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The Timeless Investment Strategy: Get Started Making Money Today (Bill Grand)
20th January 2025 • Voice over Work - An Audiobook Sampler • Russell Newton
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The Timeless Investment Strategy:

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Everything You Need To Start Making Money In The Stock Market Today (Investpreneurs Book 1)

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Written by

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Bill Grand

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Narrated by Russell Newton.

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The ultimate goal of investing your money is to earn back more than your initial investment.

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This is what makes it different from simply saving your money.

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Invested money doesn’t just wait for you - it grows.

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The longer it sits in savings,

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the bigger it grows,

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which is why time is the key ingredient to a profitable investment strategy.

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But why does invested money grow?

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How can it be that money simply sitting in an account can earn you profit?

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The secret is called compound interest (Robbins Research International,

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Inc.,

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2020).

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The number one reason that investors fail to make big returns on their investment is because they don’t fully understand this simple concept.

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Compound interest is the reason that the amount you invest doesn’t matter.

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Too many people make the mistake of thinking that investing is something that you do after you already have a sizable savings.

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But the ultimate goal of investing is to grow your savings.

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Even the smallest investment can swell into hundreds of thousands of dollars given enough time.

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A small investment that spends years accruing interest will always result in a higher profit than a large investment that doesn’t have as much time to grow.

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It’s accrued interest that makes investments profitable,

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not the investment itself (Robbins Research International,

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Inc.,

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2020).

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Think of your investment like a snowball rolling down a hill.

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The size of the snowball when it reaches the bottom has nothing to do with how big a ball you started with - it’s about how high the hill is.

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Sure,

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if you build a big snowball and roll it down the hill,

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it will be bigger at the bottom.

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But your hill is short,

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it’s not going to grow very much.

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On the flip side,

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a tiny snowball rolling down a very big hill is going to pick up a great deal of snow.

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At the base of the big hill,

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you’ll end up with quite a big snowball indeed.

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In this example,

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the snowball is your investment,

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the hill is the amount of time you have,

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and the snow is the compound interest.

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Perhaps another way to think about it is planting a tree.

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The size of the seed has nothing to do with how big or fast your tree grows.

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Even the tiniest seed can grow into a massive tree if it gets the right amount of sun,

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water,

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and is planted in healthy soil.

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To tap into the power of compound interest,

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you have to stop thinking about your investments in terms of money,

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and start thinking about them in terms of time.

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No matter how old you are,

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the best time to start investing was 10 years ago.

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The second best time to start investing is right now.

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So what exactly is compound interest?

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Albert Einstein called it the most important invention in all of human history,

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but that hardly helps us to understand how it works in real,

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financial terms.

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If you don’t understand compound interest now,

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don’t worry.

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Many people have never even heard of it,

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and that’s why so few people take advantage of it (Robbins Research International,

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Inc.,

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2020).

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But you are no longer going to be one of those people.

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We’ll begin with the dictionary definition of compound interest,

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which reads “a method used to calculate interest paid on both the principal and on accrued interest."

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To put this more simply,

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compound interest is interest paid on interest.

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Rather than taking the initial interest on your investment as a payout,

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you reinvest it.

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When the next period comes around,

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the interest that you’ve earned is not only on the principal sum,

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but on any interest that was previously accrued on that sum.

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The actual amount of money you’ll earn in compound interest will depend on how much money you’ve invested,

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the percentage of interest paid on that amount,

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and the number of times per year that interest is paid out.

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Depending on the account,

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interest could be paid out yearly,

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half-yearly,

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quarterly,

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monthly,

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weekly,

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daily,

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or even continuously.

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The rate at which interest is paid on your account is called the “compounding frequency."

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The more frequently interest is compounded on your investment,

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the more money you will make (Robbins Research International,

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Inc.,

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2020).

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To demonstrate how this works,

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imagine that you open an investment account and invest $100.

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If the annual compound interest rate is 3%,

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then by the end of the first year,

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that $100 will have grown to $103.

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But the following year,

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you won’t just earn interest on that initial $100 - you’ll be earning interest on $103,

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which means that your account will earn $3.09 in interest instead of $3.00.

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So the year after that,

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you’d be earning interest on $106.09,

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so on and so forth.

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After 20 years at this rate,

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your initial $100 will have grown to $180.61.

