What a SIP calculator actually tells you
A Systematic Investment Plan puts a fixed amount into a mutual fund on the same date every month. Because each instalment is invested at whatever the NAV happens to be that day, you buy more units when markets are down and fewer when they are up, and because every instalment then compounds for the rest of the term, the instalments you make in year one do far more work than the ones you make in year fifteen.
This SIP calculator turns three inputs — monthly investment, expected annual return and time period — into three outputs: the amount you actually contribute, the estimated returns on top, and the total value at the end. Drag any slider and all three update instantly.
Why time matters more than the amount
Compounding is not linear, and the table below is the clearest way to see it. A ₹10,000 SIP held for 30 years rather than 15 does not produce twice as much — at 12% it produces roughly six times as much, because the extra fifteen years compound on a base that fifteen years of investing already built.
| Period | You invest | At 10% p.a. | At 12% p.a. | At 14% p.a. |
|---|---|---|---|---|
| 10 years | ₹12 Lakh | ₹20.66 Lakh | ₹23.23 Lakh | ₹26.21 Lakh |
| 15 years | ₹18 Lakh | ₹41.79 Lakh | ₹50.46 Lakh | ₹61.29 Lakh |
| 20 years | ₹24 Lakh | ₹76.57 Lakh | ₹99.91 Lakh | ₹1.32 Crore |
| 25 years | ₹30 Lakh | ₹1.34 Crore | ₹1.9 Crore | ₹2.73 Crore |
| 30 years | ₹36 Lakh | ₹2.28 Crore | ₹3.53 Crore | ₹5.56 Crore |
How to use this SIP calculator
- Leave the mode on SIP and set your monthly investment with the slider or by typing the amount.
- Set the expected annual return. Use a range, not a single hopeful number — try 10%, then 12%, then 14%.
- Set the time period in years.
- Read off invested amount, estimated returns and total value.
- Scroll down: that total value is already sitting in the SWP calculator, ready for you to plan the withdrawal phase. See the combined SIP and SWP calculator for how the two work together.
The SIP formula
FV = P × [ ((1 + i)n − 1) ÷ i ] × (1 + i)
P is the monthly instalment, i the monthly rate (annual rate ÷ 12 ÷ 100) and n the number of months. The trailing (1 + i) is what makes this an annuity due: SIP money goes in at the start of the month, so every instalment earns one extra month of growth. Calculators that omit it understate long-horizon SIPs by a few percent.
Investing a one-time amount instead?
If you have a bonus or maturity proceeds to deploy in one go, switch the mode to Lumpsum, or use the dedicated lumpsum calculator, which compounds a single amount annually rather than a stream of monthly instalments.
Disclaimer: Every figure on this page is an illustration produced by a compounding formula, not a forecast and not investment advice. Mutual fund returns are market-linked and are neither guaranteed nor uniform year to year. Verify your own plan with a SEBI-registered investment adviser before acting on it.