SIP Calculator

See what a monthly SIP could grow to, the SIP a goal needs, or how long it may take, with every assumption shown and editable.

By Nitin Raturi · Last reviewed · Changelog · How we check the maths

Your plan

How to use this SIP calculator

It takes under a minute. Every number updates as you type, and you can change anything later.

  1. Choose what you want to work out: the value of a SIP, the SIP a goal needs, or how long a goal takes.
  2. Fill in the fields. Type amounts any way you like (10k, 1.5 lakh) or use the sliders.
  3. Read the result: the headline figure, the sentence under it, and how much is your money versus assumed growth.
  4. Explore: tap a “What if” chip, try a different return in the sensitivity strip, or open Fine-tune for step-up, lumpsum and inflation.
  5. Keep it: copy the link (it stores your inputs), download the year-by-year table as CSV, or print it.

Good to know

  • Tap the ⓘ next to any field for a short guide to it.
  • The return is an assumption, not a promise. Try a lower figure as well.
  • Turn on the reality check to see the result in today’s money.

Fill in the fields; the result updates as you type.

What do you want to work out?

What do you want to work out?

Pick the question you are asking. The inputs change to match it.

How to fill it in

  • “I invest, show me the value”: you know your monthly amount and want an estimate of where it could get to.
  • “I have a goal, show me the SIP”: you know the amount you want and when; the calculator works out the monthly SIP.
  • “How long will it take?”: you know the amount and your monthly SIP; it works out the time needed.

Tip: You can switch at any time; your other inputs are kept.

Monthly investment

The amount you plan to invest every month through the SIP.

How to fill it in

  • Type it any way you like: 10000, 10,000, 10k or 1.5 lakh all work. Or drag the slider.
  • With a yearly step-up, this is the first year’s amount; later years are higher.
  • Allowed range: ₹100 to ₹1 crore a month.

Example

₹10,000 a month for 10 years at an assumed 12% could grow to about ₹23.23 lakh; ₹11,000 a month to about ₹25.56 lakh.

Tip: Pick an amount you could keep paying through good and bad months.

Expected return

The yearly growth rate you want to assume. It is an assumption you choose, not a prediction.

How to fill it in

  • Start with a figure you consider realistic for the kind of fund you have in mind, then try a lower one too.
  • The strip “If the return were different” shows the result 2 percentage points lower and higher.
  • Allowed range: 0% to 40%. Above 20% you will see a warning.

Example

₹10,000 a month for 10 years: at 10% about ₹20.66 lakh, at 12% about ₹23.23 lakh, at 14% about ₹26.21 lakh.

Keep in mind: Mutual fund returns are not guaranteed and change from year to year. Real results can be lower than shown.

assumption

A placeholder you can change. Not a prediction.

Time period

How long you will keep investing, in years plus any extra months.

How to fill it in

  • Enter whole years, then choose extra months from the list if needed (for example 7 years and 6 months).
  • Allowed range: 1 month to 50 years.

Example

₹10,000 a month at an assumed 12%: 10 years ≈ ₹23.23 lakh, 15 years ≈ ₹50.46 lakh, 20 years ≈ ₹99.91 lakh.

Tip: Time matters a lot: the later years add the most, because the balance is largest then.

Fine-tune

Yearly step-up

Raises your monthly amount by this percentage once every 12 months, for example as your income grows.

How to fill it in

  • Leave it at 0% for a flat SIP.
  • With 10%, ₹10,000 a month becomes ₹11,000 in year 2, ₹12,100 in year 3, and so on.

Example

₹10,000 a month for 10 years at an assumed 12%: flat ≈ ₹23.23 lakh; with a 10% yearly step-up ≈ ₹33.74 lakh.

Raises the monthly amount every 12 months.

Starting lumpsum

A one-time amount you invest at the very start, in addition to the monthly SIP.

How to fill it in

  • Leave it at ₹0 if you are only doing a SIP.
  • It grows for the whole period at the same assumed return.

Invested once, at the start.

When each instalment is invested

When each instalment is invested

Whether each month’s instalment goes in at the start or the end of the month.

How to fill it in

  • Start of month (default): each instalment earns that month’s growth too.
  • End of month: each instalment starts growing a month later, so the result is slightly lower.

Example

₹10,000 a month for 10 years at 12%: start ≈ ₹23.23 lakh, end ≈ ₹23 lakh.

Tip: Comparing with another calculator? Check which timing it uses; it explains many small differences.

How the annual return becomes monthly

How the annual return becomes monthly

The calculator grows your money month by month, so it converts the yearly return into a monthly rate.

How to fill it in

  • Nominal (default): divides by 12, so 12% a year becomes 1% a month. Many Indian calculators do this.
  • Effective: uses the monthly rate that compounds to exactly the yearly figure. Choose this if your return is an annualised rate such as a CAGR.

Example

₹10,000 a month for 10 years at 12%: nominal ≈ ₹23.23 lakh, effective ≈ ₹22.4 lakh.

Inflation

How fast prices rise each year. It is used to show results in today’s money.

