About this tool
Compounding means you earn interest on past interest. Change the compounding frequency or add a monthly contribution to see how much difference it makes.
Seeing compounding at work
Compounding simply means that interest earns interest. In the first few years the effect is small and easy to ignore, but given enough time it becomes the main source of growth. This calculator lets you see that shift clearly. Look at the gap between the amount you put in and the final value, and notice how it widens faster in the later years than in the early ones.
Frequency matters, though less than people think. ₹1 lakh at 8% for ten years grows to about ₹2.16 lakh with yearly compounding and about ₹2.22 lakh with monthly compounding. The difference is real, but it is far smaller than the effect of adding a few more years or a regular top-up. Use the monthly contribution box to see how even a modest regular addition changes the outcome far more than tweaking the frequency.
A handy rule of thumb is the rule of 72. Divide 72 by the yearly rate to estimate how many years it takes to double your money. At 6%, that is about twelve years; at 12%, about six. It is a rough guide, but it helps you sense-check projections quickly. Compounding also works against you on debt. A credit card or loan balance left unpaid grows in exactly the same way, which is why high-interest debt deserves priority over most investments. Whether you are saving or borrowing, the lesson is the same: time is the strongest force in the calculation, so start early and stay consistent. Try entering your own savings and see how many years it takes for the interest earned to overtake your yearly contribution.
How to use it
- Enter your numbers in the boxes, or drag the sliders.
- Read the result on the right. It updates as you type.
- Open the year-by-year table, if shown, to see how the numbers change over time.
- Use 'Copy link with these values' to save the calculation or send it to someone.
Questions
What is the compound interest formula?
A = P(1 + r/n)^(nt), where P is principal, r the annual rate, n compounding periods per year and t the number of years.
How much does compounding frequency matter?
Less than people expect. At 8% a year, monthly compounding gives an effective rate of about 8.30% versus 8.24% for quarterly.
Last reviewed 16 October 2026. Results are estimates for planning. Check important figures with your bank, employer or a qualified adviser.
