Perfect Binary Tree Definition
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Perfect Binary Tree Definition
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Perfect Binary Tree All nodes have exactly two children and all leaf nodes are at the same level Balanced Binary Tree The heights of any node s left and right subtrees differ by at most one Binary Search Tree BST A binary tree in which the left child node is smaller and the right child node is greater than the parent node perfect binary tree of height h is a binary tree where: all leaf nodes have the same depth, h, and all other nodes are full nodes. perfect binary tree of height 5 is shown in Figure 1. Figure 1. A perfect binary tree of height h = 5. recursive definition of a.

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Perfect Binary Tree DefinitionA tree whose root node has two subtrees, both of which are full binary trees. A perfect binary tree is a binary tree in which all interior nodes have two children and all leaves have the same depth or same level (the level of a node defined as the number of edges or links from the root node to a node). [18] A perfect binary tree is a type of binary tree in which every internal node has exactly two child nodes and all the leaf nodes are at the same level Perfect Binary Tree All the internal nodes have a degree of 2 Recursively a perfect binary tree can be defined as If a single node has no children it is a perfect binary tree of height h 0
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