Investment Calculator

See how a one-off and monthly investment grows with compound returns. Free, fast and easy to use.

Calculator

Result €122,759.08Final value
Total invested
€58,000.00
Investment gains
€64,759.08
Value in today’s money
€74,916.30
InvestedGains
YearInvestedGainsBalance
1€12,400€665€13,065
2€14,800€1,515€16,315
3€17,200€2,559€19,759
4€19,600€3,810€23,410
5€22,000€5,279€27,279
6€24,400€6,981€31,381
7€26,800€8,930€35,730
8€29,200€11,139€40,339
9€31,600€13,624€45,224
10€34,000€16,403€50,403
11€36,400€19,493€55,893
12€38,800€22,912€61,712
13€41,200€26,680€67,880
14€43,600€30,818€74,418
15€46,000€35,348€81,348
16€48,400€40,294€88,694
17€50,800€45,681€96,481
18€53,200€51,535€104,735
19€55,600€57,885€113,485
20€58,000€64,759€122,759

How it works

Enter the starting amount, the monthly contribution, the expected annual return and the number of years. The calculator compounds monthly, shows the final value, how much you paid in and how much came from returns, and the value in today’s money after inflation. The year-by-year table shows how the balance grows. Taxes and fees are not included, and past returns do not guarantee future results.

Formula

r_m = (1 + r)^(1/12) − 1
B = B × (1 + r_m) + C   (12× per year)
B_real = B / (1 + i)^n

Worked examples

  • Initial investment (€): 0 · Monthly contribution (€): 100 · Expected annual return (%): 7 · Years: 30 · Inflation per year (%): 2 → Final value: €116,945.26
  • Initial investment (€): 50000 · Monthly contribution (€): 0 · Expected annual return (%): 4 · Years: 10 · Inflation per year (%): 2 → Final value: €74,012.21

Calculations run locally in your browser. Results are for information only — for engineering, electrical or financial decisions, verify the assumptions and applicable standards.

Frequently asked questions

What annual return is realistic?

Broad global stock markets have historically returned roughly 5–8 % a year over long periods, but with large swings; bonds and savings accounts return less. Past returns do not guarantee future results.

Why does the calculator show the value in today’s money?

Inflation reduces purchasing power. The final value divided by (1 + inflation) to the power of the number of years shows what the amount would be worth today.