Suppose that residents of a town are asked to vote on the best day to improve the safety of an intersection. The three choices are: a stoplight, a 4-way stop, and a 2-way stop. The mayor asks the residents to assign 3 points to their first choice, 2 points to their second choice, and 1 point to their last choice. The intersection will be controlled by the method that receives the most points. This voting scheme is called
A) Arrow's impossibility theorem.
B) the Condorcet paradox.
C) a Borda count.
D) the median voter theorem.
Correct Answer:
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Q153: Table 22-4
The fortunate residents of Anytown have
Q154: Table 22-4
The fortunate residents of Anytown have
Q155: Table 22-2
Three longtime friends-Allen, Brian, and Cody-are
Q156: Table 22-3
Three family members -- Seamus, Maeve,
Q157: Table 22-3
Three family members -- Seamus, Maeve,
Q159: Table 22-1
Three friends -- Linda, Stephanie, and
Q160: Table 22-3
Three family members -- Seamus, Maeve,
Q161: Table 22-7
Suppose that residents of a town
Q162: Table 22-5
The citizens of Anytown will decide
Q163: Table 22-8
The citizens of Mayville are having
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