THE RULE OF 72, COMPOUND INTEREST FOR
FINANCIAL SUCESS
In finance, the rule of 72, the rule of 70 and the rule of 69 are
methods for estimating an investment's doubling time. The number
in the title is divided by the interest percentage per period to obtain
the approximate number of periods (usually years) required for
doubling. ---------------KNOWLEDGEFINANCIAL.COM

Using the rule to estimate compounding periods
To estimate the number of periods required to double an original
investment, divide the most convenient "rule-quantity" by the
expected growth rate, expressed as a percentage.

For instance, if you were to invest $100 with compounding interest at
a rate of 9% per annum, the rule of 72 gives 72/9 = 8 years required
for the investment to be worth $200; an exact calculation gives
8.0432 years.

Choice of rule
The value 72 is a convenient choice of numerator, since it has many
small divisors: 1, 2, 3, 4, 6, 8, 9, and 12. It provides a good
approximation for annual compounding, and for compounding at
typical rates (from 6% to 10%). The approximations are less accurate
at higher interest rates.

For continuous compounding, 69 gives accurate results for any rate,
This is because ln(2) is about 69.3%; see derivation below. Since
daily compounding is close enough to continuous compounding, for
most purposes 69, 69.3 or 70 are better than 72 for daily
compounding. For lower annual rates than those above, 69.3 would
also be more accurate than 72. ----knowledgefinancial.com
THE RULE OF 72
Investment Rule of 72The compound interest rule of 72 was
discovered by Albert Einstein. Referring to compound interest,
Albert Einstein is quoted as saying: "It is the greatest mathematical
discovery of all time." --knowledgefinancial.com

Albert Einstein (1879 - 1955) called the compound interest rule of
72 the 8th Wonder of the World - It can work for you, or against you.
When you invest it works for you. When you borrow it works
against you! knowledge financial group


Compound Interest Rule of 72Step 1 of 2: How long does it take my
investment capital to double?

This step teaches you how to determine the number of years it will
take for your investment or debt to double in value.

Divide the number 72 by the percentage rate you are paying on your
debt, or earning on your investment. Here are two examples...

You borrowed $1,000 from your friend, who is charging you 6%
interest. 72 divided by 6 is 12. That makes 12 the number of years it
would take for your debt to your friend to double to $2,000 if you did
not make any payments. -----knowledgefinancial.com

You have a savings account with $500 deposited in it. It earns 4%
interest from the bank. 72 divided by 4 is 18. It will take 18 years for
your $500 to double to $1,000 if you don't make any deposits.

Remember: 72 divided by the interest percentage is the number of
years it takes to double.

That is the end of step one. Step two will blow your socks off! We
ask that you tell two friends about this web site due to the value of
the information we are giving you.

Step 2 of 2: How many times will my investment money double?
-----------KNOWLEDGEFINANCIAL.COM

This step teaches you how important it is for your money to double
as many times as possible, and for your debts to double as few
times as possible. knowledge financial group

Determine how many years you will keep your investment before
cashing it in. Divide that by the number of years it will take to double
each time, the number you figured out in step one
An alternative is the Rule of 69 , which is used for daily or continuous compounding. But part of the attraction of
the Rule of 72 is the large number of small whole divisors of 72: 2, 3, 4, 6, 8, 9, 12, 18, 24 and 36. This makes it easier to use.

Yet another alternative is the Rule of 70 , which calculates the number of years for an inflation rate to cause the value of an
investment to drop in half, by dividing the inflation rate into 70. Thus it will take 70/2 = 35 years for an inflation rate of 2% to
cut the value of an investment in half.

The Rule of 120 works reasonably well for calculating the time to triple an investment. 114 or 115 would be more accurate,
but not nearly as divisible. The Rule of 144 works well for calculating the time to quadruple an investment. It is simply
double the Rule of 72. ----------------KNOWLEDGEFINANCIAL.COM


Another useful heuristic can calculate a slight underestimate of the total interest paid on an amortized loan with a level
payment. Multiply the initial loan balance by the interest rate and the term of the loan, and divide the result by 2. For
example, a $10,000 loan with a 4% interest rate and 10 year term would yield total payments of $10,000 * 4% * 10 / 2 =
$2,000, just slightly under the actual result of $2,149. The actual result will always be higher because this is a linear
approximation of the amortization curve, which is a convex curve.
The Rule Of 72
Compound Interest
Financial Success


The compound interest and financial success Rule Of 72 is the most
important and simple rule of financial success. It takes two minutes
and costs nothing to learn the Rule Of 72. Gain financial success
faster when you command the power of compound interest, instead
of allowing compound interest to enslave you.

The Rule Of 72 should be taught in every school. Every young person
should understand compound interest and the simple secret to
financial success, before they begin earning, investing and spending
Compound Interest
What Does Compound Interest Mean?
Interest that accrues on the initial principal and the accumulated
interest of a principal deposit, loan or debt.

