In a state OC, there are two parties, Stars and Squares, have their supporters geographically clustered. You have to design the district structure for single-member-district plurality elections. A district must come in a single piece (be contiguous), and it must include between 9 and 11 voters. Given the map below, what is the greatest number of districts that the Squares can win through gerrymandering? 3 2 1 0 . Key: 1714
In a state OC, there are two parties, Stars and Squares, have their supporters geographically clustered. You have to design the district structure for single-member-district plurality elections. A district must come in a single piece (be contiguous), and it must include between 9 and 11 voters. Given the map below, what is the greatest number of districts that the Squares can win through gerrymandering? 3 2 1 0 . Key: 1714
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.7: Distinguishable Permutations And Combinations
Problem 27E
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![In a state OC, there are two parties, Stars and Squares, have their supporters geographically
clustered. You have to design the district structure for single-member-district plurality
elections. A district must come in a single piece (be contiguous), and it must include between
9 and 11 voters.
Given the map below, what is the greatest number of districts that the Squares can win
through gerrymandering?
3
2
1
0
.
Key: 1714](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9b8b504b-1807-4f94-98d8-d01ac581b528%2Fe567f65b-ba93-4282-80f2-2e6cbbe4bd43%2Fdihst0v_processed.jpeg&w=3840&q=75)
Transcribed Image Text:In a state OC, there are two parties, Stars and Squares, have their supporters geographically
clustered. You have to design the district structure for single-member-district plurality
elections. A district must come in a single piece (be contiguous), and it must include between
9 and 11 voters.
Given the map below, what is the greatest number of districts that the Squares can win
through gerrymandering?
3
2
1
0
.
Key: 1714
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