Compound interest calculator

See how a lump sum or monthly contributions grow with compound interest.

Tabnext field ⌘Ksearch

Future value

$292,465

After 20 years, including $162,465 in growth

Total contributions

$130,000

Total growth

$162,465

Time to double

10.2 years

Year-by-year breakdown
YearContributionsGrowthBalance
Year 116,00089016,890
Year 222,0002,26324,263
Year 328,0004,15132,151
Year 434,0006,59240,592
Year 540,0009,62349,623
Year 646,00013,28759,287
Year 752,00017,62769,627
Year 858,00022,69280,692
Year 964,00028,53092,530
Year 1070,00035,197105,197
Year 1176,00042,751118,751
Year 1282,00051,254133,254
Year 1388,00060,772148,772
Year 1494,00071,376165,376
Year 15100,00083,143183,143
Year 16106,00096,153202,153
Year 17112,000110,494222,494
Year 18118,000126,258244,258
Year 19124,000143,547267,547
Year 20130,000162,465292,465

Everything runs in your browser. Nothing you enter is uploaded.

How to use

Enter what you start with, how much you add each month, the annual return you expect and how many years you will keep going. The future value updates as you type.

  • For a single lump sum, set the monthly contribution to 0.
  • For regular saving only, set the initial deposit to 0.
  • Open “Year-by-year breakdown” to see contributions, growth and the balance at the end of each year.

Choose how the rate works:

  • Investing (annual return): the default. Use it for stocks, ETFs and mutual funds, and for any rate quoted as an APY.
  • Savings (APR, compounded monthly): use it when a bank quotes an APR that is compounded monthly.

APR vs. APY

An APR is a simple yearly rate. An APY includes the effect of compounding, so it shows what you actually earn in a year. A 6% APR compounded monthly equals about a 6.17% APY. When you compare savings accounts, compare APYs.

How it is calculated

Each month, the balance grows by the monthly rate and then the contribution is added:

balance at month end = previous balance × (1 + monthly rate) + monthly contribution

  • Investing: monthly rate = (1 + annual return)^(1/12) − 1, so the balance grows by exactly the annual return each year.
  • Savings: monthly rate = APR ÷ 12.

Examples

Scenario You put in Future value Growth
$10,000 once, 7% a year, 30 years $10,000 about $76,123 about $66,123
$10,000 plus $500 a month, 7%, 20 years $130,000 about $292,465 about $162,465
$500 a month, 7%, 30 years $180,000 about $584,726 about $404,726
$500 a month, 7%, 40 years $240,000 about $1,235,771 about $995,771
$10,000 in savings, 4.5% APR, 10 years $10,000 about $15,670 about $5,670

Time makes the biggest difference. Saving $500 a month for 40 years instead of 30 adds $60,000 of contributions but about $650,000 to the final balance.

About past returns

Broad stock indexes have historically returned more than savings accounts over long periods, but past returns are not a promise. Returns have been negative in some years and flat over some 10-year stretches. Many people plan with 5–7% to leave room for fees, inflation and bad years.

FAQ

What is the difference between "Investing" and "Savings"?

"Investing" treats the rate as an annual return, so your money grows by exactly that rate each year. Fund and index returns are quoted this way. "Savings" treats the rate as an APR compounded monthly (the rate ÷ 12 each month), so a 6% APR grows about 6.17% in a year. If your bank quotes an APY, use "Investing", because an APY already includes compounding.

What return should I enter?

Use a range rather than one number. A high-yield savings account pays a known rate, but stock returns vary a lot from year to year and can be negative. Try a cautious rate as well as an optimistic one and compare.

What is the Rule of 72?

Divide 72 by the annual return to estimate how many years it takes to double your money. At 7%, 72 ÷ 7 ≈ 10.3 years. The calculator shows the exact figure, which is 10.2 years at 7%.

When are monthly contributions added?

At the end of each month, so a contribution starts earning the following month. Contributing at the start of the month gives a slightly higher result.

Does this include taxes, fees or inflation?

No. Fund fees and taxes lower your real return, and inflation lowers what the money will buy. To allow for them, enter a lower return.

Sources

Last updated:

Results are for reference only. Check official sources for exact figures.