In: Economics
Explain the concept of compounded interest, and how this compounding may benefit one’s retirement savings. For example, (not that any of us will receive a 100% interest compound on a daily basis), but imagine you began with a single penny. If you were able to compound and double your investment each day, how much would you have accumulated in a mere 30-day period? The answer is amazing … at $5,368,709.12.
0 | $0.00 |
1 | $0.01 |
2 | $0.03 |
3 | $0.07 |
4 | $0.15 |
5 | $0.31 |
6 | $0.63 |
7 | $1.27 |
8 | $2.55 |
9 | $5.11 |
10 | $10.23 |
11 | $20.47 |
12 | $40.95 |
13 | $81.91 |
14 | $163.83 |
15 | $327.67 |
16 | $655.35 |
17 | $1,310.71 |
18 | $2,621.43 |
19 | $5,242.87 |
20 | $10,485.75 |
21 | $20,971.51 |
22 | $41,943.03 |
23 | $83,886.07 |
24 | $167,772.15 |
25 | $335,544.31 |
26 | $671,088.63 |
27 | $1,342,177.27 |
28 | $2,684,354.55 |
29 | $5,368,709.11 |
Compounding interest is a process in which when an investment is
made the interest is is calculated on the amount on the first
iteration and after that in the second iteration and interest is
calculated on both the previous principal and the accumulated
interest. In this way it rotates and gives interest on both the
principal and the interest that is accumulated on the previous
period.
So in this way amount gets doubled everyday if the interest rate is
100% and the interest on a particular day on the period is
calculated on the already accumulated interest and principal.
This helps in planning retirement because after retirement a person
need to have some money for living on a regular interval and this
can be done by investing small amount from the the beginning of his
employed life so that during retirement he can take the benefit of
the the investment that he has made during his employed age.
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