Säästöt · Laskuri

Säästölaskuri

💰
Säästötiedot
1 000 €
200 €/kk
%
4.0%
10 v
Lopullinen säästöpotti
säästöajan lopussa
Yhteensä talletutu
Korkotuotto
Tuotto (%)
Kuukausisäästö
Talletukset vs. korkotuotto
Talletukset: 70% Korko: 30%
VuosiTalletuksetKorkotuottoSaldo
ℹ️ Laskuri käyttää kuukausittain korotettavaa korkoa korolle -laskentaa. Todelliset tuotot vaihtelevat. Tulos on verotuksen vaikutuksia huomioimatta.

Compound Interest Guide

How does compound interest work — and why does it matter for your savings?

Compound interest is one of the most powerful forces in personal finance. Unlike simple interest — which pays you a fixed return on your original deposit only — compound interest pays you interest on your interest. Over long time horizons, this seemingly small difference produces dramatically larger outcomes, a phenomenon Albert Einstein is often (perhaps apocryphally) credited with calling "the eighth wonder of the world."

This calculator uses monthly compounding, which means your interest is calculated and added to your balance twelve times per year. The more frequently interest is compounded, the faster your savings grow — monthly compounding outperforms annual compounding at the same stated rate, though the difference becomes especially visible over decades.

The Compound Interest Formula

Understanding the mathematics behind the calculator

A = P · (1 + r/n)n·t

For recurring contributions an additional term is added (see below)

A

Final Balance

The total amount in the account at the end of the savings period, including both your deposits and all accumulated interest.

P

Principal

Your initial deposit — the lump sum you invest at the very start. A larger principal gives compound interest more to work with from day one.

r

Annual Interest Rate

The stated yearly interest rate expressed as a decimal (e.g. 4 % = 0.04). This is the nominal rate before any compounding adjustment.

n

Compounding Frequency

Number of times interest is compounded per year. This calculator uses n = 12 (monthly). Daily compounding would use n = 365.

t

Time (in years)

The total length of the savings period in years. Time is the single most powerful variable: doubling the time period more than doubles your interest earnings.

With Regular Monthly Contributions

When you add a fixed amount every month, the total future value combines two components: the lump-sum component (your initial deposit compounded over time) and the annuity component (the future value of a stream of equal payments). The combined formula is:

FV = P · (1 + rm)N + PMT · [(1 + rm)N − 1] / rm

rm = r / 12

Monthly interest rate — the annual rate divided by 12

N = years × 12

Total number of compounding periods

PMT

Fixed monthly contribution amount

FV

Future value — your total balance at the end

The Rule of 72 — A Quick Mental Shortcut

If you want a fast estimate of how long it will take your savings to double without reaching for a calculator, use the Rule of 72. Simply divide 72 by your annual interest rate:

Years to double ≈ 72 ÷ annual rate (%)

For example, at a 4 % annual return, your money doubles in roughly 72 ÷ 4 = 18 years. At 6 %, it doubles in just 12 years. At 9 %, in only 8 years. The rule is an approximation — it becomes slightly less accurate at very high rates — but it is remarkably precise in the 2–12 % range that most savings and investment accounts occupy.

3 %

doubles in 24 yrs

4 %

doubles in 18 yrs

6 %

doubles in 12 yrs

8 %

doubles in 9 yrs

10 %

doubles in 7.2 yrs

12 %

doubles in 6 yrs

Practical Savings Strategies

How to maximise the power of compounding in your own finances

🏁

Start as early as possible

Time is the most powerful ingredient in the compound-interest recipe. A person who starts saving €200 per month at age 22 and stops at 32 (10 years, no further contributions) will often end up with more money at 65 than someone who saves €200 per month from age 32 to 65 — because the early saver's money had decades more time to compound. Starting later requires dramatically larger contributions to achieve the same result.

🔁

Automate your contributions

Set up a standing order to transfer money to your savings account on the day your salary arrives. Paying yourself first — before discretionary spending — removes willpower from the equation entirely. Even small automated amounts build substantial capital over 10–30 years. Increase the amount by 1–2 % each year to track pay rises without feeling the pinch.

📈

Seek higher rates — but understand the trade-offs

The difference between a 3 % and a 6 % annual return over 30 years is enormous. A €10 000 lump sum grows to approximately €24 300 at 3 % but to around €57 400 at 6 %. This is why many long-term savers use a mix of savings accounts, government bonds, and diversified equity index funds. Higher expected returns typically come with higher short-term volatility — appropriate products depend on your timeline and risk tolerance.

