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Home / Compound interest / $100,000 for 20 years

$100,000 Compound Interest Over 20 Years

This page follows one deposit of $100,000 for 20 years. It begins at 6 percent a year. Edit the amount, the return or the time.

By the end of 20 years the balance is $331,020. Interest has added $231,020 to the original $100,000.

$
$
%
years
%
Final balance
$331,020
Total you put in
$100,000
Interest earned
$231,020
Year by year
YearTotal put inBalance
1$100,000$106,168
2$100,000$112,716
3$100,000$119,668
4$100,000$127,049
5$100,000$134,885
6$100,000$143,204
7$100,000$152,037
8$100,000$161,414
9$100,000$171,370
10$100,000$181,940
11$100,000$193,161
12$100,000$205,075
13$100,000$217,724
14$100,000$231,152
15$100,000$245,409
16$100,000$260,546
17$100,000$276,616
18$100,000$293,677
19$100,000$311,790
20$100,000$331,020
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How the growth is worked out

Compound interest means interest earns interest. Each month the balance gains 0.5 percent of itself. After 240 months of that, $100,000 has grown by a factor of 3.31.

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Worked example

Leave $100,000 for 20 years at 6 percent. It grows to $331,020. The gain is $231,020.

Halfway through, at 10 years, the balance is $181,940. The second half adds $149,081.

Questions about this calculator

What if you added $100 a month to $100,000 over 20 years?

The balance would reach $377,225 instead of $331,020. The deposits would add $24,000.

What yearly return would double $100,000 in 20 years?

About 3.5 percent a year. That is the rate at which $100,000 reaches $200,000 by year 20.

Is a lump sum of $100,000 better than depositing it monthly over 20 years?

For growth, yes. $100,000 invested at the start reaches $331,020. The same money split into 240 equal monthly deposits reaches only $192,517 at 6 percent because most of it spends less time growing. Monthly deposits suit a budget while a lump sum suits cash you already have.

Is 20 years long enough for $100,000 to double at 6 percent?

$100,000 reaches $200,000 after about 11.6 years. So 20 years is more than enough. A quick check is to divide 72 by the rate, which gives 12 years.

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This page is for education only and is not financial or tax advice.