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Compound Interest Calculator

Start with a lump sum, add a monthly contribution, set a rate and a time horizon, and see the future balance along with how much of it is money you put in versus interest the money earned on itself.

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yrs

Your result

Balance after 20 years

$300,851

Total contributed
$130,000
Interest earned
$170,851
Growth multiple
2.31×
YearContributedInterestBalance
1$16,000$919$16,919
2$22,000$2,339$24,339
3$28,000$4,294$32,294
4$34,000$6,825$40,825
5$40,000$9,973$49,973
6$46,000$13,782$59,782
7$52,000$18,299$70,299
8$58,000$23,578$81,578
9$64,000$29,671$93,671
10$70,000$36,639$106,639
11$76,000$44,544$120,544
12$82,000$53,455$135,455
13$88,000$63,443$151,443
14$94,000$74,587$168,587
15$100,000$86,971$186,971
16$106,000$100,683$206,683
17$112,000$115,820$227,820
18$118,000$132,486$250,486
19$124,000$150,790$274,790
20$130,000$170,851$300,851

How compound interest works

Simple interest pays a percentage of your original deposit every period. Compound interest pays a percentage of your current balance, which includes previous interest. Each period's interest becomes next period's principal, so growth accelerates. The effect is modest over a few years and enormous over a few decades.

Put $10,000 in at 7% with no contributions and you have about $19,700 after 10 years, $38,700 after 20, and $76,100 after 30. The third decade adds more than the first two combined — the balance doubled, so the same 7% produces twice the dollars.

Contributions are the other half

For most people, regular contributions do more of the work than the starting balance. In the default example above — $10,000 start, $500 a month, 7%, 20 years — the ending balance is around $299,000. Only $130,000 of that is money you deposited. Increase the contribution and watch how the interest line responds; over long horizons, interest earned ends up larger than everything you paid in.

What rate to use

Use the APY printed on the account for savings accounts and CDs. For a diversified stock portfolio, long-run historical averages are roughly 7% after inflation or about 10% before it, with large swings year to year. For a conservative planning figure, 5%–6% is common. Compounding frequency (daily, monthly, yearly) makes a small difference; the rate and the time horizon make a big one.

Future value with contributions

FV = P(1 + r/n)ⁿᵗ + C × [ ((1 + i)ᵐ − 1) / i ]

  • P = starting amount
  • r = annual rate, n = compounds per year, t = years
  • C = monthly contribution, m = total months
  • i = effective monthly rate

Frequently asked questions

+What is the Rule of 72?

Divide 72 by your annual rate to estimate how many years it takes money to double. At 7%, roughly 10.3 years; at 4%, 18 years. It's a quick mental check on the calculator's output.

+Does compounding frequency matter much?

Less than people expect. $10,000 at 5% for 10 years grows to $16,289 compounded yearly and $16,487 compounded daily — about $200 difference. Focus on the rate and the time.

+Should I enter the return before or after inflation?

Either, as long as you interpret the result the same way. A real (after-inflation) return of 6%–7% gives you a balance in today's purchasing power, which is usually more useful for retirement planning.

+Are taxes included?

No. In a taxable account you'll owe tax on interest or gains each year or when you sell, which reduces the effective rate. In a 401(k), IRA or Roth, growth is tax-deferred or tax-free, so the calculator's result is closer to reality.