Which are true about all binary search trees? Onodes must be inserted top to bottom, left to right for N nodes, it has height O(log N) all nodes to the left of a root of a subtree have data less than the data at the root of the subtree the data of a parent is greater than the data of the data of its left child the data of a parent is less than the data of its right child all nodes to the right of a root of a subtree have data greater than the data at the root of the subtree for N nodes, it has height Omega(log N) its inorder traversal is sorted its preorder traversal is sorted its postorder traversal is sorted its breadth first traversal is sorted

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
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Which are true about all binary search trees?
nodes must be inserted top to bottom, left to right
for N nodes, it has height O(log N)
all nodes to the left of a root of a subtree have data less than the data at the root of the subtree
the data of a parent is greater than the data of the data of its left child
the data of a parent is less than the data of its right child
all nodes to the right of a root of a subtree have data greater than the data at the root of the subtree
for N nodes, it has height Omega(log N)
its inorder traversal is sorted
its preorder traversal is sorted
its postorder traversal is sorted
its breadth first traversal is sorted
Transcribed Image Text:Which are true about all binary search trees? nodes must be inserted top to bottom, left to right for N nodes, it has height O(log N) all nodes to the left of a root of a subtree have data less than the data at the root of the subtree the data of a parent is greater than the data of the data of its left child the data of a parent is less than the data of its right child all nodes to the right of a root of a subtree have data greater than the data at the root of the subtree for N nodes, it has height Omega(log N) its inorder traversal is sorted its preorder traversal is sorted its postorder traversal is sorted its breadth first traversal is sorted
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