Starting Out with Java: From Control Structures through Data Structures (4th Edition) (What's New in Computer Science)
Starting Out with Java: From Control Structures through Data Structures (4th Edition) (What's New in Computer Science)
4th Edition
ISBN: 9780134787961
Author: Tony Gaddis, Godfrey Muganda
Publisher: PEARSON
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Chapter 21, Problem 8MC
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Each level in the complete binary tree except the last level must have 2l nodes where “l” is the level. The depth of the complete binary tree satisfies the condition “d<= log n + 1” where, “n” is the number of nodes. Each and every node in a complete binary tree which a right child, also has a left child.

Hence, the correct answer is option “D”.

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5. The maximum number of nodes at level n for a binary tree is: A. n C. 2h D. n+1 B. 2n Ihm which
Suppose that in a binary tree (not binary search tree), if the value of a node is greater than at least one of its children, then it is considered a "power node. For example, in the following tree, nodes 25 is a power node because is greater than both children 16 and 9. Similarly, node 16 is also a power node as it is greater than the left child 12. Other power nodes include 24 and 17. Consequently, in this tree, there are four power nodes. 25 16 IN 12 24 17 28 16 23 31 10 Complete the non-recursive method count PowerNodes, which takes a TreeNode parameter node (a reference to a node in a binary tree) and retums the number of power nodes in the tree rooted at node. If node is null or there are no power nodes, the method returns 0. public class TreeNode private int m info; private TreeNode m left; private TreeNode m right; public int getInfo() (return m info;H public void setinfo(int valae 1 im info- inferR public TreeNode getLeft() return m left:} public void setleft(TreeNade left) {m…
5. The maximum number of nodes at level ? for a binary tree is:A. ?B. 2?C. 2?D. ? + 1
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