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Compound interest calculator

Interest added to the principal earns interest itself, so the balance grows exponentially and, over decades, can multiply your deposits.

One stack of deposits, then two towers: deposits and interest, then deposits, interest and interest on interest

Your result

Regular deposit of and initial, over with yearly return.

Total deposits€46,000
Total interest€92,932
Interest on deposits+202%over 30 years
Yearly return+5.5%a year, compounded

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Switch on tax, fees and inflationUse your numbers in the investment calculator

How it grows, year by year

From year 19 the interest earned is more than everything deposited.

At a real return: in today’s money

Year 30

33%
€46,000
67%
€92,932
Balance
100%
€138,932
Balance
€138,932
Deposits
−€46,000
Total interest
+202%
+€92,932

Use the left and right arrow keys to move through the years.

Illustration only, not investment advice or a prediction. Assumes a steady 5.5% a year; real returns vary.

Year-by-year breakdown

In the first 10 years interest adds €10,918; in the last 10 years it adds €54,868.

Show the table by
YearYearly depositsDepositsInterestBalance
1€1,200€11,200€580€11,780
2€1,200€12,400€1,258€13,658
3€1,200€13,600€2,039€15,639
4€1,200€14,800€2,929€17,729
5€1,200€16,000€3,934€19,934
6€1,200€17,200€5,060€22,260
7€1,200€18,400€6,315€24,715
8€1,200€19,600€7,704€27,304
9€1,200€20,800€9,236€30,036
10€1,200€22,000€10,918€32,918
11€1,200€23,200€12,758€35,958
12€1,200€24,400€14,766€39,166
13€1,200€25,600€16,950€42,550
14€1,200€26,800€19,320€46,120
15€1,200€28,000€21,886€49,886
16€1,200€29,200€24,660€53,860
17€1,200€30,400€27,652€58,052
18€1,200€31,600€30,875€62,475
19€1,200€32,800€34,341€67,141
20€1,200€34,000€38,064€72,064
21€1,200€35,200€42,058€77,258
22€1,200€36,400€46,337€82,737
23€1,200€37,600€50,917€88,517
24€1,200€38,800€55,816€94,616
25€1,200€40,000€61,049€101,049
26€1,200€41,200€66,637€107,837
27€1,200€42,400€72,598€114,998
28€1,200€43,600€78,953€122,553
29€1,200€44,800€85,723€130,523
30€1,200€46,000€92,932€138,932

What do you want to know?

  • Three towers on initial deposit with one to three bundles of regular deposits, then interest and interest on interest
    Saving for something?

    To have €20,000 in 5 years, about €281 a month.

    Open the calculator
  • An account statement with the balance highlighted, next to two towers of bills
    Saving for retirement?

    Spending €1,200 a month takes about €360,000, or about €243 a month from 30 to 60.

    Open the calculator
  • Three coin stacks stepping up, an hourglass running down above each
    Already have the money?

    Under the 4% rule, €400,000 would pay about €1,333 a month.

    Open the calculator

When interest overtakes you

The balance curve overtaking the straight line of deposits, with a flag where they cross

With these numbers, the interest you have earned passes the total you paid in during year 19. From then on your money does more of the work than you do.

Before that point, most of your balance is your own money. After it, the curve bends upward because interest starts earning interest of its own. That bend is the whole idea of compounding.

The Rule of 72

Money doubling: one stack, then two, four and eight

Divide 72 by the yearly return to see roughly how long money takes to double. At 5.5%, that is about 13.1 years.

Questions and answers

How does compound interest work, and what is the formula?

Your money earns a return, and that return is added to your balance, so next year it earns a return too. At first growth is slow, because most of the balance is money you put in. Over time the earnings on earlier earnings grow larger than your own deposits. With 1,000 to start and 200 a month at 10% a year, that happens in year 13, and after 30 years the balance is about 430,018, of which 73,000 is what you put in. The formula for one amount is A = P × (1 + r/n)^(n × t): starting amount P, yearly rate r, n compounding periods a year, t years. The methodology adds monthly deposits, fees and tax. Time matters most, as the worked examples show.

What is the difference between this calculator and the one for investments?

This page keeps three inputs: what you put away, what you start with and the yearly return, with interest added monthly. It answers the basic question of how savings grow. The compound interest calculator for investments adds everything that shapes a real investment: return presets for savings accounts, bonds and index funds, eleven compounding frequencies with the effective yearly rate, fund fees, tax on gains, inflation in today's money and a market risk band. The link under the result opens it with your numbers already filled in, so nothing has to be typed twice.

What is the Rule of 72?

A quick way to estimate how long money takes to double: divide 72 by the yearly return in percent. At 10% that gives 7.2 years; the exact answer is about 7.27 years. At 7% the rule gives about 10.3 years, which is why a gift invested at birth keeps doubling for decades. The calculator shows the estimate for the return you choose.

Is anything I enter stored or sent anywhere?

No. The calculator runs in your browser and does not send your numbers to a server. They are kept in the page address, so a reload, bookmark or shared link shows the same plan. Anyone you send the link to can see the numbers in it. There is no sign-up and no cookies.

Is this financial advice?

No. The calculator shows how money could grow under the assumptions you choose. It does not know your situation and does not recommend any product or decision. Real returns, fees and tax vary. For decisions about your own money, consider talking to a qualified, independent professional.

How much will I have if I save 200 a month?

It depends on the return and on how long you keep going. With 1,000 to start and 200 a month at 10% a year for 30 years, you would put in 73,000 and end with about 430,018 before fees and tax, or about 205,008 in today's money at 2.5% inflation. A lower return gives a much smaller result, so try a few rates. For smaller amounts, see saving for a child with 100 a month from birth to 18 or what 5 a day becomes in 30 years. These are illustrations; real returns vary.