Compound Interest Calculator
See how much an amount can grow when interest is added to itself year after year, and how much of the total comes from what you've contributed.
Result
The amount you start with.
How much you add each month. Treated as a deposit at the end of the month.
Nominal return, before inflation.
How many years you let the money grow.
Projected Balance
300.851 €
- Total Contributions
- 130.000 €
- Growth from InterestAssumption
- 170.851 €
- Value in Today's MoneyAssumption
- 202.464 €
- Real GainAssumption
- +55,74 %
Show all years
| Year | Contributions | Growth | Balance | In Today's Money |
|---|---|---|---|---|
| 1 | 16.000 € | 919 € | 16.919 € | 16.587 € |
| 2 | 22.000 € | 2.339 € | 24.339 € | 23.393 € |
| 3 | 28.000 € | 4.294 € | 32.294 € | 30.432 € |
| 4 | 34.000 € | 6.825 € | 40.825 € | 37.716 € |
| 5 | 40.000 € | 9.973 € | 49.973 € | 45.262 € |
| 6 | 46.000 € | 13.782 € | 59.782 € | 53.084 € |
| 7 | 52.000 € | 18.299 € | 70.299 € | 61.200 € |
| 8 | 58.000 € | 23.578 € | 81.578 € | 69.626 € |
| 9 | 64.000 € | 29.671 € | 93.671 € | 78.380 € |
| 10 | 70.000 € | 36.639 € | 106.639 € | 87.481 € |
| 11 | 76.000 € | 44.544 € | 120.544 € | 96.949 € |
| 12 | 82.000 € | 53.455 € | 135.455 € | 106.805 € |
| 13 | 88.000 € | 63.443 € | 151.443 € | 117.070 € |
| 14 | 94.000 € | 74.587 € | 168.587 € | 127.768 € |
| 15 | 100.000 € | 86.971 € | 186.971 € | 138.922 € |
| 16 | 106.000 € | 100.683 € | 206.683 € | 150.557 € |
| 17 | 112.000 € | 115.820 € | 227.820 € | 162.701 € |
| 18 | 118.000 € | 132.486 € | 250.486 € | 175.380 € |
| 19 | 124.000 € | 150.790 € | 274.790 € | 188.624 € |
| 20 | 130.000 € | 170.851 € | 300.851 € | 202.464 € |
Contributions vs. Growth. Year 1–20. At the end: Contributions 130.000 €; Growth 170.851 €.
- Contributions
- Growth
How it's calculated
Compound interest means the interest you earn isn't withdrawn — it stays in and starts earning interest of its own. That's why growth looks slow at first and then accelerates.
The calculation here runs month by month. Each month the balance is multiplied by that month's growth factor, then the contribution is added. The annual rate you enter is nominal, so how often interest compounds within the year matters: the same rate produces slightly more when compounded monthly than once a year.
The value in today's money separates nominal growth from real growth. If the balance triples over twenty years but prices also rise, your purchasing power hasn't tripled. That's why the final figure is what really tells you what you can buy.
Example
Starting with €10,000, adding €500 every month, and averaging a 7% return over twenty years, contributions reach €130,000 — but the balance ends up around €300,000. The difference doesn't come from added contributions, but from interest earning interest.