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For 1-3- suppose you are dealt two cards from a standard deck- both Ki.pdf

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For 1-3, suppose you are dealt two cards from a standard deck, both Kings; so the remaining deck contains 50 cards in total, 2 of which are kings and 4 of each other type. You draw an additional 2 cards, one after the other, WITHOUT replacement (so after the first card you draw, 49 cards will remain in the deck). Write your answer as a fraction, or round your answer to 3 decimal places. 1. What is the probability that BOTH of the two cards you draw will be Kings? 2. What is the probability that you will draw at least one King? 3. What is the probability that NEITHER of the two cards you draw will be a King?.

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For 1-3, suppose you are dealt two cards from a standard deck, both Kings; so the remaining deck contains 50 cards in total, 2 of which are kings and 4 of each other type. You draw an additional 2 cards, one after the other, WITHOUT replacement (so after the first card you draw, 49 cards will remain in the deck). Write your answer as a fraction, or round your answer to 3 decimal places. 1. What is the probability that BOTH of the two cards you draw will be Kings? 2. What is the probability that you will draw at least one King? 3. What is the probability that NEITHER of the two cards you draw will be a King?

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For 1-3- suppose you are dealt two cards from a standard deck- both Ki.pdf

  • 1. For 1-3, suppose you are dealt two cards from a standard deck, both Kings; so the remaining deck contains 50 cards in total, 2 of which are kings and 4 of each other type. You draw an additional 2 cards, one after the other, WITHOUT replacement (so after the first card you draw, 49 cards will remain in the deck). Write your answer as a fraction, or round your answer to 3 decimal places. 1. What is the probability that BOTH of the two cards you draw will be Kings? 2. What is the probability that you will draw at least one King? 3. What is the probability that NEITHER of the two cards you draw will be a King?