Assume that you have $1000. Let's calculate the difference between parking it in a 30 day GIC repeatedly for one year (i.e., taking the principle plus interest and putting it into another 30 day GIC over and over for a year) versus just putting that principle into a one year GIC. Both GICs pay 4.25%.
$1000 in a one year GIC at 4.25% will yield $42.50 at the end of the year.
On the other hand, how about $1000 in twelve 30-day GICs?
| Month | Interest | Running Total |
| 1 | $3.49 | $1003.49 |
| 2 | $3.51 | $1007.00 |
| 3 | $3.52 | $1010.52 |
| 4 | $3.53 | $1014.05 |
| 5 | $3.54 | $1017.59 |
| 6 | $3.55 | $1021.14 |
| 7 | $3.57 | $1024.71 |
| 8 | $3.58 | $1028.29 |
| 9 | $3.59 | $1031.88 |
| 10 | $3.60 | $1035.49 |
| 11 | $3.62 | $1039.10 |
| 12 | $3.63 | $1042.73 |
So the total difference between a one year GIC and using twelve 30-day GICs ($1042.73 - $1042.50) is a grand total of $0.23 in one year. Ahh, the value of compound interest. (Granted, twelve 30-day GICs means only 360 days, so there's a five day difference between comparing the totals... School is teaching me to point out the limitations of my research.)


1 comment:
Have you looked in to mutual funds? That is what one banker recommended for us as a "savings" account. Just a thought, I am still in the learning stages too. I do know that we can withdraw the money with a few days notice and it seems to earn a decent return.
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