SIP Calculator
Project what a monthly SIP grows to, including an optional annual step-up, with the amount you invested and the amount the market added shown separately.
How to use this calculator
- 1Enter the amount you invest each month and how many years you plan to keep going.
- 2Set an expected annual return. Use a figure you can defend — a broad equity fund modelled at 10–12% is a common long-run assumption, and anything higher deserves scepticism.
- 3If you plan to raise the instalment each year as your income grows, enter that as the annual step-up. Leave it at zero for a flat SIP.
- 4Compare the "total invested" and "estimated growth" figures — the point at which growth exceeds contributions is where compounding starts doing the heavy lifting.
How the calculation works
M = P × [((1 + i)^n − 1) ÷ i] × (1 + i), where i = r ÷ 12 ÷ 100 and n = years × 12- M
- Maturity value — what the plan is worth at the end
- P
- The monthly instalment
- i
- Monthly rate: the annual return divided by twelve
- n
- Total number of instalments
The trailing × (1 + i) is what makes this an annuity-due rather than an ordinary annuity. A SIP instalment is collected on its due date and buys units the same day, so it earns that month's growth. Omitting that term — as a generic end-of-period compound interest calculator does — understates every instalment by one month of growth.
The closed form above only holds for a flat instalment. When an annual step-up is applied the series restarts at a new amount every twelve months, so this calculator sums it month by month instead of forcing a formula that would not be correct.
The annual return is converted to a monthly rate by simple division rather than by taking the twelfth root. That is the convention every SIP calculator in the market uses, so results here are comparable with the ones fund houses publish.
Worked example
5,000 a month for 10 years at 12%
- 1.Monthly rate i = 12 ÷ 12 ÷ 100 = 0.01, and n = 10 × 12 = 120 instalments.
- 2.(1.01)^120 = 3.3004, so ((1.01)^120 − 1) ÷ 0.01 = 230.04.
- 3.230.04 × 5,000 = 1,150,193, then × 1.01 for the annuity-due convention = 1,161,695.
- 4.Total invested is 5,000 × 120 = 600,000, so roughly 561,695 of the final figure is growth.
Result: About 1,161,695 — from 600,000 invested
The same plan with a 10% annual step-up
- 1.The instalment starts at 5,000 and rises 10% each anniversary — 5,500 in year two, 6,050 in year three, and 11,795 by year ten.
- 2.Because each year's instalments start from a different base, there is no single formula: the calculator compounds each month in turn.
- 3.Total invested rises to roughly 956,246 rather than 600,000, and the ending value rises with it.
Result: Materially ahead of the flat plan, on a larger total invested
What a SIP actually is
A systematic investment plan is an instruction to invest a fixed amount at a fixed interval — almost always monthly — into a chosen fund, rather than deciding each time whether the moment looks right. The money is collected automatically on a set date and buys however many units that amount is worth at that day's price. Nothing about the mechanism is exotic: it is a standing order pointed at a fund instead of a savings account.
What the schedule buys is not a better return but the removal of a decision. The single largest destroyer of real-world investor returns is not fee drag or fund selection — it is the pattern of buying after a rally and selling after a fall. A SIP does not improve on a perfectly timed lump sum, and research consistently finds that lump-sum investing wins more often than not simply because markets rise more often than they fall. What it does is make the far more common failure — not investing at all, or investing erratically — much harder to commit.
Rupee-cost averaging, and what it does not do
Because the instalment is a fixed amount of money rather than a fixed number of units, a falling price automatically buys more units and a rising price buys fewer. Over a full cycle this pulls the average cost per unit below the average price per unit — an arithmetic consequence of the fixed-amount rule, not a forecasting skill. This is what "rupee-cost averaging" (or dollar-cost averaging) names.
It is worth being precise about the limits of that effect, because it is frequently oversold. Averaging reduces the consequence of investing everything at a single bad price; it does not protect against a market that falls and stays down, and it does not turn a poor fund into a good one. In a market that rises steadily from the day you start, averaging costs you money relative to having invested the whole sum on day one. The honest case for a SIP is behavioural and cash-flow-driven — most people are paid monthly and can only invest monthly — rather than a claim of superior returns.
