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Compound Interest: The Most Powerful Force

Make compound interest tangible with concrete examples that change how you think about saving.

Albert Einstein allegedly called compound interest "the most powerful force in the universe." Whether he actually said it or not, the math backs up the sentiment. Compound interest is simply interest earned on interest — but over decades, this simple concept produces extraordinary results.

How compounding works

Imagine you invest $10,000 at 8% annual returns. After year one, you have $10,800. In year two, you earn 8% on $10,800 — not just on your original $10,000. That extra $64 might seem trivial, but the effect accelerates dramatically over time. After 30 years, your $10,000 grows to over $100,000. After 40 years, it's over $217,000 — more than 20 times your original investment.

The five-year head start

Consider two people: Alex starts investing $500 per month at age 25 and stops at age 35 (10 years, $60,000 total contributed). Jordan starts at 30 and invests $500 per month until age 65 (35 years, $210,000 total contributed). Assuming 8% annual returns, Alex ends up with about $658,000 at age 65. Jordan ends up with about $830,000.

Alex contributed a third of what Jordan did but ended up with nearly 80% as much money. Those extra five years of compounding were worth more than 25 additional years of contributions. This is why starting early matters more than almost anything else in investing.

The Rule of 72

Want a quick estimate of how long it takes to double your money? Divide 72 by your annual rate of return. At 6%, your money doubles every 12 years. At 8%, every 9 years. At 10%, every 7.2 years. This simple rule makes compound growth tangible and helps you set realistic expectations.

Real vs. nominal returns

Inflation erodes the purchasing power of your money over time. If your investments earn 8% but inflation is 3%, your real return is about 5%. Always think in terms of real (inflation-adjusted) returns when planning for the future. A million dollars in 30 years won't buy what a million dollars buys today.

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