beginner9 min read
Risk-Reward Ratio
#risk-reward#win-rate#expectancy
Risk-Reward Ratio
In one line: If your wins are bigger than your losses, you can be wrong more often than right and still make money.
π― What you'll learn
- What the risk-reward ratio (RR) means.
- Why RR matters more than being "right" all the time.
- How you can win only 40% of trades and still profit.
- What expectancy is, in plain words.
- The win-rate you need to break even at different RR.
π Key concepts
What is the risk-reward ratio (RR)?
RR compares two things: what you risk versus what you aim to gain.
- Risk = how much money you are ready to lose if the trade goes wrong.
- Reward = how much money you aim to make if the trade goes right.
- Write it as risk : reward.
- Example: you risk 10 to try to make 20. That is 1:2.
- Think of a shopkeeper. He spends 10 rupees on a mango. He hopes to sell it for 30. Small cost, bigger gain. Good deal.
- Rule of thumb: prefer trades where reward is at least twice the risk (1:2 or better).
Why being "right" is not enough
Many beginners think they must win almost every trade. That is not true.
- A high win rate ("win rate" = how often your trades make money) feels nice.
- But if your losses are big and your wins are tiny, you still lose.
- With good RR, a few big wins pay for many small losses.
- Let winners run bigger than losers. This is the whole game.
Expectancy β the profit engine
Expectancy tells you if your trading plan makes money over many trades.
- In plain words: (win% Γ average win) β (loss% Γ average loss).
- Positive expectancy = the plan makes money over time.
- Negative expectancy = the plan loses money over time, no matter how lucky you feel.
- One trade is like one ball in cricket. Anything can happen.
- Expectancy is your batting average over the whole season. That is what counts.
π Example
You take 10 trades. You risk βΉ1,000 on each. Your RR is 1:2, so each win makes βΉ2,000.
You win only 4 trades and lose 6. Win rate = 40%.
Wins: 4 Γ +2,000 = +8,000
Losses: 6 Γ -1,000 = -6,000
-------------------------------
Net result: +2,000
- You were wrong more often than right (only 40% wins).
- You still ended with +βΉ2,000.
- The reason: each win was double the size of each loss.
- This is why quality of trades beats quantity of trades.
β οΈ Common mistakes
- Taking trades with poor RR (like 2:1 β risking more than you aim to make).
- Cutting winners too early, so wins stay small.
- Holding losers too long, so losses grow big.
- Chasing a high win rate while ignoring the size of each win and loss.
- Taking many trades for excitement instead of a few good ones.
β Key takeaways
- RR compares what you risk to what you aim to gain (risk : reward).
- Aim for at least 1:2 on most trades.
- With 1:2, a 40% win rate can still make money.
- Positive expectancy means the plan profits over time.
- Quality over quantity β skip poor-RR setups.
π Quick check
- Q: You risk βΉ500 to aim for βΉ1,500. What is your RR? A: 1:3 (reward is three times the risk).
- Q: At 1:2 RR, roughly what win rate do you need just to break even? A: About 34% β so winning more than that starts to make money.
- Q: Why can a 40% win rate still be profitable? A: Because each win is bigger than each loss, so a few wins cover many small losses.
Break-even win rate by RR (rough guide):
| RR | Win rate to break even |
|---|---|
| 1:1 | ~50% |
| 1:2 | ~34% |
| 1:3 | ~25% |
Better RR means you need fewer wins just to stay even. Everything above that line is profit.
π New words
- Risk-reward ratio (RR) β a comparison of how much you risk to how much you aim to gain, written as risk : reward.
- Risk β the money you are willing to lose if a trade goes wrong.
- Reward β the money you aim to make if a trade goes right.
- Win rate β how often your trades make money, shown as a percentage.
- Expectancy β the average money a trading plan makes per trade over many trades; positive means it profits over time.
- Break-even β the point where total wins equal total losses, so you neither gain nor lose.
Educational content only β not financial advice. Trading involves the risk of losing money.