Rule of 72, 114 & 144 Doubler
Calculate how many years it takes to double (2x), triple (3x), or quadruple (4x) your money at any return rate.
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Your investment
See how long compounding takes to multiply it.
At 12% a year, ₹1,00,000 grows to ₹2,00,000 in about 6.1 years. The Rule of 72 estimate is 72 ÷ 12 = 6.0 years.
Rule of thumb vs. exact
Years to double, triple and quadruple your money at this rate.
- Exact
- Rule estimate
Watch your money multiply
₹1,00,000 growing at 12% a year until it passes 4×. Hover for the multiple at each year.
Years to double at other return rates
A few extra points of return shorten the wait sharply. The rule tracks the exact answer closely.
- Exact
- Rule of 72
The compounding snowball ladder
How ₹1,00,000 keeps doubling every 6.1 years at 12%.
| Multiple | Timeline | Wealth value |
|---|---|---|
| 2× wealth | 6.1 years | ₹2,00,000 |
| 4× wealth | 12.2 years | ₹4,00,000 |
| 8× wealth | 18.3 years | ₹8,00,000 |
| 16× wealth | 24.5 years | ₹16,00,000 |
| 32× wealth | 30.6 years | ₹32,00,000 |
| 64× wealth | 36.7 years | ₹64,00,000 |
What is the Rule of 72?
The Rule of 72 is a well-known mental-maths shortcut for the approximate number of years it takes to double your money at a given annual rate of return.
- r
- Annual return as a plain number — 12 for 12% a year
For example, at a 12% mutual fund return, your money doubles every 6 years (72 ÷ 12). Leave it for 24 years — four doublings — and ₹10 lakh turns into ₹1.6 crore. The same idea extends to other multiples: divide 114 by the rate to estimate years to triple, and 144 to estimate years to quadruple.
- ln
- Natural logarithm
- r
- Annual return in percent
To see the rupee value of a one-time investment year by year, use the lump sum calculator.
Why 72 and not another number?
How accurate is the Rule of 72?
Does it account for inflation or tax?
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