The 8th Wonder Of The World - Compounded Interest

What is Compounding Interest
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Compounding interest is one of the most powerful tools in the world of finance. It is a simple concept that can significantly impact your wealth over time. In this article, we will explore compounding interest, how it works, and how you can use it to your advantage.
 

What is Compounding Interest?

Compound interest is the eighth wonder of the world. He who understands it earns it; he who doesn't pays it.” – Albert Einstein.

Compounding interest is the interest earned on the initial principal amount and the accumulated interest from previous periods. In other words, it is interest on interest.

The compounding effect can be significant, as the interest earned in one period is added to the principal for the next period, resulting in a higher amount of interest earned.
 

How Does Compounding Interest Work?

Let's say you invest $1,000 at an annual interest rate of 5%. At the end of the first year, you will have earned $50 in interest. If you leave the $1,050 in the account at the end of the second year, you will make $52.50 in interest, bringing the total balance to $1,102.50.

If you leave the money in the account and earn 5% interest each year, the balance will continue to grow, and the amount of accumulated interest each year will increase. This is the power of compounding interest.

The compounding effect is even more significant over more extended periods. For example, if you invest $10,000 at an annual interest rate of 8% and leave it untouched for 30 years, the balance will grow to $100,627. This is more than ten times the initial investment, and most of the growth is due to the compounding effect.

The longer the period over which interest is compounded, the more significant the impact of compounding interest. This is why it is essential to start investing early and let your money compound over time. Even small amounts invested early in life can grow significantly over long periods.
 

Maximizing the Benefits of Compounding Interest

To maximize the benefits of compounding interest, there are several strategies you can use. Besides starting investing early in life, you can also reinvest your earnings. When you receive interest or dividends from your investments, reinvest them into the account. You saw the example with EVA from page 65.

Additionally, you can contribute a portion of your savings monthly to your account. These small investments will definitely pay off with time.

You might question yourself, when does compound interest take off?

A good answer would be when the total annual earnings exceed the total annual contributions.

Let’s say you start with an initial amount of $1,000 at a reasonable annual yield of 8%, and contribute just $100 each month, i.e., you contribute in total by $1,200 each year.

With the above input data, you will start earning more than $1,200 after nine years, i.e., more than you actually contribute each year.
 

Compounding Interest Formula

The formula is of moderate complexity and involves some exponential calculus. Here is what the simplified version, without periodic contributions, looks like:

Compounding interest formula
Compounding Interest Formula. Source: ARTinvest

To simplify calculus further, the so-called “Rule of 72” was invented. It is widely used to calculate the years required to double the invested money at a given yield. It goes like this:

“The annual yield times the number of years to double equals 72.”

So, you have to divide 72 by the annual yield to get the number of yours to double.

For example, your initial investment of $1,000 at an annual rate of 8% will take 7.2 years. (72 / 8 = 9)

Note that the same is valid for your annual contributions from the above example, which means it is not dependent on the amount. Money is money; it just doubles.

You can use this simple calculation method to get some fast figures. However, for more advanced information, you do not have to make the calculations yourself, as compounding interest calculators are available where you just plug in your inputs.
 

Compounding Interest Calculators

The Compounding Interest Calculator is such a helpful tool that I have even embedded one on my site, which you can use for free.

Here is how our 8% yield example is illustrated

compounding interest calculator
Compounding Interest Calculator. Source: ARTInvest website

So, in our modest example, we have contributed only $37,000, and our total earnings topped $177,000. This is a remarkable example of why simply saving is not the key to wealth.

Note that the numbers are not inflation adjusted (for any economist among us).

The chart is interactive; you can hover over different years to see the data points.
 

Conclusion on Compounding Interest

By understanding how Compounding Interest works and maximizing its benefits, you can take control of your financial future and build long-term wealth. So start investing early, reinvest your earnings, and contribute periodically to make the most out of the compounding interest.

Interesting Fact:

American Indians sold an island, now called Manhattan, in the early 1600s, for some goods worth about $16.

Manhattan real estate is now some of the most expensive in the world; what a terrible deal the American Indians made.

However, had the American Indians invested their $16 and received 8% compounded annual interest, not only would they have enough money to buy back all of Manhattan, they would still have several hundred million dollars left over.

But there is a drawback to this method as well. The problem is that it shows the average returns based on an average rate of return. It does not tell us anything about fluctuations in the stock market.

Please keep this in mind when investing and prepare yourself with a lot of patience and persistence to navigate times of market downturns. Remember that Compounding Interest is a long-term strategy.


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Disclaimer:The information provided is for general educational and informational purposes only and should not be construed as financial advice. Any investment or financial decisions you make based on ...

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