Enter your SIP
Your monthly investment, the annual return you expect, and how many years you'll invest.
Project your mutual fund SIP maturity value, total gains and what it's really worth after inflation β with annual step-up and a year-by-year growth chart. Any currency, free.
Updated Reviewed by Sajid HussainΒ· Editor
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Last updated
May 30, 2026
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A SIP (Systematic Investment Plan) invests a fixed amount in a mutual fund every month, so you buy more units when prices are low and fewer when they're high β and let compounding work for years. This calculator shows your maturity value, how much of it is pure returns, and β the part most calculators skip β what that corpus is actually worth in today's money.
The headline is your **maturity value**: everything you invest plus the returns it compounds into. By default we use the same **annuity-due** formula the big platforms do (contributions at the start of each month), so a βΉ1,000 monthly SIP at 12% for a year comes to βΉ12,809 β the figure you'll see on Groww or Zerodha. The difference is what we show *around* that number.
First, an **annual step-up**. Most people's income rises every year, but a flat SIP never does β so you quietly under-invest. Raising your SIP just 10% a year can add a large chunk to the final corpus for a small monthly increase. We compute the step-up maturity *and* the exact bonus it earns over a flat SIP, in one view, instead of making you open a separate "step-up" tool.
Second, **inflation**. A βΉ1 crore corpus in 20 years sounds life-changing, but at 6% inflation it buys what about βΉ31 lakh buys today. We deflate your maturity value to **today's purchasing power** so you plan around what the money can really buy β not a big nominal number that quietly loses a third or more of its value.
And we surface the moments that make SIPs click: the **year your returns overtake everything you've invested** (when compounding takes over), your **wealth multiple** (how many times your money grew), and the **cost of waiting** β how much a single year's delay forfeits, because the first year is the one that compounds the longest. Return benchmarks reference long-run equity (Nifty 50 ~12%); we flag any assumption above ~15% so you don't build a plan on a number markets can't sustain. Works in any currency β no rates, no conversion.
Quick facts
Three inputs for the basics, two optional for the depth β under a minute.
Your monthly investment, the annual return you expect, and how many years you'll invest.
Set a yearly % top-up to mirror salary growth. Leave it at 0 for a flat SIP.
Pick an expected inflation rate so we can show the corpus in today's money.
Maturity value, total returns, real (inflation-adjusted) worth, your wealth multiple, and the year compounding takes over.
Steps to use the SIP Calculator: Enter your SIP, Add step-up (optional), Set inflation, Read the result.
Standard time-value-of-money math, in plain algebra β the same formulas every major SIP platform uses.
P = monthly amount, i = monthly return (annual Γ· 12 Γ· 100), n = number of months. The final Γ (1 + i) reflects contributions made at the start of each month β the convention Groww, Zerodha and ClearTax use.
Example: βΉ1,000 Γ [((1.01)ΒΉΒ² β 1) Γ· 0.01] Γ 1.01 = βΉ12,809 for one year at 12%.
For a flat SIP that's simply monthly Γ months. With a step-up, each year's amount is higher, so we add them up year by year.
The pure growth β everything your money earned on top of what you contributed.
The monthly amount rises each year. We compute the full maturity with the step-up applied, then subtract a flat SIP's maturity to show the exact step-up bonus.
Deflates the future corpus to today's purchasing power, so you know what it can actually buy rather than just its nominal size.
How many times your contributed money grew. A 2Γ multiple means your invested money doubled over the period.
Watch the nominal number β and then what it's really worth.
Currency note: the example below uses a benchmark scenario priced in Indian Rupee (INR). Values are converted to US Dollar (USD) at the latest exchange rate so you can compare against your own numbers.
Scenario
You invest $5,000.00 every month for 10 years, expecting a 12% annual return, with 6% inflation. What do you end up with?
$5,000.00 Γ 12 months Γ 10 years = $600,000.00. This is the money that actually leaves your account.
Invested: $600,000.00
Compounded at 12% a year (contributions at the start of each month), the corpus grows to $1,161,695.00 β that's $561,695.00 of pure returns on top of what you put in.
Maturity: $1,161,695.00 ($561,695.00 returns)
$1,161,695.00 Γ· $600,000.00 = 1.94Γ. Your invested money nearly doubled β without you timing the market once.
Grew 1.94Γ
Deflated at 6% inflation over 10 years, the $1,161,695.00 corpus is worth $648,694.00 in today's money. Still a strong result β but plan around this number, not the headline.
