How to use the compound interest calculator
- Enter your initial principal and optional regular contribution.
- Choose an expected annual return, whole-year period, and compounding frequency.
- Select whether contributions are made at the beginning or end of each period, then calculate.
Formula and variables
Without contributions, the calculator uses A = P(1 + r/n)^(nt). A is the ending balance, P the principal, r the annual rate as a decimal, n the number of compounding periods per year, and t the number of years. Regular contributions are added at the selected time in each period.
Worked example
With $10,000 initially, $300 added at each month-end, a 7% annual return, monthly compounding, and 10 years, the calculator applies the monthly rate 120 times. Use the result panel to see contributions, estimated earnings, and annual balances separately.
Simple interest vs. compound interest
Simple interest earns a return only on each contribution. Compound interest also earns returns on earlier returns, so the gap generally grows with time. With negative returns, compounding can instead reduce the balance.
Display currency
The currency selector changes formatting only. It does not convert your amounts and no exchange rate is applied, so the numbers you type and the calculated results stay exactly the same.
Assumptions and limitations
- The annual rate is divided by 12 for monthly compounding; it is not converted from an effective annual yield.
- Calculations keep decimal precision internally and round only the displayed currency amounts.
- Returns are estimates, not guarantees. Taxes, fees, inflation, and changing market returns are excluded.
Frequently asked questions
Can I enter a negative return?
Yes. Values above -100% and up to 500% are accepted.
Why can real results differ?
Actual returns vary over time, and products may apply fees, taxes, and different contribution or compounding rules.
Are my values stored?
No. The calculation runs in your browser and does not send or save your inputs.
Related calculators
Returns on money you invest and interest on money you borrow are the same compounding idea seen from two directions.