Savings Calculator
Calculate how your regular savings grow over time. Enter your initial savings, monthly contributions, and interest rate to see your future balance.
Final value
124 379 €
Total invested
53 000 €
Compound growth
+71 379 €
Yearly growth
| Year | Value | Invested | Returns |
|---|---|---|---|
| 1 | 7 840 € | 7 400 € | +440 € |
| 3 | 14 151 € | 12 200 € | +1 951 € |
| 5 | 21 407 € | 17 000 € | +4 407 € |
| 7 | 29 750 € | 21 800 € | +7 950 € |
| 9 | 39 343 € | 26 600 € | +12 743 € |
| 11 | 50 373 € | 31 400 € | +18 973 € |
| 13 | 63 055 € | 36 200 € | +26 855 € |
| 15 | 77 637 € | 41 000 € | +36 637 € |
| 17 | 94 404 € | 45 800 € | +48 604 € |
| 19 | 113 682 € | 50 600 € | +63 082 € |
| 20 | 124 379 € | 53 000 € | +71 379 € |
This savings calculator shows how your savings build up when you deposit money each month and let it earn a return. It suits anyone building an emergency fund, saving toward a goal or starting a regular monthly savings habit.
How the calculator works and what it’s for▾
How savings growth is calculated
The final balance is made up of two parts: the euros you deposit and the return earned on them. When you save regularly, returns also accrue on amounts saved earlier, so growth gradually speeds up.
Even a modest monthly contribution can grow into a substantial sum over the years once compounding takes effect.
What you enter and what you get
Enter any starting amount, the monthly contribution, an expected annual return and the saving period. The calculator returns the final balance and splits it into your own deposits and the return earned.
This lets you see how changes in the amount saved, the time span and the return affect the result.
When to use it
Use it when planning an emergency fund, a deposit for a home or long-term wealth building. It helps you set a realistic monthly contribution against your goal.
Good to know
The calculator assumes a steady return, while investment returns vary over time. Use a cautious assumption and remember that a bank account's interest is often far lower than investment returns.
🔄 Reviewed June 2026
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