Purchasing and Financing 2024
Purchasing- and Financial Management For 2nd year CATS learners. Aligned to the outcomes of the German accredited certification: “Industrie Kaufmann/frau”.
Purchasing- and Financial Management
For 2nd year CATS learners.
Aligned to the outcomes of the German accredited certification: “Industrie Kaufmann/frau”.
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The future value of an investment is determined by the compounding effect, which means<br />
that the amount of interest earned in each period is added to the amount of the<br />
investment at the end of the preceding period.<br />
EXAMPLE: You have the option of accepting either R1 000 now or R1 500 in three years’<br />
time as payment. If you take the money <strong>and</strong> invest it at 10% interest, you will have the<br />
following amount in three years:<br />
Year 1: R1 000 + R100 = R1 100<br />
Year 2: R1 100 + R110 = R1 210<br />
Year 3: R1 210 + R121 = R1 331.<br />
At first glance it seems as if it would be better to wait three years <strong>and</strong> accept the R1 500<br />
as your R1 000 will only compound to R1 331 over the period. However, this does not take<br />
into account the effect of inflation on the buying power of your money. (For the purposes<br />
of these calculations we will ignore the effect of inflation though.)<br />
The compound effect is expressed by the following formula:<br />
FVn = PV (1+ i /100) n<br />
Where PV = Present value (investment), FVn = Future value of the investment after n<br />
periods, i = interest rate <strong>and</strong> n = number of periods (normally years)<br />
EXAMPLE: If you invest R1 000 at 15% interest for 12 years, then:<br />
FV12 = 1000 x (1 + 15 /100) 12<br />
= 1000 x (1 + 0.15) 12<br />
= 1000 x (1.15) 12<br />
= 1000 x 5.35<br />
= 5350<br />
The formula can also be used to calculate the present value if we know the amount that<br />
will be required after a certain number of years.<br />
EXAMPLE: You sell an asset <strong>and</strong> know that you are going to need R100 000 in 12 years’<br />
time for university fees for your child <strong>and</strong> want to know how much you should invest now<br />
at an interest rate of 15%, then:<br />
FVn = PV (1+ i /100) n<br />
So<br />
PV = FVn / (1+ i /100) n<br />
= 100 000 / 5.35<br />
= 18 692<br />
You must invest R18 692 r<strong>and</strong> now.<br />
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