Compounding of interest allows a principal amount to grow at a
faster rate than simple interest, which is calculated as a
percentage of only the principal amount.

KNOWLEDGE FINANCIAL explains Compound Interest
The more frequently interest is added to the principal, the faster the
principal grows and the higher the compound interest will be.

The frequency at which the interest is compounded is established
at the initial stages of securing the loan. Generally, interest tends to
be calculated on an annual basis, although other terms may be
established at the time of the loan.
KNOWLEDGEFINANCIAL.COM
Understanding The Time Value Of Money

What Is Time Value? ---------------KNOWLEDGEFINANCIAL.COM
If you're like most people, you would choose to receive the $10,000 now. After all, three years is a long time to
wait. Why would any rational person defer payment into the future when he or she could have the same amount
of money now? For most of us, taking the money in the present is just plain instinctive. So at the most basic
level, the time value of money demonstrates that, all things being equal, it is better to have money now rather
than later.

But why is this? A $100 bill has the same value as a $100 bill one year from now, doesn't it? Actually, although
the bill is the same, you can do much more with the money if you have it now because over time you can earn
more interest on your money.

Back to our example: by receiving $10,000 today, you are poised to increase the future value of your money by
investing and gaining interest over a period of time. For Option B, you don't have time on your side, and the
payment received in three years would be your future value.

Time Value of Money (TVM)   ---------KNOWLEDGEFINANCIAL.COM
What Does Time Value of Money (TVM) Mean?
The idea that money available at the present time is worth more than the same amount in the future, due to its
potential earning capacity. This core principle of finance holds that, provided money can earn interest, any
amount of money is worth more the sooner it is received. Also referred to as "present discounted
value".KNOWLEDGE FINANCIAL explains Time Value of Money (TVM)

Everyone knows that money deposited in a savings account will earn interest. Because of this universal fact,
we would prefer to receive money today rather than the same amount in the future.

For example, assuming a 5% interest rate, $100 invested today will be worth $105 in one year ($100 multiplied
by 1.05).  Conversely, $100 received one year from now is only worth $95.24 today ($100 divided by 1.05),
assuming a 5% interest rate.
The Role of Money in Our Life
THE ARCHITECTURE OF PROSPERITY ---------------- KNOWLEDGEFINANCIAL.COM


Invest in Yourself
One of the greatest thinkers of our time was Buckminster Fuller, scientist, writer, philosopher. He suggested that everyone
quit their jobs and just go home. And stay there until they fully understood what is and is not necessary to do, what they are
best suited for, most passionate to do, and fulfilled in.

Only then did he recommend that we return to work, bringing those capacities and energies to the table, and even then
doing only what is truly necessary. If we did this, he felt, we would have a vastly improved society.
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Your money grows through
compounding,. Compounding is
made up of three components:
amount investing, time for
compounding , and rate of
return. If you have not saved for
retirement in the past, boost the
amount you invest, but avoid
shooting for an abnormally high
rate of return.  
Compound interest
The addition of interest to the principal sum
of a loan or deposit is called compounding.
Compound interest is interest on interest.

It is the result of reinvesting interest, rather
than paying it out, so that interest in the
next period is then earned on the principal
sum plus previously-accumulated interest.
Compound interest is standard in finance
and economics.

Compound interest may be contrasted with
simple interest, where interest is not added
to the principal, so there is no compounding.

The simple annual interest rate is the
interest amount per period, multiplied by the
number of periods per year.
Compound Interest
What is 'Compound Interest'

Compound interest is interest calculated on the
initial principal and also on the accumulated
interest of previous periods of a deposit or loan.

Compound interest can be thought of as “interest
on interest,” and will make a deposit or loan grow
at a faster rate than simple interest, which is
interest calculated only on the principal amount.

The rate at which compound interest accrues
depends on the frequency of compounding; the
higher the number of compounding periods, the
greater the compound interest.

Compound Interest = Total amount of Principal
and Interest in future (or Future Value) less
Principal amount at present (or Present Value)
Discrete Compounding

Discrete compounding refers to the method by which interest is calculated and
added to the principal at certain set points in time. For example, interest may be
compounded daily, weekly, monthly or even yearly.

Discrete compounding is the opposite of continuous compounding, which uses a
formula to compute interest as if it were being constantly calculated and added to
principal.
BREAKING DOWN 'Discrete Compounding'

The frequency with which interest is compounded has a slight effect on an investor's
effective annual yield. For example, suppose you deposit $100 in an account which
earns 5% interest annually.

If the bank compounds interest annually, you will have $105 at the end of the year. If,
on the other hand, the bank compounds interest daily, you will have $105.13 at the
end of the year.
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