SIP Calculator

Calculate the future value of a Systematic Investment Plan (SIP) with monthly investments at a given annual return. Free, instant, no signup.

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years
Formula: FV = M × ((1+r)^n − 1) / r × (1+r) [annuity-due]
  • M = monthly investment
  • r = monthly return rate
  • n = total months

How to use the SIP Calculator

  1. Enter your values. Fill in the fields with your numbers.
  2. Calculate. Press Calculate to run the sip calculator.
  3. Use the result. Copy the result or try a related tool next.

Why use our SIP Calculator

Instant results. Enter your figures and the sip calculator returns an answer in seconds.
Free & private. Runs in your browser — no signup, and nothing is sent to a server.
Accurate. Uses standard formulas so you can rely on the numbers.

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About the SIP Calculator

A SIP Calculator estimates how much a Systematic Investment Plan could grow into when you invest a fixed amount every month at a steady assumed rate of return. Instead of one large lump sum, a SIP buys into a mutual fund in regular instalments, and this tool projects the maturity value of all those contributions plus the compounding earned along the way. You enter three things: your monthly contribution, an expected annual return, and the number of years. The calculator then shows your total invested amount, the estimated gains, and the projected final corpus, so you can see how disciplined monthly investing adds up over time.

Use this calculator when you are planning toward a long-term goal such as retirement, a child's education, a house down payment, or simply building wealth from regular salary. It is most useful for stress-testing a plan before you commit: try a 10-year horizon versus a 20-year one, or compare a 1,000 versus 5,000 monthly contribution, and watch how the gap widens because of compounding. It is also handy for reverse-checking a goal, since you can adjust the monthly figure until the projected corpus matches the amount you actually need. The point is to make the abstract idea of monthly investing concrete and visual.

Under the hood the tool treats each monthly instalment as an annuity due and applies the standard SIP formula M = P x (([1 + i]^n - 1) / i) x (1 + i), where P is your monthly amount, n is the total number of instalments, and i is the monthly rate of return. Crucially, the monthly rate is not the annual rate divided by 12; it is derived using i = (1 + annual return)^(1/12) - 1 to respect compounding. So a 12 percent annual expectation becomes roughly 0.95 percent per month, not 1 percent. Every contribution then compounds for the remaining months until maturity.

Treat the result as a projection, not a promise. The figure assumes a constant return every single month, but real mutual fund returns swing with the market and can be negative in some years, so your actual corpus will differ. The calculator also ignores expense ratios, exit loads, and taxes on gains, which reduce real-world outcomes. On privacy, the entire calculation runs in your browser using simple arithmetic. Nothing you type, your amounts, rates, or goals, is sent to a server, stored, or shared, so you can model your personal finances freely without leaving any trace online.

Frequently asked questions

What formula does the SIP Calculator use?

It uses the annuity-due formula M = P x (([1 + i]^n - 1) / i) x (1 + i), where P is your monthly investment, n is the number of monthly instalments, and i is the monthly rate of return. The (1 + i) term reflects that each instalment is invested at the start of the period.

Why is the monthly return not just my annual return divided by 12?

Because returns compound. The calculator converts your annual figure with i = (1 + annual return)^(1/12) - 1, so a 12 percent annual expectation becomes about 0.95 percent per month rather than 1 percent. Dividing by 12 would overstate the result.

Are the projected returns guaranteed?

No. The tool assumes a fixed return every month, but actual mutual fund returns vary with the market and can be negative in some periods. Use the output as an estimate for planning, not a guaranteed maturity amount.

Does the calculator account for fees, expense ratios, or taxes?

No. It shows gross projected growth and does not deduct expense ratios, exit loads, or capital gains tax. Your real-world corpus will typically be somewhat lower once those costs are applied.

What expected return should I enter?

There is no single right number, since it depends on the fund type. Many people model equity funds with a long-term assumption around 10 to 12 percent and debt funds lower, but you should run a few scenarios rather than relying on one optimistic figure.

From our blog

How to Use a Compound Interest Calculator to Plan Smarter Savings

By the Super Simple Digital Tools Team · Updated June 2026

Most people meet compound interest as a tidy formula and walk away no wiser about their own money. A calculator closes that gap by turning A = P(1 + r/n)^(nt) into a concrete answer: enter what you have, what you will add, and how long you will wait, and it tells you where you land. The skill is not in the arithmetic, which the tool handles, but in choosing honest inputs and reading the output critically. This guide walks through each field so your projection reflects a plausible future rather than a flattering one.

Start with the principal, your current balance for this goal. Keep it specific to one account or objective rather than lumping in money you may need sooner. Next set the annual rate. For a savings account or CD use the APY the institution quotes, since APY already bakes in compounding; for investments, pick a return you would defend out loud, not the best year you ever had. Because the calculator holds this rate steady for the entire term, it helps to run the numbers two or three times at different rates to see the spread of outcomes.

Compounding frequency is the input people overthink. It sets n, the number of times per year interest is credited, and more frequent compounding earns a little more because interest re-invests sooner. In practice the difference between monthly and daily compounding is small, especially below mid-single-digit rates, so do not chase a fractionally higher frequency at the expense of a meaningfully higher rate. If you are comparing real products, match each calculation to how that product actually compounds so the contest is fair.

Contributions are where the calculator earns its keep. Add a realistic recurring deposit and watch how the final balance and the interest-earned line jump. Each contribution begins compounding from the moment it lands, so the steady saver who adds a modest amount monthly frequently overtakes someone who deposited a larger lump sum once and stopped. This is the single most actionable lever for most people, more controllable than the rate and far more powerful than timing, so it is worth testing a few contribution levels side by side.

Finally, read the result like an analyst, not a fan. Note how the tool splits your ending balance into money you contributed versus interest earned; a healthy long-term projection should show interest doing real work. Remember the number is pre-tax and pre-inflation, so a balance that looks large in today's eyes may buy less decades from now. Use the projection to compare choices and set savings targets, then revisit it whenever your rate, timeline, or contribution changes, because the inputs that drive it rarely stay frozen for long.

  • Enter APY rather than a nominal rate for savings accounts and CDs, since APY already reflects the compounding and avoids double-counting.
  • Run the same scenario at a low, medium, and high rate to see a realistic range instead of betting on one fixed assumption.
  • Increase the monthly contribution rather than hunting for a higher compounding frequency; the deposit lever moves the result far more.
  • Mentally subtract an inflation estimate from your rate to gauge real purchasing power, since the tool reports nominal growth before tax.

Read the full guide →

Tool by the Super Simple Digital Tools Team. Reviewed by our editorial team. Free to use, no signup required.

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