Toolzent

SIP Calculator

Estimate the maturity value of a monthly Systematic Investment Plan (SIP) — the amount invested, the returns earned and the final corpus — for any monthly amount, return rate and time period, with worked examples and a year-by-year growth table.

Updated 2026-06-09 · Free · No sign-up · Runs privately in your browser

Amounts are in your own currency. SIP is invested at the start of each month (annuity due).

What is a SIP calculator?

A SIP calculator estimates how much a monthly Systematic Investment Plan will grow to — showing your total invested, the returns earned, and the final maturity value — based on a fixed monthly contribution, an expected annual return rate and the number of years. A SIP simply means investing a set amount on a regular schedule (usually monthly) into a mutual fund or similar instrument, rather than all at once.

This tool is part of our finance calculators collection. It is a planning estimate: the returns it shows are projections, not promises.

How is SIP maturity calculated?

It compounds every monthly instalment to the end of the term using the future value of an annuity due (each payment made at the start of the month):

FV = P × ((1 + i)ⁿ − 1) ÷ i × (1 + i)

Where:

  • P = monthly investment amount
  • i = monthly return rate = annual rate ÷ 12 ÷ 100
  • n = number of months = years × 12
  • FV = maturity value (the final corpus)

From there the tool derives the two figures investors care about most:

  • Invested amount = P × n
  • Estimated returns = FV − Invested amount

The trailing × (1 + i) is what makes this an annuity due: because each SIP is invested at the beginning of the month, every instalment earns one extra month of growth compared with an ordinary (end-of-month) annuity. If the return rate is 0%, the formula collapses to P × n — you simply get back what you put in.

Worked examples you can reproduce

Example 1 — 5,000 per month, 12% per year, 10 years. First find the monthly rate and number of months: i = 12 ÷ 12 ÷ 100 = 0.01 and n = 10 × 12 = 120. Then:

FV = 5000 × ((1.01¹²⁰ − 1) ÷ 0.01) × 1.01 ≈ 1,161,695

  • Invested amount = 5000 × 120 = 600,000
  • Estimated returns = 1,161,695 − 600,000 = 561,695
  • Maturity value ≈ 1,161,695

So you contribute 600,000 of your own money and the projected returns add another 561,695 — nearly doubling the invested amount.

Example 2 — 10,000 per month, 12% per year, 15 years. Here i = 0.01 and n = 180:

FV = 10000 × ((1.01¹⁸⁰ − 1) ÷ 0.01) × 1.01 ≈ 5,045,760

  • Invested amount = 10000 × 180 = 1,800,000
  • Estimated returns = 5,045,760 − 1,800,000 = 3,245,760
  • Maturity value ≈ 5,045,760

Notice that stretching the horizon from 10 to 15 years lets the returns component (3,245,760) grow larger than the amount actually invested (1,800,000) — that is compounding doing the heavy lifting.

How does a SIP grow over time?

The longer the money stays invested, the more disproportionately the returns grow versus your contributions. The table below shows a fixed 5,000 monthly SIP at 12% per year, matching this calculator’s output:

YearsInvested amountEstimated returnsMaturity value
5300,000112,432412,432
10600,000561,6951,161,695
15900,0001,622,8802,522,880
201,200,0003,795,7404,995,740
251,500,0007,988,1759,488,175

At 5 years, returns are a fraction of what you invested; by 25 years they are more than five times your contributions. That widening gap is the core argument for starting early and staying invested.

SIP vs lump sum: which is better?

Neither is universally better — it depends on cash flow and market timing. A lump sum puts the whole amount to work immediately, so in a steadily rising market it compounds from day one and usually ends up ahead. A SIP spreads buying across many months, so you purchase more units when prices are low and fewer when high (rupee/dollar-cost averaging), which smooths out volatility and removes the pressure of timing the market.

FactorSIP (monthly)Lump sum
Cash needed upfrontSmall, recurringLarge, one-time
Timing riskLow (averaged)High (single entry point)
Best market for itVolatile or falling-then-risingSteadily rising
Discipline / habitBuilds automatic savingOne decision
Compounding windowEach instalment differsFull amount from day one

For a one-time amount you can also compare growth with a dividend calculator or model a single deposit’s future value separately; for goal planning over many years, the recurring SIP approach above is usually the more realistic match for a salary.

Tips and common mistakes

  • Don’t treat the return rate as fixed. Markets swing year to year; the 12% figure is a long-run average, not an annual guarantee. Re-run the tool at 8% and 10% to see a realistic range.
  • Match the rate to the asset. Equity funds may justify 10–12%, but pure debt or hybrid funds are closer to 6–8%. Plugging an equity rate into a debt SIP overstates the corpus.
  • Remember it is pre-tax and pre-fee. Expense ratios, exit loads and capital-gains tax all reduce the in-hand amount.
  • Inflation erodes the headline number. A maturity value 20 years out buys less than the same number today — discount it mentally.
  • Use consistent units. Monthly amount in, monthly rate derived automatically; entering an annual contribution by mistake will inflate the result twelvefold.

Limitations and accuracy notes

This calculator assumes a constant monthly amount, a constant return rate, and start-of-month investing (annuity due). Real SIPs experience variable returns, occasional missed instalments, step-ups, dividends reinvested at different prices, and fees — none of which are modelled here. Figures are rounded to whole units for display, so a small rounding difference from a manual calculation is normal.

Disclaimer: This SIP calculator is for educational and illustrative purposes only and does not constitute financial advice. Mutual fund and market-linked investments are subject to market risk; returns are not guaranteed and you may get back less than you invested. Consult a qualified financial adviser before making investment decisions.

For other money planning, explore the loan calculator for borrowings or the pay raise calculator to see how a higher income could lift the monthly amount you can afford to invest.

Frequently asked questions

How is SIP maturity value calculated?+

It uses the future value of an annuity-due formula FV = P × ((1+i)ⁿ − 1) ÷ i × (1+i), where P is the monthly investment, i the monthly return rate (annual ÷ 12 ÷ 100), and n the number of months (years × 12).

What return should I assume for a SIP?+

Returns are not guaranteed. Equity mutual funds are often modelled at 10–12% per year over long horizons, debt funds nearer 6–8%, but actual returns vary with the market and can be negative in any given year.

Is SIP better than a lump sum?+

SIPs spread investment over time, averaging your purchase cost and reducing timing risk, which suits regular savers. A lump sum can do better in a steadily rising market because the full amount compounds from day one.

How much will a 5000 monthly SIP become in 10 years?+

At 12% per year, a 5,000 monthly SIP invests 600,000 over 10 years and grows to about 1,161,695 — roughly 561,695 of estimated returns, assuming each instalment is invested at the start of the month.

Why is the SIP maturity higher than my total invested amount?+

Because each monthly instalment keeps compounding until the end of the term. Early contributions stay invested longest, so the returns portion grows faster than the invested portion as the years add up.

Does this calculator account for inflation, fees or taxes?+

No. It shows nominal, pre-tax growth and ignores fund expense ratios, exit loads and capital-gains tax. Subtract those to estimate your real, in-hand return.

What is the difference between annuity due and ordinary annuity here?+

This tool uses an annuity due, meaning each SIP is invested at the start of the month, so it earns one extra month of growth (the × (1 + i) term). An ordinary annuity assumes end-of-month investing and gives a slightly lower figure.

Can I increase my SIP amount each year?+

This calculator assumes a fixed monthly amount. A step-up SIP, where you raise the instalment annually, produces a larger corpus, but it is not modelled here — use a flat average for a quick estimate.