Balanced Trees: AVL and Red-Black Trees - Complexity Analysis - Applications

Download Q&A
Q. What is a primary application of AVL trees?
  • A. Database indexing
  • B. Memory management
  • C. File compression
  • D. Image processing
Q. What is the time complexity for searching an element in a Red-Black tree?
  • A. O(n)
  • B. O(log n)
  • C. O(n log n)
  • D. O(1)
Q. What is the worst-case time complexity for deleting a node from a Red-Black tree?
  • A. O(n)
  • B. O(log n)
  • C. O(n log n)
  • D. O(1)
Q. What is the worst-case time complexity for deleting a node from an AVL tree?
  • A. O(n)
  • B. O(log n)
  • C. O(n log n)
  • D. O(1)
Q. Which of the following is a characteristic of a Red-Black tree?
  • A. Every node is red
  • B. Every path from root to leaf has the same number of black nodes
  • C. All leaves are red
  • D. The root must be red
Q. Which operation is guaranteed to be O(log n) in an AVL tree?
  • A. Insertion
  • B. Deletion
  • C. Searching
  • D. All of the above
Q. Which operation is not allowed in an AVL tree?
  • A. Insertion
  • B. Deletion
  • C. Traversal
  • D. Duplicate insertion
Q. Which tree structure is more rigidly balanced, AVL or Red-Black?
  • A. AVL tree
  • B. Red-Black tree
  • C. Both are equally balanced
  • D. Neither is balanced
Showing 1 to 8 of 8 (1 Pages)
Soulshift Feedback ×

On a scale of 0–10, how likely are you to recommend The Soulshift Academy?

Not likely Very likely