In each fictional country in problems 11-12, use the rules of the U.S. government (assume that all of a state's electoral votes go to the candidate who received the majority of the votes in that state) to complete the table and determine the following:
The winner of the popular vote in the country and the percentage of votes they won.
The winner of the electoral college who becomes the president and the percentage of electoral votes they won.
In this country from problem 10, there is one representative for every 60,000 residents.
| State | Votes for Candidate A | Votes for Candidate B | Number of Electoral Votes for A | Number of Electoral Votes for B |
|---|---|---|---|---|
| Arbery | 372,240 | 347,760 | ||
| Monterrosa | 38,880 | 321,120 | ||
| Bland | 134,640 | 105,360 | ||
| Davis | 104,160 | 375,840 | ||
| Total |
Lee et al., Math in Society, Democracy — Chapter 5 Review, Exercise 12