Assuming 5 cards are drawn, the probability is 1.84689 * 10-5. The odds are 1 time in 54145 times. This can be expressed as a decimal, 0.0000184689 or as a percentage, 0.00184689% . Also, I checked these numbers against Wikipedia Poker probability. They give the probability of 0.0240%, but this is for any four of a kind. For the ace four of a kind, we have to divide by 13, and get 0.001846%. The difference of 0.00000089% is due to roundoff. Explanation: There are 52 cards in a deck. A draw of 5 cards means the number of combinations is: 52!/(5! x 47!) = 2598960 different hands (order of cards doesn't make a difference) Four of a kind = only one combination can form a four of a kind, but since we have 5 cards, one card is anything but an ace (one of 48 cards). So there are 48 combinations that form a 4 of a kind. 48/ 2598960 = 1.84689 * 10-5 I used excel in solving this. The combinations can easily be solved by +fact(52)/(fact(47)*fact(5)) Of course, in poker you can exchange cards which I have not included in the calculations.
There are four aces out of 52 cards, so 4/52 or 1/13
There are 4 aces in the deck the odds that the first card is an ace is 4/52 or 1/13. The odds the second card is an ace is 3/51 or 1/17 because there are only 3 aces and 51 cards left. The odds that both are aces are 1/13 times 1/17 which is 1/221.
If three aces have already been dealt with, there is only one ace left and 49 cards left. P(4th ace)=1/49 The odds are 1 to 49. It is here assumed that four cards cards are delat one by one and the first three were aces.
The odds of being dealt pocket aces in Texas hold 'em is (4 in 52) times (3 in 51) or 12 in 2652 which, reduced, is 1 in 221.
There are four aces in a deck, one of each suit.
There are four aces out of 52 cards, so 4/52 or 1/13
The odds are 220:1 of being dealt pocket aces.
The odds of getting a pocket pair of aces is approx. 1/2%. The odds of getting a pocket pair of anything else is approx 1/2%. The odds are 220 to 1 of getting a pocket pair of any card.
The cast of The Four Aces Sing - 1954 includes: Al Alberts as Himself (member, The Four Aces) Matt Dennis as Himself - Singer The Four Aces as Themselves Lou Silvestri as Himself (member, The Four Aces) The Three Houcs as Juggling Trio Sol Vaccaro as Himself (member, The Four Aces) Eve Young as Herself - Singer
There are 4 aces in the deck the odds that the first card is an ace is 4/52 or 1/13. The odds the second card is an ace is 3/51 or 1/17 because there are only 3 aces and 51 cards left. The odds that both are aces are 1/13 times 1/17 which is 1/221.
If three aces have already been dealt with, there is only one ace left and 49 cards left. P(4th ace)=1/49 The odds are 1 to 49. It is here assumed that four cards cards are delat one by one and the first three were aces.
The odds of being dealt pocket aces in Texas hold 'em is (4 in 52) times (3 in 51) or 12 in 2652 which, reduced, is 1 in 221.
http://www.amazon.com/Four-Aces-More-Greatest-Hits/dp/B0000014WVThe song is number 12 on The Four Aces - More Greatest Hits
Aces over Eights; Full Hosue Wild Bill was holding a Full House, Aces and Eights. As a point of trivia, this is now referred to as the Dead Man's Hand. the hand was two pair, aces and eights
Its 88% chance that you win the pot when your are headsup.76% with 3 ppl in hand68% with 4 ppl in hand44% with 7 ppl in hand
suited aces
The four aces makes the winning hand a four-of-a-kind, so the player's hole cards would determine the winner since all the players have a four-of-a-kind. In this particular case the king would be the highest card held, so it takes the hand. The value of the hands would be: A,A,A,A,K and A,A,A,A,9. The two, five, and extra nine are not factored into the hand.