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    Rule of 72

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    Annual Return

    Quick mental math for compounding

    %
    1%30%

    How Rule of 72 Works

    Years to Double = 72 ÷ Rate

    Example: At 8% return, money doubles in 72÷8 = 9 years. Simple, fast, and surprisingly accurate for rates between 5-15%.

    Years to Double Your Money

    9.0

    At 8% annual return, your money doubles in 9.0 years

    Doubles in

    9.0 yrs

    Triples in

    14.1 yrs

    4x in

    18.0 yrs

    Compare Common Investments

    See how long different instruments take to double your money

    Savings Account

    3.5% annual

    20.6 yrs

    Fixed Deposit

    7% annual

    10.3 yrs

    PPF

    7.1% annual

    10.1 yrs

    Inflation

    6% annual

    12.0 yrs

    Equity MF (avg)

    12% annual

    6.0 yrs

    Top Equity (10y)

    15% annual

    4.8 yrs

    Insight

    At 8% per year, ₹1 lakh becomes ₹2 lakh in 9.0 years, ₹4 lakh in 18.0 years, and ₹8 lakh in 27.0 years. That's exponential growth!

    Pro Tip

    • Quick mental math for compound interest - super useful for investment planning.
    • Works best for rates between 5-15%. Below 5%, use Rule of 70 (more accurate).
    • Inflation @ 6% means prices double every 12 years - factor this into long-term plans.
    • The earlier you start investing, the more doublings you get in your lifetime.

    What is Rule of 72?

    The Rule of 72 is a simple mental math shortcut to estimate how long it takes for an investment to double at a given annual return rate. Just divide 72 by the rate and you get approximate years to double. It's accurate for rates between 5-15% and incredibly useful for quick investment decisions without a calculator.

    How to Use

    1. 1Enter the annual return rate
    2. 2See years to double, triple, and quadruple
    3. 3Compare with common investment options

    Formula

    Years to Double = 72 ÷ Annual Return Rate

    Frequently Asked Questions

    72 is a convenient number with many divisors (2, 3, 4, 6, 8, 9, 12). It's mathematically derived from natural logarithm and gives accurate doubling time for typical investment returns.

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