The 2006 Associated Press college football poll. The AP college football poll is a ranking of the top 25 college football teams in the country. The voters in the AP poll are a group of sportswriters and broadcasters chosen from across the country. The top 25 teams are ranked using a conventional Borda count: a first-place vote is worth 25 points, a second- place vote is worth 24 points, a third-place vote is worth 23 points, and so on. A last- place vote is worth 1 point. Table 1-44 shows the ranking and total points for each of the top three teams at the end of the 2006 regular season. (The remaining 22 teams are not shown here because they are irrelevant to this exercise.) Table 1-44 Team Points 1. Ohio State 1625 2. Florida 1529 3. Michigan 1526 a. Given that Ohio State was the unanimous first-place choice of all the voters, find the number of voters that participated in the poll. b. Given that all the voters had Florida in either second or third place, find the number of second-place and the number of third-place votes for Florida. c. Given that all the voters had Michigan in either second or third place, find the number of second-place and the number of third-place votes for Michigan.
The 2006 Associated Press college football poll. The AP college football poll is a ranking of the top 25 college football teams in the country. The voters in the AP poll are a group of sportswriters and broadcasters chosen from across the country. The top 25 teams are ranked using a conventional Borda count: a first-place vote is worth 25 points, a second- place vote is worth 24 points, a third-place vote is worth 23 points, and so on. A last- place vote is worth 1 point. Table 1-44 shows the ranking and total points for each of the top three teams at the end of the 2006 regular season. (The remaining 22 teams are not shown here because they are irrelevant to this exercise.) Table 1-44 Team Points 1. Ohio State 1625 2. Florida 1529 3. Michigan 1526 a. Given that Ohio State was the unanimous first-place choice of all the voters, find the number of voters that participated in the poll. b. Given that all the voters had Florida in either second or third place, find the number of second-place and the number of third-place votes for Florida. c. Given that all the voters had Michigan in either second or third place, find the number of second-place and the number of third-place votes for Michigan.
Solution Summary: The author explains the AP college football poll, which ranks the top 25 teams in the country using a conventional Borda count method.
The 2006 Associated Press college football poll. The AP college football poll is a ranking of the top 25 college football teams in the country. The voters in the AP poll are a group of sportswriters and broadcasters chosen from across the country. The top 25 teams are ranked using a conventional Borda count: a first-place vote is worth 25 points, a second- place vote is worth 24 points, a third-place vote is worth 23 points, and so on. A last- place vote is worth 1 point. Table 1-44 shows the ranking and total points for each of the top three teams at the end of the 2006 regular season. (The remaining 22 teams are not shown here because they are irrelevant to this exercise.)
Table 1-44
Team
Points
1.
Ohio State
1625
2.
Florida
1529
3.
Michigan
1526
a. Given that Ohio State was the unanimous first-place choice of all the voters, find the number of voters that participated in the poll.
b. Given that all the voters had Florida in either second or third place, find the number of second-place and the number of third-place votes for Florida.
c. Given that all the voters had Michigan in either second or third place, find the number of second-place and the number of third-place votes for Michigan.
a) Find the scalars p, q, r, s, k1, and k2.
b) Is there a different linearly independent eigenvector associated to either k1 or k2? If yes,find it. If no, briefly explain.
Plz no chatgpt answer Plz
Will upvote
1/ Solve the following:
1 x +
X + cos(3X)
-75
-1
2
2
(5+1) e
5² + 5 + 1
3 L
-1
1
5² (5²+1)
1
5(5-5)
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Algorithms and Data Structures - Full Course for Beginners from Treehouse; Author: freeCodeCamp.org;https://www.youtube.com/watch?v=8hly31xKli0;License: Standard Youtube License