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Demo environment. Sample data and demo handoffs only — no real accounts or transactions.

Investing

SIP Lab

Model a monthly SIP five ways — and see how much of the result is your money and how much is the assumption.

A fixed amount every month

Your numbers

Assumptions

Adjusts the estimate for inflation so you can compare it with today’s prices.

Draw the same SIP at three different rates.

Default assumptions are hypothetical round numbers chosen for illustration. They are not forecasts and not a view on any product. Change them to see how sensitive the result is. Defaults last reviewed 4 Oct 2026.

Estimated value

Illustration

₹47,59,314

After 15 years at an assumed 12% a year.

Invested
₹18,00,000
Estimated growth
₹29,59,314

In plain words

₹10,000 a month for 15 years at an assumed 12% a year could grow to about ₹47.59 L, of which ₹18 L is what you put in.

SIP: invested vs estimated value

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01Method

How this is calculated

The same formulas run on the server and in your browser, documented in plain language. Every assumption is shown beside the result and you can change it.

Default assumptions reviewed
4 Oct 2026
Formula version
1.0.0

The annual return you enter is treated as an effective yearly rate, so twelve monthly steps compound to exactly that rate. Some calculators divide the annual rate by 12 instead, which shows slightly higher values.

i = (1 + r)^(1/12) − 1

Every SIP instalment is assumed at the start of the month. Adding up each instalment’s growth gives the future value of an annuity due.

FV = P × [((1 + i)^n − 1) ÷ i] × (1 + i)

A step-up raises the SIP every 12 months, by a percentage or a fixed amount. A delayed start keeps the same end date, so the later plan simply has fewer months. A lumpsum compounds from day one alongside the SIP.

lumpsum FV = A × (1 + i)^n

For a goal, what you have already invested is grown to the end date first. The SIP needed is the remaining gap divided by the same annuity factor — solved exactly, not by trial and error.

P = (target − existing × (1 + i)^n) ÷ annuity factor

To see what a future amount could buy at today’s prices, it is divided by the growth in prices over the same period at the inflation rate you set.

value today = future value ÷ (1 + inflation)^years

Default assumptions are hypothetical round numbers chosen for illustration. They are not forecasts and not a view on any product. Change them to see how sensitive the result is.

02Questions

Good to know

More about how our tools work: all tool questions.

03Keep exploring

Understand first. Invest second.

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Next step

Numbers are a start. A plan is better.

Take this result into a fuller plan, or talk it through with a CompoundX relationship manager — no obligation.