Excursions In Modern Mathematics, 9th E...9th EditionTannenbaum Publisher: PEARSONISBN: 9780134494142
Excursions In Modern Mathematics, 9th E...
Solutions for Excursions In Modern Mathematics, 9th Edition
Problem 1E:
The Bandana Republic is a small country consisting of four states: Apure population 3,310,000,...Problem 2E:
The Republic of Wadiya is a small country consisting of four provinces: A population 4,360,000. B...Problem 3E:
The Scotia Metropolitan Area Rapid Transit Service SMARTS operates six bus routes A, B, C, D, E, and...Problem 4E:
University Hospital has five major units: Emergency Care ECU, Intensive Care ICU, Maternity MU,...Problem 5E:
The Republic of Tropicana is a small country consisting of five states A, B, C, D, and E. The total...Problem 6E:
Tasmania State University is made up of five different schools: Agriculture, Business, Education,...Problem 7E:
There are 435 seats in the U.S. House of Representatives. According to the 2010 U.S. Census, 8.14 of...Problem 8E:
There are 435 seats in the U.S. House of Representatives. According to the 2010 U.S. Census, 12.07...Problem 9E:
The Interplanetary Federation of Fraternia consists of six planets: Alpha Kappa, Beta Theta, Chi...Problem 10E:
The small island nation of Margarita is made up of four islands: Aleta, Bonita, Corona, and Doritos...Problem 11E:
Find the apportionment under Hamiltons method of the Bandana Republic Congress described in Exercise...Problem 12E:
Find the apportionment under Hamiltons method of the Wadiya Congress described in Exercise 2. 2. The...Problem 13E:
Find the apportionment under Hamiltons method of the SMARTS buses to the six bus routes described in...Problem 14E:
Find the apportionment under Hamiltons method of the University Hospital nurses to the five units...Problem 15E:
Find the apportionment under Hamiltons method of the Republic of Tropicana legislature described in...Problem 16E:
Find the apportionment under Hamiltons method of the faculty at Tasmania State University to the...Problem 17E:
Find the apportionment under Hamiltons method of the Inter-Fraternia Congress described in Exercise...Problem 18E:
Find the apportionment under Hamiltons method of the Margarita Congress described in Exercise 10....Problem 19E:
Happy Rivers County consists of three towns: Dunes, Smithville, and Johnstown. Each year the social...Problem 20E:
Plainville Hospital has three wings A, B, and C. The nurses in the hospital are assigned to the...Problem 21E:
The small nation of Fireland is divided into four counties: Arcadia, Belarmine, Crowley, and Dandia....Problem 22E:
The Republic of Galatia is divided into four provinces: Anline, Brock, Clanwin, and Drundell....Problem 23E:
Find the apportionment under Jeffersons method of the Bandana Republic Congress described in...Problem 24E:
Find the apportionment under Jeffersons method of the Wadiya Congress described in Exercise 2. Hint:...Problem 25E:
Find the apportionment under Jeffersons method of the SMARTS buses to the six routes described in...Problem 26E:
The small republic of Guayuru see Example 4.11 consists of five states A, B, C, D and E for short....Problem 27E:
Find the apportionment under Jeffersons method of the Republic of Tropicana legislature described in...Problem 28E:
Find the apportionment under Jeffersons method of the faculty at Tasmania Sate University described...Problem 29E:
Find the apportionment under Jeffersons method of the Inter- Fraternia Congress described in...Problem 30E:
Find the apportionment under Jeffersons method of the Margarita Congress described in Exercise 10...Problem 31E:
Find the apportionment under Adamss method of the Republic of Tropicana legislature described in...Problem 32E:
Find the apportionment under Adamss method of the faculty at Tasmania State University described in...Problem 33E:
Find the apportionment under Adamss method of the Inter-Fraternia Congress described in Exercise 9....Problem 34E:
Find the apportionment under Adamss method of the Margarita Congress described in Exercise 10. Hint:...Problem 35E:
Find the apportionment under Websters method of the Bandana Republic Congress described in Exercise...Problem 36E:
Find the apportionment under Websters method of the Wadiya Congress described in Exercise 2. Hint:...Problem 37E:
Find the apportionment under Websters method of the Republic of Tropicana legislature described in...Problem 38E:
Find the apportionment under Websters method of the faculty at Tasmania State University described...Problem 39E:
