C++ : Binary Trees 1. Write the definition of the function, nodeCount , that ret
ID: 3843663 • Letter: C
Question
C++ : Binary Trees
1. Write the definition of the function, nodeCount, that returns the number of nodes in the binary tree. Add this function to the class binaryTreeType and create a program to test this function.
2. the definition of the function, leavesCount, that takes as a parameter a pointer to the root node of a binary tree and returns the number of leaves in a binary tree. Add this function to the class binaryTreeType and create a program to test this function.
Below are binaryTreeType and binarySearchTree classes. The test code will need to work for the binarySearchTree class since binaryTreeType is an abstract class.
//Header File Binary Search Tree
//binaryTree.h
#ifndef H_binaryTree
#define H_binaryTree
#include <iostream>
using namespace std;
//Definition of the Node
template <class elemType>
struct nodeType
{
elemType info;
nodeType<elemType> *lLink;
nodeType<elemType> *rLink;
};
//Definition of the class
template <class elemType>
class binaryTreeType
{
public:
const binaryTreeType<elemType>& operator=
(const binaryTreeType<elemType>&);
//Overload the assignment operator.
bool isEmpty() const;
//Function to determine whether the binary tree is empty.
//Postcondition: Returns true if the binary tree is empty;
// otherwise, returns false.
void inorderTraversal() const;
//Function to do an inorder traversal of the binary tree.
//Postcondition: Nodes are printed in inorder sequence.
void preorderTraversal() const;
//Function to do a preorder traversal of the binary tree.
//Postcondition: Nodes are printed in preorder sequence.
void postorderTraversal() const;
//Function to do a postorder traversal of the binary tree.
//Postcondition: Nodes are printed in postorder sequence.
int treeHeight() const;
//Function to determine the height of a binary tree.
//Postcondition: Returns the height of the binary tree.
int treeNodeCount() const;
//Function to determine the number of nodes in a
//binary tree.
//Postcondition: Returns the number of nodes in the
// binary tree.
int treeLeavesCount() const;
//Function to determine the number of leaves in a
//binary tree.
//Postcondition: Returns the number of leaves in the
// binary tree.
void destroyTree();
//Function to destroy the binary tree.
//Postcondition: Memory space occupied by each node
// is deallocated.
// root = nullptr;
virtual bool search(const elemType& searchItem) const = 0;
//Function to determine if searchItem is in the binary
//tree.
//Postcondition: Returns true if searchItem is found in
// the binary tree; otherwise, returns
// false.
virtual void insert(const elemType& insertItem) = 0;
//Function to insert insertItem in the binary tree.
//Postcondition: If there is no node in the binary tree
// that has the same info as insertItem, a
// node with the info insertItem is created
// and inserted in the binary search tree.
virtual void deleteNode(const elemType& deleteItem) = 0;
//Function to delete deleteItem from the binary tree
//Postcondition: If a node with the same info as
// deleteItem is found, it is deleted from
// the binary tree.
// If the binary tree is empty or
// deleteItem is not in the binary tree,
// an appropriate message is printed.
binaryTreeType(const binaryTreeType<elemType>& otherTree);
//Copy constructor
binaryTreeType();
//Default constructor
~binaryTreeType();
//Destructor
protected:
nodeType<elemType> *root;
private:
void copyTree(nodeType<elemType>* &copiedTreeRoot,
nodeType<elemType>* otherTreeRoot);
//Makes a copy of the binary tree to which
//otherTreeRoot points.
//Postcondition: The pointer copiedTreeRoot points to
// the root of the copied binary tree.
void destroy(nodeType<elemType>* &p);
//Function to destroy the binary tree to which p points.
//Postcondition: Memory space occupied by each node, in
// the binary tree to which p points, is
// deallocated.
// p = nullptr;
void inorder(nodeType<elemType> *p) const;
//Function to do an inorder traversal of the binary
//tree to which p points.
//Postcondition: Nodes of the binary tree, to which p
// points, are printed in inorder sequence.
void preorder(nodeType<elemType> *p) const;
//Function to do a preorder traversal of the binary
//tree to which p points.
//Postcondition: Nodes of the binary tree, to which p
// points, are printed in preorder
// sequence.
void postorder(nodeType<elemType> *p) const;
//Function to do a postorder traversal of the binary
//tree to which p points.
//Postcondition: Nodes of the binary tree, to which p
// points, are printed in postorder
// sequence.
int height(nodeType<elemType> *p) const;
//Function to determine the height of the binary tree
//to which p points.
//Postcondition: Height of the binary tree to which
// p points is returned.
int max(int x, int y) const;
//Function to determine the larger of x and y.
