If dealt from a randomly shuffled pack it is 0.0399, approx.
If dealt from a randomly shuffled pack it is 0.0399, approx.
If dealt from a randomly shuffled pack it is 0.0399, approx.
If dealt from a randomly shuffled pack it is 0.0399, approx.
Since there are only four aces in a standard 52 card deck, the probability of being dealt five aces is zero.
Approximately 2%
Aces and 9s are disjoint events, so the probability of either is the sum of the probabilities of each. P(A or 9) = P(A) + P(9) = 1/13 + 1/13 = 2/13
To find the probability of being dealt exactly 4 aces in a 13-card hand from a standard 52-card deck, we can use the hypergeometric distribution. The total number of ways to choose 4 aces from 4 available is ( \binom{4}{4} = 1 ), and the number of ways to choose the remaining 9 cards from the 48 non-aces is ( \binom{48}{9} ). The total number of ways to choose any 13 cards from 52 is ( \binom{52}{13} ). Thus, the probability is given by ( \frac{1 \times \binom{48}{9}}{\binom{52}{13}} ).
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.
The probability of being dealt pocket aces in a game of poker is approximately 1 in 221 hands.
The odds of being dealt pocket aces in a game of Texas Hold'em poker are approximately 1 in 221, or about 0.45.
The odds are 220:1 of being dealt pocket aces.
Since there are only four aces in a standard 52 card deck, the probability of being dealt five aces is zero.
The hand in poker with the highest probability of beating pocket aces is a pair of aces.
The probability, if the cards are dealt often enough, is 1.On a single deal, the prob is 3.69379*10^-6
The probability of getting 3 aces in the order AAABB is; P(AAABB) = (4/52)∙(3/51)∙(2/50)∙(48/49)∙(47/48) = 0.0001736... There are 5C3 = 5!/(3!∙(5-3)!) = 10 different ways in which the aces can come out. So the probability of getting exactly three aces in a five card poker hand dealt from a 52 card deck is, P(3A) ~ 10∙(0.0001736) ~ 0.001736 ~ 0.1736%
Probability = Chance of Success / Total Chances (Chance of Success + Chance of Failure) There are 4 aces in a 52 card deck and 48 cards that are not aces. Probability of being dealt an ace = 4 / (4 + 48) = 4/52 = .0769 or about 7.7 percent
it means you got dealt 2 aces from the start
Poker hands are combinations of cards (when the order does not matter, but each object can be chosen only once.)The number 52C5 of combinations of 52 cards taken 5 at a time is (52x51x50x49x48) / (5x4x3x2x1) = 2,598,960.The number of hands which contain 4 aces is 48 (the fifth card can be any of 48 other cards.)So there is 1 chance in (2,598,960 / 48) = 54,145 of being dealt 4 aces in a 5 card hand.The odds are 54,144 to 1 against. The probabilityis 1/54145 = (approx.) 0.000018469 or 0.0018469%.
Counting Aces as a face card, the answer is 0.0241 If Aces are not considered face cards, then the answer is 0.0181
The best pair in poker is a pair of aces (AA). It is considered the most powerful starting hand because it has the highest probability of winning before the community cards are dealt. A pair of aces gives you a strong advantage over other players and increases your chances of winning the hand.