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Calculator

SIP Calculator

A Systematic Investment Plan (SIP) is a fixed monthly investment into a mutual fund. Because each instalment buys units at different prices and returns compound over time, even modest monthly amounts may grow into a meaningful corpus over long horizons. This calculator estimates how much a monthly SIP may grow to, how much you actually invest, and the wealth potentially gained — so you can set a realistic monthly amount for goals like a home, education, or retirement. The figures are estimates based on an assumed return, not a promise.

Last updated June 29, 2026Reviewed for formula accuracy using public SIP calculator benchmarks (SEBI, AMFI / Mutual Funds Sahi Hai, and major fund-house calculators) and the standard SIP future-value formula. Not reviewed by a registered investment adviser.

In shortA SIP calculator estimates the future value of regular monthly mutual fund investments from three inputs — your monthly amount, the expected annual return, and how many years you invest — using the standard SIP future-value formula. For example, ₹10,000 a month for 15 years at an assumed 12% gives an estimated ₹50,45,760, of which ₹18,00,000 is your own money and about ₹32,45,760 is estimated wealth gained.

Amount invested every month.

%

Long-term equity funds have historically returned ~10–13%. Not guaranteed.

yrs

How long you keep investing.

Most Indian SIP calculators assume each instalment is invested at the start of the month. End-of-month gives a slightly lower value.

Estimated maturity value₹50,45,760Estimated corpus at the end.
Total invested₹18,00,000Sum of all your instalments.
Estimated wealth gained₹32,45,760Returns over and above what you put in.

Invested vs wealth gained over time

Y1Y4Y7Y10Y13Y15
  • Invested
  • Gains
View yearly breakdown
YearInvestedGainsTotal
Y1₹1,20,000₹8,093₹1,28,093
Y2₹2,40,000₹32,432₹2,72,432
Y3₹3,60,000₹75,076₹4,35,076
Y4₹4,80,000₹1,38,348₹6,18,348
Y5₹6,00,000₹2,24,864₹8,24,864
Y6₹7,20,000₹3,37,570₹10,57,570
Y7₹8,40,000₹4,79,790₹13,19,790
Y8₹9,60,000₹6,55,266₹16,15,266
Y9₹10,80,000₹8,68,215₹19,48,215
Y10₹12,00,000₹11,23,391₹23,23,391
Y11₹13,20,000₹14,26,148₹27,46,148
Y12₹14,40,000₹17,82,522₹32,22,522
Y13₹15,60,000₹21,99,311₹37,59,311
Y14₹16,80,000₹26,84,180₹43,64,180
Y15₹18,00,000₹32,45,760₹50,45,760

Default assumes each instalment is invested at the start of the month (annuity-due), matching most Indian SIP calculators; switch “SIP timing” to end-of-month to match calculators that assume that instead. Returns are assumed constant and compounded monthly — real markets are volatile and returns are not guaranteed. This is an illustration, not a promise.

What your result means

  • Most of the maturity value appears in the final years — that back-loaded curve is compounding, so the single biggest lever is simply staying invested longer.
  • The figure assumes a steady return, but real markets zig-zag; judge a SIP over 7+ years, never on one bad year.
  • A step-up SIP (raising the amount ~10% a year as your income grows) reaches the same goal with a much smaller starting amount.

How to use this calculator

  1. Enter the amount you can invest every month without straining your budget.
  2. Set a realistic expected return — 10–12% for diversified equity funds over the long term, lower for hybrid or debt funds.
  3. Choose how many years you will keep investing.
  4. Leave “SIP timing” on beginning-of-month to match most calculators, or switch to end-of-month to match a specific one.
  5. Read the estimated maturity value, then compare it against “total invested” to see how much is compounding, and open the yearly breakdown to see the path.
  6. If the corpus falls short of your goal, increase the monthly amount or extend the period.

The formula

Maturity = M × [((1 + i)ⁿ − 1) ÷ i] × (1 + i), where M = monthly investment, i = monthly return (annual ÷ 12 ÷ 100), and n = number of months (years × 12). The final ×(1 + i) applies for a beginning-of-month SIP (annuity-due); drop it for an end-of-month SIP. If the return is 0%, maturity simply equals M × n. Wealth gained = Maturity − (M × n).

Worked example

Investing ₹10,000 a month for 15 years at an assumed 12% a year (monthly rate i = 0.01, n = 180 instalments, invested at the start of each month): the estimated maturity value is ₹50,45,760 against ₹18,00,000 actually invested — about ₹32,45,760 of estimated wealth gained through compounding. Switching to an end-of-month SIP gives ₹49,95,802 instead, a difference of roughly ₹50,000 purely from timing. Keeping the same SIP going for 25 years raises the estimate to about ₹1.9 crore, showing how the years matter far more than the monthly amount.

Methodology

This calculator estimates the future value of a regular monthly SIP using the standard SIP future-value formula. It assumes a fixed annual return converted to a monthly rate (annual ÷ 12), regular monthly contributions, and monthly compounding, with each instalment invested at the start of the month (annuity-due) by default. It does not include taxes, inflation, expense ratio, exit load, tracking error, fund underperformance, or irregular and stepped-up investments. The result card, growth chart, and yearly breakdown table are all produced by the same calculation, so every number on the page is consistent.

Why results differ across calculators

  • Instalment timing — beginning-of-month (annuity-due) vs end-of-month (ordinary). Most Indian calculators, including this one’s default, use beginning-of-month, which gives a slightly higher value.
  • How the monthly rate is derived — a simple annual ÷ 12 (the common standard, used here) vs an effective monthly rate of (1 + annual)^(1/12) − 1.
  • Rounding — rounding every month, every year, or only the final figure changes the last few rupees.
  • What is bundled in — some tools fold in step-up SIPs, expense ratio, exit load, tax, or inflation, which this calculator deliberately keeps separate so the core compounding math is clear.

When to use it

  • Sizing a monthly SIP to reach a goal like a home down payment or retirement corpus.
  • Seeing the long-term cost of delaying — compare starting now versus five years later.
  • Comparing how the period (years) affects the corpus more than the monthly amount.
  • Setting expectations before signing up for a SIP so you are not surprised by volatility.

Frequently Asked Questions

References & sources