How to fill it in

  • It only matters when the reality check is on, or when your goal is in today’s money.
  • Allowed range: 0% to 15%. The default 6% is a placeholder assumption you can change.

Example

At 6% a year, ₹23.23 lakh after 10 years buys about what ₹12.97 lakh buys today.

assumption

Used by the reality check and today’s-money targets.

Your result

Estimated value at the end

₹23,23,391

₹23.23 lakh

If you invest ₹10,000 every month for 10 years at an assumed 12% a year, you could end up with about ₹23.23 lakh. You put in ₹12 lakh; the rest, about ₹11.23 lakh, is assumed growth.

You invest
₹12,00,000 (₹12 lakh)
Assumed growth
₹11,23,391 (₹11.23 lakh)

Illustration, not a guarantee. Assumes 12% a year, compounded monthly (nominal rate), investments at the start of each month. No tax, exit load or other costs are deducted. Returns are not guaranteed.

at 6% inflation (change it in Fine-tune)

Reality check

Shows the estimated value in today’s money, so you can see what it could actually buy.

How to fill it in

  • Turn it on to switch the headline figure; the chart and table stay in future rupees.
  • Change the inflation rate in Fine-tune.
How it could grow
  • Invested
  • Assumed growth

Hover, drag or use the arrow keys to read each year.

What if…

If the return were different

  • 10%₹20.66 lakh
  • 12% (your assumption)₹23.23 lakh
  • 14%₹26.21 lakh

Illustration of sensitivity, not a forecast.

Year-by-year details

Year-by-year value of the plan (future rupees)
YearInvested so farValueGrowth
1₹1,20,000₹1,28,093₹8,093
2₹2,40,000₹2,72,432₹32,432
3₹3,60,000₹4,35,076₹75,076
4₹4,80,000₹6,18,348₹1,38,348
5₹6,00,000₹8,24,864₹2,24,864
6₹7,20,000₹10,57,570₹3,37,570
7₹8,40,000₹13,19,790₹4,79,790
8₹9,60,000₹16,15,266₹6,55,266
9₹10,80,000₹19,48,215₹8,68,215
10₹12,00,000₹23,23,391₹11,23,391

How this calculator works

Every monthly instalment grows for the months left in your plan. Add up what they could all be worth at the end, and that is the estimate.

  1. Step 1You invest₹10,000every month, 120 times over 10 years
  2. Step 2Each one grows1% a monthan assumed 12% a year, for the months left
  3. Step 3Add them up₹23.23 lakh₹12 lakh is yours, about ₹11.23 lakh is assumed growth

Early money does the heavy lifting

  • What you put in that year
  • Assumed growth by the end
  • Year 1₹3.75 lakh
  • Year 2₹3.33 lakh
  • Year 3₹2.95 lakh
  • Year 4₹2.62 lakh
  • Year 5₹2.33 lakh
  • Year 6₹2.07 lakh
  • Year 7₹1.83 lakh
  • Year 8₹1.63 lakh
  • Year 9₹1.44 lakh
  • Year 10₹1.28 lakh
Each year you put in ₹1.2 lakh. Year 1's instalments have 10 years to grow and could reach about ₹3.75 lakh; year 10's have only months, reaching about ₹1.28 lakh. Together they make ₹23,23,391.

Start or end of the month

  • Start of monthDefault₹23.23 lakhEach instalment also earns that month’s growth.
  • End of month₹23 lakhEach instalment starts growing a month later.
₹10,000 a month for 10 years at an assumed 12%. The difference is exactly one month of growth. Compare calculators with the same setting.

Two ways to turn 12% a year into a monthly rate

  • NominalDefault1%12% ÷ 12. Common in Indian calculators. Compounds to about 12.68% over a year. Gives ₹23.23 lakh.
  • Effective0.95%Compounds to exactly 12% a year. Use it when your figure is a CAGR. Gives ₹22.4 lakh.
Neither is wrong; they answer slightly different questions. The line under your result always says which one is in use.

What the estimate leaves out

  • TaxNo income tax or capital gains tax is deducted.
  • Loads and chargesNo exit loads, stamp duty or transaction charges.
  • Fund expensesOnly reflected if the return you enter is already after costs.
  • Market ups and downsReal returns are uneven; the order of good and bad years matters.

Worked example

₹10,000 at the start of every month, 10 years, assumed 12% a year
Invested at month end
FV = P × ((1 + i)ⁿ − 1) ÷ i
Invested at month start
FV = P × ((1 + i)ⁿ − 1) ÷ i × (1 + i)
If the return is 0%
FV = P × n
  • Pmonthly amount ₹10,000
  • imonthly rate 0.01
  • nmonths 120
  1. Monthly rate12% ÷ 121% (0.01)
  2. Growth of ₹1 over 120 months(1.01)¹²⁰≈ 3.3004
  3. Value of ₹1 a month(3.3004 − 1) ÷ 0.01≈ 230.04
  4. Estimated value: scale to ₹10,000, start of month× 10,000 × 1.01₹23,23,391
  5. You put in120 × ₹10,000₹12,00,000
  6. Assumed growthvalue − invested₹11,23,391

This is the standard future value of equal monthly payments (an annuity). Investing at the start of each month (an annuity due) multiplies it by (1 + i) once more; a lumpsum L adds L × (1 + i)ⁿ.

