Odds Of Hitting Jackpot On Slot Machine
- The Odds of Hitting the Jackpot In the typical slot machines the top jackpot for every reel would correspond to just one virtual stop. What this means is that the chance of the player hitting the jackpot in one reel is 1 to 64.
- Over the several million times your carrot, machine is played, once in every 8,000 plays it will produce three carrots, one on each reel, perfectly aligned across the center of the viewing screen. If a machine had four reels, the odds of hitting the jackpot would be 20.20.20=160,000:1. For five reels the odds.
- What are the chances of getting a jackpot on a Vegas slot machine? Winning a $1200 jackpot on a quarter game, about 1 in 32,768, or worse. Figure 32 stops on each reel, three reels, one jackpot symbol per reel it is one in 32 x 32 x 32 = 32,768. At 4 quarters per spin you venture $32,000 to win that $1,200.
Therefore, the odds of hitting the jackpot on Jacks are around 1 in 40,000. The odds on the news pokies games are also extremely long. When someone is hitting a huge jackpot, they need to wait for the staff from the casino to come and pay the cash by hand. The first tip that will help you to increase your chances of hitting a jackpot is to time the machines.
20 symbol positions on the first reel X 20 symbol positions on the second reel X 20 symbol positions on the third reel=odds of 8,000:1. Over the several million times your carrot, machine is played, once in every 8,000 plays it will produce three carrots, one on each reel, perfectly aligned across the center of the viewing screen.
If a machine had four reels, the odds of hitting the jackpot would be 20*20*20=160,000:1. For five reels the odds would be 3,200,000:1.
Are the odds really that bad? Yes. But does that mean you would need to put 8,000 into a three-reel machine to win 4,000? No. The reasons are two fold:
1) When you play a three-reel slot machine you don't know if your coin is the 1st to be inserted into that machine or the 7,999th.
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2) If the machine is set to pay back 80% of the money put into it, you should receive many small pay-offs before hitting the jackpot. You still might have to pull the handle 8,000 times, but it wouldn't cost you 8,000 coins.
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Let's explore this further. Assume you're playing a three-reel dollar machine. The reason you're playing that particular machine is because you saw a sign in front of the casino which stated, 'Our ¡ç1 Slots Pay 97%.' You interpret the sign to mean that if you put in ¡ç100 you'll get back at least ¡ç97. Well, you could be right, you could be wrong. Your first coin could win the jackpot, your tenth coin could win the jackpot, any of your coins could win smaller payoffs, or perhaps none of your coins will win anything.
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If this dollar machine really pays back 97%, it will return ¡ç7,760 for every ¡ç8,000 put into it. In other words, the machine will only retain $240, which doesn't sound like much profit for the casino. But you don't care about whether the casino makes profits, so your question is : Whose $240 will it retain? Yours? The next player's? Who knows? It may very well take $100 of your money and only give to play the machine, it may give back $30 for $1. There is no way to tell who the machine will pay. The machine may experience periods when it returns $3,000 before returning any money. Or, conversely, the machine may experience periods when it generates several jackpots in a matter of minutes or even seconds.