Have you heard of the Rule of 72? Maybe if you go back to your college finance class? And even if you did remember it, you probably haven’t thought about it since then – especially in an investing context. However, the Rule of 72 is a great tool that every investor should use – it helps you quickly understand how long it will take for money to double as a certain interest rate.
Yes, scientific and finance calculators, and spreadsheets can all do this – but nothing beats simple math sometimes. Let’s look at how this works.
The Rule of 72
The Rule of 72 is a method for estimating how long it will take for money to double at a specific interest rate. The best way to highlight this is with an example. Let’s say you have $1,000, and you want to know how long it will take to get to $2,000 at 2% interest.
Using the Rule of 72, you can estimate it will take 36 years. You simply take 72 and divide it by the interest rate. That is what makes this rule so amazing, and simple.
The Rule of 72 Applied to Investing
Now that you know the basics of the Rule of 72, you might ask why you should care? I mean, how does that help with investing? We all want our money to double as quickly as possible.
I use the Rule of 72 in two scenarios when it comes to investing:
1. The Impact of Fees: If you want to know how much money your fees are going to take out of your investments, you can take the Rule 0f 72 and divide it by the fee rate. This will show you how many years it will take for fees to eat up half of your investments. For example, if you have a mutual fund that charges 2%, it will take 36 years for fees to reduce the principal by half if the money doesn’t grow. How about that for scary?
2. The Impact of Inflation: You can also use the Rule of 72 to quickly estimate the impact of inflation on your portfolio (or better, the buying power of the earnings of your portfolio). For example, if inflation is 3%, it will take 24 years for the value of $1 to be worth $0.50. You can use this to help you plan your retirement spending. If you plan on retiring in 24 years, you’re going to need about double your current expenses to live off of based on inflation.
The Other Rules
It’s important to note that the Rule of 72 is only an estimate. In fact, using my 2% example from above, your money will actually double in 35.003 years. That is why some people prefer to use the Rule of 70 or Rule of 69. In fact, if you have continuous compounding, the Rule of 69 in the rule you want to use.
To make things easy, we found this great chart from Wikipedia that highlights the rules in action:
Have you used the Rule of 72 since college? Any other quick estimates that you do that uses the Rule of 72 for investing?
Taynia | The Fiscal Flamingo says
Funny. I haven’t heard of the Rule of 72 in a long time. Like you said, not since college. I always liked it though. So simple and easy to understand. Thanks for the reminder.
Taynia | The Fiscal Flamingo says
This is good and handy estimate. I was doing all sort of calculation in my mind. It seems, with 7% interest Prosper account will double in quickest time for us.
Taynia | The Fiscal Flamingo says
As a former financial executive (CFO), I thought and used it all th e time. I still think about it, although I do not use it very often. I am constantly thinking about my return on investment (ROI).
Syed says
Great refresher on an important topic.
Roger @ The Chicago Financial Planner says
Great post and I agree the Rule of 72 is a simple, yet powerful tool. I’ve used it for years in speaking to 401(k) plan participants and other groups on financial topics.
Jake @ Ca$h Funny says
I like using the rule of 72. It’s very handy when trying to figure out numbers quickly in your head. Plus, it’s easy for everyone to remember and use. That being said, it’s not perfect and should only be used as a guideline like you said.
Jaymee says
I heard Mr. Kevin O’Leary use this in a video I watched of him and didn’t know what it meant at the time. This is crazy simple hehe! I will be using this to understand the impact of my mutual funds’ fees on my money from now on. Thanks!