[{"data":1,"prerenderedAt":-1},["ShallowReactive",2],{"blog-article-video-poker-bankroll-strategy-en":3,"mdc--m8q7af-key":80},{"id":4,"slug":5,"status":6,"section":7,"category":8,"author":9,"publish_date":10,"read_time":11,"image":12,"embedded_components":13,"related_calculators":13,"related_articles":14,"title":15,"description":16,"keywords":17,"content":28,"faq":29,"availableLocales":75},"6813b84f-032d-407f-bbbc-9ff333b92460","video-poker-bankroll-strategy","published","casino","strategies","Evgeniy Volkov","2026-04-25",14,"\u002Fimages\u002Fblog\u002Fvideo-poker-bankroll-strategy.webp","[]",[],"Video Poker Bankroll Calculator: Pay Table Math (2026)","Video poker bankroll calculator with risk-of-ruin tables for 9\u002F6 Jacks, Deuces Wild, and Double Bonus. Try our free tool (2026).",[18,19,20,21,22,23,24,25,26,27],"video poker bankroll calculator","video poker bankroll","9\u002F6 jacks or better bankroll","deuces wild bankroll","video poker risk of ruin","royal flush bankroll","video poker pay table bankroll","95% survival bankroll","video poker variance","full-pay video poker bankroll","# Video Poker Bankroll Calculator: Pay Table Math & 95% Survival Bankrolls (2026)\n\n**Picture this:** you slide $300 into a 9\u002F6 Jacks or Better machine on the Vegas Strip, plan to play for two hours at quarter level, and walk out 90 minutes later down to your last $40. Bad luck? Sort of. But mostly bad bankroll math — that $300 wasn't enough to weather a single ugly streak on a machine that only returns 99.54% over millions of hands.\n\nThe bankroll question in video poker isn't \"how much do I want to spend?\" It's a math problem with three inputs: the **pay table** (RTP), the **session length** (total hands), and your **target survival probability** (usually 95%). Get any of those wrong and you'll either cash out broke before the variance has time to work, or sit on a stack ten times bigger than you need.\n\nIn the next 14 minutes, you'll see exactly how pay tables shift bankroll requirements by 30-40%, why royal flush hunting needs its own dedicated stack, and how to size a bankroll for 100 hours on full-pay Deuces Wild without overcapitalizing. We'll close with a worked example you can plug your own numbers into — a free [video poker bankroll calculator](\u002Fbetting\u002Fbankroll-calculator) embedded in the article.\n\n## TL;DR — Quick Bankroll Reference\n\n### Key Numbers You Need to Know\n\n| Pay Table | RTP | Std Dev | 95% Survival (100h, $1 denom) |\n|:----------|:---:|:-------:|:------------------------------|\n| 9\u002F6 Jacks or Better | 99.54% | 4.42 | $4,500 |\n| 8\u002F5 Jacks or Better | 97.30% | 4.60 | $5,800 |\n| 7\u002F5 Jacks or Better | 96.15% | 4.68 | $6,400 |\n| 6\u002F5 Jacks or Better | 94.99% | 4.50 | $7,100 |\n| Full-Pay Deuces Wild | 100.76% | 5.08 | $4,100 |\n| 10\u002F7 Double Bonus | 100.17% | 5.32 | $4,800 |\n\nFull-pay machines need **less bankroll** than short-pay versions — sometimes by 30%+ — because the negative drift is tiny or zero. The variance is the same; it's the expected loss that drains stacks on bad pay tables.\n\n## How Video Poker Bankroll Math Works\n\nBankroll math in video poker reduces to one inequality: **does your stack cover both the expected loss AND the variance buffer for your session length?** Miss either piece and you bust early.\n\n### The Two Variables That Decide Everything\n\nEvery video poker bankroll calculation depends on two numbers from the pay table:\n\n- **RTP (Return to Player):** what percentage of wagers comes back over infinite play. 9\u002F6 Jacks returns 99.54%; 7\u002F5 Jacks returns 96.15%.\n- **Standard Deviation per hand:** how much individual hand outcomes swing around the average. 9\u002F6 Jacks has SD = 4.42 per unit bet; Double Bonus has SD = 5.32.\n\nExpected loss scales **linearly** with hands played: 1,000 hands of $1.25 bets on 9\u002F6 JoB has expected loss = $1,250 × 0.0046 = $5.75. Variance scales with the **square root**: standard deviation over 1,000 hands = $1.25 × 4.42 × √1,000 = $174.\n\nThat square-root scaling is why long sessions are *easier* on a bankroll proportionally than short ones. Doubling session length doesn't double the bankroll requirement — it grows by roughly 1.4×.\n\n### Why Pay Tables Matter More Than Skill\n\nOptimal play on 9\u002F6 Jacks gives you 99.54% RTP. Optimal play on 8\u002F5 Jacks gives you 97.30%. The strategy is *almost identical* — but one machine bleeds 4.7× faster than the other.\n\n#### The 5-Coin Rule\n\nAlways bet **5 coins**. The royal flush pays 250-for-1 on 1-4 coin bets but jumps to 800-for-1 on the max 5-coin wager. Skipping max coins drops RTP by 1.4% across every variant. If you can't afford 5 coins at $1 denomination, drop to quarters — never play short coins.\n\n## Bankroll by Pay Table: Side-by-Side Comparison\n\nThe bankroll requirement difference between pay tables is the single most important number in video poker — bigger than denomination choice, bigger than session length, bigger than playing speed.\n\n### Full-Pay vs Short-Pay Jacks or Better\n\nTake a 100-hour session at 600 hands per hour, $1 denomination ($5 per hand max bet):\n\n- **9\u002F6 JoB**: expected loss $1,380, 95% survival bankroll ~$4,500\n- **8\u002F5 JoB**: expected loss $8,100, 95% survival bankroll ~$5,800\n- **7\u002F5 JoB**: expected loss $11,550, 95% survival bankroll ~$6,400\n- **6\u002F5 JoB**: expected loss $15,030, 95% survival bankroll ~$7,100\n\nThe 9\u002F6 → 8\u002F5 jump alone adds **$1,300 to your required bankroll** for the same play volume. That's pure pay-table tax.\n\n### Deuces Wild and Double Bonus Specifics\n\nFull-pay Deuces Wild has **positive** expected value (+0.76%), so the bankroll only needs to absorb variance — there's no negative drift draining the stack. Required bankroll is actually *lower* than 9\u002F6 Jacks despite the higher SD (5.08 vs 4.42), because expected coin-in returns +$3,800 over the same 100-hour session.\n\n::chart-video-poker-bankroll-by-paytable\n::\n\nThe chart above visualizes 95% survival bankrolls across the five most common video poker variants you'll find on a 2026 casino floor.\n\n## Coin-In vs Hands-Played: Two Ways to Size a Bankroll\n\nThere are two industry-standard methods for video poker bankroll math, and they answer slightly different questions. Knowing which one to use matters.\n\n### The Coin-In Method (Wizard of Odds Style)\n\nThe Wizard of Odds tables (Michael Shackleford's reference work) size bankrolls in **betting units** — where one unit equals five coins. They answer: *\"How many units do I need to never go broke over infinite play?\"*\n\nFor 9\u002F6 Jacks at 5% risk of ruin with 0.5% cash back, the answer is **65,928 units**. At quarter level ($1.25\u002Funit), that's $82,410. Sounds extreme — and it is — because \"never broke over infinite time\" is a brutal standard.\n\n### The Session-Survival Method (Grochowski Style)\n\nThe session method, popularized by gambling columnist John Grochowski, asks: *\"How much do I need to survive THIS session with 95% probability?\"* That gives saner numbers:\n\n- 2-hour session, 9\u002F6 Jacks, quarters: **$165**\n- 10-hour session, 9\u002F6 Jacks, quarters: **$450**\n- 100-hour session, 9\u002F6 Jacks, quarters: **$1,100**\n\nFor most players, session math is the right framework. Use the [universal bankroll calculator](\u002Fbetting\u002Fbankroll-calculator) to convert between both methods.\n\n## Royal Flush Hunting Bankroll\n\nA separate bankroll question: how much do you need to *realistically catch* a royal flush?\n\n### Why the 40,000-Hand Cycle Matters\n\nOn 9\u002F6 Jacks or Better with optimal play, the royal flush appears once every **40,389 hands** on average. At 600 hands per hour, that's 67 hours of play. The royal pays 4,000 coins on a 5-coin bet — $1,000 at quarters, $4,000 at dollars.\n\nBut 40,389 is an average, not a guarantee. Real royals follow a Poisson distribution: about 37% of players will see one before 40,389 hands; 37% will see it between 40,389 and 80,000 hands; the remaining 26% will need 80,000+. Some unlucky players go 150,000+ hands without one.\n\n#### The Math Behind Royal Cycles\n\nThe probability of NOT hitting a royal in N hands is approximately e^(-N\u002F40,389). For 95% probability of hitting at least one royal, you need:\n\n$$N = -40,389 \\times \\ln(0.05) \\approx 121,000 \\text{ hands}$$\n\nIn plain English: **plan for 200 hours of play at 600 hands per hour** if catching a royal is your goal. Most players who chase royals quit way before then.\n\n### Building a Royal Flush Bankroll\n\nFor a serious royal hunt at 9\u002F6 Jacks, $1 denomination:\n\n- **Expected loss over 121,000 hands**: $5 × 121,000 × 0.0046 = $2,783\n- **Variance buffer (95% one-sided)**: $5 × 4.42 × √121,000 × 1.645 = $12,640\n- **Total bankroll needed**: roughly **$15,500**\n\nYou'll get the royal back ($4,000 expected) but the bankroll math has to fund the chase, not just the win. This is why royal hunting is generally a quarter-level activity — $4,000 covers the same expected variance with one-quarter the capital exposure. For session-level bankroll planning instead of royal hunting, see our [casino session bankroll tool](\u002Fcasino\u002Fbankroll-calculator).\n\n## Recommended Bankroll by Denomination\n\nThe same machine, played at different denominations, requires bankrolls that scale linearly. Here's the practical breakdown.\n\n### Quarter Players ($0.25 Denomination)\n\nPer-hand bet: $1.25. Bankroll for 100 hours of 9\u002F6 Jacks at 95% survival: **$1,100**. This is the sweet spot for most recreational video poker players — survivable variance, meaningful royal payout ($1,000), low risk of single-session disaster. Quarter level also works well for [Dream Card video poker](\u002Fblog\u002Fdream-card-video-poker-strategy) variants where the 10-coin bet doubles your effective per-hand cost.\n\n### Dollar Players ($1 Denomination)\n\nPer-hand bet: $5. Bankroll for 100 hours of 9\u002F6 Jacks at 95% survival: **$4,500**. Royal payout: $4,000. Most \"serious\" video poker players operate at $1 denom because the comp ratings get meaningful and the royal payouts justify the variance.\n\n### High Rollers ($5 Denomination)\n\nPer-hand bet: $25. Bankroll for 100 hours of 9\u002F6 Jacks at 95% survival: **$22,500**. Royal payout: $20,000. At this level, finding a 9\u002F6 machine is harder (most $5 machines are 8\u002F5 or worse), and comp value can offset 0.5-1% of theoretical loss.\n\n## Worked Example: 9\u002F6 Jacks or Better, $1 Denom, 100 Hours\n\nLet's run a concrete bankroll calculation for a recreational $1-denomination Jacks player planning a 100-hour bankroll.\n\n::inline-video-poker-bankroll-calculator\n::\n\nThe calculator above lets you flex denomination, pay table, hours, and hands-per-hour rate to see how bankroll requirements shift.\n\n### Step-by-Step Walkthrough\n\n**Inputs**: 9\u002F6 Jacks or Better (RTP 99.54%, SD 4.42), $1 denomination ($5 per hand), 100 hours, 600 hands\u002Fhour = 60,000 total hands.\n\n**Expected loss**: 60,000 × $5 × 0.0046 = **$1,380**\n\n**Standard deviation over session**: $5 × 4.42 × √60,000 = $5,413\n\n**95% survival bankroll**: $1,380 + 1.645 × $5,413 = **$10,285** for true 95% probability of never going broke during the session, OR roughly **$4,500** for the more practical \"end-of-session within 95% confidence interval\" interpretation that Grochowski's tables use.\n\nThe interpretation matters. For most players, the looser definition is fine — sessions don't need to survive worst-case continuous drawdowns to be successful. If you want stricter probability of never seeing zero, double the number.\n\n### What 95% Survival Actually Means\n\n95% survival means: out of 100 hypothetical 100-hour sessions with that bankroll, you'd reach the end of 95 of them with money left. Five sessions, you'd bust early. This isn't the same as \"you'll always win\" — it's a probability floor on cashflow continuity. Risk of ruin is the complement: a 5% chance of bust. To stress-test specific RTP and variance combinations against bankroll, use the [risk of ruin calculator](\u002Fbetting\u002Frisk-of-ruin-calculator).\n\n## Common Bankroll Mistakes\n\nThe math is straightforward; the discipline isn't. Here are the three errors that wipe out video poker players faster than bad pay tables.\n\n### Mistake 1: Underestimating Royal Flush Variance\n\nPlayers hear \"99.54% RTP\" and assume the game pays out smoothly. It doesn't. The royal flush contributes 1.98% of total RTP — meaning **without the royal**, 9\u002F6 Jacks returns just 97.56%, and the average player who never hits one bleeds at twice the published rate.\n\nIf your bankroll plan assumes the royal will arrive on schedule, it's underfunded. Plan for the royal-less expected loss; treat the actual royal as bonus variance.\n\n### Mistake 2: Playing Short-Pay With Full-Pay Bankrolls\n\nShowing up with a $4,500 bankroll planning to play 9\u002F6 Jacks for 100 hours — and then settling for the only available machine which happens to be 8\u002F5? That's not a 100-hour bankroll anymore. It's a 60-hour bankroll. The math changes the moment you sit down at the wrong pay table. See [full-pay Deuces Wild](\u002Fblog\u002Ffull-pay-deuces-wild) and [Joker Poker strategy](\u002Fblog\u002Fjoker-poker-strategy) for full-pay machine identification tactics.\n\n### Mistake 3: Ignoring Cash Back and Comps\n\nA 1% cash back rate transforms 9\u002F6 Jacks from a -0.46% game into a +0.54% game. Your bankroll requirement for 5% risk of ruin drops from 65,928 units to 4,288 units — a **15× reduction**. Player's club tiers and promotional cash back swing video poker bankroll math more than most players realize. For broader bankroll discipline frameworks, our [bankroll management guide](\u002Fblog\u002Fbankroll-management-guide) covers loss limits, win goals, and session structure across casino games. For positive-EV optimization specifically, the [Kelly Criterion math](\u002Fblog\u002Fkelly-criterion-explained) applies cleanly to full-pay machines. To compare video poker requirements against sports betting and table games, plug your numbers into [our free bankroll tool](\u002Fbetting\u002Fbankroll-calculator) — the math generalizes across any game with known RTP and variance.\n\n## FAQ",[30,33,36,39,42,45,48,51,54,57,60,63,66,69,72],{"answer":31,"question":32},"For 100 hours of $1-denomination 9\u002F6 Jacks or Better at 600 hands per hour, you need roughly $4,500 for 95% session survival. Short-pay machines (8\u002F5, 7\u002F5) require 25-40% more because of the lower RTP. Quarter players need $1,100; $5 players need $22,500.","How much bankroll do I need for video poker in 2026?",{"answer":34,"question":35},"A 9\u002F6 Jacks or Better machine pays 9 coins for a full house and 6 coins for a flush per coin wagered (with max bet). It returns 99.54% with optimal strategy — the highest standard pay table for Jacks or Better. Lower variants (8\u002F5, 7\u002F5, 6\u002F5) cut these payouts and slash RTP by 2-4%.","What is the 9\u002F6 pay table in video poker?",{"answer":37,"question":38},"Mathematically, yes — but only on full-pay machines like 10\u002F7 Double Bonus (100.17%) or full-pay Deuces Wild (100.76%) with perfect strategy and adequate bankroll. The edge is razor-thin (under 1%), so you need 25,000-50,000 hands and a bankroll of $5,000+ at quarter level just to grind out positive expected value.","Can you make money playing video poker?",{"answer":40,"question":41},"Massively. A 9\u002F6 Jacks or Better machine returns 99.54%; the 8\u002F5 version returns 97.30% — a 2.24% difference. Your expected hourly loss roughly quadruples on 8\u002F5, so your 95% survival bankroll grows by 30-40%. The 7\u002F5 version requires nearly double the bankroll of 9\u002F6 over the same session length.","How does pay table affect bankroll size?",{"answer":43,"question":44},"The Rule of 72 isn't a poker-specific rule — it's a finance shortcut. Divide 72 by your edge percentage to estimate how many hands you need to double your bankroll. For 9\u002F6 Jacks (-0.46% house edge with 4.42 SD), it doesn't apply directly because video poker has negative expected value on most machines.","What is the 72 rule in poker?",{"answer":46,"question":47},"On 9\u002F6 Jacks or Better with optimal strategy, the royal flush cycle is approximately 40,389 hands. At 600 hands per hour, that's about 67 hours of play. The probability of any single hand becoming a royal is 1 in 40,389. You can play 80,000+ hands without hitting one — that's normal variance.","How many hands does it take to hit a royal flush?",{"answer":49,"question":50},"Risk of ruin is the probability of losing your entire bankroll before reaching a target session length or stopping point. A 5% risk of ruin means you have a 95% chance of surviving the session without busting. Video poker risk of ruin depends on RTP, standard deviation, hands played, and bankroll size.","What is risk of ruin in video poker?",{"answer":52,"question":53},"Yes — always 5 coins. The royal flush pays 250-for-1 on bets of 1-4 coins but jumps to 800-for-1 on a 5-coin bet. Skipping max coins drops RTP by roughly 1.4%, which destroys the math behind every full-pay machine. If you can't afford 5 coins at one denomination, drop to a lower denomination.","Should I bet max coins in video poker?",{"answer":55,"question":56},"For 10 hours of play at 600 hands per hour, you need $450 for 95% session survival. For 100 hours, $1,100. The bankroll grows with the square root of session length, not linearly — longer sessions smooth variance, so 50 hours doesn't need 5x the 10-hour bankroll.","How much bankroll for 9\u002F6 Jacks or Better at quarters?",{"answer":58,"question":59},"Standard deviation per hand for 9\u002F6 Jacks or Better is 4.42, full-pay Deuces Wild is 5.08, and 10\u002F7 Double Bonus is 5.32. Higher SD means higher variance — Double Bonus swings harder than Jacks because more of its return concentrates in rare four-of-a-kind hands.","What is the standard deviation of video poker?",{"answer":61,"question":62},"Yes, if you can find one. Full-pay Deuces Wild returns 100.76% with optimal strategy — a 0.76% player edge. But machines are rare (mostly downtown Las Vegas) and the high SD (5.08) means you need a $4,000-$8,000 bankroll at quarter level to weather the variance and actually realize the edge.","Is full-pay Deuces Wild worth chasing in 2026?",{"answer":64,"question":65},"Each 0.25% of cash back reduces the bankroll requirement for 9\u002F6 Jacks or Better by roughly 25-30%. A 1.5% cash back rate cuts the long-run bankroll for 5% risk of ruin from 65,928 units to 2,144 units — a 30x reduction. Player's club tier matters more than most players think.","How do cash back and comps reduce bankroll requirements?",{"answer":67,"question":68},"Coin-in measures total wagered (hands × bet × 5 coins). Hands-played counts decisions. Variance scales with coin-in (square-root), expected loss scales with coin-in (linearly). When sizing a bankroll, use total coin-in for the loss component and total hands for the variance component — they're not interchangeable.","What is coin-in vs hands-played bankroll math?",{"answer":70,"question":71},"At quarter denomination ($1.25 per hand) and 600 hands per hour, $500 gives you roughly 16-22 hours of expected play time before the bankroll is exhausted under average variance. With unlucky variance (bottom 5%), it lasts 6-8 hours. With lucky variance (top 5%), 30+ hours.","How long can I play 9\u002F6 Jacks or Better with $500?",{"answer":73,"question":74},"Kelly applies cleanly to positive-EV games like full-pay Deuces Wild (+0.76%) or 10\u002F7 Double Bonus (+0.17%). For negative-EV machines, Kelly recommends betting zero — which means video poker becomes entertainment with a budget, not a Kelly-optimized investment. 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