Compound Interest Calculator

See how a starting balance and regular monthly deposits grow when the interest keeps earning interest, with any compounding frequency and, if you like, in today's dollars.

0%/yr

Results

$10,000 + $500/mo · 7% · 20 years

$292,465

estimated balance after 20 years

Total Contributions

$130,000

Interest Earned

+$162,465

Money Doubles Every

10.2 yrs

Balance Over Time

Show the chart data as a table
Balance and contributions over time
PeriodContributionsBalance
Year 1$16,000$16,890
Year 2$22,000$24,263
Year 3$28,000$32,151
Year 4$34,000$40,592
Year 5$40,000$49,623
Year 6$46,000$59,287
Year 7$52,000$69,627
Year 8$58,000$80,692
Year 9$64,000$92,530
Year 10$70,000$105,197
Year 11$76,000$118,751
Year 12$82,000$133,254
Year 13$88,000$148,772
Year 14$94,000$165,376
Year 15$100,000$183,143
Year 16$106,000$202,153
Year 17$112,000$222,494
Year 18$118,000$244,258
Year 19$124,000$267,547
Year 20$130,000$292,465

Frequently Asked Questions

What is compound interest?

Compound interest is interest earned on earlier interest, not just on the money you put in. Each year's growth is added to the balance, so the next year grows a larger amount. Saving $500 a month for 30 years at 7% a year adds up to $180,000 of contributions, but grows to about $584,726: $404,726 of it is interest.

How often is interest compounded, and does it matter?

Savings accounts usually compound daily or monthly; investment returns are usually quoted per year. More frequent compounding helps a little at the same quoted rate: $10,000 at 7% for 20 years grows to $38,697 compounded annually, $40,387 monthly and $40,547 daily. The rate and the time matter far more than the frequency.

What interest rate should I use?

For stocks over the long run, 7% a year is a common cautious figure. The S&P 500 (SPY, dividends reinvested) returned 10.8% a year from Jan 1993 to Oct 2026, but with large swings along the way. For a savings account or CD, use its current rate.

What is the Rule of 72?

A shortcut for how long money takes to double: divide 72 by the yearly rate. At 7%, 72 ÷ 7 ≈ 10.3 years; the exact figure is 10.2 years. The calculator shows the exact doubling time for your rate.

What does 'today's dollars' mean?

Prices rise over time, so a dollar in 30 years buys less than a dollar today. Ticking 'Show in today's dollars' divides each future amount by the inflation since today, so the balance shows what it would buy now. U.S. inflation has averaged about 3% a year over the long run.

See our Methodology page for how the figures are calculated, or all calculators. For education only, not investment, tax or legal advice. Past performance does not guarantee future results.