Compound Interest Calculator
See how your money grows over time — and exactly how much of the result is your contributions versus investment growth.
If you invest $10,000 today and add $500 every month, at a 7% annual return your money could grow to about $300,851 in 20 years. You would contribute $130,000; compounding would add roughly $170,851 — more than half of the final balance. Compound interest works because your returns start earning returns of their own, so growth accelerates over time. Adjust any amount, rate or time horizon below to model your own plan, and see the exact contribution-versus-growth split.
Your plan
Calculations run in your browser. Inputs are not stored.
Illustrative assumptions only. Adjust the rate for your own model.
How often interest is credited to your balance — your monthly contribution stays the same.
Show yearly breakdown
| Year | Contributions | Growth | Balance |
|---|
How this calculation works
The formula
With monthly contributions added at the end of each month, the balance after N months is:
P = initial investment · M = monthly contribution · i = monthly rate (annual rate ÷ 12, adjusted for compound frequency) · N = number of months.
Assumptions
- Contributions are added at the end of each month (ordinary annuity).
- The annual return is a nominal rate; results are pre-tax and pre-inflation.
- Returns are compounded at the frequency you select (default: monthly).
- The return rate is assumed constant for the whole period — no market volatility is modeled.
- Fees and taxes are not included, so real returns will be lower.
- When "Adjust for inflation" is on, the final balance and your contributions are discounted to today's dollars using a constant annual inflation rate.
Educational purposes only. Not financial advice. See the full methodology and disclaimer.
Compound interest, explained
How do you calculate compound interest with monthly contributions?
FV = P(1+i)^N + M(((1+i)^N−1)/i), where i is the monthly rate, P the initial investment and M the monthly contribution.Does the calculator include taxes and inflation?
Why does compound frequency matter?
What's a realistic annual return to use?
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