Enter your savings plan
Starting amount, monthly deposit, interest rate and years.
Enter a starting amount, a monthly deposit, an interest rate and a number of years. You get the final balance, how much of it is interest, and a table of the growth year by year.
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Starting amount, monthly deposit, interest rate and years.
Monthly, yearly or another frequency, and when deposits go in.
Final balance, interest earned, effective rate and the year-by-year table.
Simple interest pays a fixed amount each year on your original deposit. Compound interest pays interest on the interest as well: each time interest is added, it joins the balance and starts earning too. Over a few months the difference is small. Over decades it is large, which is why time is the strongest factor in long-term saving and why the same rate of return can mean very different results depending on how long you leave the money alone.
The main figure is the final balance. Beside it you see how much you put in altogether, the starting amount plus every deposit, and how much interest you earned, so you can see how much of the total is growth and how much is your own money. The effective annual rate shows what the nominal rate really yields in a year once compounding is taken into account: 5% compounded monthly is an effective 5.12%. The year-by-year table lets you follow the balance and see the point at which interest starts to outweigh the deposits.
Try changing one input at a time. Starting five years earlier, adding a modest amount monthly, or getting half a point more of interest can change the result by more than doubling the starting amount. The calculator lets you test those scenarios in a few seconds.
This is a simplified model with a constant rate and regular deposits. It ignores fees, taxes on the interest, inflation, withdrawals and changes in the rate, all of which affect real results. A rate is not a guarantee, and investments can lose value. The tool is an aid to understanding, not financial advice; consult a qualified professional before making decisions with your money.
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