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Simple interest,

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on the other hand,

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is interest that’s only paid on the principal sum.

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So in the previous example,

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if you had a simple interest rate of 3% rather than a compound interest rate,

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you would only earn $3.00 in interest every year,

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no matter how much money you had accrued in interest.

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After 20 years on a simple interest rate,

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your account would only have grown to $160.

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With compound interest,

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the exact same amount of money at the exact same interest rate would make you $20 more.

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And while that may not seem like much,

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if you have 30,

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40,

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or 50 years to let your money sit and accrue interest,

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compound interest could potentially make you $40,

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$60,

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or even $80 more than simple interest.

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Another important concept is the difference between APR and APY. APR,

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or annual percentage rate,

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is the annual rate of interest that doesn’t factor in compounding.

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APY,

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or annual percentage yield,

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on the other hand,

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is the annual percentage rate that reflects the entire amount of interest paid on the account,

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including interest that’s been compounded.

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Both of these numbers reflect the amount of interest paid on a 365-day period (Robbins Research International,

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Inc.,

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2020).

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When considering an account in which to invest,

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you can use a simple formula to calculate how much money you’ll earn annually off the initial investment.

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The compound interest formula is A=P(1+r/n)(^nt).

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This might look complicated,

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but it’s actually quite straightforward.

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The “P” in the formula stands for the principal amount,

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or the initial sum of money that you’ve invested into the account.

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“R” is the interest rate,

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and should be entered into the formula as a decimal amount.

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So if the interest rate is 3%,

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you should enter it into the formula as 0.03.

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“N” is the number of times interest is compounded in a single year.

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So if interest is compounded yearly,

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N would be entered into the formula as 1.

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The “t” in “nt” is the amount of time that the money is invested for.

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So if you plan to let your investment sit for 20 years,

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and interest is compounded annually,

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then nt would be entered into the formula as 1(20).

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Remember that “nt” is an exponent.

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So if the interest is compounded once a year for 20 years,

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you will take the number inside the first set of parentheses and raise it to the 20th power,

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and multiply that number by P (Robbins Research International,

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Inc.,

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2020).

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Let’s look at an example to get a good idea of how the formula works.

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Imagine that you want to invest $5,000 into an account with an interest rate of 5% that is compounded monthly.

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Your formula would look like this - A=5,000(1+0.05/12)(^12(10)).

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First,

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calculate 0.05/12.

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Then add 1.

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Raise that number to the 120th power,

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since “nt” in this equation is 12 x 10,

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or 120.

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Multiply that number by 5,000.

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If you do the math,

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you’ll see that the final results are $8,235.05.

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So in 10 years’ time,

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your initial investment of $5,000 will have grown to $8,235.05.

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But if you contribute an additional $5,000 to your account every 10 years,

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then after 20 years your account will have grown to $21,798.25.

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Let’s look at a few more examples to really understand how compound interest can be used to make you as much money as possible on your investments.

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Example One.

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You have $10,000 to invest for a period of five years.

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The account you choose has a 3% interest rate that is compounded monthly.

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At the end of five years,

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your initial investment will have grown to $11,616.17.

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If you contribute an additional $10,000 to your account every five years,

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then after 10 years your account will have grown to $25,109.71 (Robbins Research International,

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Inc.,

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2020).

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Example Two.

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You have $10,000 to invest for a period of two years.

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The account you choose has a 2% interest rate that is compounded quarterly.

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At the end of two years,

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your initial investment has grown to $10,404.07.

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If you contribute an additional $10,000 to your account every two years,

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then after four years your account will have grown to $21,234.66 (Robbins Research International,

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Inc.,

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2020).

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Example Three.

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You have $1,000 to invest for one year.

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The account you choose has a 5% interest rate that is compounded twice a year.

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At the end of the year,

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your initial investment has grown to $1,050.63.

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If you contribute an additional $1,000 to your account every year,

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then after two years your account will have grown to $2,154.44.

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As you can see,

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compound interest means that the money you invest grows exponentially every time interest on the account is compounded.

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So if you stick to a regular investment schedule,

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then every time you raise the principal on the account,

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you start earning back double and triple the amount that you’re investing.

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This is why time is on your side when it comes to compound interest.

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The longer you invest,

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the higher the principal in your account becomes.

