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Input your own values in the formula below to calculate the simple and compound interest you will get.
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Dollar Amount x Interest Rate x
Length Of Time (in years) = Amount Earned
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Interest is paid on original amount of deposit, plus any interest earned.
(Original $ Amount + Earned Interest) x Interest Rate x Length Of Time = Amount Earned
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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.
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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.
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Paying down your credit card bills can
give you real "savings". Paying the minimum due each
month can be deceiving. |
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An example of what $50 can do
If you have a credit card with a
$3,000 balance at an annual interest rate of 18%, and pay only
the 2% minimum monthly payment of $60 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 $60 payment for eight years means you
paid in $5,780, not the $3,000 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 $50 per month on that debt, for a total payment of
$110 a month, you would pay off the debt in three years and save
over $1,800 in interest payments.
So, $50 a month can be
quite powerful! Imagine what you could do with $100 more per
month. |
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Read more on interest calculations |
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Mary and Jim both save $1,000 per year
($83.33 per month or $19.23 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*. |
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| 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 |
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Value at Retirement |
$388,865 |
Value at Retirement |
$329,039 |
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Less Total Contributions |
$(8,000) |
Less Total Contributions |
$(35,000) |
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Mary invested $8,000 total Jim invested $35,000 total * and Jim never caught up. |
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| For related
links and additional reading, select your country/ market
below. |
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