Power of Compounding
Definition
Compounding is the process where returns on an investment generate their own returns over time. In the context of SIP, compounding means that the returns you earn in one period are reinvested and start earning returns themselves, creating a snowball effect that accelerates wealth creation over long periods.
In Simple Words
Albert Einstein reportedly called compound interest the "eighth wonder of the world." In a SIP, compounding works like this: Your ₹10,000 monthly SIP earns returns. Those returns are reinvested. Next month, your new ₹10,000 plus the previous investment plus the returns — all earn returns together. Over 5 years, this effect is moderate. Over 10 years, it becomes significant. Over 20-30 years, it becomes extraordinary. The key insight is that in the early years, your invested amount is larger than returns. But after a tipping point (usually 12-15 years), your returns start exceeding your total investment. This is when wealth multiplication truly kicks in.
Real-Life Scenario
Three friends — Amit, Bharat, and Chitra — each invest ₹10,000/month SIP at 12% annual return: Amit starts at age 25, invests for 30 years (till 55): Total invested: ₹36,00,000 (₹36 Lakhs) Total value: ₹3,52,99,138 (₹3.53 Crore) Wealth multiplier: 9.8x Bharat starts at age 30, invests for 25 years (till 55): Total invested: ₹30,00,000 (₹30 Lakhs) Total value: ₹1,89,76,351 (₹1.90 Crore) Wealth multiplier: 6.3x Chitra starts at age 35, invests for 20 years (till 55): Total invested: ₹24,00,000 (₹24 Lakhs) Total value: ₹99,91,479 (₹1.00 Crore) Wealth multiplier: 4.2x Amit invested just ₹6 Lakhs more than Bharat but got ₹1.63 Crore MORE. That is the power of starting early and letting compounding work.
Key Points to Remember
Formula
Compound Interest Formula: A = P(1 + r/n)^(nt) For SIP: FV = P × [(1+r)^n - 1] / r × (1+r) The "compounding magic" happens because each period's returns become part of the next period's principal.
Numerical Example
₹10,000/month SIP at 12% return: After 5 years: ₹8,24,867 (Invested: ₹6L, Returns: ₹2.25L) After 10 years: ₹23,23,391 (Invested: ₹12L, Returns: ₹11.23L) After 15 years: ₹50,45,760 (Invested: ₹18L, Returns: ₹32.45L) ← Returns exceed investment! After 20 years: ₹99,91,479 (Invested: ₹24L, Returns: ₹75.91L) After 25 years: ₹1,89,76,351 (Invested: ₹30L, Returns: ₹159.76L) After 30 years: ₹3,52,99,138 (Invested: ₹36L, Returns: ₹316.99L) Notice: From year 15 onwards, returns are growing much faster than investment.
Frequently Asked Questions
Test Your Knowledge
2 questions to check your understanding
At 12% return, approximately how many years does it take for SIP returns to exceed total investment?
Summary Notes
Compounding is the single most powerful force in wealth creation
Start SIP as early as possible — every year of delay costs significantly
Stay invested for 15+ years to experience the full power of compounding
Do not withdraw from SIP prematurely — you break the compounding chain
The Rule of 72 helps estimate doubling time: 72 ÷ return rate = years to double