In today's money: $648,694.00
The takeaway
A flat SIP nearly doubles your money in a decade. The fastest way to do far better isn't a higher (riskier) return assumption β it's a step-up: raising the SIP 10% a year roughly tracks salary growth and lifts the corpus substantially for a small monthly increase.
Long-run nominal returns by asset class, so your expected-return input is grounded. Equity returns are volatile year to year β these are multi-decade averages.
| Metric | Poor | Average | Good | Excellent |
|---|---|---|---|---|
| Large-cap equity / index | β | 10β12% | 12% | 12β14% |
| Flexi/mid/small-cap (higher risk) | β | 12β14% | 14β15% | 15%+ (not guaranteed) |
| Hybrid / balanced funds | β | 8β10% | 10β11% | 11β12% |
| Debt funds | β | 6β7% | 7β8% | 8%+ |
| Realistic planning rate | > 18% (don't) | 10β12% | 12% | Model 12%, treat more as upside |
Most SIP calculators stop at the maturity value. The decisions you actually make need step-up, inflation, and the compounding story.
| Feature | Calcrux | Typical bank/AMC tool | Basic online calculator |
|---|---|---|---|
| Maturity value + total returns | |||
| Annual step-up SIP (built in) | Separate tool | ||
| Step-up bonus vs flat SIP | |||
| Inflation-adjusted (real) value | |||
| Year returns overtake investment | |||
| Cost of delaying one year | |||
| Return-assumption realism check | |||
| Works in any currency, free | Usually one currency | Some |
Why it matters
Punch in 18β20% and the maturity value looks incredible β so you save less, thinking returns will cover the gap. Markets don't sustain that, and you end up short of your goal.
Fix
Plan with 10β12% (long-run equity). Treat anything higher as upside, not the base case. We flag optimistic rates automatically.
Why it matters
A βΉ1 crore corpus in 20 years feels like wealth, but at 6% inflation it buys what ~βΉ31 lakh buys today. Planning on the nominal number leaves you under-funded for the future cost of your goal.
Fix
Use the inflation-adjusted value as your real target, and inflate your goal amount (a child's education, retirement) to its future cost.
Why it matters
Your income rises every year but a flat SIP doesn't, so you invest a smaller share of your earnings over time and leave a lot of final corpus on the table.
Fix
Add a 5β10% annual step-up that tracks salary growth. The step-up bonus here shows exactly what it adds.
Why it matters
The first year you invest is the one that compounds the longest, so delaying even a year forfeits an outsized amount of the final corpus. Trying to time the market usually costs more than it saves.
Fix
Start now β the calculator quantifies the cost of a one-year delay so you can see what waiting really costs.
Why it matters
Seeing "+94% absolute return" and thinking it's the yearly rate (it's the cumulative growth over the whole period) leads to wildly wrong comparisons.
Fix
Compare funds on annualised return (CAGR/XIRR). This tool shows both the annual input and the cumulative absolute return so they're never mixed up.
Why it matters
Falling markets are exactly when your fixed SIP buys the most units β pausing locks in the downside and breaks the rupee-cost-averaging that makes SIPs work.
Fix
Keep the SIP running through volatility. If anything, a market dip is the time a step-up helps most.
A 5β10% annual increase tracks your salary and compounds into a much larger corpus for a small monthly bump.
Time in the market beats amount. A smaller SIP started years earlier often beats a larger one started late.
Set your goal in today's money, inflate it to its future cost, then target the inflation-adjusted maturity value.
Use 10β12% for equity. A conservative assumption that you beat is far safer than an optimistic one you miss.
Falling prices buy more units. Staying invested through dips is where rupee-cost-averaging pays off.
Equity SIPs suit 7+ year goals; for shorter goals, a lower-return, lower-volatility assumption is more realistic.
The SIP Calculator works across every stage of the workflow.
See what a monthly SIP builds over 20β30 years, and what it's worth after inflation when you actually retire.
Work out the SIP needed for education or marriage, inflated to its future cost rather than today's price.
Quantify how much a yearly top-up adds, and decide whether the higher contribution is worth it.
Understand how a small monthly amount compounds β and why starting now beats waiting for a "better" time.
Try different monthly amounts and horizons until the inflation-adjusted corpus matches your real target.
Use the realism check to ground your expected return in long-run equity averages instead of a hopeful number.
Every important term you'll encounter in this calculator and the broader topic.
Everything you need to know about how the SIP Calculator works.
