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Personal Finance
Quick doubling math for saving and investing. A table of doubling times at common returns from 1% to 10%.
By FreeCalculators Editorial · Published 2026-05-28 · Updated 2026-08-20 · 4 min read · 937 words
The rule of 72 is a two-second mental shortcut for a question that otherwise requires logarithms: at a given annual return, how long until your money doubles? Divide 72 by the return rate and you get the number of years. At 6%, money doubles in about 12 years. At 9%, in about 8. It is a rough estimate, but it is eerily accurate for the rates that matter to most investors.
Doubling years equals 72 divided by the annual rate of return. If you prefer to find the rate needed to double in a set number of years, flip it: divide 72 by the target years. The rule works because of how the math of exponential growth behaves, and it is most accurate for rates between about 4% and 12%, which is exactly the range long-term stock returns sit in.
| Annual return | Approximate doubling time | What earns this |
|---|---|---|
| 1% | 72 years | High-yield savings account |
| 3% | 24 years | Inflation, roughly |
| 5% | 14.4 years | Conservative balanced portfolio |
| 6% | 12 years | Moderate portfolio |
| 7% | 10.3 years | Stock-heavy portfolio, real terms |
| 8% | 9 years | Historical stock average, nominal |
| 10% | 7.2 years | Aggressive growth portfolio |
The same math cuts the other way. At 3% inflation, the purchasing power of your cash halves in about 24 years. That is why money in a zero-interest bank account is quietly becoming less valuable, and why long-term savings are usually invested rather than left idle. The inflation calculator shows the erosion in dollar terms.
It also works as a subtraction problem for real returns. If your portfolio earns 7% while inflation runs 3%, your real, inflation-adjusted return is about 4%, which doubles real purchasing power in roughly 18 years rather than 10. Using the rule on nominal returns without subtracting inflation paints an overly rosy picture of actual buying power, so the honest version of the shortcut always applies to real returns first, then checks the nominal number separately.
The rule of 72 is a snapshot, but the full picture needs a schedule. A balance does not jump at the doubling mark, it climbs smoothly and then accelerates. Knowing that $10,000 doubles to $20,000 in roughly ten years at 7% is motivating, but seeing the yearly balances shows where the growth actually happens and why patience is the whole strategy.
Ten thousand dollars at 7%
Starting balance: $10,000 at 7% per year Rule of 72: 72 / 7 = about 10.3 years to double After 10 years: roughly $19,700 After 20 years: roughly $38,700 After 30 years: roughly $76,100
The rule of 72 is a truth serum for get-rich-quick thinking. A 10% consistent return doubling money every 7.2 years is already excellent, and even then a small starting balance grows slowly at first. The realistic path to serious wealth is regular contributions on top of compounding, not a single lucky double.
The rule also exposes the cost of fees. Paying 1% a year in fund expenses cuts an 8% gross return to 7% net, stretching the doubling time from 9 years to about 10.3. Over a 40-year career that single percentage point removes roughly three full doubling cycles from the final balance. Viewed through the rule of 72, a 1% fee is not a rounding error, it is a measurable slice of your future wealth, which is why low-cost index funds dominate modern long-term portfolio advice.
The rule of 72 is the rare financial tool people actually remember and use. Spend a minute with the compound interest calculator to internalize what a few percentage points of return do to your doubling time, then use the shortcut to evaluate every future investing decision.
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How this guide was created
This guide was written and reviewed by FreeCalculators Editorial, drawing on published formulas, official government sources, and real calculator outputs from our 4 calculators in this category. Every claim is sourced; every formula is auditable. Read our review policy.