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Financial Planning

The Power of Compounding, Explained

Compounding is returns earning returns, and the later years add the most. This guide walks through an illustrative example of how ₹1 lakh can grow at an assumed 10%, and why time is the lever.

Kshitij Jain
Kshitij Jain

Founder, NYVO

5 min read · Published 27 Jul 2026

Illustration on a soft rose background of a seed growing into a large tree along a rising curve

Compounding is the reason a modest, steady investment can turn into a large sum given enough time. It simply means returns earning returns: each year's growth is added to your base, so the next year grows on a bigger number. The effect starts slow and then accelerates, which is why the final years of a long horizon add far more than the early ones.

The counter-intuitive part is where the growth sits. Most of it arrives late, long after the early years that feel like nothing is happening.

₹1 lakh at an assumed 10% (illustrative)

₹2.59L
After 10 years
₹6.73L
After 20 years
₹17.45L
After 30 years
10%
The assumed annual return, not a promise

What is the power of compounding?

Put money to work and it earns a return. Leave that return invested and next year it earns a return too. Do this year after year and your gains start producing gains of their own. That loop, returns compounding on returns, is the whole idea.

The formula behind it is A = P × (1 + r) raised to the power n, where P is the amount invested, r the annual return and n the number of years. You do not need the algebra to use it. What matters is the shape it produces: slow at first, then steep, because the exponent does its work as the years stack up.

Why the later years add the most

Each year's growth is a percentage of a base that keeps getting bigger. Early on the base is small, so 10% of it is a small rupee figure. Decades later the base is large, so the same 10% adds a much bigger amount. The percentage never changed; the base did.

This is why patience is the real edge. The early years can feel disappointing precisely because the compounding has not had time to build a large base yet. Give up then, and you forfeit the steep part of the curve that was about to arrive.

An illustrative example: ₹1 lakh over 30 years

Assume a one-time investment of ₹1,00,000 growing at 10% a year. This rate is an assumption for illustration, not a forecast or a promise; real returns on market-linked assets vary and can be negative in some years.

End of yearValue at an assumed 10%Gain added that decade
10₹2.59 lakh₹1.59 lakh
20₹6.73 lakh₹4.14 lakh
30₹17.45 lakh₹10.72 lakh

Look at the last column. The third decade alone adds ₹10.72 lakh, more than the ₹5.73 lakh added across the entire first twenty years put together. Same ₹1 lakh, same 10%, but the final stretch does most of the work.

Same ₹1 lakh, same assumed 10%, three finish lines (illustrative)

After 10 years
₹2.59 lakh
After 20 years
₹6.73 lakh
After 30 years
₹17.45 lakh

Hypothetical figures to show the shape of compounding, not a forecast. Market-linked returns vary year to year and are never guaranteed.

How compounding works with SIPs

A lump sum shows the effect cleanly, but most people invest gradually. With a Systematic Investment Plan, each monthly instalment starts its own compounding clock, so your earliest contributions have the longest runway and end up doing the most work. That is one reason starting sooner beats waiting to invest a larger amount later.

Because market returns are not fixed, no SIP grows in a neat straight curve. The direction over long horizons is what compounding rewards, not the month-to-month path. To model your own numbers with your own assumptions, use the SIP calculator or, for a one-time investment, the lumpsum calculator.

The Rule of 72 shortcut

There is a quick way to feel compounding without a spreadsheet. Divide 72 by the annual return to estimate the years it takes for money to double: at an assumed 8% that is about 9 years, at 12% about 6. It is a rough approximation, most accurate in the 6% to 10% range. Our guide to the Rule of 72 works through it.

What can slow compounding down

The curve is fragile in a few specific ways. High fees skim a slice of every year's return, and that slice compounds against you over decades. Withdrawing early resets the clock on the money you pull out. And high-interest debt compounds in reverse, growing what you owe just as relentlessly as it would grow an investment.

Related NYVO guides

Compounding does not reward cleverness; it rewards occupancy. The early years feel flat because the base is still small. Sit through them anyway, because the steep part of the curve only pays the people still holding the ticket.

Run the numbers

Calculators referenced in this article:

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