Break-Even Win Rate Calculator
How often do you need to win to break even? This fundamental question underlies all gambling mathematics. Whether you're evaluating a casino bet, poker pot odds, or sports betting line, knowing the required win rate reveals whether a bet is mathematically sound. This calculator shows you the exact win percentage needed to neither profit nor lose over time.
The Break-Even Formula
Calculate Your Break-Even Win Rate
Enter your bet details to find the minimum win rate needed to break even
Your bet or stake amount
Net profit if you win (not including your stake)
If you know your actual win rate, enter it to see if you're beating the break-even threshold
Common Betting Scenarios
Click any scenario to see its break-even win rate:
🎯 Even Money (1:1)
Win $10 by risking $10. Classic coin-flip odds.
🏈 Standard Sports Vig (-110)
Typical sportsbook line with the standard juice.
🐶 Underdog (+200)
Win $200 by risking $100. Higher payout, lower probability.
👑 Heavy Favorite (-200)
Risk $200 to win $100. Lower payout, higher probability needed.
🃏 Poker Bluff (Risk 2 to Win 3)
Typical semi-bluff situation in poker.
🎰 Longshot (+500)
Win $500 by risking $100. Big payout, low break-even.
Understanding Break-Even Win Rate
The break-even win rate is the minimum percentage of the time you must win for a bet to be neutral over the long run. It's the foundation of the implied probability concept used throughout gambling and sports betting analysis.
The formula derives from basic expected value mathematics:
Solving: Win% = Loss / (Loss + Profit)
This is why the break-even percentage depends entirely on the ratio between what you can win and what you can lose. A bet that pays 2:1 (win $20 for risking $10) only needs to win 33.3% of the time to break even, while an even-money bet needs to win 50%.
Break-Even Rates for Common Odds
| American Odds | Decimal Odds | Break-Even % | Assessment |
|---|---|---|---|
| -400 | 1.25 | 80.0% | Very difficult |
| -200 | 1.50 | 66.7% | Difficult |
| -110 | 1.91 | 52.4% | Standard vig |
| +100 | 2.00 | 50.0% | Coin flip |
| +150 | 2.50 | 40.0% | Moderate |
| +200 | 3.00 | 33.3% | Favorable |
| +400 | 5.00 | 20.0% | Longshot |
| +1000 | 11.00 | 9.1% | Heavy longshot |
Practical Applications
Sports Betting
Understanding break-even rates is essential for evaluating betting lines. The standard -110 on both sides of a point spread means you need to win 52.4% of your bets just to break even. That 2.4% above 50% is the sportsbook's edge. According to industry data, most recreational bettors win around 48-50% of their bets, which is why sportsbooks remain profitable.
Poker Pot Odds
In poker, break-even calculations help determine whether calling a bet is mathematically correct. If the pot is $100 and you must call $25 to continue, you're risking $25 to win $125 (your potential profit). Your break-even rate is 25/(25+125) = 16.7%. If you estimate your chance of winning is higher than 16.7%, calling is mathematically correct.
Learn more about poker mathematics with our Poker Outs Calculator.
Casino Games
Casino payouts are designed so that the break-even win rate is always higher than the actual probability of winning. For example:
- Roulette (European) red/black: Pays 1:1, but winning probability is 18/37 (48.65%). Break-even requires 50%.
- Roulette single number: Pays 35:1, but winning probability is 1/37 (2.70%). Break-even requires 2.78%.
This gap between break-even rate and actual win probability is the house edge. Learn more with our Casino Odds Calculator.
The Vig and Break-Even
The "vig" (vigorish) or "juice" is how sportsbooks guarantee profit. When both sides of a bet are priced at -110 instead of +100:
- At +100 (even money): Break-even = 50%
- At -110: Break-even = 52.4%
- The extra 2.4% is the sportsbook's edge
If the sportsbook has equal action on both sides, they collect $110 from losers and pay out $100 to winners, guaranteeing a profit regardless of the outcome. This is why understanding break-even rates matters—you're not just trying to predict winners, you're trying to overcome the mathematical disadvantage built into the odds.
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