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SIP Calculator

Calculate the future wealth generated through Systematic Investment Plans (SIP).

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SIP Calculator workspace

Parameters Configuration

The currency selector changes the symbol and number formatting only. Amounts you enter are never converted between currencies.

Range: $10 - $2,000
$

Amount debited at the start of every month.

Range: 1 - 30
%

Assumed constant annual return. Real returns vary year to year.

Range: 1 - 40
Y

How long you keep investing.

Ready for calculations

Configure parameters on the left and press Calculate.

Using SIP Calculator

  1. Enter Monthly Amount: Type the amount you plan to invest each month.

  2. Set Return Rate: Enter the expected annual rate of return (based on historical asset class averages).

  3. Choose Duration: Select the investment duration in years.

  4. Inspect Growth: Review your principal contribution and compound interest growth breakdown.

Say you invest ₹10,000 a month in a mutual fund with an expected 12% annual return. Over 15 years, your total out-of-pocket contribution is ₹18 lakh, but the compound interest grows your portfolio's future value to over ₹50 lakh—meaning compound growth contributed more than ₹32 lakh of your final wealth. This calculator applies the Future Value of an Annuity Due formula, illustrating how early compound growth curves skew heavily in your favor over time.

A systematic investment plan buys the same rupee amount every month, whatever the price. This calculator projects where that habit gets you after a given number of years, using the annuity-due convention that Indian fund houses quote.

A fifteen-year run, in full

Invest 5,000 a month for 15 years at an assumed 12% annual return and the projection comes to 25,22,880. You'll have put in 9,00,000 of your own money, and the other 16,22,880 is growth. Contributions are 36% of the final figure and compounding is the remaining 64%.

Extend the same instalment to 20 years and the projection reaches 49,95,740 on 12,00,000 invested. Five more years of the same monthly cheque roughly doubles the outcome, because the earliest instalments have had two decades to work. That's the usual argument for starting early, in actual numbers.

The convention behind the number

FV = P × [((1+i)^n − 1) ÷ i] × (1+i)
i = expected annual return ÷ 12 ÷ 100     n = years × 12

The trailing (1+i) term is what makes this an annuity due. Each instalment is treated as arriving at the start of the month, so every one of them earns a full month of growth. Drop that term and you get the annuity-immediate figure, which is a little lower. Providers quote the annuity-due version, so that's what's implemented here.

Why a smooth 12% line is the weakest part of this model

The projection applies the same return every single month. Markets don't behave like that, and the gap has two consequences.

First, the order of returns matters even when the average is the same. A run of poor years early on leaves less capital compounding through the good years that follow, so two investors with the same average can end up with different amounts. The formula has no way to show that.

Second, the figure you enter is a guess about the future. There's no defensible way to know what an equity fund will return over the next fifteen years, and treating a round 12% as a forecast instead of one scenario is the most common misuse of a page like this. Run it at 8%, at 10% and at 14%, and take the spread as your answer.

What the projection leaves out

  • Expense ratio. Fund charges are deducted daily from the net asset value. A projection at 12% gross is a projection at roughly 10.8% net if the fund charges 1.2%, and over fifteen years that gap is large.
  • Exit load. Redeeming units you've held for less than the fund's stated period usually costs a percentage of the redemption value.
  • Tax. Capital gains on redemption are taxable, and the rate depends on the fund type and holding period.
  • Step-up contributions. The instalment is held constant. If you raise it every year in line with your salary, the real outcome will be higher than shown here, and this tool can't model that.

Fund factsheets and your own account statement are the authoritative record of what you actually hold. Use this page to set a target; for tracking it, go by those.

Where to go next

To model drawing an income back out of a corpus, use the SWP calculator. For a one-off investment instead of a monthly instalment, the compound interest calculator is the page you want. To see what the projected corpus buys in today's money, run it through the inflation calculator.

Frequently asked

What is Rupee Cost Averaging?

Rupee Cost Averaging is an investment strategy where you invest a fixed amount of money at regular intervals. This means you buy more mutual fund units when prices are low and fewer units when prices are high, lowering your average cost per unit over time.

Can I change my monthly investment amount later?

Yes, you can adjust your inputs at any time to model different savings scenarios or annual payment increases.

Are my investment choices uploaded to a server?

No, the calculations run client-side in your local browser sandbox. Your inputs are not uploaded.