Database System Concepts
Database System Concepts
7th Edition
ISBN: 9780078022159
Author: Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher: McGraw-Hill Education
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Related questions

Question
Match the term with each definition:
 
In a binary tree, the left child (if any) of a node plus its descendants
 
The number of nodes on the longest path from the root to a leaf
 
A node on a path from a node to a leaf
 
Set of nodes, T, such that either T is empty or T is partitioned into three disjoint sets (a single node r, called the root, and two (possibly empty) sets that are binary trees, called left and right subtrees of T).
 
A binary tree such that for any given data item, x, in the tree, every node in the left subtree of x contains only items less than x. Every node in the right subtree of x contain only items greater than x.
 
Nodes which have the same parent
 
A node on the path from the root to a node
 
A node directly "above" a node in the tree
 
The node in a tree that has no parent
 
If the node is the root, then the value is one. Otherwise, it's the value of one greater than the value of its parent
 
A tree with the maximum difference in height of one between any two subtrees of a node
 
A tree that consists of a node and its descendants (if any)
 
A node directly "below" a node in the tree
 
A binary tree which has all possible nodes in the last level
 
A node directly "below" and to the left of a node in a binary tree
 
A node that has no children
 
A set of one or more nodes, partitioned into a root node and subsets that are general subtrees of the root
 
A binary tree with no nodes
 
A tree which has all possible nodes down to the second to last level, with the last level filled in from left to right

Question 1 options:

1.
Ancestor
2.
Balanced binary tree
3.
Binary search tree
4.
Binary tree
5.
Child
6.
Complete binary tree
7.
Descendant
8.
Empty binary tree
9.
Full binary tree
10.
General tree
11.
Height
12.
Leaf
13.
Left child
14.
Left subtree
15.
Level
16.
Parent
17.
Root
18.
Siblings
19.
Subtree
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