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SIP Calculator (Systematic Investment)

Calculate systematic investment plan returns with monthly contributions, expected returns, and wealth accumulation projections over time.

Tested tool guide Tested browser tools Checked August 16, 2026

What SIP Calculator (Systematic Investment) does, with a checked example

A systematic investment plan (SIP) is a habit: the same fixed amount, invested at the same fixed interval, usually monthly. This tool projects where that habit ends up by compounding your monthly contribution at an assumed annual return over the chosen horizon. Enter the monthly amount, the expected return, and the number of years, and it returns the estimated final value alongside the total you contributed and the growth on top. The thing most users misread: the result is a projection of the rate you typed in, not a promise of what a fund will pay, and that assumed rate - not your monthly amount - is what ultimately drives the outcome.

Worked example

A concrete input and expected output from the current implementation.

Input

Monthly contribution Rs 10,000; expected annual return 12%; duration 10 years

Expected output

Estimated final value: Rs 23,23,391. Total invested: Rs 12,00,000. Estimated gains: Rs 11,23,391.

Each monthly Rs 10,000 is compounded at 1 percent per month (12 percent annual divided by 12) for 120 months, with each contribution treated as invested at the start of its month, giving 10,000 x ((1.01^120 - 1) / 0.01) x 1.01, which rounds to Rs 23,23,391. Subtracting the 120 contributions of Rs 10,000 leaves Rs 11,23,391 of compounding gains.

How the result is produced

1

The annuity calculation

The tool applies the future-value-of-an-annuity calculation: FV = P x ((1 + i)^n - 1) / i x (1 + i), where P is the monthly contribution, i is the annual rate divided by 12, and n is the number of months. The trailing (1 + i) factor treats each contribution as invested at the start of its month, the standard SIP convention, which adds roughly half a month of compounding to every contribution.

2

One rate, one path

The same annual rate is applied to every month of the horizon; there is no simulation of good and bad years. Because compounding is exponential, the output swings hard with the assumed rate - a one-percentage-point change can shift a long-horizon result by tens of percent - and the figure is not adjusted for inflation, taxes, or any fund's actual track record.

Good uses

  • Choosing a monthly amount for a goal: hold the horizon fixed and raise the contribution until the projected value reaches the corpus you need for retirement or a down payment.
  • Deciding whether to start now or wait: keep the same monthly amount and compare a longer horizon against a shorter one, to see how much of the final value comes from time in the market rather than from the size of the contributions.
  • Checking a broker or fund house illustration: when a projection arrives with an assumed return attached, re-run the numbers at your own conservative rate before treating the advertised figure as an expectation.

Limits and checks

  • The assumed rate is the whole forecast. The tool holds it constant for every month of the horizon, so the output is conditional on that guess; real returns vary year to year and no calculator can promise a fund's future performance.
  • The result is nominal, not real. Nothing is adjusted for inflation, so a projected sum far in the future buys less than the same number does today; subtract your expected inflation from the return if you want purchasing power, and remember gains may be taxable.
  • Convention details change the answer slightly. The annual rate is compounded monthly (12 percent becomes 1 percent per month), contributions are assumed paid at the start of each month, and a starting lump sum or skipped or irregular payments break the formula, so results only match the inputs exactly as entered.

Common questions

Is the final value what my mutual fund will actually give me?

No. The tool compounds your assumed annual return uniformly across the whole period, as if the market delivered the same rate every month. Actual fund returns vary year to year, so treat the output as a planning figure: run it at a conservative and an optimistic rate and use the range between them as your expectation, not the single number.

Why is the projected value so much more than I invested?

Compounding. Each contribution grows for the rest of the horizon and the gains themselves earn returns. Over 10 years of Rs 10,000 monthly at 12 percent you invest Rs 12,00,000 and the tool projects about Rs 23,23,391, so roughly Rs 11,23,391 is compounded growth. Longer horizons and higher assumed rates widen that gap quickly.

References and verification

The example and behavioral notes were checked against the browser implementation. Standards and primary references below define the relevant format, formula, or platform behavior.

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