//Postcondition: Returns the larger of x and y.
int nodeCount(nodeType<elemType> *p) const;
//Function to determine the number of nodes in
//the binary tree to which p points.
//Postcondition: The number of nodes in the binary
// tree to which p points is returned.
int leavesCount(nodeType<elemType> *p) const;
//Function to determine the number of leaves in
//the binary tree to which p points
//Postcondition: The number of leaves in the binary
// tree to which p points is returned.
};
//Definition of member functions
template <class elemType>
binaryTreeType<elemType>::binaryTreeType()
{
root = nullptr;
}
template <class elemType>
bool binaryTreeType<elemType>::isEmpty() const
{
return (root == nullptr);
}
template <class elemType>
void binaryTreeType<elemType>::inorderTraversal() const
{
inorder(root);
}
template <class elemType>
void binaryTreeType<elemType>::preorderTraversal() const
{
preorder(root);
}
template <class elemType>
void binaryTreeType<elemType>::postorderTraversal() const
{
postorder(root);
}
template <class elemType>
int binaryTreeType<elemType>::treeHeight() const
{
return height(root);
}
template <class elemType>
int binaryTreeType<elemType>::treeNodeCount() const
{
return nodeCount(root);
}
template <class elemType>
int binaryTreeType<elemType>::treeLeavesCount() const
{
return leavesCount(root);
}
template <class elemType>
void binaryTreeType<elemType>::copyTree
(nodeType<elemType>* &copiedTreeRoot,
nodeType<elemType>* otherTreeRoot)
{
if (otherTreeRoot == nullptr)
copiedTreeRoot = nullptr;
else
{
copiedTreeRoot = new nodeType<elemType>;
copiedTreeRoot->info = otherTreeRoot->info;
copyTree(copiedTreeRoot->lLink, otherTreeRoot->lLink);
copyTree(copiedTreeRoot->rLink, otherTreeRoot->rLink);
}
} //end copyTree
template <class elemType>
void binaryTreeType<elemType>::inorder
(nodeType<elemType> *p) const
{
if (p != nullptr)
{
inorder(p->lLink);
cout << p->info << " ";
inorder(p->rLink);
}
}
template <class elemType>
void binaryTreeType<elemType>::preorder
(nodeType<elemType> *p) const
{
if (p != nullptr)
{
cout << p->info << " ";
preorder(p->lLink);
preorder(p->rLink);
}
}
template <class elemType>
void binaryTreeType<elemType>::postorder
(nodeType<elemType> *p) const
{
if (p != nullptr)
{
postorder(p->lLink);
postorder(p->rLink);
cout << p->info << " ";
}
}
//Overload the assignment operator
template <class elemType>
const binaryTreeType<elemType>& binaryTreeType<elemType>::
operator=(const binaryTreeType<elemType>& otherTree)
{
if (this != &otherTree) //avoid self-copy
{
if (root != nullptr) //if the binary tree is not empty,
//destroy the binary tree
destroy(root);
if (otherTree.root == nullptr) //otherTree is empty
root = nullptr;
else
copyTree(root, otherTree.root);
}//end else
return *this;
}
template <class elemType>
void binaryTreeType<elemType>::destroy(nodeType<elemType>* &p)
{
if (p != nullptr)
{
destroy(p->lLink);
destroy(p->rLink);
delete p;
p = nullptr;
}
}
template <class elemType>
void binaryTreeType<elemType>::destroyTree()
{
destroy(root);
}
//copy constructor
template <class elemType>
binaryTreeType<elemType>::binaryTreeType
(const binaryTreeType<elemType>& otherTree)
{
if (otherTree.root == nullptr) //otherTree is empty
root = nullptr;
else
copyTree(root, otherTree.root);
}
//Destructor
template <class elemType>
binaryTreeType<elemType>::~binaryTreeType()
{
destroy(root);
}
template<class elemType>
int binaryTreeType<elemType>::height
(nodeType<elemType> *p) const
{
if (p == nullptr)
return 0;
else
return 1 + max(height(p->lLink), height(p->rLink));
}
template <class elemType>
int binaryTreeType<elemType>::max(int x, int y) const
{
if (x >= y)
return x;
else
return y;
}
template<class elemType>
int binaryTreeType<elemType>::nodeCount(nodeType<elemType> *p) const
{
//implement
}
template<class elemType>
int binaryTreeType<elemType>::leavesCount(nodeType<elemType> *p) const
{
//implement
}
#endif
//Header File Binary Search Tree
//binarySearchTree.h
#ifndef H_binarySearchTree
#define H_binarySearchTree
#include <iostream>
#include "binaryTree.h"
using namespace std;
template <class elemType>
class bSearchTreeType : public binaryTreeType<elemType>
{
public:
bool search(const elemType& searchItem) const;
//Function to determine if searchItem is in the binary
//search tree.