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Soon,

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you don’t have to invest anything to begin earning back hundreds of times in interest what you initially invested.

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To understand this concept better,

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let’s take a look at two best friends.

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Their names are Ellen and Chandra.

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When these two women are 20 years old,

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Chandra decides to open an investment account.

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Every year,

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over a period of 20 years,

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she invests $4,000 at a growth rate of 10% per year.

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At age 40,

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she stops contributing her yearly $4,000,

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but lets her account continue to accrue interest every year until she turns 65 years old.

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When she finally decides to withdraw,

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she will have almost $3 million in her investment account.

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Now let’s take a look at Ellen.

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She doesn’t decide to open an investment account until age 40.

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Her plan is identical to Chandra’s.

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Her plan is to invest $4,000 every year until she turns 65 years old.

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She will actually be contributing more money to her account,

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saving over a period of 25 years.

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That’s five more years (or $20,000)

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than Chandra.

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Her growth rate is also 10% annually,

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the same as Chandra’s.

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But at age 65,

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when she goes to withdraw,

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she will barely have $500,000 in her account.

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That’s 600% less profit than Chandra (Robbins Research International,

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Inc.,

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2020)!

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Chandra actually contributed less money,

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and saved for less time.

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But because she had an additional 25 years to let her savings grow,

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she made substantially more money than her friend who started saving later in life.

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Compound interest means gathering interest on top of interest.

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So the longer you can let your savings accrue,

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the more money you stand to make,

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no matter how small your regular investments are (Robbins Research International,

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Inc.,

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2020).

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No matter how old (or young)

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you are,

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the time to start investing is now.

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Don’t wait for that big bonus or raise to open an investment account.

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You may not think you have enough money to spare toward a regular investment schedule,

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but people of all incomes have the ability to invest.

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If you’re still skeptical,

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meet William.

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He’s 20 years old.

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He still has two more years of college left to go,

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but he’s already accrued $60,000 worth of student debt.

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He’s working part-time at a minimum wage job to pay his rent while he’s in school.

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He has no savings,

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no assets,

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and until he starts paying back his student loans,

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no credit.

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But he’s going to the back to open an investment account.

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His investment schedule?

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$1 a week.

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That’s right,

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$1 a week.

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That’s $4 a month.

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At an APY of 0.25%,

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his savings will grow to $527 after 10 years.

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It will grow to $1,067 after 20.

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After 20 years,

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he can choose to increase his contributions,

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or he can stop,

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and let that $1,067 continue to accrue interest for another 25 years until he retires.

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If he increases his weekly contribution to just $10,

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at the same interest rate,

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he’ll have $5,266.60 in savings after 10 years,

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and $10,665 after 20 years,

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which he can then let sit and accrue interest for an additional 25 years before he retires.

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Compound interest basically supercharges your savings account.

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The more you have in savings,

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the more interest you accrue.

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The more interest you accrue,

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the more interest you accrue on that interest.

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Though it starts slow,

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especially if you don’t have much to contribute in the beginning,

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it doesn’t take long for your profits to start doubling and tripling every year.

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Even a basic savings account at your personal bank can be set up with compound interest.

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This investment account is by far the least risky.

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However,

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most U. S. accounts have extremely low APYs.

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Like William,

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the interest rate on a basic savings account is most likely to be well under 1%.

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This is why defensive investors tend to put their money into investment accounts that will earn them a bit more money.

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Account types such as Roth I. R. A.,

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SEP I. R. A.,

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401(k),

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or Coverdell ESA are all very low-risk,

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secure places to invest your money where it’s fairly easy to find APYs at 1 or 2%,

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if not more.

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Most of these accounts are retirement accounts,

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and are set up with the understanding that you are not going to be withdrawing your money until you reach retirement age.

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Coverdell ESA accounts are education accounts that parents can open when their children are born and regularly contribute to until their child is ready to go to college,

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at which point they can withdraw their savings and all the compound interest they’ve accrued over the years (Robbins Research International,

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Inc.,

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2020).

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So even if you only have $1 a week or $5 a month to spare,

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now is the time to start investing your money.

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Slowly but surely,

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that $5 will start to grow into something much bigger.

