Compound interest calculator

Explore how a starting balance and regular deposits could grow.

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Estimated balance

Illustration only, not a guaranteed return. Fixed nominal annual rate, monthly compounding, and end-of-month deposits; excludes fees, tax, and inflation.

Breakdown and math
Calculation breakdown

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    Try a savings scenario

    Enter a starting amount, a chosen nominal annual rate, monthly deposits, and whole years. The result separates what you put in from estimated interest.

    Starting with 1,000.00, depositing 100.00 at each month-end, and using 6% nominal annual interest for 10 years, the estimated balance is 18,207.33. Contributions total 13,000.00; estimated interest is 5,207.33.

    How compounding works here

    The monthly rate is the annual percentage ÷ 100 ÷ 12. For every month, the calculator multiplies the previous balance by one plus that monthly rate, then adds the deposit. It keeps full precision through the calculation and rounds displayed amounts to two decimals.

    With no deposits, the equivalent formula is starting balance × (1 + annual rate ÷ 1200) raised to the number of months. With a zero rate, simply add every deposit to the starting amount.

    Investor.gov’s compound-interest calculator also distinguishes starting money, recurring contributions, time, and an estimated rate. This calculator specifically uses monthly compounding and month-end deposits.

    Read it as an illustration

    This is not financial advice or a forecast. It assumes a constant nonnegative nominal rate from 0 to 100%, 1 to 100 whole years, and no withdrawals. Starting amounts and monthly deposits can each be zero to 10,000,000. The tool rejects results above 1 trillion. It does not connect accounts or fetch market data. Try several assumptions rather than treating one result as certain.

    FAQs

    Is the rate a prediction?

    No. You choose an illustrative fixed rate. Actual returns can vary or be negative. The calculator is not a recommendation or a promise of future value.

    When are monthly deposits added?

    At the end of each month, after interest for that month. A deposit therefore starts earning interest in the following month.

    What does annual rate mean here?

    It is a nominal annual rate divided by 12 for monthly compounding. It is not an effective annual yield such as APY. Do not substitute APY without converting its basis.

    What happens at a zero rate?

    There is no interest. The final balance is the starting amount plus all monthly deposits.

    Does it account for taxes or inflation?

    No. Fees, taxes, inflation, withdrawals, and changing rates are excluded. The result is an illustration in your entered currency.

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