🛡️

Minimise costs and taxes where possible

Management fees, transaction costs, and taxes all reduce the effective rate of return that compounds year after year. A 1 % annual fund management fee on a 7 % gross return leaves only 6 % net — over 30 years that gap can cost tens of thousands of euros in foregone returns. In Finland, long-term savings accounts (PS-tili) and voluntary pension insurance offer tax deferral that effectively amplifies compounding during the accumulation phase.

⚖️

Build an emergency fund first

The magic of compounding is disrupted if you are forced to withdraw funds early to cover unexpected expenses. Financial planners typically recommend keeping three to six months of living costs in a liquid, easily accessible account before locking money into longer-term savings vehicles. This buffer lets compound interest do its work uninterrupted.

Frequently Asked Questions

What is the difference between compound interest and simple interest?

With simple interest, you earn a fixed return on your original principal only. If you deposit €1 000 at 5 % simple interest, you earn €50 per year — always on the original €1 000. With compound interest, the interest you earn is added to your principal, so the following period's interest is calculated on a larger amount. After year one you earn €50, but in year two you earn 5 % on €1 050 = €52.50, and so on. Over decades this snowball effect creates a massive difference in outcome.

How does compounding frequency affect my savings?

The more frequently interest is compounded, the more you earn. Consider €10 000 at 6 % for 10 years: annual compounding yields approximately €17 908, monthly compounding yields about €18 194, and daily compounding yields roughly €18 220. The gains from moving from annual to monthly compounding are meaningful; from monthly to daily the difference is modest. Most high-yield savings accounts and Finnish PS accounts compound monthly or daily.

What is a realistic interest rate to use in this calculator?

It depends entirely on the savings vehicle. In 2024–2025, European high-yield savings accounts offered roughly 2–4 % nominal annual interest. Finnish government bonds yield around 3–4 %. Globally diversified equity index funds have historically delivered approximately 7–10 % nominal annual returns (before inflation) over multi-decade periods, though past returns do not guarantee future performance. For conservative, low-risk projections, use 2–3 %. For a balanced long-term portfolio, 5–7 % is commonly cited as a reasonable planning estimate. Anything above 8–9 % should be treated with caution unless backed by a specific investment thesis.

Does this calculator account for inflation?

No — the calculator shows nominal (not inflation-adjusted) values. To estimate real purchasing power, subtract the expected annual inflation rate from your interest rate. If you expect 6 % nominal returns and 2.5 % inflation, use a real return of roughly 3.5 % in the calculator. The results then represent today's purchasing power rather than future nominal euros. Finland's long-term average CPI inflation has been approximately 1.5–2.5 %, though it spiked significantly in 2022–2023.

Kuinka paljon minun täytyy säästää joka kuukausi? (Finnish)

Se riippuu tavoitteestasi, aikataulustasi ja odotetusta tuotostasi. Yleinen nyrkkisääntö on säästää vähintään 10–20 % kuukausituloistasi. Jos tavoitteesi on esimerkiksi 100 000 euroa 20 vuodessa 5 %:n vuosikorolla, tarvitset noin 243 €/kk lähtöpääoman lisäksi. Käytä tätä laskuria eri skenaarioiden kokeilemiseen — muuta kuukausisäästöä, korkoa ja aikajaksoa, jotta löydät sinulle sopivan yhdistelmän. Pienetkin säännölliset talletukset kasvavat ajan myötä merkittäväksi pääomaksi korkoa korolle -periaatteen ansiosta.

Как рассчитываются сложные проценты ежемесячно? (Russian)

При ежемесячном начислении годовая ставка делится на 12, чтобы получить месячную ставку rм = r / 12. Каждый месяц к вашему балансу прибавляются проценты: новый баланс = старый баланс × (1 + rм) + ежемесячный взнос. Этот процесс повторяется 12 раз в год в течение всего срока вклада. Благодаря тому что проценты начисляются на уже накопленные проценты, итоговая сумма значительно превышает то, что дало бы простое начисление. Именно поэтому важно не снимать средства досрочно: каждое снятие «сбрасывает» базу для начисления.

Savings Milestones at Different Rates

Starting with €5 000 and contributing €300 per month — approximate final balances

Period 2% / yr 4% / yr 6% / yr 8% / yr 10% / yr
5 years€24 700€26 200€27 800€29 500€31 400
10 years€45 700€50 900€57 100€64 300€72 700
20 years€94 600€116 700€145 300€183 300€233 800
30 years€151 000€214 600€311 200€461 100€695 500

Figures are approximate, for illustrative purposes only, and do not account for taxes, inflation, or fees. Always consult a qualified financial adviser before making investment decisions.