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And if you get a better job or a raise,

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maybe you can turn that $5 a month into $5 a week,

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which will exponentially increase your earnings thanks to the compound interest that you accrue with each investment (Robbins Research International,

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Inc.,

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2020).

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The Rule of 72 Don’t over-complicate investing - keep it simple,

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and timeless.

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Nowakowski,

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A. (n.d.).

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Man sitting in front of the laptop [photograph].

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Retrieved from https -//unsplash.com/photos/MFms-wkv3Ow The beauty of compound interest is that it’s essentially free money.

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It’s money that you earn without having to do a thing.

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But as you’ve already experienced,

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determining how much money you stand to make based on principal,

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regular contributions,

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and interest rate can require a great deal of math.

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If your head is spinning from all the numbers,

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letters,

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and formulas,

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don’t worry.

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The website moneychimp.com has a handy compound interest calculator that helps investors to determine how much they stand to earn in compound interest from current or potential accounts.

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The calculator will ask you for the amount of the current principal,

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as well as the amount of future additions,

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which will save you from manually calculating the compound interest formula for every single additional investment.

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The compound interest calculator will also ask you how many years you plan to make these additional investments,

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your current interest rate,

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and how many times interest is compounded on the account annually.

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You can use the calculator to determine both how much money you stand to make while you’re saving,

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and find out how much the account will grow once you’ve invested your planned amount (moneychimp.com,

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2020).

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Let’s look at a few examples.

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Imagine that you’re considering opening an investment account.

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The APY for the account is 20%.

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You would like to make an annual investment of $1,000 into the account over the course of the next 20 years,

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bringing your overall investment to $20,000.

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To start out,

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your principal amount is only $1,000.

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The annual addition to the account will also be $1,000,

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as that’s the total amount of your annual investments.

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Years to grow will be 20,

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as that’s how many years you plan to invest $1,000/year into the account.

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The APY is 20%,

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so you can enter that into the calculator as a 20% interest rate compounded 1 time annually.

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Choose to make your additions at the “start” rather than at the “end” of each compounding period.

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At this rate,

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your account will swell to a staggering $262,363.20 at the end of 20 years.

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And if you’ve opened this account while you’re still in your 20s,

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you can let that $262,363.20 sit and accrue interest for an additional 20 years before you retire.

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20%,

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however,

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is a remarkably high-interest rate,

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one that you’re probably only going to find on a very risky stock market purchase.

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Let’s look at another example that’s slightly more “realistic."

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Imagine that you have $1,500 to invest every 6 years,

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for a total of 24 years.

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The account that you’ve chosen has an interest rate of 4.3%,

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which is compounded quarterly.

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To use the compound interest calculator,

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begin by entering $1,500 into the principal amount,

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as you’ve just opened the account.

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You don’t plan to invest another $1500 for another 6 years,

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so divide $1500/6 to determine the annual addition amount.

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If you do the math,

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you’ll find that you only have to invest $250/year in order to invest $1500 into your account every 6 years.

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In the compound interest calculator,

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enter $250 into the annual addition slot.

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Enter 24 under “years to grow."

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Enter 4.3% into the interest rate slot,

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and enter 4 into the slot for how many times interest is compounded annually.

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Choose to make additions at the “start."

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You’ll see that,

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if you invest just $250 into your account over a period of 24 years,

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your account will swell to $14,713.13.

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Not a bad savings.

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But if you opened this account while you were still in your 20s,

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you now have another 20 years to let that $14,713.13 sit in your account and continue to accrue interest until you retire.

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To find out how much money you’ll have when you’re finally read to withdraw,

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go back to the compound interest calculator.

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This time,

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enter $14,713.13 as the principal amount.

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Enter “0” for the annual additions amount,

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as you have already invested what you wanted to invest.

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Leave the rest of the selected fields the same - 4.3% interest,

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compounded 4 times annually at the “start."

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Choose 20 years for the “years to grow” slot.

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You’ll see that,

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if you let your savings continue to accrue interest for the next 20 years,

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you’ll have $34,610.28 in your account when it comes time for you to retire.

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While moneychimp.com’s and other compound interest calculators greatly simplify the math involved in understanding how much you have to make from a potential investment,

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when choosing where to invest their money,

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many investors simply use the Rule of 72 to determine where and how to make the most money possible on their investments (Elkins,

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2020).

