3 Card Poker Hand Probabilities
It is not essential that you learn 3 Card Poker hand probabilities in order to enjoy playing the game. As we have mentioned elsewhere on this site, the game’s simplicity is one of the reasons it is so popular. That said, if you’d like to see the numbers behind basic Tri-Card Poker strategy, we’ll provide them for you below.
Overview Of 3 Card Poker Hand Probabilities
In a single 52-card deck, there are 48 possible straight flushes that can appear. Each straight flush has a 0.21719% chance of showing. 3s of a kind are slightly more common; there are 52 of them, each with a 0.23529% probability of showing.
Straights occur far more frequently because there are 720 possible combinations. Each straight has a 3.25792% likelihood of appearing. There are 1,096 possible flushes, each with a 4.95928% chance of occurring. Pairs, of course, are very common; there are 3,744 of them and each has a 16.94118% probability of showing.
There are 9,720 possible hands that contain a Queen, King, or Ace high. The likelihood that you’ll be dealt a hand that contains a Queen or higher is 43.9819%. On the other hand, there is a 30.40724% probability that your hand will only have a Jack high or lower.
With respect to the Pair Plus bet, there is a 74.3891% chance that your hand will not contain a pair or better. In other words, you’ll make a winning hand for the Pair Plus nearly 25% of the time.
Best Casino To Test 3 Card Poker Hand Probabilities
One of our favorite gambling sites at which to play Tri-Card Poker is Bodog Casino. They consistently outperform other online casinos with regard to their software, betting flexibility, and customer support. If you haven’t already done so, we suggest that you visit Bodog Casino and register your account.
It’s worth emphasizing that you don’t need to remember 3 Card Poker hand probabilities to play the game. If you play according to basic Tri-Card Poker strategy, you’ll maximize your winnings. Take a moment to join Bodog Casino and test whether the probabilities we’ve described above emerge.