Friday, January 17, 2025

[Welcome] Trust Einstein on This One (3 of 6)

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The Secret Ingredient to Long-Term Wealth Building

Marc Lichtenfeld, Chief Income Strategist, The Oxford Club

Marc Lichtenfeld

In my Financial Literacy columns, I often talk about why it's so important to invest for the long term, and I point to compounding as the secret ingredient.

That led to a question from a reader who asked me to explain compound interest.

Albert Einstein is noted for saying that compound interest is "the most powerful force in the universe."

It gets more powerful the longer you use it. That's because the money you make on your principal starts making money too.

Let's look at exactly how it works.

If you begin with $10,000 earning 10% interest, at the end of one year, you have $11,000. The next year, your $11,000 earns 10% - so instead of making $1,000 in interest on $10,000, you're making $1,100 in interest on $11,000.

That extra $100 may not seem like much - but watch what happens over time...

Compound Interest Over 20 Years
View larger image
 

As you can see in the table above, you start out making $1,000 per year in interest, but as you let the funds compound, that yearly interest builds on itself. By year five, you're making $1,464 in interest - a 46% increase over the first year - and you have $16,105 at the end of the year.

After eight years, your account has more than doubled.

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In year nine, your interest is more than twice the original $1,000. And after 10 years, you're making $2,358 in interest and your account is up nearly 160% to $25,937.

As you let compounding work its magic over the years, the numbers start to get crazy. After year 16, you're earning four times your original interest and your account is worth $45,950.

Notice that it took nine years for both your interest payment and your account to double, but it took only seven years for them to both double again. After 20 years, your interest payment is $6,116 and you have more than $67,000 in principal.

That is the power of compounding. If you simply took out the $1,000 per year in interest and spent it, your savings would never grow and your interest payment would remain at $1,000. After 20 years, you'd still be collecting $1,000 in interest instead of the $6,116 you would've been receiving if you had let it compound.

Whether we're talking about a savings account, an investment account, or individual stocks, the longer you can let your money compound, the more money you will make and the more your principal will be worth.

Good investing,

Marc

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