Jacks or Better video poker's correct play isn't a grid like blackjack's, it's a priority order: identify every possible hand your five cards could form, and keep whichever one ranks highest on a fixed list. Under full-pay 9/6 rules and perfect play, that priority order produces a 99.54% return, a 0.46% house edge, the best return realistically available on any widely offered video poker variant.
Rule Assumptions
This chart assumes the "9/6" paytable specifically, named for its two defining payouts: a Full House pays 9 coins per coin bet, and a Flush pays 6. This is the full-pay version of Jacks or Better. Many machines in circulation, especially outside dedicated video poker rooms, run 8/5 or 6/5 paytables instead, and the difference is not cosmetic.
| Paytable | Full House pays | Flush pays | Return under perfect play |
|---|---|---|---|
| 9/6 (full pay) | 9 | 6 | 99.54% |
| 8/5 | 8 | 5 | 97.30% |
| 6/5 | 6 | 5 | 95.00% |
A 6/5 machine looks nearly identical to a 9/6 machine at a glance, same game, same core paytable for a Royal Flush and other big hands, but the return gap between them is larger than most players expect from what looks like a minor paytable label. Checking the Full House and Flush payout specifically, before playing, matters more for this game's actual return than almost any other single check a player can make.
The Priority Order
Every decision in Jacks or Better comes down to this: look at your five-card hand, identify every possible sub-hand it could form by discarding some cards and keeping others, and keep whichever option ranks highest on this list.
- Royal Flush (already dealt)
- Straight Flush (already dealt)
- Four of a Kind (already dealt)
- 4 cards to a Royal Flush
- Full House (already dealt)
- Flush (already dealt)
- Three of a Kind
- Straight (already dealt)
- 4 cards to a Straight Flush
- Two Pair
- A pair of Jacks or better (high pair)
- 3 cards to a Royal Flush
- 4 cards to a Flush
- A low pair (10s or below)
- 4 cards to an open-ended Straight
- 2 suited high cards (specific suited combinations rank above others in close cases)
- 3 cards to a Straight Flush
- 2 unsuited high cards
- 1 high card
- Discard everything, draw 5 fresh cards
Work down this list against your actual dealt hand and keep the highest-ranking option it can form. A dealt hand with both a low pair and 4 cards to a flush, for instance, keeps the 4-to-a-flush draw, since it ranks higher on the list (position 13) than the low pair (position 14).
Rule Assumptions Box
- 9/6 paytable specifically (Full House 9, Flush 6)
- Single-hand Jacks or Better, not a multi-hand or bonus variant
- Standard 52-card deck, no wild cards
- Max coins bet, since the Royal Flush payout jumps disproportionately at max bet on most machines and this chart assumes that jump is being captured
Worked Example: Applying the Priority Order
Say a dealt hand shows: Jack of hearts, 8 of hearts, 7 of hearts, 4 of hearts, and 2 of spades. Scanning this hand against the priority list: there's no made hand of any kind (no pair, no flush, since only four of the five cards share a suit), so the relevant comparison sits between 4 cards to a Flush (position 13 on the list) and 1 high card, the Jack, on its own (position 19). The four hearts (Jack, 8, 7, 4) rank far higher than the lone Jack, so the correct play discards the 2 of spades and draws one card, hoping to complete the Flush. This is a clean, low-ambiguity example. A second hand, Jack of hearts, Jack of spades, 9 of hearts, 6 of hearts, 3 of clubs, contains both a high pair (position 11) and only 3 cards to a Flush if the pair is broken (which would rank far lower, at position 17, and only 3 cards not 4), so the high pair wins clearly: keep both Jacks, discard the rest, draw three.
Why This Order Is Correct
The priority order isn't arbitrary, it's ranked by each option's own expected value, calculated against the specific 9/6 paytable and the actual odds of completing each drawing hand. A 4-card Royal Flush draw ranks above an already-made Flush or Straight because the Royal Flush payout (typically 800 coins per coin bet at max bet, far above every other hand) is so much larger that even a roughly 1-in-47 chance of completing it produces a higher expected value than banking the smaller payout already in hand. Lower on the list, the gaps in expected value between adjacent options narrow considerably, which is part of why close-call situations, like choosing between two specific suited high cards, matter less to overall return than the top of the list does.
Residual House Edge Under Perfect Play
Under 9/6 rules with the priority order above followed exactly, the game returns 99.54% over the long run, a 0.46% house edge. That's the lowest edge realistically available on any commonly offered video poker paytable, but it is still an edge, not a break-even or positive-expectation game. Perfect adherence to the priority order does not change that baseline, it only ensures the 0.46% figure specifically, rather than a worse one produced by suboptimal decisions.
Common Mistakes
Three specific errors account for most of the gap between a real player's actual return and the theoretical 99.54% figure.
Keeping a low pair over a stronger four-card draw is the most frequent error, since a "sure thing" pair feels safer than a draw even when the draw's expected value is mathematically higher. Breaking a made Flush or Straight to chase a Royal Flush draw when the hand doesn't actually contain four cards to a Royal (only three, or a non-suited near-miss) destroys value rather than adding it, since the true odds of completing from three cards are far worse than from four. And playing on an 8/5 or 6/5 machine without noticing, assuming "it's basically the same game" as 9/6, quietly gives up two to four and a half percentage points of return before a single card is drawn.
Why Max Coins Matters Specifically Here
Most Jacks or Better paytables jump the Royal Flush payout disproportionately at max bet (5 coins), commonly from 250 coins per coin at 1 to 4 coins wagered up to 800 coins per coin at 5 coins wagered, rather than scaling in a flat, proportional line the way every other hand on the paytable does. This single jump is large enough that it meaningfully affects the game's overall return figure, and the 99.54% return quoted for 9/6 Jacks or Better throughout this article assumes max-coin play specifically. Betting fewer than 5 coins per hand on a Jacks or Better machine, for whatever reason, changes the actual return away from that headline figure, since the Royal Flush's outsized contribution to overall return is diluted at lower bet levels.
Multi-Hand and Bonus Variants
This chart covers single-hand, standard-paytable Jacks or Better specifically. Multi-hand variants, where one dealt hand is played across several simultaneous hands after the draw, and bonus variants, which add extra payouts for specific four-of-a-kind ranks, both shift the correct priority order in places, since they change the relative expected value of certain draws compared to standard single-hand play. A chart built for standard single-hand 9/6 Jacks or Better should not be assumed to transfer directly onto a multi-hand or bonus-paytable machine without checking whether that specific variant's optimal order differs.
Finding a 9/6 Machine
Full-pay 9/6 machines are less common online than the paytable variety might suggest, and the paytable is usually displayed directly on the game screen before or during play, under a labelled paytable or help button. Checking it before committing to a session, rather than assuming a video poker machine defaults to full pay, is the single highest-value habit this article can offer, since the swing between 9/6 and 6/5 paytables is worth several percentage points of return, larger than nearly any strategy deviation covered above.
Responsible Gambling
A 0.46% house edge under perfect 9/6 play is the best realistic return available on this game, not a positive expected return, and no combination of correct decisions changes that over an extended session. Confirm any operator holds a UK Gambling Commission licence before playing, and GAMSTOP offers free self-exclusion across every licensed UK operator, with BeGambleAware providing confidential support for anyone who wants it.