Five Card Draw Poker

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SOLVED: In 5-card poker, played with a standard 52-card deck, there are 2,598,960 different hands possible (52C5). The probability of being dealt various hands is the number of different ways they can occur divided by 2,598,960. Find the probability of not being dealt this type of hand.Four of a kind: cards with the same number, plus an additional card. The number of ways this hand can occur is 624, and the probability of this hand is 624/2,598,960.

SOLVED:A hand of five-card draw poker consists of an unordered arrangement of five cards from an ordinary deck of 52 playing cards. a. How many five-card draw poker hands are possible? b. How many different hands consisting of three kings and two queens are possible? c. The hand in part (b) is an example of a full house: three cards of one denomination and two of another. How many different full houses are possible? d. Calculate the probability of being dealt a full house. e. Compare your answer

SOLVED: A hand of five-card draw poker consists of an unordered arrangement of five cards from an ordinary deck of 52 playing cards.a. How many five-card draw poker hands are possible?b. How many different hands consisting of three kings and two queens are possible?c. The hand in part (b) is an example of a full house: three cards of one denomination and two of another. How many different full houses are possible?d. Calculate the probability of being dealt a full house.e. Compare your answers in

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