//Postcondition: Returns true if searchItem is found in
// the binary search tree; otherwise,
// returns false.
void insert(const elemType& insertItem);
//Function to insert insertItem in the binary search tree.
//Postcondition: If there is no node in the binary search
// tree that has the same info as
// insertItem, a node with the info
// insertItem is created and inserted in the
// binary search tree.
void deleteNode(const elemType& deleteItem);
//Function to delete deleteItem from the binary search tree
//Postcondition: If a node with the same info as deleteItem
// is found, it is deleted from the binary
// search tree.
// If the binary tree is empty or deleteItem
// is not in the binary tree, an appropriate
// message is printed.
private:
void deleteFromTree(nodeType<elemType>* &p);
//Function to delete the node to which p points is
//deleted from the binary search tree.
//Postcondition: The node to which p points is deleted
// from the binary search tree.
};
template <class elemType>
bool bSearchTreeType<elemType>::search(const elemType& searchItem) const
{
nodeType<elemType> *current;
bool found = false;
if (root == nullptr)
cout << "Cannot search an empty tree." << endl;
else
{
current = root;
while (current != nullptr && !found)
{
if (current->info == searchItem)
found = true;
else if (current->info > searchItem)
current = current->lLink;
else
current = current->rLink;
}//end while
}//end else
return found;
}//end search
template <class elemType>
void bSearchTreeType<elemType>::insert(const elemType& insertItem)
{
nodeType<elemType> *current; //pointer to traverse the tree
nodeType<elemType> *trailCurrent; //pointer behind current
nodeType<elemType> *newNode; //pointer to create the node
newNode = new nodeType<elemType>;
newNode->info = insertItem;
newNode->lLink = nullptr;
newNode->rLink = nullptr;
if (root == nullptr)
root = newNode;
else
{
current = root;
while (current != nullptr)
{
trailCurrent = current;
if (current->info == insertItem)
{
cout << "The item to be inserted is already ";
cout << "in the tree -- duplicates are not "
<< "allowed." << endl;
delete newNode;
return;
}
else if (current->info > insertItem)
current = current->lLink;
else
current = current->rLink;
}//end while
if (trailCurrent->info > insertItem)
trailCurrent->lLink = newNode;
else
trailCurrent->rLink = newNode;
}
}//end insert
template <class elemType>
void bSearchTreeType<elemType>::deleteNode(const elemType& deleteItem)
{
nodeType<elemType> *current; //pointer to traverse the tree
nodeType<elemType> *trailCurrent; //pointer behind current
bool found = false;
if (root == nullptr)
cout << "Cannot delete from an empty tree." << endl;
else
{
current = root;
trailCurrent = root;
while (current != nullptr && !found)
{
if (current->info == deleteItem)
found = true;
else
{
trailCurrent = current;
if (current->info > deleteItem)
current = current->lLink;
else
current = current->rLink;
}
}//end while
if (current == nullptr)
cout << "The item to be deleted is not in the tree."
<< endl;
else if (found)
{
if (current == root)
deleteFromTree(root);
else if (trailCurrent->info > deleteItem)
deleteFromTree(trailCurrent->lLink);
else
deleteFromTree(trailCurrent->rLink);
}
else
cout << "The item to be deleted is not in the tree."
<< endl;
}
} //end deleteNode
template <class elemType>
void bSearchTreeType<elemType>::deleteFromTree(nodeType<elemType>* &p)
{
nodeType<elemType> *current; //pointer to traverse the tree
nodeType<elemType> *trailCurrent; //pointer behind current
nodeType<elemType> *temp; //pointer to delete the node
if (p == nullptr)
cout << "Error: The node to be deleted does not exist."
<< endl;
else if (p->lLink == nullptr && p->rLink == nullptr)
{
temp = p;
p = nullptr;
delete temp;
}
else if (p->lLink == nullptr)
{
temp = p;
p = temp->rLink;
delete temp;
}
else if (p->rLink == nullptr)
{
temp = p;
p = temp->lLink;
delete temp;
}
else
{
current = p->lLink;
trailCurrent = nullptr;
while (current->rLink != nullptr)
{
trailCurrent = current;
current = current->rLink;
}//end while
p->info = current->info;
if (trailCurrent == nullptr) //current did not move;
//current == p->lLink; adjust p
p->lLink = current->lLink;
else
trailCurrent->rLink = current->lLink;
delete current;
}//end else
} //end deleteFromTree
#endif
Explanation / Answer
Hi, I have implemented required function.
