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Figure 1 Illustrates an Election in Which There Are Seven

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Figure 1 illustrates an election in which there are seven voters (A, B, C, D, E, F, G) arrayed along a single left-right issue dimension that runs from 0 (most left) to 10 (most right) . Each voter is assumed to have a single-peaked preference ordering over the issue dimension and to vote for the party that is located closest to her ideal point. The voters are participating in a majority rule election in which there are two parties, P1 and P2, competing for office. These parties can be thought of as "office-seeking" parties since they only care about winning the election and getting into office.
Figure 1: Illustrating the Median Voter Theorem
Figure 1 illustrates an election in which there are seven voters (A, B, C, D, E, F, G)  arrayed along a single left-right issue dimension that runs from 0 (most left)  to 10 (most right) . Each voter is assumed to have a single-peaked preference ordering over the issue dimension and to vote for the party that is located closest to her ideal point. The voters are participating in a majority rule election in which there are two parties, P1 and P2, competing for office. These parties can be thought of as  office-seeking  parties since they only care about winning the election and getting into office. Figure 1: Illustrating the Median Voter Theorem    -Let's suppose that P<sub>1</sub> locates at Position 2 on the left-right issue dimension and that P<sub>2 </sub>locates at Position 7. Who wins the election in the situation illustrated by Figure 1? A)  The two parties tie. B)  P<sub>1</sub> wins. C)  P<sub>2</sub> wins.
-Let's suppose that P1 locates at Position 2 on the left-right issue dimension and that P2 locates at Position 7. Who wins the election in the situation illustrated by Figure 1?


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