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The Rule of 72 focuses on one specific component of the compound interest formula,

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and that’s the interest rate itself.

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As you may have intuited,

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the higher your interest rate,

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the faster your investment will begin to make money,

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while a lower interest rate will only make you money if you have a long time to let your money sit and accrue (Elkins,

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2020).

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The Rule of 72 is as follows - 72/interest rate=years to double.

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If you plug your interest rate into this formula,

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it will tell you how many years it will take,

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at your current interest rate,

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for the money you’ve invested to double.

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This rule stands no matter how much money you initially invest.

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So if you’re planning to invest $10,000,

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the Rule of 72 will tell you how long you’ll have to wait at your current interest rate to earn $20,000.

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The rule is based on a 1% interest rate.

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So if you open an account with an APY of 1%,

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it will take 72 years for you to double your money.

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An APY of 3%,

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on the other hand,

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will only take 24 years to double,

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as 72/3=24.

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An APY of 6% will only take 12 years to double,

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etc.

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When using the Rule of 72,

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remember that the “interest rate” that you’re entering into the formula is the amount of interest you can expect to accrue in an entire year,

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or 365-day period.

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So if your account accrues interest twice a year or quarterly at a rate of 1%,

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then 1% isn’t necessarily the amount of interest you can expect to accrue over the course of an entire year.

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This is why the more frequently your account compounds interest,

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the more money you stand to make.

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The Rule of 72 also helps to make it clear why a standard U. S. savings account is probably not going to cut it for the average investor.

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The average APY of a U. S. Savings account today is 0.09%.

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According to the Rule of 72,

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it will take 800 years for your invested money to double at that rate.

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You’ll still be making money,

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but not nearly as much as you could be making if you chose to invest that money elsewhere.

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Those with a great deal of money ready to invest often choose to invest in a high-yield savings account or a certificate of deposit,

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both of which typically offer interest rates around 2.49%,

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significantly higher than the average APY of a standard savings account.

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However,

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these accounts rarely prove profitable for those who don’t have a large sum of money to invest initially,

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or who don’t have the funds to make large regular investments over the course of several years.

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If you invest your money in the stock market,

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on the other hand,

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whether it’s through an employer-sponsored 401(k)

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account,

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a traditional Roth I. R. A.,

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or an individual brokerage account,

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you’re almost guaranteed to make much bigger returns,

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no matter how small your investments are.

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The average annualized total return over the past 90 years for S&P 500 accounts is 9.8%.

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And if you adjust that number for inflation,

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the return percentage still hovers between 7-8%.

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Plug 7% into the Rule of 72,

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and you’ll see that it would take just over 10 years for your money to double (Elkins,

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2020).

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To go back to our previous example,

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let’s imagine that you choose to invest your money in the stock market rather than a standard savings account.

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Imagine that you choose to invest in an S&P 500 account,

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and your average growth rate every year is 7%.

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Using the Rule of 72,

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you know that it will take a little over 10 years for your money to double at this rate.

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So imagine that you make an initial investment of $1,500,

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with the plan to invest an additional $250/year for the next 24 years.

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At 7% interest compounded annually,

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your account will grow to $23,170.81 after 24 years (Elkins,

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2020).

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Another interesting exercise is to plug the interest rates of your credit cards,

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car loans,

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mortgage,

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or student loans into the Rule of 72 to see just how much money your outstanding debt is earning your creditors.

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Remember that the average annual interest rate for a standard U. S. savings account is only 0.09%.

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But the average annual interest rate for a credit card in the United States is 17.3%.

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At that rate,

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it will only take 4.16 years for the bank to earn back double what you initially charged on the card.

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And with a credit card or any other kind of loan,

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that extra money is coming out of your pocket.

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The reason that a low-interest rate on a loan is the same reason that a high-interest rate on an investment account is desirable - time.

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Applying the Rule of 72 to future financial decisions can save you quite a bit of money,

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whether you’re looking to take out a loan or invest your money.

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The Rule of 72 can help you determine what a reasonable interest rate is,

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and prevent you from falling prey to financial gimmicks from potential creditors or investing your money in accounts that ultimately aren’t going to earn you that much money.

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Berkshire Hathaway And Compound Interest.

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Wall Sreet,

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In New York City,

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Is Home To The New York Stock Exchange (N. Y. S. E. ).

