Multiplication rule for independent events

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We will work with the example of picking poker cards out of a deck. A poker deck contains four suits: diamonds, hearts, spades, and clubs. The diamonds and hearts are red and the spades and clubs are black. Each suit has thirteen cards: Ace, 2, 3, 4, 5, 6, 7, 8, 9, 10, Jack, Queen, and King. This makes a total of 52 cards. A face card will be defined to be a Jack, Queen, or King. 

Please put all probabilities as decimals rounded to 2 places.

Multiplication Rule for Independent events:

  1. What is the probability that you select a red card?
  2. Select two cards from a deck by selecting one, replacing it in the deck, and then selecting another. What is the probability that the second card is a Queen?
  3. Select two cards from a deck by selecting one, replacing it in the deck, and then selecting another. What is the probability that a red card is selected and then a Queen? Notice the two events "first red" and "second Queen" are independent since the occurrence of one does not affect the other (because the first card is replaced before selecting the second).

Multiplication Rule for non-independent events:

  1. Select a card from the deck, and without replacing it, select another. What is the probability both are red? (Think about the total number of possibilities and the number of successes left in the deck

At Least One:

  1. A manufacturer of cell phones finds that approximately 2% of their cell phones are defective. If you have 5 friends with this cell phone what is the probability at least 1 of the cell phones will eventually be defective? Please use decimal form

Reference no: EM132256894

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