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Figure 1 Illustrates an Election in Which There Are Seven

question 28

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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    -Now suppose that P<sub>1</sub> locates at position 4 on the left-right issue dimension and that P<sub>2 </sub>locates at position 4. 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.
-Now suppose that P1 locates at position 4 on the left-right issue dimension and that P2 locates at position 4. Who wins the election in the situation illustrated by Figure 1?


Definitions:

AVC Curve

A graphical depiction of the average variable costs incurred by a firm in the short run, illustrating how costs vary with output levels.

AFC Curve

A graph representing Average Fixed Costs, which shows how fixed costs per unit of output decrease as production increases.

Total Cost Function

An equation that expresses the total cost of producing a given quantity of output, considering both fixed and variable costs.

Average Total Cost

The total cost of production divided by the number of units produced, signifying the cost per unit of output.

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