A distribution of voters is symmetric and unimodal, and the first two candidates have chosen different positions, A and B, that are equidistant from the median. A is below the median and B is above the median, and two thirds of the voters lie between A and B. To win the election, a third candidate should take a position C that lies:
A) below A.
B) between A and B.
C) above B.
D) nowhere; C cannot win.
Correct Answer:
Verified
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