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Problem Set 3 20.)A six-sided die (whose faces are numbered 1 through 6, as usual) is known to be counterfeit: The probability of rolling any even number is twice the probability of rolling any odd number. What is the probability that if this die is thrown twice, the first roll will be a 5 and the second roll will be a 6?

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Since the first roll and second roll are independent events, we can use the Multiplication Rule: Let P(A)=the probability of rolling a 5 and P(B)=the probability of rolling a 6. Then

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xp(x) 11/9 22/9 31/9 42/9 51/9 62/9 P(A) P(B)

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EXAMPLE 1 Find probability of disjoint events A card is randomly selected from a standard deck of 52 cards. What is the probability that it is a 10 or.

EXAMPLE 1 Find probability of disjoint events A card is randomly selected from a standard deck of 52 cards. What is the probability that it is a 10 or.

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