SIP preset
₹1,000 SIP for 10 years
What ₹1,000 a month could become over a 10-year horizon — and why even a small SIP is worth starting today.
A ₹1,000 monthly SIP for 10 years at 12 % return
A ₹1,000 monthly SIP held for 10 years at an assumed 12 % annualised return projects to roughly ₹2.32 lakh — of which ₹1.2 lakh is your contribution and the rest is market-driven compounding. The same SIP held 5 more years (15 years total) projects near ₹5 lakh, showing how the back half of any SIP horizon does most of the heavy lifting.
Formula used
FV = P × [((1+i)^n − 1) / i] × (1+i)
P = monthly investment, i = monthly rate (annual % ÷ 12 ÷ 100), n = tenure in months. FV is the future value at the end of the horizon.
How to use this SIP calculator
- 1Enter the monthly amount you plan to invest in rupees.
- 2Enter the expected annual return as a percentage (10–14 % is common for long-term equity).
- 3Enter the horizon in years (longer horizons swing results sharply because of compounding).
- 4Read the future-value, total-invested, and gains figures below the inputs.
Inputs
Results
Estimated corpus
₹2,32,339
Total invested
₹1,20,000
Estimated gains
₹1,12,339
Returns are projections, not guarantees. Mutual funds are subject to market risk; past performance does not predict future results. Confirm with a SEBI-registered investment adviser before investing.
Your future, in numbers
Future you, 10 years from now: ₹2.32 L richer.
That’s ₹1.12 L the market handed you — for showing up every month while you slept, paid bills, lived life. Compounding does the heavy lifting once you stop trying to time it.
The journey from today → year 10
Month 1: just ₹1k into the SIP — almost invisible. Month 12: still small, but the first compounded ₹ landed. Month 120: ₹2.32 L. Same monthly cheque, all the way through.
Numbers are projections from a constant return — real markets zig-zag. Confirm with a SEBI-registered adviser before committing real money.
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Start tracking — free →How is SIP corpus calculated?
We use the standard end-of-period SIP future-value formula: FV = P × [((1+i)^n − 1) / i] × (1+i), where P is the monthly investment, i is the monthly rate (annual % ÷ 12 ÷ 100) and n is the tenure in months. Real-world payouts vary with NAV timing and fund expenses.
What changes if you tweak the inputs
Doubling the monthly amount to ₹2,000 simply doubles the result. Holding ₹1,000/month for 20 years (vs 10) more than triples the corpus — to roughly ₹10 lakh — because the last decade of compounding adds the most. Dropping the assumed return to 10 % cuts the 10-year corpus by about 10 % to ₹2.06 lakh.