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Trees

Whether you're working with a road map or just some numerical data, organizing data in trees allows for an efficient representation of connections and hierarchies.

Level 3

     

Following Tree Traversing Techniques can be used to print a Binary Search Tree (BST);

  • Preorder traversal (left) (right) root
  • Postorder traversal root (left) (right)
  • Inorder traversal (left) root (right)

Which of them can be used to print a Binary Search Tree (BST) in Descending Order?


this problem is apart of this set

What data structure is required for storing a set of integers such that, deletion of the smallest element and, insertion of an element if not already present in the set, can be done in \(O(\log n)\) time?

Suppose each number in the list \( [ 1,2,3,4,5,6,7 ]\) is assigned to each node in the tree above. How many of the possible 5040 trees are binary search trees?

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