#ifndef H_binaryTree
#define H_binaryTree
#include <iostream>
using namespace std;
//Definition of the Node
template <class elemType>
struct nodeType
{
elemType info;
nodeType<elemType> *lLink;
nodeType<elemType> *rLink;
};
//Definition of the class
template <class elemType>
class binaryTreeType
{
public:
const binaryTreeType<elemType>& operator=
(const binaryTreeType<elemType>&);
//Overload the assignment operator.
bool isEmpty() const;
//Function to determine whether the binary tree is empty.
//Postcondition: Returns true if the binary tree is empty;
// otherwise, returns false.
void inorderTraversal() const;
//Function to do an inorder traversal of the binary tree.
//Postcondition: Nodes are printed in inorder sequence.
void preorderTraversal() const;
//Function to do a preorder traversal of the binary tree.
//Postcondition: Nodes are printed in preorder sequence.
void postorderTraversal() const;
//Function to do a postorder traversal of the binary tree.
//Postcondition: Nodes are printed in postorder sequence.
int treeHeight() const;
//Function to determine the height of a binary tree.
//Postcondition: Returns the height of the binary tree.
int treeNodeCount() const;
//Function to determine the number of nodes in a
//binary tree.
//Postcondition: Returns the number of nodes in the
// binary tree.
int treeLeavesCount() const;
//Function to determine the number of leaves in a
//binary tree.
//Postcondition: Returns the number of leaves in the
// binary tree.
void destroyTree();
//Function to destroy the binary tree.
//Postcondition: Memory space occupied by each node
// is deallocated.
// root = nullptr;
virtual bool search(const elemType& searchItem) const = 0;
//Function to determine if searchItem is in the binary
//tree.
//Postcondition: Returns true if searchItem is found in
// the binary tree; otherwise, returns
// false.
virtual void insert(const elemType& insertItem) = 0;
//Function to insert insertItem in the binary tree.
//Postcondition: If there is no node in the binary tree
// that has the same info as insertItem, a
// node with the info insertItem is created
// and inserted in the binary search tree.
virtual void deleteNode(const elemType& deleteItem) = 0;
//Function to delete deleteItem from the binary tree
//Postcondition: If a node with the same info as
// deleteItem is found, it is deleted from
// the binary tree.
// If the binary tree is empty or
// deleteItem is not in the binary tree,
// an appropriate message is printed.
binaryTreeType(const binaryTreeType<elemType>& otherTree);
//Copy constructor
binaryTreeType();
//Default constructor
~binaryTreeType();
//Destructor
protected:
nodeType<elemType> *root;
private:
void copyTree(nodeType<elemType>* &copiedTreeRoot,
nodeType<elemType>* otherTreeRoot);
//Makes a copy of the binary tree to which
//otherTreeRoot points.
//Postcondition: The pointer copiedTreeRoot points to
// the root of the copied binary tree.
void destroy(nodeType<elemType>* &p);
//Function to destroy the binary tree to which p points.
//Postcondition: Memory space occupied by each node, in
// the binary tree to which p points, is
// deallocated.
// p = nullptr;
void inorder(nodeType<elemType> *p) const;
//Function to do an inorder traversal of the binary
//tree to which p points.
//Postcondition: Nodes of the binary tree, to which p
// points, are printed in inorder sequence.
void preorder(nodeType<elemType> *p) const;
//Function to do a preorder traversal of the binary
//tree to which p points.
//Postcondition: Nodes of the binary tree, to which p
// points, are printed in preorder
// sequence.
void postorder(nodeType<elemType> *p) const;
//Function to do a postorder traversal of the binary
//tree to which p points.
//Postcondition: Nodes of the binary tree, to which p
// points, are printed in postorder
// sequence.
int height(nodeType<elemType> *p) const;
//Function to determine the height of the binary tree
//to which p points.
//Postcondition: Height of the binary tree to which
// p points is returned.
int max(int x, int y) const;
//Function to determine the larger of x and y.
//Postcondition: Returns the larger of x and y.
int nodeCount(nodeType<elemType> *p) const;
//Function to determine the number of nodes in
//the binary tree to which p points.
//Postcondition: The number of nodes in the binary
// tree to which p points is returned.
int leavesCount(nodeType<elemType> *p) const;
//Function to determine the number of leaves in
//the binary tree to which p points
//Postcondition: The number of leaves in the binary
// tree to which p points is returned.
