|
3.10 Magic of Compound Interest
This involves calculating interest for terms longer than one year.
How it works is that the interest earned on the previous year is
worked out and added to the amount invested. So the investor ends up
receiving interest on interest already earned. See example below
|
Year
|
Principal
|
Interest Rate
|
Interest Earned
|
Principal + Interest
|
|
1
|
$900.00
|
7.5%
|
$67.50
|
$967.50
|
|
2
|
$967.50
|
7.5%
|
$72.56
|
$1040.06
|
|
2.5
|
$1040.06
|
7.5%
|
$39.00
|
$1079.06
|
|
10
|
|
7.5% pa
|
|
$1,855.00
|
|
20
|
|
7.5% pa
|
|
$3,823.00
|
Note that the Principal + Interest from the first year becomes the
principal for the second year, and that the Principal + Interest from
the second year becomes the Principal for the third year. Note also
that to calculate the interest for half a year you use the following
calculation $1040.06 (Principal) x 0.5 (Term) x 0.075 (Interest).
Investment Tip
A small amount of money over time can grow into a substantial
sum.
Investments can increase in vlaue over time - and the longer the
time frame, the greater the value. This is achieved through returns
that are earned but not spent. Provided the return is reinvested, you
earn a return on the return and a return on that return and so on.
Therefore it is important to start saving early in order to benefit
form the power of compunding returns.
Types of Investment Assets
|
Assets
|
Example
|
Risk/Return Profile
|
|
Cash/fixed interest
|
- Term investment with ASB BANK
- Government Bond
|
Low risk, low return
|
|
Property
|
- Direct ownership of a rental property (which can be
residential or commercial)
- Ownership of a property trust shares/units
|
Medium risk, medium return
|
|
Shares
|
- Direct ownership of individual shares such as Fisher
& Paykel, Air New Zealand
|
High risk, high return
|
|
|