Find the apportionment under Websters method of the Inter Fraternia Congress described in Exercise...Problem 40E:
Find the apportionment under Websters method of the Guayuru House of Representatives described in...Problem 41E:
Round each number using the Huntington-Hill rounding rules. a1.514 b1.4 c1.414 d1.415 e1.449Problem 42E:
Round each number using the Huntington-Hill rounding rules. a8.585 b8.485 c8.484 d8.486Problem 43E:
In the 2010 apportionment of the U.S. House of Representatives, Rhode Island had a standard quota of...Problem 44E:
In the 2010 apportionment of the U.S. House of Representatives, Missouri had a standard quota of...Problem 45E:
A small country consists of five states: A, B, C, D, and E. The standard quotas for each state are...Problem 46E:
A small country consists of five states: A, B, C, D, and E. The standard quotas for each state are...Problem 47E:
A small country consists of five states: A, B, C, D, and E. The standard quotas for each state are...Problem 48E:
A small country consists of five states: A, B, C, D, and E. The standard quotas for each state are...Problem 49E:
A country consists of six states, with the states populations given in Table 4-38. The number of...Problem 50E:
A country consists of six states, with the states populations given in Table 4-39. The number of...Problem 51E:
If the standard quota of state X is 35.41, then which of the following apportionments to state X is...Problem 52E:
If the standard quota of state Y is 78.24, then which of the following apportionments to state Y is...Problem 53E:
If the standard quota of state X is 35.41, then which of the following apportionments to state X is...Problem 54E:
If the standard quota of state Y is 78.24, then which of the following apportionments to state Y is...Problem 55E:
If the standard quota of state X is 35.41, then which of the following are possible apportionments...Problem 56E:
If the standard quota of state Y is 78.24, then which of the following are possible apportionments...Problem 57E:
At the time of the 2000 Census, Californias standard quota was 52.45. Under Jeffersons method,...Problem 58E:
At the time of the 2000 Census, Californias standard quota was 52.45. Under Adamss method,...Problem 59E:
This exercise refers to the apportionment of social workers in Happy Rivers County introduced in...Problem 60E:
This exercise refers to the apportionment of nurses to wings in Plainville Hospital introduced in...Problem 61E:
Exercises 61 and 62 are based on the following story: Mom found an open box of her childrens...Problem 62E:
Exercises 61 and 62 are based on the following story: Mom found an open box of her childrens...Problem 63E:
This exercise comes in two parts. Read Part I and answer a and b, then read Part II and answer c and...Problem 64E:
This exercise comes in two parts. Read Part I and answer a and b, then read Part II and answer c and...Problem 65E:
The small island nation of Margarita consists of four islands: Aleta, Bonita, Corona, and Doritos....Problem 70E:
Consider the problem of apportioning M seats between two states, A and B. Let qA and qB denote the...Problem 73E:
Lowndess Method. Exercises 73 and 74 refer to a variation of Hamiltons method known as Lowndess...Problem 76E:
Explain why the Jeffersons method cannot produce a.the Alabama paradox b.the new-states paradoxBrowse All Chapters of This Textbook
Chapter 1 - The Mathematics Of Elections The Paradoxes Of DemocracyChapter 2 - The Mathematics Of Power Weighted VotingChapter 3 - The Mathematics Of Sharing Fair-division GamesChapter 4 - The Mathematics Of Apportionment Making The RoundsChapter 5 - The Mathematics Of Getting Around Euler Paths And CircuitsChapter 6 - The Mathematics Of Touring Traveling Salesman ProblemsChapter 7 - The Mathematics Of Networks The Cost Of Being ConnectedChapter 8 - The Mathematics Of Scheduling Chasing The Critical PathChapter 9 - Population Growth Models There Is Strength In NumbersChapter 10 - Financial Mathematics Money Matters
Chapter 11 - The Mathematics Of Symmetry Beyond ReflectionChapter 12 - Fractal Geometry The Kinky Nature Of NatureChapter 13 - Fibonacci Numbers And The Golden Ratio Tales Of Rabbits And GnomonsChapter 14 - Censuses, Surveys, Polls, And Studies The Joys Of Collecting DataChapter 15 - Graphs, Charts And Numbers The Data Show And TellChapter 16 - Probabilities, Odds, And Expectations Measuring Uncertainty And RiskChapter 17 - The Mathematics Of Normality The Call Of The Bell
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