To calculate the doubling time, enter the increase rate % and click Calculate.
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Use this calculator to calculate the doubling growth rate of a value if it increases at a constant rate. This is helpful in analyzing the exponential growth of a value within a certain time.
There are many methods of determining the doubling time of a value, investment, or any other growth quantity:
You can use the following formula to calculate the rate at which a quantity doubles its original value:
Doubling Time = log (2)/log (1 + Increase)
Where
Increase = [(Growth In Value)/(Original Value)] * 100%
If a bank account is earning 5% interest per year, the doubling time would be:
Doubling Time = log (2)/log (1 + Increase)
Doubling Time = ln(2) / ln(1 + 0.05) = 14.2 years
While the above doubling tie formula gives precise results, it is yet difficult to deal with when you have large values. This is where the rule of 72 can be helpful for you. While it does not give a more precise answer than the actual formula, it is still useful to gauge double-time approximations at a constant rate.
The formula of the rule of 72 is given as:
Doubling Rate * Period = 72
Doubling Rate = (72)/(Period)
Our calculator is the fastest and most accurate way of estimating doubling time. To use the tool, you need to follow the guide as under:
The calculator provides an estimation of the exponential increase, and it has the following applications in the practical field: