A growing jackpot can lift a video poker game, even take its return above 100%. The size of the meter on its own tells you very little.
You need the whole pay table, the bet that qualifies for the jackpot, and the right strategy at that payout. Start with those three to find out what the number on the screen is actually worth.
Six complete pay tables · any jackpot · exact returns
A progressive jackpot grows as qualifying bets feed it, under the game’s funding rules. When someone wins it, it drops back to its starting amount. On a jackpot linked across games or casinos, another player can win it and reset the meter.
This guide models a natural-royal progressive: the jackpot replaces the ordinary natural royal award, and every other payout stays fixed. Games with several progressive awards, extra feature bets, mystery jackpots or other qualifying rules need their own calculation.
Check the game’s help screen for the credits it needs, the credit value, the games that qualify and any separate bet. “Max Bet” can mean more than five credits. A big meter means nothing to a bet that can’t win it.
A progressive can sit on a weaker base game. Compare every award, including two pair, four of a kind and any kicker awards. A “9/6” label or a familiar game name doesn’t identify the whole pay table.
The calculator expects the total gross payout for the natural royal. If the rules say the jackpot replaces the usual royal, enter the meter once. Don’t add the ordinary 4,000-credit payout again.
$2,000divided by$1.25equals1,600 for 1
The total royal payout divided by the full qualifying bet on one hand. An ordinary 4,000-credit royal on a five-credit bet is 800 for 1. Use the same units for both amounts.
Rules vary between games and casinos. Check the jackpot rules of the game you’re playing before you rely on any figure here.
The same $2,000 jackpot can sit above break-even on one game and below it on another. Enter the whole stake that qualifies for the full jackpot shown, not the value of one credit.
First check that your bet qualifies. This calculator assumes the whole meter replaces the natural royal award on one hand. It doesn’t model paid features, multi-hand play, several progressive awards, or a jackpot added on top of the regular royal.
The full amount paid for the royal, in dollars.
For example, five 25¢ credits = $1.25.
Modelled range: a natural royal of 800–4,000 for 1. Change the inputs to match the game you’re playing.
Above the break-even point.
At $1.25 a hand, the total bet is $1,250.00. This average assumes the meter stays at $2,000.00 for all 1,000 hands.
The meter is $780.00 above the first whole-cent break-even meter. A positive expectation still includes many losing sessions, and on a shared progressive another qualifying player can win the jackpot and reset the meter.
The calculation leaves out future meter growth, reset timing, bonuses, fees and taxes. It assumes the whole pay table and the best hold for the current royal award on every deal. See how a hold changes with the meter
Every row must match. Awards are gross payouts for every unit of the total bet, the bet returned included. Only the natural royal changes with the meter.
9/6 Jacks or Better at a 1,600-for-1 natural royal
| Final hand | Payout per unit bet |
|---|---|
| Royal flush | 1,600 |
| Straight flush | 50 |
| Four of a kind | 25 |
| Full house | 9 |
| Flush | 6 |
| Straight | 4 |
| Three of a kind | 3 |
| Two pair | 2 |
| Pair of jacks, queens, kings or aces | 1 |
| No payout | 0 |
Expected net result = 1,000 × stake × (return ÷ 100 − 1). The usual-strategy comparison keeps the holds that are best for an 800-for-1 royal as the meter changes.
These are the natural royal jackpots that reach a 100% return on six specific pay tables, at $1.25 a qualifying hand. The best play adapts to the meter. Keeping the ordinary 800-for-1 strategy needs a bigger jackpot on all six.
At a $1.25 qualifying bet · meters rounded up to the next cent
| Game and pay table | Return at a $1,000 royal | Adjusted strategy | Usual 800-royal strategy |
|---|---|---|---|
| 9/6 Jacks or Better | 99.5439% | $1,220.00 | $1,230.28 |
| 8/5 Jacks or Better | 97.2984% | $2,166.43 | $2,356.52 |
| 8/5 Bonus Poker | 99.1660% | $1,397.00 | $1,419.45 |
| 9/6 Double Double Bonus | 98.9808% | $1,461.52 | $1,519.80 |
| Not So Ugly Ducks Deuces Wild | 99.7283% | $1,146.69 | $1,147.60 |
| 17/7/5 Joker PokerKings or better · one joker | 98.0854% | $1,913.23 | $1,968.45 |
“Break-even” means the expected gross return equals the bet, before any outside costs, taxes or rewards. It isn’t a budget or the amount to bring. These figures assume the bet qualifies for the full jackpot and the complete pay table shown in the calculator.
At a $2,000 royal and $1.25 a hand, 8/5 Jacks or Better with the strategy adjusted returns 99.5917%. That’s slightly more than fixed 9/6 at 99.5439% with an 800-for-1 royal. Both still have a house edge.
At a smaller $1,750 meter, the same 8/5 progressive returns only 98.9836%. The fixed 9/6 game is then the better return.
A royal draw can overtake a made winner as the jackpot rises. These are the same five cards every time. Only the natural royal payout and the Jacks or Better pay table change.
At the usual $1,000 royal, the pair returns more on average than the three-card royal draw.
On 9/6, the two holds tie at a $1,065.00 royal: 852 for 1. Above it, hold the three hearts.
This is one exact hand, not a general rule for every pair or every three-card royal. Suits and discarded cards matter. It’s also a different point from the whole game’s break-even jackpot.
For this exact three-heart hold, there’s one royal among 1,081 possible two-card draws. The meter doesn’t change that chance. Each extra unit paid for the royal adds 1 ÷ 1,081 to the draw’s average return.
Across a whole game, a strategy that chases more royal draws makes royals more often: on 9/6 at a $2,000 meter, about one hand in 32,744 instead of one in 40,391. That doesn’t make a royal “due”, and a short session can still have none.
The rare royal is what lifts a progressive above 100%: at a $2,000 meter, 9/6 Jacks or Better returns 101.8635%, against 99.5439% at the usual royal. A game can be favourable at the current meter while a short session almost never sees that prize. A return percentage isn’t a chance of winning.
Assume the meter stays put and every hand uses the best strategy for that payout.
101.8635% return on $1,250 of total bets, replayed winnings included.
Across 1,000 independent hands with this fixed strategy. That isn’t the chance of a losing session.
A linked jackpot can reset before you win it. If it does, read the new meter, work out the return again and use the strategy for the new payout. The calculation above doesn’t forecast the race against other players, future meter growth, or what stopping at a spending limit does.
If the qualifying bet is beyond your budget, a favourable percentage doesn’t make it affordable. Keep the spending limit you set before playing.
Understand the swings behind video poker returnsSome games need the most credits; others name a qualifying stake or another condition. Check the rules for the exact game, credit value and bet. Betting five credits doesn’t prove you qualify, and a bigger credit value isn’t the same as more credits. The max-coin guide explains the difference.
Not necessarily. In the model used here, where the jackpot replaces the royal, the meter is the whole award for the royal. Adding the usual 4,000 credits again would overstate the return. If your game’s rules pay a jackpot on top of a base payout, add the two to get the whole prize.
On a jackpot linked across games or casinos, every qualifying player feeds and can win the same prize. Another player’s win resets the amount available to you. Check which games share it, and how the prize is decided when two wins land close together.
Only if the rules say so. The six pay tables on this page attach the progressive to a natural royal, without a wild card. A wild royal keeps its own fixed payout. Don’t use the calculator for a wild-royal or multi-jackpot progressive.
“Adjusted strategy” picks the best hold for the current royal payout on every deal. “Usual 800-royal strategy” keeps the holds that are best for the ordinary royal. The bigger jackpot lifts both returns, but adjusting the close decisions adds value beyond collecting a bigger prize.
Only when the whole pay table and the jackpot rules match the model. Games with a separate jackpot side bet, a random jackpot trigger, several progressive hands, feature multipliers or other qualifying rules need a different calculation. The same game name isn’t enough.
No. The return is an average over a great many deals, not a repayment schedule. A royal can take far longer than its average cycle, another player can reset a linked meter, and the bets needed can run past your spending limit. A positive expectation doesn’t remove any of those.
Three things to check before you chase a jackpot.
Divide the whole royal jackpot by the full qualifying bet: a $2,000 meter at $1.25 a hand is 1,600 for 1. That, not the dollar figure, sets the return.
At $1.25 a hand, 9/6 Jacks or Better breaks even at a $1,220.00 meter and 8/5 needs $2,166.43. Keep the usual strategy and they need $1,230.28 and $2,356.52.
At $2,000 on 9/6 the return is 101.8635%, +$23.29 over 1,000 hands on average, yet 96.99% of 1,000-hand sessions see no royal.