Podcast
Questions and Answers
What is the primary goal of the Spanning Tree algorithm in a network?
What is the primary goal of the Spanning Tree algorithm in a network?
- To maximize the number of connections between nodes.
- To connect all nodes with the minimum total edge weight. (correct)
- To ensure there is at least one cycle in the network.
- To minimize the number of nodes in the network.
Which of the following components are represented by the boxes in the network diagram?
Which of the following components are represented by the boxes in the network diagram?
- Network segments
- Bridge IDs (correct)
- Edge weights
- Connection costs
If a cycle is formed during the construction of the spanning tree, what should be done?
If a cycle is formed during the construction of the spanning tree, what should be done?
- Add more edges to the cycle to strengthen it.
- Remove the edge with the highest weight from the cycle. (correct)
- Keep the cycle as it is necessary for connectivity.
- Ignore it and continue without any changes.
What do the numbers along the lines in the network diagram represent?
What do the numbers along the lines in the network diagram represent?
In constructing the spanning tree, which property must the resulting structure maintain?
In constructing the spanning tree, which property must the resulting structure maintain?
Flashcards
Spanning Tree Algorithm
Spanning Tree Algorithm
A method to find the minimum connected network among multiple networks using weighted connections.
Bridge
Bridge
A network component used to interconnect network segments.
Network Segment
Network Segment
A subsection of a larger network.
Weight/Cost
Weight/Cost
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Minimal Spanning Tree
Minimal Spanning Tree
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Study Notes
Spanning Tree Algorithm Analysis
- A network diagram is presented, showing numbered boxes (bridges) and lettered clouds (network segments).
- The numbered boxes represent bridge IDs.
- The lettered clouds represent network segments.
- The diagram shows connections between bridges with associated costs (e.g., 24, 92, 12, 4, 5, 7).
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