We have discussed recursive implementation to delete an entire binary tree here.
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Now how to delete an entire tree without using recursion. This could easily be done with the help of Level Order Tree Traversal. The idea is for each dequeued node from the queue, delete it after queuing its left and right nodes (if any). The solution will work as we are traverse all the nodes of the tree level by level from top to bottom, and before deleting the parent node, we are storing its children into queue that will be deleted later.
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- Complexity of different operations in Binary tree, Binary Search Tree and AVL tree
- Deleting a binary tree using the delete keyword
- Delete the last leaf node in a Binary Tree
- Write a program to Delete a Tree
- Maximum sub-tree sum in a Binary Tree such that the sub-tree is also a BST
- Check if a binary tree is subtree of another binary tree | Set 1
- Binary Tree to Binary Search Tree Conversion
- Check if a binary tree is subtree of another binary tree | Set 2
- Convert a Binary Tree to Threaded binary tree | Set 1 (Using Queue)
- Check whether a binary tree is a full binary tree or not
- Convert a Binary Tree to Threaded binary tree | Set 2 (Efficient)
- Minimum swap required to convert binary tree to binary search tree
- Binary Tree | Set 3 (Types of Binary Tree)
- Check whether a binary tree is a full binary tree or not | Iterative Approach
- Binary Tree to Binary Search Tree Conversion using STL set
- Check whether a given binary tree is skewed binary tree or not?
- Difference between Binary Tree and Binary Search Tree
- Check if a binary tree is subtree of another binary tree using preorder traversal : Iterative
- Splay Tree | Set 3 (Delete)
- Convert a Binary Tree into its Mirror Tree