₹10,000
12% assumed, not promised
180 instalments
Raise the instalment each year to track a salary rise
Value after the full term
₹50,45,760
180 instalments at 12% a year
Total invested
₹18,00,000
Estimated returns
₹32,45,760
180.3% on what you put in
What the final value is made of
Left in a current account earning nothing, the same instalments would come to ₹18,00,000. Everything above that depends on the rate you assumed holding for 15 years.
Year-by-year breakdown
Notice how little of the early growth is returns and how quickly that flips. Each instalment only compounds from the month it was paid, so the returns column is small for years and then overtakes everything you have put in.
| Year | Invested | Returns | Value | Returns share |
|---|---|---|---|---|
| 1 | ₹1,20,000 | ₹8,093 | ₹1,28,093 | |
| 2 | ₹2,40,000 | ₹32,432 | ₹2,72,432 | |
| 3 | ₹3,60,000 | ₹75,076 | ₹4,35,076 | |
| 4 | ₹4,80,000 | ₹1,38,348 | ₹6,18,348 | |
| 5 | ₹6,00,000 | ₹2,24,864 | ₹8,24,864 | |
| 6 | ₹7,20,000 | ₹3,37,570 | ₹10,57,570 | |
| 7 | ₹8,40,000 | ₹4,79,790 | ₹13,19,790 | |
| 8 | ₹9,60,000 | ₹6,55,266 | ₹16,15,266 | |
| 9 | ₹10,80,000 | ₹8,68,215 | ₹19,48,215 | |
| 10 | ₹12,00,000 | ₹11,23,391 | ₹23,23,391 | |
| 11 | ₹13,20,000 | ₹14,26,148 | ₹27,46,148 | |
| 12 | ₹14,40,000 | ₹17,82,522 | ₹32,22,522 | |
| 13 | ₹15,60,000 | ₹21,99,311 | ₹37,59,311 | |
| 14 | ₹16,80,000 | ₹26,84,180 | ₹43,64,180 | |
| 15 | ₹18,00,000 | ₹32,45,760 | ₹50,45,760 |
About SIP Calculator
A systematic investment plan is an instruction to move a fixed amount into a mutual fund on the same date every month. What makes the result hard to guess is that it is not one investment growing — it is a new investment every month, each one growing only from the month it was actually paid.
The first instalment of a fifteen-year plan compounds for a hundred and eighty months. The last one compounds for one. The final value is the sum of a hundred and eighty different growth periods, which is why the gap between what you put in and what comes out is so much larger than the headline rate makes it sound.
This calculator simulates every instalment rather than applying a single formula to a lump sum, so the totals, the step-up and the year-by-year table all come from the same arithmetic and agree with each other.
- Simulated month by month, not derived from a lump-sum formula
- Invested, estimated returns and final value shown separately
- Annual step-up to raise the instalment each year
- Year-by-year table of invested, returns and value
- The same instalments with no growth, for comparison
- Runs entirely in your browser
How to use SIP Calculator
Enter the monthly instalment
What leaves your account each month. Start with what you can sustain rather than what looks impressive — a SIP that gets cancelled in year three does none of this.
Set an expected annual return
An assumption, not a promise. Twelve per cent is the figure people usually reach for on an equity fund; run it again at eight to see what a poor stretch does.
Choose how long you will keep going
Move this one slowly and watch the returns figure. The last few years of a long SIP contribute more growth than the first ten combined.
Add an annual step-up if your income rises
A percentage the instalment increases by each year. Even five per cent changes the result far more than most people expect.
Read the year-by-year table
It shows what you had invested, what had been earned, and the total at the end of each year — the point at which returns overtake contributions is worth finding.
How is SIP return actually calculated?
Each instalment is treated as its own small investment. The month it is paid, it joins the balance; from then on the whole balance grows at one twelfth of the annual rate, month after month, until the end of the term. The tool walks through every month in order and applies exactly that.
With a constant instalment the walk reproduces the standard annuity-due formula, FV = P x ((1 + i)^n - 1) / i x (1 + i), where i is the monthly rate and n the number of instalments — the instalment is treated as paid at the start of the month, which is what fund houses do. Simulating anyway is what makes the rest possible: the moment a step-up changes the instalment partway through, no single formula describes the plan, and a table derived from one would not add up to its own total.
What the simulation deliberately does not model: expense ratio, exit load, dividend distribution tax or capital gains tax. Those reduce a real return by a meaningful amount. Treat the figure here as the gross arithmetic of compounding, and subtract your fund's costs from the rate you enter if you want something closer to the net.
What a step-up SIP does to the total
A step-up raises the instalment by a fixed percentage at each anniversary — ten per cent a year turns 10,000 a month into 11,000 in year two, 12,100 in year three, and so on. It is meant to track a salary that rises, so the plan does not quietly shrink in real terms while your income grows.
The effect is larger than it looks because every increase then compounds for the rest of the term. The extra 1,000 a month in year two is not worth 12,000 at the end; it is worth 12,000 grown for thirteen more years. Over a long plan, a modest step-up routinely adds more to the final value than a couple of percentage points on the return rate would.
The year table shows the instalment for each year when a step-up is set, so it is clear what the plan is actually asking of you in year twelve before you commit to it.
SIP or a lump sum?
For the same total amount, a lump sum invested at the start beats a SIP under a constantly rising market, simply because all of the money compounds for the whole term rather than trickling in. That comparison is a hindsight argument: it assumes you had the whole sum available and that the market went up from the day you invested it.
What a SIP does is remove the decision. Buying on a fixed date every month means buying more units when prices are low and fewer when they are high, and it takes the timing question — the one almost nobody gets right twice — out of the process entirely. For money that arrives as monthly income rather than as a windfall, it is also the only option that exists.
Set the expected return to zero for a moment. The figure that remains is the only part of the projection that is certain; everything above it is the rate assumption doing the work.
Choosing a realistic expected return
Long-run Indian equity index returns have historically landed in the low teens before costs, but the average conceals the shape: individual years range from strongly negative to well above thirty per cent, and a SIP that ends during a bad stretch gets the bad stretch. Debt funds sit far lower with far less spread.
The practical use of this calculator is not the single number it produces. Run the plan at twelve per cent, then at eight, then at fifteen, and look at the range. If your goal only works at the top of that range, the plan needs more money or more time rather than a more optimistic assumption.
Frequently asked questions
How is a SIP return calculated?
Each instalment is treated as its own investment compounding from the month it was paid, so an instalment made in year one grows for the whole term and one made last month barely grows at all. That is why the total invested and the final value differ by so much more than the headline rate suggests.
What is a step-up SIP?
One where you raise the monthly amount by a set percentage each year, usually to track a salary increase. It has a much larger effect than most people expect, because every increase compounds for the rest of the term.
Is the expected return guaranteed?
No. The rate you enter is an assumption, not a promise — market returns vary year to year and can be negative. Treat the result as the arithmetic of compounding under one assumption, and run it again at a lower rate to see the downside.
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Last updated 19 Aug 2026 · Free to use · Runs entirely in your browser