Calculators
What win rate your setup needs.
The price at which the position is closed in full.
Shares, lots or contracts — the same unit the prices are quoted in.
Commission in and out, spread, conversion
Ideally the figure from your own trading journal, not the hoped-for one.
Risk-reward ratio
2.88 : 1
Break-even win rate
25.8 %
Above this rate the expectancy turns positive
Expectancy per trade
€308.00
0.75 R — in R (multiples of risk)
Result over 100 trades
€30,800
74.8 R
The bold line is your setup after costs. The faint lines show 1:1, 2:1 and 3:1 for comparison. Where a line crosses zero is the win rate at which the setup starts making money.
| Win rate | Per trade | in R | Over 100 trades |
|---|---|---|---|
| 20 % | -€92 | -0.22 R | -€9,200 |
| 30 % | €68 | 0.17 R | €6,800 |
| 40 % | €228 | 0.55 R | €22,800 |
| 50 % | €388 | 0.94 R | €38,800 |
| 60 % | €548 | 1.33 R | €54,800 |
| 70 % | €708 | 1.72 R | €70,800 |
Assumptions behind this calculation
Note: These calculators are for information only and are not investment advice. Content on Brokaro is for information purposes only and is not investment, legal or tax advice.
At a 1:1 ratio more than half your trades must work for anything to be left over. At 2:1, 33.4 % is enough; at 3:1, 25 % suffices. The formula is short: required win rate = risk / (risk + reward). That is why a strategy losing seven trades in ten can be profitable — and one winning eight in ten can be ruinous if the two losses each cost five times as much.
Fees and spread hit twice: they shrink the win and enlarge the loss. A nominal 2:1 setup drops to roughly 1.7:1 once EUR 12 of costs land on a EUR 100 risk — and the required win rate climbs from 33 % to 37 %. The smaller the position, the heavier that effect; with flat commissions it becomes the dominant factor below roughly EUR 2,000 of order value.
Expectancy is the average return per trade over many repetitions: win rate times gain minus the complement times loss. Positive does not mean the next trade wins — it means repetition pays. That is why trade count belongs in the calculation: over 20 attempts randomness dominates, over 200 the statistics do.
Expectancy grows linearly with win rate — every additional percentage point adds the same amount. What matters is therefore not the shape but the zero crossing and the slope. The faint reference lines for 1:1, 2:1 and 3:1 show how far a better ratio shifts that threshold to the left: a wider target is almost always more effective than resolving to win more often.