Intro to graph no. 8-10 8. Suppose 1000 people enter a Tekken tournament. Use a rooted tree model of the tournamentto determine how many games must be played to determine a champion, if a player is eliminatedafter one loss and games are played until only one entrant has not lost.9. For each course at a university, there may be one or more other courses that are itsprerequisites. How can a graph be used to model these courses and which courses areprerequisites for which courses?Should edges be directed or undirected? Looking at the graph model, how can we findcourses that do not have any prerequisites and how can we find courses that are not theprerequisite for any other courses?10. Describe a graph model that represents whether each employee at a company gatheringknows the name of each other person at the event.Should the edges be directed or undirected?Should multiple edges be allowed?Should loops be allowed?

Since you posted many questions here, i can answer only 1 at a time. Please repost Q. 9 & 10…

8. Suppose 1000 people enter a Tekken tournament. Use a rooted tree model of the tournament to determine how many games must be played to determine a champion, if a player is eliminated after one loss and games are played until only one entrant has not lost.

8. Suppose 1000 people enter a Tekken tournament. Use a rooted tree model of the tournament to determine how many games must be played to determine a champion, if a player is eliminated after one loss and games are played until only one entrant has not lost.

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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Question

Intro to graph no. 8-10

8. Suppose 1000 people enter a Tekken tournament. Use a rooted tree model of the tournament
to determine how many games must be played to determine a champion, if a player is eliminated
after one loss and games are played until only one entrant has not lost.
9. For each course at a university, there may be one or more other courses that are its
prerequisites. How can a graph be used to model these courses and which courses are
prerequisites for which courses?
Should edges be directed or undirected? Looking at the graph model, how can we find
courses that do not have any prerequisites and how can we find courses that are not the
prerequisite for any other courses?
10. Describe a graph model that represents whether each employee at a company gathering
knows the name of each other person at the event.
Should the edges be directed or undirected?
Should multiple edges be allowed?
Should loops be allowed?

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