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Weissenberger,

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P. (n.d.).

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Greyscale photo of wall st. signage [photograph].

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Retrieved from https -//unsplash.com/photos/uJhgEXPqSPk Warren Buffett is undoubtedly one of the globe’s most successful investors.

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In fact,

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a total net worth of $88.9 billion places him at the fourth-wealthiest person on the planet.

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While Chief Executive Officer of the investment bank Berkshire Hathaway,

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he made his investors an unprecedented 2 million percent return on their money over the course of his 52-year career.

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To translate that into real numbers,

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if you invested $10,000 into Berkshire Hathaway in 1965,

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your investment would now be worth $88 million (MacKay,

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2020).

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Undoubtedly,

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1965 was a long time ago.

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But growing an investment by that much is almost unheard of.

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Warren Buffett’s secret,

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as he himself has said many times,

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is playing the long-game.

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He never expects to make himself or his investors money overnight.

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He understands that,

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while compound interest is powerful,

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it’s a lot more powerful over a long period of time (MacKay,

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2020).

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Compound interest is a “snowball” effect.

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The more money you have in your account,

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the more money you make.

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It’s a deceptively simple idea,

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so simple that it’s often overlooked or never considered at all by the average investor.

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In the words of Albert Einstein,

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compound interest is what makes the world go round.

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“He who understands it,

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earns it… he who doesn’t… pays it."

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Buffett is the star example of playing the long game because he started investing much earlier than most people.

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According to him,

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the book that changed his life was called One Hundred Ways to Make $1,000,

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a title that he found in the public library in his hometown of Omaha,

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Nebraska at age 7.

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Inspired by this book,

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he started his first business selling chewing gum,

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Coca-Cola bottles,

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and magazines door-to-door in his neighborhood.

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In middle school,

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he got a job working in his grandfather’s grocery store.

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Using the money he earned at the grocery store,

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he bought his first stock at the tender age of 11.

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Specifically,

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he purchased three shares of Cities Service stock for himself,

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and three for his sister Doris Buffett.

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He was inspired to do so after a visit to the New York Stock Exchange with his family the year before.

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In high school,

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he invested the money he earned delivering newspapers into a business owned by his father.

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He earned his spending money selling golf balls and stamps,

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as well as detailing cars.

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As a sophomore in high school,

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he got into business with a friend purchasing used pinball machines and then selling them to local businesses.

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When he graduated from Woodrow Wilson High School in Washington,

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D. C. in the year 1947,

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the tagline under his senior yearbook pictures reads “likes math;

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a future stockbroker."

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That same year,

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between the stocks he had purchased when he was 11 and the money he had invested in his father’s business,

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he had already managed to accumulate a savings of $9,800,

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roughly $105,000 in today’s money.

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And because his money has been accruing interest for so long,

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he’s managed to earn back 99% of his wealth since his 50th birthday.

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The interest that he’s making on his investments is earning him hundreds of thousands of dollars every day,

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but it’s because he started investing so early in his life (MacKay,

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2020).

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Buffett began his career as an investor in 1954,

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working under Benjamin Graham,

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the investor who invented the Mr. Market analogy for understanding stock market psychology.

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According to him,

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Graham was an extremely tough person to work for,

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demanding that all the company’s stocks provide a wide margin of safety in addition to a high rate of annual return.

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Buffett’s starting salary at Graham’s company was $12,000 a year,

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about $114,000 today.

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After just two years,

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Graham closed up his partnership,

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but during that time,

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Buffett had been investing his money.

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In 1956,

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he had accrued a personal savings of $174,000,

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worth about $1.64 million today.

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He used a portion of this money to start his own hedge-fund like investment business called Buffett Partners Ltd.

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He ran for Buffett Partners Ltd. for 14 years.

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By 1962,

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Buffett’s partnerships were collectively worth more than $7 million,

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of which more than $1 million belonged to Buffett himself.

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Eventually,

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he merged Buffett Partners Ltd. with a few other partnerships to form Berkshire Hathaway,

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the company where he would remain Chief Executive Officer for the next 52 years (MacKay,

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2020).

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It was during his time at the head of Berkshire Hathaway that he began teaching others how to invest their money in smart and secure ways.

