(Note that an Ace is considered a face card for this problem)In drawing a single card from a regular deck of 52 cards wehave:(a) P( Queen and a 3) =(b) P(black or a 3) =(c) P( black and a Queen ) =.(d) P( face card or a number card)(c) P( black and a face card ) ==

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MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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From a standard 52-card deck, how many 9-card hands consist of 5 diamonds and 4 clubs?
You and two friends decide to go to a casino and play Blackjack. You find an empty table and sit down. The dealer shuffles and deals from a new 52 card deck. In order to win, you and your friends know that you need to either score a 21 (blackjack and automatic win) or get a higher total than the dealer. You know that a deck of cards has 13 different cards (2-10, Jack, Queen, King, and Ace), and that there are 4 copies of each in the deck. You know that an ace is equal to either 1 or 11 and that Jacks, Queens, and Kings are worth 10. The dealer deals out the following cards: You: Jack and Ace Friend 1: King and 10 Friend 2: 10 and 10 Dealer: 10 and ? The dealer is about to deal their last card. What are the following probabilities: A) What is the probability that the next card can beat your hand? B) What is the probability that the next card can tie your hand? C) What is the probability that the next card can beat your friends?
Three hungry pirates, Ahab, Bluebeard, and Hook, were stranded on a desert island. They came upon a treasure chest, which they immediately opened. To their joy, they found it to be full of pretzels! Immediately they each ate 10, then they decided they should save the rest for later. That night, after the others had fallen asleep, Ahab crept to the treasure chest and opened it. He separated the pretzels into 3 equal piles. There was 1 extra pretzel, which he gave to a passing monkey. Then he stole one of the 3 equal piles of pretzels, put the rest back into the chest, and went back to camp. A short time later Bluebeard sneaked over to the chest. He separated the pretzels into four equal piles (he wasn’t quite as greedy as Ahab). There were 2 extra pretzels, which he gave to a passing monkey. He then stole one of the four piles and put the rest back into the chest. Still later Hook went to the chest and separated the pretzels into five equal piles. There were 3 left over, which he gave…
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The question is on the image, thanks!
In Poker, how many ways are there to get Four-of-a-kind with a single Ace as fifth card?
Try to look for a playing card if available then observe. If not, you can read the description to be able to solve the word problems that will follow. Playing cards: A deck of playing cards has 52 cards: • Labels: with one lettered card ace (A), numbered cards (2-10), and face cards king(K), Queen(Q), Jack(J) • With 4 suits: diamond (•), clubs(4), spades(a) and hearts(♥) two colors: red cards and black cards POKER HANDS ROYAL FLUSH STRAIGHT FLUSH FOUR OF A KIND FULL HOUSE FLUSH STRAIGHT THREE OF A KIND TWO PAIRS ONE PAIR HIGH HAND Poker Hand: Playing with 5 playing cards in hand. • Royal flush-A royal flush is an ace high straight flush. For example, A-K-Q-J-10 all of diamonds. • Straight flush- A straight flush is a five-card straight, all in the same suit. For example, 7-6-5-4-3 all of spades. Four of a kind- Four of a kind, or quads, are four cards of equal value. For example, four jacks. • Full House- A full house contains a set (3) of cards of one value and a pair of another…
6) You pull an Ace from the deck. What is the complement of that?
Toward the end of a game of Scrabble you hold the letters D,O,G and Q. You can choose three of these four letters and arrange them in order in how many different ways?

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(Note that an Ace is considered a face card for this problem) In drawing a single card from a regular deck of 52 cards we have: (a) P( Queen and a 3) =. (b) P( black or a 3) = (c) P( black and a Queen )= (d) P( face card or a number card): (e) P( black and a face card): -