Calculate exact probabilities, payouts, and expected returns for every video poker hand across different game variants and pay tables.
Expected Return = Σ (Hand Probability × Payout)Expected Return
97.27%
House edge: 2.73%
Game Variant
Jacks or Better 9/6 (Full Pay)
Selected pay table
Different pay tables affect expected return
| Hand | Payout | Odds | Probability | Return % |
|---|---|---|---|---|
| Royal Flush | 800:1 | 1 in 400,000 | 0.0003% | 0.20% |
| Straight Flush | 50:1 | 1 in 90,090 | 0.0011% | 0.06% |
| Four of a Kind | 25:1 | 1 in 424 | 0.2360% | 5.90% |
| Full House | 9:1 | 1 in 87 | 1.1510% | 10.36% |
| Flush | 6:1 | 1 in 91 | 1.1020% | 6.61% |
| Straight | 4:1 | 1 in 89 | 1.1230% | 4.49% |
| Three of a Kind | 3:1 | 1 in 13 | 7.4450% | 22.34% |
| Two Pair | 2:1 | 1 in 8 | 12.9280% | 25.86% |
| Jacks or Better | 1:1 | 1 in 5 | 21.4590% | 21.46% |
| Total Return | 97.27% | |||
In 9/6 Jacks or Better, a Royal Flush (1 in 40,391) pays 800:1, while a Full House (1 in 87) pays 9:1. With $1.25 bet (max coins), expected return is 99.54%.
Quick-start with common scenarios
Expected Return
97.27%
House edge: 2.73%
Game Variant
Jacks or Better 9/6 (Full Pay)
Selected pay table