savingsmath

Compound interest calculator for investments

Everything that shapes an investment in one place: pick a return, choose how often interest is added, switch on fund fees, tax on gains, inflation and market risk, and compare up to three plans side by side. Every setting lives in the link, so you can share it.

Your result

If I put away , start with and it grows a year before inflation for ,

I'd have€424,423 in 2056 euros.

Based on 10.0% a year, before inflation, fees and tax. An estimate, not a promise.

That's €46,000 I put in and €378,423 my money earned on its own: +823% on top of what I put in.

  • 9.2×Each €1 put inbecame €9.23
  • 19.8×My starting €10,000grew to €198,374
  • 6.3×My savings, €36,000 in totalgrew to €226,049

Starting a year later would cost me €41,367.

How it grows, year by year

Blue is what you put in. Gold is what your money earned on its own.

Without inflation: as your statement would show it

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

Where your money comes from and where it goes

Of your €424.4K, only €46K is money you put in. Interest on interest makes €294.6K: €158.4K from your starting amount and €136.2K from your savings.

Swipe sideways to see where it ends.

Saving for retirement? The retirement calculator shows what this pot could pay you each month and how long it would last.

Open the retirement calculator

Illustration only, not investment advice. Assumes a steady 10.0% a year; real returns vary.

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Year-by-year breakdown
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Switch on inflation, fees or tax in the "Make it real" section to add their columns here.

YearYearly depositsDepositsInterestBalance
1€1,200€11,200€1,104€12,304
2€1,200€12,400€2,449€14,849
3€1,200€13,600€4,060€17,660
4€1,200€14,800€5,966€20,766
5€1,200€16,000€8,197€24,197
6€1,200€17,200€10,787€27,987
7€1,200€18,400€13,774€32,174
8€1,200€19,600€17,200€36,800
9€1,200€20,800€21,110€41,910
10€1,200€22,000€25,555€47,555
11€1,200€23,200€30,591€53,791
12€1,200€24,400€36,280€60,680
13€1,200€25,600€42,691€68,291
14€1,200€26,800€49,898€76,698
15€1,200€28,000€57,986€85,986
16€1,200€29,200€67,047€96,247
17€1,200€30,400€77,182€107,582
18€1,200€31,600€88,503€120,103
19€1,200€32,800€101,136€133,936
20€1,200€34,000€115,218€149,218
21€1,200€35,200€130,899€166,099
22€1,200€36,400€148,349€184,749
23€1,200€37,600€167,751€205,351
24€1,200€38,800€189,310€228,110
25€1,200€40,000€213,253€253,253
26€1,200€41,200€239,828€281,028
27€1,200€42,400€269,312€311,712
28€1,200€43,600€302,009€345,609
29€1,200€44,800€338,255€383,055
30€1,200€46,000€378,423€424,423

When interest overtakes you

With these numbers, the interest you have earned passes the total you paid in during year 9. 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

Divide 72 by the yearly return to see roughly how long money takes to double. At 10.0%, that is about 7.2 years.

Questions and answers

Is a 10% yearly return realistic?

Broad world stock indices have grown roughly 8 to 9% a year before inflation over long periods: the MSCI World index (developed markets, dividends reinvested, in US dollars) returned about 8.5% a year from the end of 1987 to April 2025, according to MSCI's factsheet, with big swings from one year to the next. That average spans almost four decades with deep falls and long rises; it describes the past, comes before fees, tax and inflation, and does not predict future returns. 10% is above it, and no future return is known in advance. Try lower rates, or the presets for a savings account or bonds. Past returns do not promise future ones.

What does “in today’s money” mean?

Prices tend to rise, so an amount in 30 years pays for less than the same amount today. With inflation switched on, every result is divided by how much prices have risen by that year, so it shows what the money would be worth at today's prices. At 2.5% inflation, a balance of 471,935 in 30 years is worth about 224,992 in today's money. Your statement would still show the bigger number.

Why do small fund fees make such a big difference?

A fee is taken every year from your whole balance, and the money taken also stops growing. On a plan of 1,000 plus 200 a month at 10% for 30 years, a 0.2% yearly fee costs about 19,987, around 4% of the result. An expensive fund charging 1.8% a year plus entry, exit and performance fees could take about 219,894, close to half. Switch on fund fees to see the effect on your own plan.

What is the difference between “taxed every year” and “taxed when you sell”?

Taxed every year works like interest on a savings account: gains are taxed as they arrive, so less money stays invested to compound. Taxed when you sell is typical for accumulating funds: gains grow untaxed and tax is due once, on the gain, when you sell. On the default plan at 19%, yearly tax costs about 156,475 and tax at the end about 75,798. Rules differ by country, so this is an estimate, not tax advice.

Which compounding frequency should I choose, and what is the effective yearly rate?

Pick how often your account adds interest: most savings accounts and funds work monthly, bonds often pay twice a year, and some accounts credit interest daily. The effective yearly rate under the select shows what the nominal rate really becomes over a year. At 7% a year, monthly compounding gives 7.23% and daily compounding 7.25%; at 5% the figures are 5.12% and 5.13%. The difference between monthly and daily is small, but yearly versus monthly adds up over decades. If you do not know, keep monthly: it is what most products and this site's examples use. Tap any option and the chart updates.

  • €5,000 at birth: what it could be worth at 70

    Grows to about €661,958 by age 70 at 7% a year, with nothing added.

    See the example
  • €5,000 at birth: what it is worth at 18

    Worth about €17,563 on the 18th birthday at 7% a year.

    See the example
  • Saving for a child: €100 a month from birth to 18

    About €43,072 by the 18th birthday at 7% a year.

    See the example