Why stepping the instalment up matters so much
A flat instalment quietly shrinks in real terms every year that inflation runs above zero, and it also falls further behind an income that is rising. A step-up — sometimes called a top-up — raises the instalment on each anniversary, typically by a percentage chosen to track expected salary growth.
The effect is larger than most people expect, for two compounding reasons at once.
- More money goes in — a 10% annual step-up on a ten-year plan invests roughly sixty per cent more in total than the flat equivalent, simply because later instalments are much larger.
- Early years still compound longest — the step-up does not sacrifice the early instalments that have the most time to grow — it adds to the later ones, so nothing is traded away.
- It matches how earnings actually move — raising the instalment in line with a pay rise keeps the share of income being invested constant, which is a far easier commitment to sustain than raising it out of a static budget.
Choosing a return assumption you can defend
Every projection here is only as good as the return figure entered, and this is where most SIP planning goes wrong. A number is chosen because it produces a satisfying final figure rather than because there is any evidence behind it.
A defensible approach is to start from the long-run record of the asset class rather than from a recent stretch of performance. Broad equity markets have historically produced high-single-digit to low-double-digit nominal annual returns over multi-decade periods, with severe multi-year drawdowns inside that average. Debt and money-market funds sit far lower. A blended portfolio sits between them in rough proportion to its equity share. Whatever figure is used, it should be understood as the midpoint of a very wide distribution: the same plan run through a real sequence of market years produces a range of outcomes, not the single smooth curve any calculator draws.
What this assumes, and where it stops
Assumptions
- The return is applied as a constant monthly rate. Real markets deliver the same average through a sequence of very different years, and the order those years arrive in changes the outcome.
- Instalments are paid on schedule at the start of each month and are invested the same day.
- Figures are nominal — inflation is not deducted, so the final number buys less than the same number would today.
- No exit load, transaction charge or tax is deducted. The expense ratio is not modelled here; use the Mutual Fund Calculator to see fee drag separately.
Limitations
- A single average return cannot express sequence risk. Two plans with identical average returns end at different values depending on when the good and bad years fall.
- Tax on redemption is not modelled, and it varies by jurisdiction, holding period and fund type.
- Stopping, pausing or partially redeeming mid-plan is not modelled — the projection assumes every instalment is paid and nothing is withdrawn.
- The step-up is applied as a fixed percentage on each anniversary. Real top-ups are often irregular amounts made when income allows.
Common questions
Is a SIP better than investing a lump sum?
Not on average return. Because markets rise more often than they fall, investing the whole amount immediately beats phasing it in most of the time. A SIP wins on two other grounds: it matches how most people actually receive money, and it removes the timing decision that causes so many investors to buy high and sell low. If you already hold the full sum and can tolerate the volatility, lump-sum investing is statistically the stronger choice.
Why is my actual SIP value different from this projection?
Because this applies one smooth monthly rate and a real fund does not. Your actual value depends on the specific sequence of prices on the specific dates your instalments were collected, plus the fund's expense ratio, any exit load, and the gap between the debit date and the unit allotment date. Over short periods the difference can be large in either direction; over long periods the projection is a reasonable central estimate rather than a prediction.
What annual return should I assume?
Use a figure grounded in the asset class's long-run record, not a recent good run. Broad equity funds are commonly modelled at 10–12% nominal over multi-decade horizons, balanced funds lower, and debt funds lower still. Anything above roughly 15% sustained for decades is well outside historical experience for a diversified portfolio, and a plan that only works at that rate is not a plan.
What does the annual step-up actually do to the result?
It raises the instalment on each anniversary, so much more money goes in over the life of the plan without sacrificing any of the early instalments that compound the longest. On a ten-year plan a 10% annual step-up invests roughly sixty per cent more in total than a flat instalment, and the ending value rises accordingly. It is usually the single most effective change available to someone whose income is growing.
Sources
- Dollar-Cost Averaging: Investing a Lump Sum — US Securities and Exchange Commission (Investor.gov)
- Mutual Funds and Exchange-Traded Funds: A Guide for Investors — US Securities and Exchange Commission
Formula and content last reviewed on .
Results are estimates for information only, not professional advice.
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