SIP Calculator
| Yr | Invested | Growth | Value | Real value |
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| Yr | Invested | Growth | Value | Real value |
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A SIP calculator estimates what a Systematic Investment Plan — a fixed amount invested at regular intervals, usually monthly — could grow into over time. Nearly every SIP calculator online asks for three numbers (monthly amount, expected return, years) and shows you one big, flattering total.
That number is misleading in two specific ways, and this calculator fixes both:
It also handles step-up SIPs, an initial lumpsum combined with monthly contributions, a reverse goal planner, a year-by-year table, CSV export, and four currencies — all in one page, entirely in your browser.
| Feature | Typical SIP calculator | This calculator |
|---|---|---|
| SIP maturity value | Yes | Yes |
| Lumpsum mode | Usually a separate page | Built-in tab |
| Step-up / top-up SIP | Usually a separate page | Built-in tab |
| Lumpsum + SIP combined | No | Yes |
| Expense ratio / fee drag | Explicitly excluded | Modelled & quantified |
| Inflation-adjusted real value | No | Yes, side by side |
| Year-by-year breakdown | Rarely | Full table + CSV |
| Growth chart over time | Donut only | Growth curve + donut |
| Reverse goal planner | No | Yes |
| Multi-currency (₹ € $ £) | No | Yes, with regional presets |
| Shareable deep link | No | Yes |
| Account required | Often, to invest | Never — nothing to sell you |
The standard SIP maturity formula is:
Where M is the maturity amount, P is the amount invested each month, n is the number of contributions, and i is the periodic (monthly) rate of return.
The trap is in i. It is tempting to take a 12% annual return and call it 1% per month. That is wrong, because returns compound. Compounding 1% monthly for a year gives 12.68%, not 12%. The correct conversion is:
For 12% per year that gives 0.9489% per month, not 1%. This calculator uses the effective monthly rate, so a 12% input genuinely means 12% a year. Worked example: ₹1,000/month for 12 months at 12% gives ₹12,766, on ₹12,000 invested.
That final term makes it an annuity due — it assumes each contribution is made at the start of the month, so it earns a full month of return. This matches how a real SIP debit works. Calculators that omit it assume end-of-month investing and will show slightly lower figures.
A step-up SIP (also called a top-up SIP) raises your monthly contribution by a set percentage each year, typically 5–10%, roughly tracking salary growth. Because the increases compound alongside your returns, the effect is far larger than it sounds.
Take ₹5,000/month for 10 years at 12%:
That is roughly 46% more, from increases you barely feel because they arrive gradually and in step with your income. Over 20–30 years the divergence becomes dramatic. Use the Step-Up SIP tab to model your own numbers.
The expense ratio is the annual fee your fund charges, deducted from the fund's value before you ever see a return. It is quoted as a small number, which is exactly why it is underestimated.
₹5,000/month for 10 years at a 12% gross return:
Over 20–30 years, the gap grows into a very large fraction of your returns. This is the core argument for low-cost index funds and ETFs (typically 0.05–0.30%) over active funds (often 1–2%). Toggle the expense ratio on and off in this calculator to see the difference on your own plan — the figure it shows is money that leaves your pocket regardless of how the fund performs.
Nominal returns flatter long horizons. The real question is purchasing power:
At 6% inflation, ₹11.2 lakh in 10 years has the buying power of roughly ₹6.3 lakh today — a headline number that is almost half illusion. This does not mean investing failed; it means the target should be set in real terms. Turn on the inflation toggle to see both figures at once, and plan against the one that buys groceries.
Mathematically, a lumpsum invested at the start beats an equivalent SIP over the same period, because every unit of currency is invested for longer. That is arithmetic, not opinion.
But the comparison assumes you already hold the full amount and that markets rise smoothly. In practice a SIP wins on grounds that matter more:
The realistic middle ground is both: invest a lumpsum you already have, then keep contributing monthly. This calculator models that combination directly — enter an initial lumpsum on the SIP tab.
"SIP" is Indian terminology, but the mechanism is universal — a recurring investment into a fund. Switch currency with the region buttons and the same maths applies:
Switching region also loads sensible default return, inflation and expense-ratio assumptions for that market, since a 12% expected return is a common Indian equity assumption but an aggressive one for developed-market portfolios.
The address bar stays in sync as you edit, so any scenario is shareable and bookmarkable. You can also construct links by hand:
?amount=5000&rate=12&years=10 — a ₹5,000 monthly SIP at 12% for 10 years.
Optional: mode (sip|lumpsum|stepup), lump (initial lumpsum), stepup (annual increase %), er (expense ratio %), infl (inflation %), currency (INR, EUR, USD, GBP), goal (target amount).
Every calculation runs locally in JavaScript. Your contribution amounts, targets and assumptions are never transmitted, stored or logged. There is no account, no ads, no tracking of your inputs, and no product being sold to you at the end — which is not true of most SIP calculators, which exist to open brokerage accounts. The page works offline once loaded.
A SIP calculator estimates what a Systematic Investment Plan — a fixed amount invested at regular intervals, usually monthly — could grow to over time. You enter your monthly contribution, an expected annual return and a time period, and it projects the maturity value, how much of that is your own money, and how much is compound growth. This particular calculator goes further than most by also modelling step-up contributions, an initial lumpsum, fund fees and inflation.
The standard SIP maturity formula is M = P × ({[1 + i]^n − 1} / i) × (1 + i), where P is the amount invested each period, n is the number of contributions, and i is the periodic (monthly) rate of return. The trailing (1 + i) makes it an annuity due, assuming each contribution is made at the start of the month — which matches how a real SIP debit works.
