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Free Compound Interest Calculator

Last updated: October 20, 2026

Quick answer: Compound interest is interest earned on both your original money and the interest it has already earned — the snowball that lets small, consistent investing beat large, late deposits. This free compound interest calculator shows exactly how that snowball grows: enter your starting amount, a monthly contribution, your expected annual return, and the number of years, and it computes the future value, your total contributions, and the interest earned — plus a year-by-year growth table so you can watch every step of the journey. Switch the compounding frequency (monthly, quarterly, annually, even daily) to see how it changes the outcome. Everything runs in your browser: your numbers never leave your device.

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Estimates only — real returns vary, and this ignores taxes, fees, and inflation. Formula: A = P(1+r/n)nt plus the future value of your monthly contributions.

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How to Use the Compound Interest Calculator

  1. Enter your starting amount — the lump sum you're investing today (enter 0 if you're starting from scratch).
  2. Add a monthly contribution — most compounding wealth comes from consistent deposits, not the starting amount.
  3. Set your expected annual return and the number of years. A common long-term planning figure is 7% for stock-market investing.
  4. Pick how often interest compounds — monthly is the standard default; try daily versus annually to see how much the schedule matters.
  5. Read your results: future value, total contributions, interest earned, the visual breakdown, and the full year-by-year table.

Why Use Our Compound Interest Calculator?

Common Use Cases

Compound Interest Calculator vs Alternatives

If you're already modeling in a spreadsheet, keep using FV() — it's the same math, and your model is the source of truth. For a quick, honest answer with monthly contributions, the year-by-year table, and no ads or signup, this page is the fastest way to see your money's future.

Frequently Asked Questions

What is compound interest?
Compound interest is interest calculated on both your original principal and the interest that has already accumulated — so your money earns returns on its own returns. Over long periods this creates exponential growth: the balance doesn't just grow, it grows faster each year.
What is the compound interest formula?
A = P(1 + r/n)nt, where A is the future value, P the starting principal, r the annual rate as a decimal, n the number of compounding periods per year, and t the years. With monthly contributions, this calculator adds the future value of an annuity on top: monthly deposit × (12/n) × [((1 + r/n)nt − 1) ÷ (r/n)].
How much difference do monthly contributions make?
A lot — often more than the starting amount. Example: $10,000 invested once at 7% for 20 years grows to about $38,700. Add $200/month and the same 20 years ends near $144,600 — the contributions plus their compounding dwarf the original deposit. That's the snowball in action.
Does compounding frequency matter much?
Less than you'd think. At 7% over 20 years on $10,000, annual compounding gives $38,697 while daily gives $40,547 — a few percent. Time in the market and the size of your contributions move the needle far more than the compounding schedule.
What is the Rule of 72?
Divide 72 by your annual rate to estimate how many years it takes your money to double: at 7%, about 10.3 years; at 10%, about 7.2 years. The calculator shows your exact doubling time under the results, so you can sanity-check any return assumption instantly.
Is compound interest the same as simple interest?
No. Simple interest pays only on the original principal, so growth is a straight line. Compound interest reinvests each period's earnings, so growth curves upward: after 20 years at 7%, simple interest on $10,000 earns $14,000 while compounding earns $28,697.
Can compound interest make me a millionaire?
Yes — but the formula is time plus steady deposits, not a hot stock pick. Investing $400/month at a 7% average annual return for 40 years grows to about $1,050,000, and roughly $858,000 of that is interest, not your money. The catch is the assumptions: a constant 7% is a planning number, not a guarantee — real returns bounce around, and fees and inflation take their cut. Cut the timeline to 25 years instead and the total drops to roughly $324,000, which is why every retirement guide is really a start-early guide.
Why does starting early matter so much?
Because the last years do the heavy lifting. Compare $300/month at 7% invested until age 65: starting at 25 (40 years) ends near $787,000 on $144,000 contributed; starting at 35 (30 years) ends near $366,000 on $108,000 contributed. The early starter deposited only $36,000 more but ends with over $420,000 more — a decade of delay cost more than double. Try it yourself: set this calculator's years to 40, then to 30, and watch the interest column.
Does compound interest work against me on debt?
Yes — and at credit-card rates it's brutal. A $5,000 balance at 24% APR costs about $100 a month in interest if you pay nothing; left untouched for a year the balance reaches roughly $6,341, meaning about $1,341 of new charges from compounding alone. Minimum payments barely cover the monthly interest, so the balance can stay stuck for years. Flip the rate in this calculator to 24% to see exactly how fast unpaid balances snowball in the wrong direction.
What return rate should I plan with?
Nobody can guarantee a return, so treat the rate as a planning assumption, not a promise. Long-run US stock markets have averaged near 10% a year nominal (before inflation, fees, and taxes); most retirement plans stress-test with 6–7% nominal and compare that against 3–4% after inflation, which is the number that matters for purchasing power. A high-yield savings account at 4–5% is a fine assumption for cash you can't risk losing. Whatever you pick, run the calculator at two or three rates — the spread between them is the honest picture.
What's the difference between APR and APY?
APR is the headline annual rate; APY is what compounding actually pays you over the year. A savings account advertised at 5% APR compounded monthly earns APY = (1 + 0.05 ÷ 12)12 − 1 ≈ 5.12% — about $12 extra per year on $10,000. Banks quote APY because it's the honest yield; loan ads quote APR because it looks lower. When comparing accounts or debts, match APY to APY.
Does compound interest beat inflation?
Only if the rate is measured the right way. A 7% nominal return with 3% inflation leaves roughly 4% of real purchasing-power growth — a quick rule is real ≈ nominal − inflation. That's why retirement targets look scarier than expected: the balance climbs, but each dollar buys less. This calculator's growth is nominal, so run it at a real rate (nominal minus expected inflation) when the question is 'what will I actually be able to afford?'