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If you are a teenager with a job and you talk to me, I’ll probably tell you to gather up $1000 of your earnings and open an Individual Retirement Account (IRA) with Vanguard, investing in one of their target date funds. Most teenagers I tell this to get that glazed-over look in their eyes until I tell them that if they do so, they’ll have $500,000 at retirement for each $1,000 they contribute. At that point they get far more interested. The reason is compound interest. How does this work?

Well, if you invest in the stock market, you can assume that you’ll get somewhere between 10-15% annualized returns over long periods of time like 15-40 years. (Note, I make no such claim for periods of five to ten years.) You can estimate how long it will take to double your money if you know the interest rate by dividing 72 by the interest rate/annualized rate-of-return. For example, at 12% rate-of-return, your money will double every 6 years or so. Taking your original $1,000 at age 16, and assuming you add nothing else from your job, this means you’ll have in your account:

**Age Balance**

**16 $1,000**

**22 $2,000**

**28 $4,000**

**34 $8,000**

**40 $16,000**

**46 $32,000**

At this point you would probably be saying, “Yeah, $32,000 is nice, but you said I’d have $500,000. I’ve waited 30 years, and all I have is $32,000. What gives?”

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Here is where the magic of compounding comes in. Watch how fast the balances grow as you go from age 46 to retirement age (70 years-old):

**Age Balance**

**46 $32,000**

**52 $64,000**

**58 $128,000**

**64 $256,000**

**70 $512,000**

Notice that while you’re only making a few hundred or thousand every six years when you’re staring out, in the later years you’re making hundreds of thousands of dollars over those six-year periods. In fact, you might easily see your account grow by $100,000 or more in a single year between the ages of 64 and 70!

The basic rules of compound interest when you’re investing are:

**1. Invest early.** The more times your money compounds, the more you’ll have in the end.

**2. You get big growth at the end, slow growth at the start.** The more money you have, the more interest you’ll be generating. You may only make a few dollars at the start per month, but then hundreds or thousands of dollars per month at the end.

**3. Wait as long as you can to withdraw money.** Again, you’re making the most at the end, so the later you pull the money out, the more you’ll have.

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**4. The higher your rate-of-return or interest rate, the more money you’ll have (by a lot). **If you take the example of investing $1,000 in an IRA at age 16, but put the money in bonds at 6% instead of stocks at 12%, you’ll only have $32,000 at age 70 instead of more than $500,000. Note that you don’t have half as much – you have less than a tenth as much. This is because your money will only double every 12 years at 6% interest instead of every six years as it did at 12%. Every time it doubles, you’ll have twice as much (obviously). Double it once and you’ll have two times as much. Double it three times and you’ll have eight times as much. This is why you invest in stocks instead of putting the money in a savings account if you have many years to invest.

**5. The more often your money compounds, the more money you’ll make. **Interest is applied yearly, monthly, weekly, daily, or continuously. The more often the interest rate is applied, the more you’ll make. This is because the interest on your interest is generated each time the interest rate is applied. If you have a choice between two investments at the same interest rate, but one compounds daily and the other monthly, pick the daily one.

I remember a dramatic example of this published in a *Richie Rich* comic book back in the 1980’s. Richie Rich was asked for a donation. He said that he would give one penny the first day, and then double his donation each day for the next 30 days. A friend who saw this conversation scoffed, asking why his very wealthy friend was being so stingy with his money. The last frame of the comic shows Richie Rich giving his last contribution – a sack of money containing $10,737,418.24! That, is the power of compounding.

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Why does compound interest work so well? The answer is that when you leave money in an account and allow it to compound, you start earning money not just from what you originally invested, but from the interest that builds up in your account as well. In investing parlance, this is called *reinvesting*. Reinvesting is very powerful since the amount that you get in interest or from capital gains from your stocks increases each year. Not only that, but the rate at which it increases grows every year. The first year you get maybe a $10 return, the second you get at $12 return, the third you get a $15 return, the fourth you get a $ $20 return, and so on. The interest on the interest from the interest from the interest from your original investment makes interest. This means that the longer you wait, the bigger your income each year will be.

Compound interest is great when you’re saving and investing, but it works against you when you’re borrowing money. That’s because then the interest that builds up in your account over the month or even over the day generates interest on itself. This means that when you’re paying back a mortgage or student loan debt, you’ll end up paying back way more than you borrowed. We’ll talk about this in the next post in this series.

This is the second post in a series on improving your financial literacy. To find the while series, select “Financial Literacy” in “Posts by Category” on the right sidebar.

Follow me on **Twitter** to get news about new articles and find out what I’m investing in. @SmallIvy_SI

*Disclaimer: This blog is not meant to give financial planning or tax advice. It gives general information on investment strategy, picking stocks, and generally managing money to build wealth. It is not a solicitation to buy or sell stocks or any security. Financial planning advice should be sought from a certified financial planner, which the author is not. Tax advice should be sought from a CPA. All investments involve risk and the reader as urged to consider risks carefully and seek the advice of experts if needed before investing.*