Because returns compound. If you compound 1% per month for 12 months you get 12.68% a year, not 12%. To model a true 12% annual return the monthly rate must be (1.12)^(1/12) − 1 = 0.9489%. This calculator uses that effective monthly rate, so a 12% input really means 12% per year. Many calculators quietly use rate ÷ 12 and therefore show inflated maturity values.
A step-up SIP increases your monthly contribution by a set percentage every year — commonly 5–10%, roughly matching salary growth. Because the increases compound alongside your returns, the effect is large. Example: ₹5,000/month for 10 years at 12% grows to about ₹11.2 lakh flat, but roughly ₹16.3 lakh with a 10% annual step-up — around 46% more, from increases you barely notice.
The expense ratio is the annual fee a fund charges, deducted from the fund's value. It sounds trivial and compounds brutally. Example: ₹5,000/month for 10 years at 12% gross grows to about ₹11.2 lakh with no fee, but only about ₹10.6 lakh with a 1% expense ratio — roughly ₹58,000 lost. Over 20–30 years the gap becomes a large fraction of your returns. This is the main argument for index funds and ETFs at 0.05–0.30% over active funds at 1–2%. Most SIP calculators exclude fees entirely; this one quantifies them.
Real value is what your future corpus would be worth in today's money — what it can actually buy. The formula is Real value = Nominal ÷ (1 + inflation)^years. At 6% inflation, ₹11.2 lakh in 10 years has the purchasing power of roughly ₹6.3 lakh today. Ignoring inflation makes any long-term projection look better than it is. Turn on the inflation toggle to see both numbers side by side.
Mathematically a lumpsum invested at the start beats an equivalent SIP over the same period, because every unit is invested for longer. But that assumes you already have the full amount and that markets rise steadily. A SIP wins practically: it matches how you earn, removes the need to time the market, and averages your purchase price across ups and downs. The realistic answer is both — invest what you have, then keep contributing. Add an initial lumpsum on the SIP tab to model exactly that.
There is no guaranteed figure. As rough long-run reference points, people commonly assume around 10–13% for Indian equity mutual funds and 6–8% for developed-market global equity in local-currency terms, with debt and bond funds meaningfully lower. Historical averages are not predictions. Returns also arrive unevenly, with long flat stretches and sharp drawdowns. Model a pessimistic case as well as an optimistic one instead of planning around one hopeful number.
Use the goal planner below the results — enter your target and it solves backwards for the monthly amount required, honouring your return, term, fee and step-up assumptions. As a rough anchor, reaching ₹1 crore in 20 years at a 12% return needs about ₹10,900/month, while the same target in 10 years needs about ₹44,600/month. Time matters far more than amount — halving the horizon more than quadruples the required contribution.
Yes. Switch between ₹ INR, € EUR, $ USD and £ GBP. The maths is identical for any recurring investment plan, whatever it is called locally: a SIP in India, a monthly ETF savings plan or Sparplan in Germany and much of Europe, dollar-cost averaging or recurring 401(k)/IRA contributions in the US, and monthly ISA or SIPP contributions in the UK. Switching region loads sensible default return, inflation and fee assumptions for that market, and INR uses the lakh/crore formatting convention.
Yes, and this is one of the more useful features here. On the SIP or Step-Up tab, enter an initial lumpsum alongside your monthly amount. The lumpsum compounds for the full term while your monthly contributions build on top. This reflects the common real situation of having some savings already and wanting to keep investing — something most calculators force you to compute across two separate pages.
Usually yes, but it depends entirely on your country, account type and holding period, and rules change. In India, equity mutual fund gains split into short-term and long-term capital gains at different rates, and each SIP instalment carries its own holding period. In the US and much of Europe, the outcome depends heavily on whether you invest inside a tax-advantaged wrapper (401(k), IRA, ISA, PEA) or a taxable account. This calculator shows pre-tax figures. It is not tax advice — check your local rules or ask a qualified adviser.
Because this model assumes a constant annual return, and real markets never do that. Actual returns arrive unevenly — a few very strong years, some flat ones, occasional sharp falls. The sequence matters too: a crash early in a SIP can help (you buy cheaply for years afterwards), while a crash near the end hurts far more. Other gaps: exit loads, transaction charges, tracking error, dividend treatment, and currency movements for international funds. Treat the output as a planning range, not a prediction.
XIRR (Extended Internal Rate of Return) measures the annualised return of a series of cash flows made on different dates — the right way to measure a SIP you have already made, since each instalment was invested for a different length of time. It answers "what return did I actually get?" This calculator does the opposite job: it projects forwards from an assumed return. Since every contribution here is modelled at the same assumed rate, the XIRR of the projection is simply the return rate you entered.
Yes. The URL updates automatically as you type, so copying the address bar (or pressing 🔗 Copy link) preserves your exact scenario. You can also build links by hand: ?amount=5000&rate=12&years=10. Optional parameters are mode, lump, stepup, er, infl, currency and goal. You can also export the year-by-year table as CSV.
Completely free — no account, no ads, no watermark, and nothing being sold to you at the end. Every calculation runs locally in your browser, so your amounts, targets and assumptions never reach a server. The page works offline once loaded. It is one of the free browser-based tools at jasperbernaers.com.
No. This is an educational calculator that performs arithmetic on assumptions you supply. It does not know your income, debts, tax position, existing portfolio, time horizon or risk tolerance, and it cannot predict markets. I am not a financial adviser. Before committing to an investment plan, consult a qualified adviser who is regulated in your country.