Investing

Rule of 72 Calculator

How long until your money doubles? Divide 72 by your return โ€” or flip it around to find the return you need.

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Years to double your money
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Exact doubling time
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Rate needed for your target years
RateRule of 72Exact time

What is the rule of 72?

The Rule of 72 is the fastest mental shortcut in investing: divide 72 by your annual interest rate to estimate how many years it takes for money to double. At 8%, your money doubles in about 9 years. At 12%, in about 6 years. No spreadsheet required.

The formula

Years to double โ‰ˆ 72 รท Annual interest rate

Reversed: Rate needed โ‰ˆ 72 รท Years you have. Want to double your money in 6 years? You need roughly a 12% annual return (72 รท 6).

Why 72?

The mathematically exact constant is 69.3 (100 ร— ln 2), but 72 won because it divides evenly by 2, 3, 4, 6, 8, 9 and 12 โ€” the rates people actually encounter. That divisibility makes it a mental-math tool; 69.3 is a calculator tool.

How accurate is it?

Nearly perfect for rates between 6% and 10% โ€” at 8%, the rule says 9 years and the exact answer is 9.01 years. It drifts at extremes: at 2% the rule says 36 years vs an exact 35, and at 20% it says 3.6 vs 3.8. The table above shows both side by side so you can see the gap yourself.

What it doesn't cover

The rule assumes a single lump sum compounding untouched. It doesn't account for regular contributions (that's where a SIP calculator helps), taxes, fees or inflation. Use it for quick comparisons; use the full calculators for real plans.

Frequently asked questions

What is the rule of 72?

Divide 72 by your annual interest rate to estimate the years needed to double your money. At 8%, that's about 9 years.

How accurate is the rule of 72?

Very accurate for 6โ€“10% rates (within months of exact). It drifts at very low or high rates โ€” check the exact column in the table above.

What is the rule of 72 for 8% interest?

72 รท 8 = 9 years. The exact logarithmic answer is 9.01 years.

Rule of 72 vs 69.3 โ€” which is right?

69.3 is the exact constant for continuous compounding, but 72 divides evenly by common rates, making it the practical mental-math choice.

Estimates only, for planning. The rule of 72 is an approximation โ€” actual doubling time depends on compounding frequency, contributions, fees and taxes.

See the real math

Run exact compounding with monthly contributions and charts.

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