SIP Calculator
See what a monthly SIP or lumpsum investment could grow to over time.
Estimated value after 10 years
—
A Systematic Investment Plan (SIP) means investing a fixed amount at regular intervals — usually monthly — rather than all at once. This calculator projects what a monthly SIP, an upfront lumpsum, or a combination of both could grow to at a given expected annual return.
It's useful for setting realistic expectations before committing to a recurring investment, though actual market returns will vary from any fixed assumed rate.
Why the last years contribute so little
Every instalment compounds for a different length of time. Your first payment in a 20-year plan grows for 240 months; the final payment grows for one. That is why the invested amount and the projected value diverge so sharply in the later years — the growth comes almost entirely from money you put in early.
The practical consequence: starting five years earlier usually beats increasing the monthly amount. A $200 monthly SIP started at 25 typically finishes ahead of a $300 SIP started at 35, despite the smaller total contribution.
Cost averaging, honestly
- Investing a fixed amount at regular intervals buys more units when prices are low and fewer when high, which smooths your average entry price.
- It does not guarantee a profit, and it does not protect you in a sustained decline — it only reduces the risk of committing everything at a single bad price.
- In a steadily rising market a lump sum invested on day one usually beats a SIP, because it is exposed to growth for longer. SIPs win on behaviour and cash flow, not on arithmetic.
- The main benefit is that it makes investing automatic and removes the temptation to time the market.
Choosing a realistic return rate
The number you enter matters more than anything else in this projection, and it is the number people are least careful with. Long-run equity returns in most markets have historically landed somewhere around 10–12% nominal before tax and inflation; debt and fixed-income products run considerably lower. Entering 15% or 20% because a fund did that recently produces a projection that looks encouraging and means nothing.
Run the calculation twice — once at an optimistic rate and once at a pessimistic one — and plan around the lower figure. This is a projection tool, not a prediction, and no rate you type here is a promise from anyone.
Frequently asked questions
- How does SIP growth differ from a lumpsum investment?
- A lumpsum earns compounding returns on the full amount from day one, while a SIP's early contributions have longer to grow than later ones — the total return depends on both the rate and how contributions are timed.
- Does this guarantee the returns it shows?
- No — it projects growth at whatever rate you enter as an assumption. Real investment returns fluctuate and are never guaranteed.
- Can I model an annual step-up in contributions?
- This calculator assumes a fixed monthly amount. For a step-up SIP, rerun the calculation for each year at the increased contribution.
- What return rate should I assume?
- Use a conservative long-run figure rather than a recent high. Whatever you choose, run the projection a second time at a lower rate to see how sensitive the outcome is to that one assumption.
- Does the projection account for tax or exit load?
- No. Returns shown are gross. Depending on your jurisdiction and holding period, capital gains tax and any fund exit load will reduce what you actually receive.
Read more on this
- SIP vs lump sum investing: when each works bestHow dollar-cost averaging shields you from bad timing, why lump-sum historically beats SIP in rising markets, and how to decide based on cash flow.
- Prepaying your home loan vs investing: the math and trade-offsShould you use spare savings to prepay a mortgage or invest in index funds? How to evaluate guaranteed returns, tax deductions, and liquidity.
- Simple vs compound interest: the real difference, with numbersSimple and compound interest side by side on the same principal, rate and term — the exact rupee difference, and why compounding frequency itself changes the total.