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Compound Interest Calculator

Calculate how a lump sum grows with compound interest. See the power of compounding over different time periods.

Enter Your Values

Using shared profile · 3,500/mo · EURedit on Dashboard

Start from a realistic scenario
Investment
%
10 yrs
140

Results update automatically as you change values.

Decision Engine
Understand
Enter only what matters
Calculate
Transparent formulas
Compare
Side-by-side options
Hidden Costs
What you might forget
Scenarios
Best, expected, worst
Decide
Clear recommendation
Decision Verdict
Final Amount
€20,097

Your €10000 total investment grows to €20097 over 10 years — that's €10097 in interest.

Final Amount
€20,097
After-Tax Value
€17,572
5 things you might be forgettingEstimate based on your inputs — not guaranteed financial advice.

Decision Engine

Confidence
65/ 100
Decision confidence
€20,097

Final Amount

Your action plan
  1. 1Pin down "Time Period" — it moves the result by up to €152,391, more than anything else.
  2. 2Budget for the 5 hidden costs before you commit.
  3. 3Sanity-check the worst case (€16,470) — can you live with it?
  4. 4Adjust the inputs to match your real numbers, then revisit the verdict.

Your Results

Final Amount
€20,097
After-Tax Value
€17,572
Interest Earned
€10,097
After-Tax Interest
€7,572
Inflation-Adjusted Value
€14,954
Real After-Tax Value
€13,076
Total Growth
101.0%
Effective Annual Rate
7.2%
Decision Summary

Your €10000 total investment grows to €20097 over 10 years — that's €10097 in interest. After 25% tax, you keep €17572. But inflation at 3% means the real purchasing power is only €14954 in today's euros. Your effective annual rate is 7.23%, and your money would double in 9.9 years at this rate.

What-If Scenarios

Results update instantly
7.00 %
1 %15 %
10 yrs
1 yrs40 yrs

Cost Breakdown

Total Invested
€10,00044.2%
Interest Earned (pre-tax)
€10,09744.6%
Tax on Interest
€2,52411.2%

Growth Over Time (Nominal vs Real)

€0€5.0K€10.0K€15.0K€20.0K€25.0K02468100: €10,0001: €10,0002: €10,0003: €10,0004: €10,0005: €10,0006: €10,0007: €10,0008: €10,0009: €10,00010: €10,0000: €10,0001: €10,7232: €11,4983: €12,3294: €13,2215: €14,1766: €15,2017: €16,3008: €17,4789: €18,74210: €20,0970: €10,0001: €10,4112: €10,8383: €11,2834: €11,7465: €12,2296: €12,7317: €13,2538: €13,7989: €14,36410: €14,954
Principal (no growth)
Total Value
Inflation-Adjusted

Click chart to expand

Final Composition

Invested: €10,000 (49.8%)Interest (after tax): €7,572 (37.7%)Tax Paid: €2,524 (12.6%)
Total€20.1K
Invested49.8%€10.0K
Interest (after tax)37.7%€7.6K
Tax Paid12.6%€2.5K

Click chart to expand

What You Might Be Forgetting

Hidden costs and factors that are easy to overlook but can significantly impact your decision.

Inflation Erosion

Inflation at 3% reduces your real return to 4.0%. Your €20097 will only have the purchasing power of €14954 in today's money.

Est. annual
€603
Taxes on Interest

At 25% tax, you lose €2524 of your interest to taxes. Your after-tax return is 5.3%.

Est. annual
€252
Account Fees

Account maintenance fees or fund expense ratios (0.5–1.5% for mutual funds) reduce your effective return. Even 1% in fees can cost tens of thousands over decades.

Opportunity Cost

Your money is locked up. If you needed liquidity, early withdrawal may incur penalties. The Rule of 72 says your money doubles in 9.9 years at this rate.

Sequence Risk

If returns vary year to year (as in markets), the order of gains and losses matters. Volatility drag means actual returns are lower than the average.

These estimates are for informational purposes only and do not constitute financial advice. Actual results may vary based on factors not captured in this calculator.

How This Calculator Works

What this calculator does

This calculator shows how a lump sum investment grows over time when interest is reinvested, creating exponential growth.

How the calculation works

Compound interest is calculated by applying the interest rate to both your principal and previously earned interest. The formula is A = P(1 + r/n)^(nt), where P is principal, r is annual rate, n is compounding frequency, and t is time in years.

Formula

A = P × (1 + r/n)^(n×t)
  A = Final amount
  P = Principal (initial investment)
  r = Annual interest rate (decimal)
  n = Compounding periods per year
  t = Time in years

Sources & defaults

  • Historical equity risk premium literature

    Long-run stock/SIP defaults ~7–12% nominal before fees/tax — not a forecast

  • Eurostat / national CPI

    Default inflation ~2–3% unless you override it

  • Standard compound-interest formula A = P(1+r/n)^(nt)

    Textbook compounding; tax applied to gains when set

Example

If you invest €10,000 at 7% annual interest compounded monthly for 10 years: A = 10,000 × (1 + 0.07/12)^(12×10) = €20,096. Your money doubles.

How to Use This Calculator

  1. 1
    Enter your numbers

    Fill in the inputs for Compound Interest Calculator. Defaults are realistic starting points — replace them with your actual figures.

  2. 2
    Understand the calculation

    Compound interest is calculated by applying the interest rate to both your principal and previously earned interest. The formula is A = P(1 + r/n)^(nt), where P is principal, r is annual rate, n is compounding frequency, and t is time in years.

  3. 3
    Review results and scenarios

    Check metrics, cost breakdown, comparison tables, and best / expected / worst scenarios. Use sliders to stress-test assumptions.

  4. 4
    Decide with the verdict

    Read the decision engine recommendation and FAQ. Example: If you invest €10,000 at 7% annual interest compounded monthly for 10 years: A = 10,000 × (1 + 0.07/12)^(12×10) = €20,096. Your money doubles.

Factors to Consider

  • Higher compounding frequency yields slightly more
  • Even a 1% difference in rate compounds dramatically over decades
  • Time is the most powerful factor — starting early matters more than the amount
  • Inflation reduces real returns — subtract ~3% from your rate for real growth

Common Mistakes

  • Confusing simple interest with compound interest
  • Forgetting that taxes reduce effective returns
  • Not accounting for inflation
  • Using nominal rates instead of real rates for long-term planning

Frequently Asked Questions

What is compound interest?+

Compound interest is interest calculated on both the principal and accumulated interest. It causes exponential growth rather than linear growth.

How often should interest compound?+

More frequent compounding yields slightly higher returns, but the difference between monthly and daily is minimal. Monthly is most common for investments.

What is a good compound interest rate?+

Historically, stock markets average 7-10% annually. Savings accounts offer 1-4%. Always compare against inflation (~3%) to understand real growth.

Is compound interest taxed?+

Yes, interest income is typically taxed as ordinary income, which reduces your effective return. Tax-advantaged accounts can help.

This calculator provides estimates for informational purposes only and does not constitute financial, investment, tax, or legal advice. Always consult a qualified professional before making important financial decisions.

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