000 is a few dollars a year. Contribution amount and time horizon dominate; compounding frequency is a rounding error by comparison.

What will $10,000 grow to in 20 years at 7%?

Alone, about $40,000 (nominal) - money doubles roughly every decade at 7%. Add $500 monthly contributions and it becomes roughly $300,000, because the contributions themselves start compounding. Run both versions above with the contribution field at zero and $500 to see the split between "your money" and "your money’s money."

What rate of return should I assume for stock market investments?

The S&P 500’s long-run average is near 10% before inflation, but planning at 6-8% is the sober convention - it leaves room for fees, bad timing, and decades that underperform. This calculator defaults to 7%. Whatever you choose, pair it with the inflation toggle so you are looking at purchasing power, not just a bigger number.

Why does my result change so much when I add inflation?

Because 25 years of even mild inflation quietly halves the dollar. At 2.5% inflation, this page’s $462,000 nominal result buys what about $249,000 buys today - still excellent, but a very different retirement. Most calculators skip this because the nominal number is more fun; we show both because only the real one pays bills.

What is the Rule of 72?

A mental shortcut: divide 72 by your annual return to estimate doubling time. At 7%, money doubles about every 10.3 years; at 10%, roughly every 7.2. It also works in reverse for inflation - at 3% inflation, prices double (and cash halves) in about 24 years. Handy for sanity-checking any projection, including this one.

How much difference does starting 5 years earlier make?

At 7%, five years is half a doubling - roughly 40% more final balance for the same monthly contribution. Change the years field from 20 to 25 and watch: the last five years add more growth than the first ten, because by then the balance doing the compounding is large. This asymmetry is why "start now, start small" beats "start big later."

Do contributions at the start or end of the month matter?

Beginning-of-month contributions earn one extra month of growth each - about half a percent more final balance over long horizons. This calculator credits growth first and then adds the contribution (end-of-month convention), which is the slightly conservative choice. Automate the transfer for payday and you are effectively at the favorable end.

Is compound interest taxed every year?

Depends on the account. In taxable accounts, interest and dividends are taxed the year received, which drags on compounding; in 401(k)s and IRAs growth compounds untaxed until withdrawal (or tax-free in Roth accounts). This calculator shows pre-tax growth - the account wrapper decides what survives, which is a strong argument for maxing tax-advantaged space first.

What is an annual contribution step-up and should I use one?

It raises your monthly contribution by a set percentage every year - typically matching expected raises. A 3% step-up on $500/month means $515 next year, $530 the year after. It feels invisible in any single month but adds six figures over long horizons in this example. If your 401(k) has an auto-escalation feature, this is exactly what it does.