Calculators
Risk/reward calculator
What win rate your setup needs.
Inputs
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
- Gain at target (After costs)
- €1,188
- Loss at stop (After costs)
- €412
- Before costs
- 3.00 : 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
Expectancy across win rates
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.
Expectancy by win rate
| 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
- A long position is assumed, closed either at the stop or at the target — no partial exits, no trailing stop.
- Every trade uses the same position size and the same risk. Varying size changes expectancy independently of the win rate.
- Costs are deducted once per round trip and added to the loss side; they are incurred on losing trades too.
- Expectancy is an average over many trades. Across 20 or 30 trades randomness dominates — even a positive setup can spend a long time under water.
- Tax, slippage and price gaps are excluded and make the real outcome worse.
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. All information is provided without guarantee; only the provider's own statements are authoritative.
How this is calculated
The break-even win rate
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.
Costs push the threshold up
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, not the single outcome
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.
Why the curve is a straight line
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.