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During this time,

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his investments were continuing to accrue interest,

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making him hundreds of thousands of dollars every year.

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But in order to let his money continue to grow,

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he let his investments sit,

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and lived solely off of his annual salary of $50,000/year.

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By the year 1990,

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Buffett would be worth over a billion dollars.

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In 2008,

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Buffett became the richest man in the world,

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overtaking Bill Gates for the top spot.

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While Gates managed to reclaim his crown in 2009,

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the power of Buffett’s investments is not to be underestimated.

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In August 2014,

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a single Berkshire Hathaway share was valued at $200,000,

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and the price hasn’t fallen far since.

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Over the years,

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he’s become an incredibly popular and respected investment coach,

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partly because of his success,

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but partly because of the unique way he uses stories to illustrate abstract investment concepts (MacKay,

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2020).

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One such story refers to Queen Isabella’s choice to fund Christopher Columbus’ voyage to the New World.

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This kind of investment,

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he jokingly states,

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was quite risky indeed,

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more of a speculative venture than a sound investment.

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Had she chosen to deposit the $30,000 worth of today’s money that she used to fund Columbus’ expedition into an investment account instead,

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at an annual interest rate of 4%,

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the nation of Spain would be worth over $7 trillion from that account alone.

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Such is the power of compound interest (Miller,

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2016).

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Another historical example Buffett commonly uses is the story of King Francis,

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who chose to commission the painting of the Mona Lisa in 1516.

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In today’s money,

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the king paid Leonardo da Vinci about $20,000 for the painting.

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Had he chosen to invest that money at an annual interest rate of 6%,

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the nation of Italy would be worth more than $1 quadrillion from that account alone.

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Buffett regularly used both of these examples to discourage the idea that speculative investments,

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including high-risk business ventures,

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art,

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and property investments,

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can earn investors more money than traditional stock market purchases or retirement accounts (Miller,

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2016).

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It’s not a sexy answer to the question of earning money.

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Smart investing is slow work,

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there’s no doubt about it.

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But the trick behind compound interest is that,

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while it works at a slow pace,

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it doesn’t necessarily work at a steady one.

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In the beginning,

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your money will grow slowly,

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because you don’t have as much principal in your account.

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But as the principal sum in your account grows,

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the more interest you make.

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And the more interest you make,

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the more interest you make on that interest.

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Before you know it,

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it’s taking just a few years to double your initial investment amount,

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when it took you 10 or even 20 years to double it the first time (Miller,

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2016).

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Investing your money doesn’t just help you to save - it helps you to earn.

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Invested money works for you while it’s sitting in its account accruing interest.

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Think of it like an athlete training and perfecting his technique.

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It might take him 28 years of training to finally win a gold medal in the Olympics,

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but every year that he competes,

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he’s compounding the work that he put in last year,

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and the year before,

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and the year before.

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His strength and skill don’t increase at a steady rate.

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His experience increases his strength and skill exponentially every time he competes.

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To look at yet another of Buffett’s common financial anecdotes,

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let’s go back to the year 1626.

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This is the year that the Manhattan Indigenous Nation sold their island home to a Dutch explorer named Peter Minuit for the price of $24.

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In 1965,

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the first time Buffett told this story,

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he estimated the land value of the island at that time to be around $12.5 billion.

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This,

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he calculated,

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worked out to be an annual gain of 6.12%.

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While this is hardly a bad interest rate,

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he calculates that,

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had what he calls the “Tribal Mutual Fund” managed to earn back 6.5% per year,

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their initial $24 would now be worth $42 billion.

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And had they managed to earn back 7%,

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that value makes a huge leap up to $205 billion.

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This story doesn’t just demonstrate the power of compound interest,

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but it demonstrates just how much money even a 0.4% increase in annual returns can make the investor.

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Half a percentage point won’t matter much in the short term.

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But over time,

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it can quickly grow to be worth hundreds of thousands of dollars every year.

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As always,

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the key ingredients are time and patience.

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The longer you have to wait,

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the more money every single percentage point will make you,

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year after year (Miller,

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2016).

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This has been

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The Timeless Investment Strategy:

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Everything You Need To Start Making Money In The Stock Market Today (Investpreneurs Book 1)

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Written by

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Bill Grand

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Narrated by Russell Newton.

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