SIP Calculator
Estimate how a monthly SIP could grow over time, compare return assumptions, and see the inflation-adjusted value — all with transparent formulas.
Estimated Corpus
₹58,08,477
≈ ₹58.08 Lakh · illustration at 12% p.a.
Total invested
₹30,00,000
Estimated gains
₹28,08,477
Inflation-adjusted value
₹32,43,423
If started 5 yrs earlier (15 yr)
₹1,26,14,400
- Invested
- Est. Gains
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Investment growth over time
- Est. Gains
- Invested
Scenario comparison
The same ₹25,000/month for 10 years under different assumed annual returns. No rate is expected or guaranteed — these are illustrations to help you compare assumptions.
8% p.a.
₹46,04,142
+₹16,04,142 gains
10% p.a.
₹51,63,801
+₹21,63,801 gains
12% p.a.
₹58,08,477
+₹28,08,477 gains
15% p.a.
₹69,66,432
+₹39,66,432 gains
Impact of starting 5 years earlier
Investing the same ₹25,000/month for 15 years instead of 10 could grow to about ₹1,26,14,400 — roughly ₹68,05,923 more, mostly because compounding has more time to work.
Year-by-year breakdown
| Year | Invested | Est. Gains | Value |
|---|---|---|---|
| 1 | ₹3,00,000 | ₹20,233 | ₹3,20,233 |
| 2 | ₹6,00,000 | ₹81,080 | ₹6,81,080 |
| 3 | ₹9,00,000 | ₹1,87,691 | ₹10,87,691 |
| 4 | ₹12,00,000 | ₹3,45,871 | ₹15,45,871 |
| 5 | ₹15,00,000 | ₹5,62,159 | ₹20,62,159 |
| 6 | ₹18,00,000 | ₹8,43,926 | ₹26,43,926 |
| 7 | ₹21,00,000 | ₹11,99,475 | ₹32,99,475 |
| 8 | ₹24,00,000 | ₹16,38,164 | ₹40,38,164 |
| 9 | ₹27,00,000 | ₹21,70,538 | ₹48,70,538 |
| 10 | ₹30,00,000 | ₹28,08,477 | ₹58,08,477 |
Example calculation
Investing ₹25,000 every month for 10 years at an assumed 12% annual return means you put in ₹30,00,000 in total. Under that single assumption the projected corpus is ₹58,08,477, of which ₹28,08,477 is estimated gains. Change any input above and the numbers update instantly.
What is a SIP?
A Systematic Investment Plan (SIP) is a way of investing a fixed amount into a mutual fund at regular intervals — most commonly every month. Instead of trying to time the market, you invest steadily and let two forces work for you: rupee-cost averaging and compounding.
How does a SIP calculator work?
This calculator estimates the future value of your monthly investments assuming a constant periodic return. It multiplies your instalment by the number of months to show total invested, projects the corpus with the formula below, and reports the difference as estimated gains.
SIP formula
The future value of a monthly SIP is estimated as:
FV = P × [ (1 + i)n − 1 ] / i × (1 + i)
where P is the monthly instalment, i is the monthly return (annual rate ÷ 12), and n is the number of instalments. The final (1 + i) assumes each instalment is invested at the start of the month.
How compounding affects long-term calculations
Early gains stay invested and generate further gains, so the corpus does not grow in a straight line — it accelerates. This is why the “start 5 years earlier” difference is so large relative to the extra money invested: those early years compound the longest.
SIP vs lump sum
A SIP spreads your entry across many dates and averages your purchase price, which reduces timing risk. A lump sum invests everything at once and can benefit more in a rising market, but exposes the full amount to a fall right after investing. Neither is universally better — it depends on your cash flow and comfort with short-term volatility. Compare both with the Lumpsum calculator.
Limitations
Because it assumes a fixed return, this tool cannot capture the ups and downs of real returns or measure your actual annualised return. For real, dated cash flows, XIRR is the appropriate measure. Treat every figure here as one illustration among many possible outcomes.
Assumptions & Limitations
- •Returns are assumed constant every period; real markets fluctuate.
- •Costs such as expense ratio, exit load, and taxes are not modelled.
- •The inflation-adjusted value uses only the inflation rate you enter.
- •Outputs are illustrations of your assumptions, not forecasts or guarantees.
Frequently asked questions
Methodology last reviewed: 1 June 2026