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₹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

  1. 1Enter the monthly amount you plan to invest in rupees.
  2. 2Enter the expected annual return as a percentage (10–14 % is common for long-term equity).
  3. 3Enter the horizon in years (longer horizons swing results sharply because of compounding).
  4. 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.

Start the SIP — and track it in Extrack →

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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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.