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Principles of Saving
Interest Calculations The Rule of 72
The Power of RM50 a Month Start Saving Early
 
Interest Calculations
Input your own values in the formula below to calculate the simple and compound interest you will get.
Simple Interest Calculation
Dollar Amount x Interest Rate x Length Of Time (in years) = Amount Earned
If you had RM in a savings account that paid % simple interest, during the first year you would earn RM in interest.
The account would continue to grow at a rate of RM per year, despite the accumulated interest.
At the end of years you would have earned RM.
  
Compound Interest Calculation
Interest is paid on original amount of deposit, plus any interest earned.
(Original RM Amount + Earned Interest) x Interest Rate x Length Of Time = Amount Earned
If you had RM in a savings account that paid % interest compounded annually, the first year you would earn RM in interest.
At the end of years, you would have earned RM in compound interest.
  
 
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The Rule of 72
The rule of 72 helps to determine how many years it will take to double your money. Input your own value in the formula below.
72
divided by
  =   Years to double investment
%
interest rate you can get
You can also use it to determine what interest rate you need to double your money in a set amount of years. Input your own value in the formula below.
72
divided by
  =   % Interest rate required

Years to double investment
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The Power of RM50 a Month
Paying down your credit card bills can give you real "savings". Paying the minimum due each month can be deceiving.
An example of what RM50 can do
If you have a credit card with a RM3,000 balance at an annual interest rate of 18%, and pay only the 2% minimum monthly payment of RM60 per month, it would take you eight years to pay off your bill without any additional purchases made on your card. Think about that before you HAVE to BUY that item!

By the way, that RM60 payment for eight years means you paid in RM5,780, not the RM3,000 you thought the item or items cost. You would have paid almost twice the original debt over the eight-year period.
 
Now, here's a great idea idea to save your money. If you pay an additional RM50 per month on that debt, for a total payment of RM110 a month, you would pay off the debt in three years and save over RM1,800 in interest payments.

So, RM50 a month can be quite powerful! Imagine what you could do with RM100 more per month.
Read more on interest calculations
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Start Saving Early
Mary and Jim both save RM1,000 per year (RM83.33 per month or RM19.23 per week). The money each saves earns 10% interest per year. Mary starts at age 22 and stops at age 30. Jim starts eight years later at age 30 and stops at age 65*.
Age Mary Invests Growth
(10% per year)
Jim Invests Growth
(10% per year)
22 1,000 1,100 0 0
23 1,000 2,310 0 0
24 1,000 3,641 0 0
25 1,000 5,105 0 0
26 1,000 6,716 0 0
27 1,000 8,487 0 0
28 1,000 10,436 0 0
29 1,000 12,579 0 0
30 0 13,837 1,000 1,100
31 0 15,221 1,000 2,310
32 0 16,743 1,000 3,641
33 0 18,418 1,000 5,105
34 0 20,259 1,000 6,716
35 0 22,285 1,000 8,487
36 0 24,514 1,000 10,436
37 0 26,965 1,000 12,579
38 0 29,662 1,000 14,937
39 0 32,628 1,000 17,531
40 0 35,891 1,000 20,384
41 0 39,480 1,000 23,523
42 0 43,428 1,000 26,975
43 0 47,771 1,000 30,772
44 0 52,548 1,000 34,950
45 0 57,802 1,000 39,545
46 0 63,583 1,000 44,599
47 0 69,941 1,000 50,159
48 0 76,935 1,000 56,275
49 0 84,628 1,000 63,002
50 0 93,091 1,000 70,403
51 0 102,400 1,000 78,548
52 0 112,640 1,000 87,497
53 0 123,904 1,000 97,347
54 0 136,295 1,000 108,182
55 0 149,924 1,000 120,100
56 0 164,917 1,000 133,210
57 0 181,409 1,000 147,631
58 0 199,549 1,000 163,494
59 0 219,504 1,000 180,943
60 0 241,455 1,000 200,138
61 0 265,600 1,000 221,252
62 0 292,160 1,000 244,477
63 0 321,376 1,000 270,024
64 0 353,514 1,000 298,127
65 0 388,865 1,000 329,039
  Value at Retirement RM388,865 Value at Retirement RM329,039
  Less Total Contributions RM(8,000) Less Total Contributions RM(35,000)
  Net Earnings RM380,865 Net Earnings RM294,039
Mary invested RM8,000 total
Jim invested RM35,000 total
 
* and Jim never caught up.
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