Data structures and algorithms in C++
Data structures and algorithms in C++
2nd Edition
ISBN: 9780470460443
Author: Goodrich
Publisher: WILEY
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Chapter 7, Problem 11R

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Arithmetic-expression tree:

An arithmetic-expression for the given criteria is as follows:

  • The four numbers “1”, “5”, “6”, and “7” are stored in different external nodes.
  • An operator from the set {+, -, x, /} are stored in three internal nodes.
  • The operator “/” is used twice in the arithmetic-expression tree...

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All of the following are true EXCEPT: An empty tree is defined to have a height of 1. The depth of a node p is the number of ancestors of p, other than p itself. The height of a tree to be equal to the maximum of the depths of its nodes (or zero, if the tree is empty). The height of a node p in a tree T: • If p is a leaf, then the height of p is 0. • Otherwise, the height of p is one more than the maximum of the heights of p's children.
Write a recursive function that increments by one the value for every node in the binary tree pointed at by root, then returns the modified tree. Assume that nodes store integer values. Here are methods that you can use on the BinNode objects: interface BinNode { public int value(); public void setValue(int v); public BinNode left(); public BinNode right(); public boolean isLeaf(); } public BinNode BTinc(BinNode root){             }
Write an iterative (non-recursive) function that returns the minimum value in the tree. If the tree is empty, return 0. class Node {public:Node() {left = right = 0;}Node(int v, BSTNode *l = 0, BSTNode *r = 0) {val = v; left = l; right = r;}int val;Node *left, *right;};

Chapter 7 Solutions

Data structures and algorithms in C++

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