SOLVED: In 7-card poker, played with a standard 52-card deck (52C7), or 133,784,560 different hands are possible. The number of ways the hand can occur is the number of different ways they can occur divided by 133,784,560. Shown to the right is the number of ways a particular type of hand (7652) can occur and its associated probability. Find the probability of not being dealt this type of hand. The probability is (Round to six decimal places as needed).Probability 7652: 133,784,560
SOLVED: In 7-card poker, played with a standard 52-card deck (52C7), or 133,784,560 different hands are possible. The number of ways the hand can occur is the number of
VIDEO ANSWER: Okay in the 7 cars poker, there are 52 c 7 possible hands who can be delt, and that is given to you as 133091560 possible hands it now. The given…
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SOLVED: Consider the question: what is the probability of getting a 7-card poker hand (order doesn't matter) that contains at least two 3-of-a-kind (3-of-a-kind means three cards of the same rank)? For example, this would be a valid hand: ace of hearts, ace of diamonds, ace of spades, 7 of clubs, 7 of spades, 7 of hearts, and queen of clubs. (Note that a hand consisting of all 4 aces and three of the 7s is also valid.)
SOLVED: Consider the question: what is the probability of getting a 7-card poker hand (order doesn't matter) that contains at least two 3-of-a-kind (3-of-a-kind means three cards of the same rank)? For example, this would be a valid hand: ace of hearts, ace of diamonds, ace of spades, 7 of clubs, 7 of spades, 7 of hearts, and queen of clubs. (Note that a hand consisting of all 4 aces and three of the 7s is also valid.)
numerade.com
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