What are the different operations I can perform on a binary tree?
You can perform several operations on a binary tree, including insertion, deletion, traversal (in-order, pre-order, post-order), and searching.
Can you explain how in-order traversal works?
In in-order traversal, you visit the left subtree first, then the root node, and finally the right subtree. This results in nodes being visited in ascending order.
What about deletion? How does that work?
Deletion in a binary tree can be complex. You need to consider three cases: deleting a leaf node, deleting a node with one child, and deleting a node with two children.
Can you give an example of deleting a node with two children?
Sure! When deleting a node with two children, you typically replace it with its in-order predecessor or successor to maintain the binary search tree properties.
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