A SIP (Systematic Investment Plan) invests a fixed amount in a mutual fund at regular intervals β usually every month. A SIP calculator projects what those regular investments grow into by compounding them at an assumed annual return. It uses the future-value-of-an-annuity formula, FV = P Γ [((1 + i)^n β 1) Γ· i] Γ (1 + i), where P is your monthly amount, i is the monthly return (annual Γ· 12), and n is the number of months. The result is your maturity value: everything you invested plus the returns it earned. This calculator also shows the returns separately, your wealth multiple, and β unlike most β what the corpus is worth after inflation.
It uses the annuity-due future value formula: FV = P Γ [((1 + i)^n β 1) Γ· i] Γ (1 + i). The "Γ (1 + i)" reflects that each monthly contribution is invested at the start of the month, which is the convention major platforms like Groww and Zerodha use. For example, βΉ1,000 a month at 12% for one year gives βΉ12,809. We compute it month by month so the same engine also handles annual step-ups and a 0% return exactly, and we cross-check it against the closed-form formula in our tests.
A step-up SIP automatically raises your monthly investment by a fixed percentage every year β typically to keep pace with salary growth. Because the higher contributions also get more years to compound, even a modest 10% annual step-up can add a large amount to your final corpus for a small increase in monthly outflow. This calculator computes the full step-up maturity value and shows the exact "step-up bonus" β how much extra you end up with compared with a flat SIP of the same starting amount.
Because a big future number can be misleading. A βΉ1 crore corpus in 20 years sounds like a lot, but at 6% inflation it has the purchasing power of roughly βΉ31 lakh today. We deflate your maturity value to today's money using Real Value = Maturity Γ· (1 + inflation)^years, so you plan around what the corpus can actually buy. When setting a goal β retirement, a child's education β inflate the goal's cost to its future price and aim for that inflation-adjusted target.
Use a grounded, long-run figure. Indian large-cap equity (e.g. the Nifty 50) has compounded at about 12% a year over multi-decade periods; hybrid funds 8β11%; debt funds 6β8%. A realistic planning rate for an equity SIP is 10β12%. Avoid building a plan on 15β20% β markets don't sustain that, and an optimistic assumption makes you save too little. This calculator flags any return above roughly 15% as aggressive and above 20% as unrealistic.
No. SIPs invest in mutual funds whose returns depend on the market and are not guaranteed β the actual outcome can be higher or lower than the rate you enter, and equity returns are volatile from year to year. A SIP calculator shows a projection based on a constant assumed return, not a promise. The value of staying invested comes from rupee-cost averaging and long-term compounding, which smooth out volatility over 7+ year horizons; over short periods, returns can even be negative.
It depends on what you have and the market. A SIP spreads your investment over time (rupee-cost averaging), which reduces the risk of investing everything at a market peak and suits people investing out of monthly income. A lump sum puts the full amount to work immediately, which wins when markets rise steadily but hurts if you invest right before a fall. If you already have a large amount, many investors split the difference with an STP (systematic transfer plan). Our SIP vs Lumpsum calculator compares the two side by side.
It's the year your cumulative returns become larger than the total money you've contributed β the moment compounding takes over as the bigger driver of your corpus. Early on, most of your balance is just the money you put in; later, the growth on past growth dominates. For a typical 12% equity SIP this crossover happens well into the second decade, which is exactly why long horizons matter so much. If it says "beyond this term," extending your investment period is the single biggest lever.
Most fund houses allow SIPs starting from as little as 500 per month, and some offer 100 or 250 SIPs. There's no upper limit. Because compounding rewards time more than size, starting a small SIP early often beats waiting until you can afford a larger one β this calculator's "cost of delaying a year" figure shows what waiting actually costs you.
Yes. It is fully global and currency-agnostic β you enter your monthly amount in your own currency and every result is shown in it, with no exchange rates or conversion because the math is universal. While SIPs are most common in India for mutual funds, the same idea (a regular fixed investment into a fund or index) applies anywhere, and the benchmarks here reference long-run equity returns that hold broadly in local-currency terms.
Work backwards from the goal. First, inflate the goal's cost to its future value (today's price grown at inflation). Then try different monthly amounts and time periods in this calculator until the inflation-adjusted maturity value matches that target. A longer horizon and an annual step-up usually get you there with a smaller starting SIP than a short, flat plan. Our dedicated Goal SIP calculator solves directly for the monthly amount needed.
No β it projects the pre-tax, pre-cost maturity value, which is the standard way SIP calculators work. Real returns are reduced by capital gains tax (in India, equity funds are taxed at 12.5% on long-term gains above the annual exemption, and 20% on short-term gains), any exit load for early redemption, and the fund's expense ratio (already reflected in a fund's reported returns). Treat the maturity value as a gross projection and apply your local tax rules to the gains for a net figure.
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