BFS Traversal for Graphs and Trees Quiz

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Questions and Answers

What data structure does BFS use for traversal?

  • Queue (correct)
  • Array
  • Stack
  • Linked List

What is the purpose of using a boolean visited array in BFS for a graph?

  • To keep track of the nodes that have been visited (correct)
  • To calculate the shortest path between nodes
  • To remove cycles from the graph
  • To store the nodes in a specific order

How is BFS for a graph different from BFS for a tree?

  • There is no difference
  • BFS for a graph may contain cycles, while BFS for a tree cannot (correct)
  • BFS for a tree may contain cycles, while BFS for a graph cannot
  • BFS for a graph only visits the nodes at a particular level

What is the purpose of using a boolean visited array in BFS for a graph?

<p>To mark the visited vertices and avoid processing a node more than once (A)</p> Signup and view all the answers

What data structure is used by BFS for traversal?

<p>Queue (C)</p> Signup and view all the answers

What is the difference between BFS for a graph and BFS for a tree?

<p>BFS for a graph may visit the same node more than once due to cycles, while BFS for a tree visits each node only once (B)</p> Signup and view all the answers

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Study Notes

Breadth-First Search (BFS) Overview

  • BFS utilizes a queue data structure for traversal, allowing it to explore nodes layer by layer, starting from a selected source node.

Visitation Tracking

  • A boolean visited array is employed in BFS for graphs to keep track of which nodes have already been explored, preventing cycles and redundant processing.

BFS in Graphs vs Trees

  • BFS for graphs involves navigating through a potentially cyclic structure, necessitating the use of the visited array to avoid re-visiting nodes, while trees do not have cycles, often rendering the visited array unnecessary.
  • In trees, BFS operates similarly to graphs but does not require tracking visited nodes due to the absence of cycles and multiple paths between nodes.

Key Differences Recap

  • Graphs may contain cycles, thus BFS must manage node re-visitation using the visited array, whereas trees inherently provide a clear hierarchical path without cycles.
  • The core mechanics of BFS remain consistent across both structures; the main distinction lies in the necessity for cycle prevention and node management in graphs versus the straightforward traversal in trees.

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