Suppose a single card is drawn from a standard deck. Compute P(face card | jack).
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Suppose a single card is drawn from a standard deck. Compute P(face card | jack).
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- A product shipment contains 6 computer chips, of which two (2) are defective. If an inspector selects 4 chips at random for an order, without replacement, how many ways are there of picking both defective chips in this order (of 4 chips)? Order does not matter.This exercise refers to a standard deck of playing cards. Assume that 8 cards are randomly chosen from the deck.How many hands contain exactly two 2s and two 5s?A standard deck of cards contains a total of 52 cards: There are four suits (hearts, diamonds, clubs, and spades), each of which have 13 face values (Ace, 2, 3, 4, 5, 6, 7, 8, 9, 10, Jack, Queen, King). Suppose 6 cards are drawn, without replacement. How many of these 6 card hands will contain exactly 1 spades?
- A bag contains pieces of 6 different types of candy. If the bag has 85 pieces in total, how many pieces must be randomly selected to guarantee the selection contains at least 3 pieces of one of the 6 types?Consider a standard 52-card deck of cards. Suppose you deal out 6 cards to a player. How many different 6-card hands can be dealt from this deck? Give at least 5 decimal places. possible handsSuppose that you remove all of the face cards (jacks, queens and kings) AND all of the aces from a standard deck of 52 cards and thoroughly shuffle the remaining 36 cards. From this deck of 36 cards you will select 2 cards, one at a time, with replacement, and record whether each card picked is an “even" numbered card (2, 4, 6, 8 or 10), or an “odd" numbered card (3, 5, 7 or 9). a. Draw the complete tree diagram for this experiment, complete with all of the twig probabilities. b. What is the probability that none of the 2 cards picked in this way is an "odd" card? c. What is the probability that exactly one of the two cards picked is an "even" card?
- How many full houses ( one pair and on three of a kind) are possible in 5 card poker?2) Describe a scenario involving pulling two consecutive cards from a deck that would be considered INDEPENDENT4. How many cards must you pick from a standard 52-card deck to be sure of getting at least 1 red card? Why?
