Calculate the sum of the degrees (orders) of all vertices in a complete graph with vertices ().
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Practise MYP Extended Mathematics questions on 11.1 Network Types and review the explanations to check your understanding.
Use these questions for topic practice and to find ideas you want to revisit in your notes or lessons.
Calculate the sum of the degrees (orders) of all vertices in a complete graph with vertices ().
In a directed graph used for project management, an edge from Task to Task indicates that Task must be completed before Task can start. If Task has an in-degree of 4, what does this represent?
In a directed graph representing a website's internal link structure, page has an in-degree of 50 and an out-degree of 2. Based on this information, which of the following is true?
Why does a metro map often show lines as perfectly horizontal, vertical, or at 45-degree angles, even if the actual tracks curve and turn geographically?
True or False: Two network drawings are considered mathematically identical (the same graph) if they share the same vertices and edge connections, even if one drawing has crossing lines and the other does not.
Task must be completed before 4 other tasks can start
Task has 4 prerequisites that must be finished first
Task takes 4 hours to complete
There are 4 different ways to complete Task
There are 50 links on page pointing to other pages
Page is exactly 50 edges away from the website's homepage
There are 50 other pages in the network that contain a link to page
Page is connected to 50 other pages by symmetric, two-way links
Because the order of the vertices must remain constant
To show that the graph is bipartite
Because graph theory focuses on connectivity rather than exact geometry
To ensure the graph is complete
True
False