A poker player holds a flush when all five cards in the hand belong to the same suit (clubs, diamonds, hearts, or spades). We will find the probability of a flush when five cards are drawn in succession from the top of the deck. Remember that a deck contains 52 cards, 13 of each suit, and that when the deck is well shuffled, each card drawn is equally likely to be any of those that remain in the deck. The probability of drawing five spades in succession from the top of the deck is the product of the five probabilities you have found. Why? The probability of a flush in spades is the product of the probabilities due to the general multiplication rule which applies for determining the probability of dependent events occurring simultaneously. the multiplication rule for independent events which applies for determining the probability of at least one or more dependent events occurring. the general multiplication rule which applies for determining the probability of at least one or more dependent events occurring. the multiplication rule for independent events which applies for determining the probability of independent events occurring simultaneously. What is this probability? Give your answer to six decimal places. probability:
A poker player holds a flush when all five cards in the hand belong to the same suit (clubs, diamonds, hearts, or spades). We will find the
The probability of drawing five spades in succession from the top of the deck is the product of the five probabilities you have found. Why?
The probability of a flush in spades is the product of the probabilities due to
the general multiplication rule which applies for determining the probability of dependent
the multiplication rule for independent events which applies for determining the probability of at least one or more dependent events occurring.
the general multiplication rule which applies for determining the probability of at least one or more dependent events occurring.
the multiplication rule for independent events which applies for determining the probability of independent events occurring simultaneously.
What is this probability? Give your answer to six decimal places.
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