I. 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(4) and hearts(v) • 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 value. For example, Q-Q-Q-2-2. • Flush- A flush is any 5 cards, all of the same suit. For example, K-Q-9-6-3 all of diamonds. • Straight- Five cards of sequential value. Every possible straight will contain either a 5 or a 10. For example, 7-6-5-4-3 with different suits. Three of a kind- Three cards of the same value. For example, three aces. • Two pairs- This is two cards of one value and another two cards of another value. For example, two jacks and two 85. One pair- One pair is two cards of the same rank. For example, two queens. TASK: Identify the number of ways you can have each kind of poker hand. (9 kinds) II. Solve the following word problems: 1. How any ordered triples (x, y, z) of positive integers exist such that x + y + z = 5? 2. How any ordered triples (x, y, z) of nonnegative integers exist such that x + y + z = 5? ..
I. 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(4) and hearts(v) • 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 value. For example, Q-Q-Q-2-2. • Flush- A flush is any 5 cards, all of the same suit. For example, K-Q-9-6-3 all of diamonds. • Straight- Five cards of sequential value. Every possible straight will contain either a 5 or a 10. For example, 7-6-5-4-3 with different suits. Three of a kind- Three cards of the same value. For example, three aces. • Two pairs- This is two cards of one value and another two cards of another value. For example, two jacks and two 85. One pair- One pair is two cards of the same rank. For example, two queens. TASK: Identify the number of ways you can have each kind of poker hand. (9 kinds) II. Solve the following word problems: 1. How any ordered triples (x, y, z) of positive integers exist such that x + y + z = 5? 2. How any ordered triples (x, y, z) of nonnegative integers exist such that x + y + z = 5? ..
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text: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 value. For example, Q-Q-Q-2-2.
• Flush- A flush is any 5 cards, all of the same suit. For example, K-Q-9-6-3 all of diamonds.
• Straight- Five cards of sequential value. Every possible straight will contain either a 5 or a 10. For example, 7-6-5-4-3
with different suits.
• Three of a kind- Three cards of the same value. For example, three aces.
• Two pairs- This is two cards of one value and another two cards of another value. For example, two jacks and two 8s.
One pair- One pair is two cards of the same rank. For example, two queens.
TASK: Identify the number of ways you can have each kind of poker hand. (9 kinds)
II.
Solve the following word problems:
1. How any ordered triples (x, y, z) of positive integers exist such that x + y + z = 5?
2. How any ordered triples (x, y, z) of nonnegative integers exist such that x + y+z = 5?
3. How many ways are there to give 7 apples to your 2 best friends if each friend wants at least two apples?
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