These figures come from the same code as the calculator and match our independently computed test values to the paisa.

Reading your result

  • The return is your assumption12% is a placeholder you can change, not a prediction or a recommendation.
  • Returns varyReal results can be higher or lower than shown, including below what you put in.
  • Future rupees buy lessTurn on the reality check to see the result in today’s money.
  • Compare, don’t promiseThe best use is relative: more each month, start sooner, step up.
  • 10% a year₹20.66 lakh
  • 12% a year₹23.23 lakh
  • 14% a year₹26.21 lakh
Same plan, return 2 points lower or higher. An illustration of sensitivity, not a forecast.
  • In 10 years₹23.23 lakhThe estimate in future rupees.
  • In today’s money₹12.97 lakhWhat it could buy at today’s prices, at an assumed 6% inflation.

Step-up SIP explained

A step-up SIP raises your monthly amount by a fixed percentage every 12 months, for example as your income grows.

  • Year 1₹10,000/mo
  • Year 2₹11,000/mo
  • Year 3₹12,100/mo
  • Year 4₹13,310/mo
  • Year 5₹14,641/mo
  • Year 6₹16,105/mo
  • Year 7₹17,716/mo
  • Year 8₹19,487/mo
  • Year 9₹21,436/mo
  • Year 10₹23,579/mo
With a 10% yearly step-up from ₹10,000, the monthly amount rises to about ₹23,579 in year 10.
  • Flat ₹10,000₹23.23 lakhYou put in ₹12 lakh.
  • 10% step-up₹33.74 lakhYou put in ₹19.12 lakh.
10 years at an assumed 12%. In goal mode the answer is the first year’s amount: ₹1 crore in 15 years needs about ₹19,819 a month flat, or a start of about ₹11,516 with a 10% step-up.

Cost of delay explained

Starting 3 years later, with the same end date, could cost about ₹10.04 lakh, even though you would invest only ₹3.6 lakh less.

  • Start now₹23.23 lakh
  • Start in 3 years₹13.2 lakh
₹10,000 a month at an assumed 12%, both ending on the same date. The first instalments are the ones that grow for longest. A lumpsum, if any, is assumed to be invested from the original start.

Common mistakes

  • Mistake: Treating the return as guaranteed.

    Instead: Check a lower return too, and read the result as a range.

  • Mistake: Ignoring inflation.

    Instead: Use the reality check, or set your goal in today’s money.

  • Mistake: Stopping early or pausing often.

    Instead: Remember the last years usually add the most, because the balance is largest then.

  • Mistake: Mixing up nominal and effective rates.

    Instead: If your figure is a CAGR, choose effective in Fine-tune.

  • Mistake: Comparing calculators blindly.

    Instead: Check start vs end of month and the rate convention first.

Frequently asked questions

What is a SIP?

A SIP (Systematic Investment Plan) is a way of investing a fixed amount in a mutual fund at regular intervals, usually every month, instead of investing one large amount at once.

Is the 12% return guaranteed?

No. 12% is only a placeholder assumption you can change. Mutual fund returns are not guaranteed and vary from year to year, so treat every result here as an illustration, not a forecast.

What is the difference between nominal and effective compounding?

Nominal divides the annual return by 12 to get a monthly rate; effective picks the monthly rate that compounds to exactly the annual return over 12 months. For ₹10,000 a month at 12% for 10 years, nominal gives about ₹23.23 lakh and effective about ₹22.4 lakh.

Does investing at the start or end of the month change the result?

Yes, slightly. An instalment made at the start of the month earns one extra month of growth, so the start-of-month result is higher by exactly one month of return.

What is a step-up SIP?

A step-up SIP raises the monthly amount by a fixed percentage once a year. Starting at ₹10,000 and stepping up 10% a year for 10 years at 12% could reach about ₹33.74 lakh, compared with ₹23.23 lakh for a flat SIP.

Does this calculator include tax, exit loads or expense ratios?

No. It does not deduct tax or exit loads. Fund expenses are only reflected to the extent that the return you enter is already net of them.

How does inflation change the result?

Inflation reduces what the final amount can buy. At 6% inflation, ₹23,23,391 after 10 years has the buying power of about ₹12.97 lakh today. Turn on the reality check to see this for your plan.

Is what I type stored anywhere?

No. All calculations run in your browser. Your inputs are kept only in the page address so you can share a link; they are not sent to us, and our anonymous usage analytics never include them.

Sources and methodology

The formulas are standard time-value-of-money results. We check every figure against golden values worked out independently, by closed form and by month-by-month simulation; see the methodology.

Written and maintained by Nitin Raturi, a software engineer (about the author). Last reviewed 21 Oct 2026; next review due by . Found an error? Tell us.

Changelog

  • : Initial release: forward, goal and time-to-goal modes; step-up, lumpsum, inflation.