};
//Definition of member functions
template <class elemType>
binaryTreeType<elemType>::binaryTreeType()
{
root = nullptr;
}
template <class elemType>
bool binaryTreeType<elemType>::isEmpty() const
{
return (root == nullptr);
}
template <class elemType>
void binaryTreeType<elemType>::inorderTraversal() const
{
inorder(root);
}
template <class elemType>
void binaryTreeType<elemType>::preorderTraversal() const
{
preorder(root);
}
template <class elemType>
void binaryTreeType<elemType>::postorderTraversal() const
{
postorder(root);
}
template <class elemType>
int binaryTreeType<elemType>::treeHeight() const
{
return height(root);
}
template <class elemType>
int binaryTreeType<elemType>::treeNodeCount() const
{
return nodeCount(root);
}
template <class elemType>
int binaryTreeType<elemType>::treeLeavesCount() const
{
return leavesCount(root);
}
template <class elemType>
void binaryTreeType<elemType>::copyTree
(nodeType<elemType>* &copiedTreeRoot,
nodeType<elemType>* otherTreeRoot)
{
if (otherTreeRoot == nullptr)
copiedTreeRoot = nullptr;
else
{
copiedTreeRoot = new nodeType<elemType>;
copiedTreeRoot->info = otherTreeRoot->info;
copyTree(copiedTreeRoot->lLink, otherTreeRoot->lLink);
copyTree(copiedTreeRoot->rLink, otherTreeRoot->rLink);
}
} //end copyTree
template <class elemType>
void binaryTreeType<elemType>::inorder
(nodeType<elemType> *p) const
{
if (p != nullptr)
{
inorder(p->lLink);
cout << p->info << " ";
inorder(p->rLink);
}
}
template <class elemType>
void binaryTreeType<elemType>::preorder
(nodeType<elemType> *p) const
{
if (p != nullptr)
{
cout << p->info << " ";
preorder(p->lLink);
preorder(p->rLink);
}
}
template <class elemType>
void binaryTreeType<elemType>::postorder
(nodeType<elemType> *p) const
{
if (p != nullptr)
{
postorder(p->lLink);
postorder(p->rLink);
cout << p->info << " ";
}
}
//Overload the assignment operator
template <class elemType>
const binaryTreeType<elemType>& binaryTreeType<elemType>::
operator=(const binaryTreeType<elemType>& otherTree)
{
if (this != &otherTree) //avoid self-copy
{
if (root != nullptr) //if the binary tree is not empty,
//destroy the binary tree
destroy(root);
if (otherTree.root == nullptr) //otherTree is empty
root = nullptr;
else
copyTree(root, otherTree.root);
}//end else
return *this;
}
template <class elemType>
void binaryTreeType<elemType>::destroy(nodeType<elemType>* &p)
{
if (p != nullptr)
{
destroy(p->lLink);
destroy(p->rLink);
delete p;
p = nullptr;
}
}
template <class elemType>
void binaryTreeType<elemType>::destroyTree()
{
destroy(root);
}
//copy constructor
template <class elemType>
binaryTreeType<elemType>::binaryTreeType
(const binaryTreeType<elemType>& otherTree)
{
if (otherTree.root == nullptr) //otherTree is empty
root = nullptr;
else
copyTree(root, otherTree.root);
}
//Destructor
template <class elemType>
binaryTreeType<elemType>::~binaryTreeType()
{
destroy(root);
}
template<class elemType>
int binaryTreeType<elemType>::height
(nodeType<elemType> *p) const
{
if (p == nullptr)
return 0;
else
return 1 + max(height(p->lLink), height(p->rLink));
}
template <class elemType>
int binaryTreeType<elemType>::max(int x, int y) const
{
if (x >= y)
return x;
else
return y;
}
template<class elemType>
int binaryTreeType<elemType>::nodeCount(nodeType<elemType> *p) const
{
// base case
if(p == NULL)
return 0;
return (nodeCount(p->lLink) + 1 + nodeCount(p->rLink));
}
template<class elemType>
int binaryTreeType<elemType>::leavesCount(nodeType<elemType> *p) const
{
// base case
if(p == NULL)
return 0;
if(p->lLink == NULL && p->rLink == NULL)
return 1;
return leavesCount(p->lLink) + leavesCount(p->rLink);
}
#endif
//Header File Binary Search Tree
//binarySearchTree.h
#ifndef H_binarySearchTree
#define H_binarySearchTree
#include <iostream>
#include "binaryTree.h"
using namespace std;
template <class elemType>
class bSearchTreeType : public binaryTreeType<elemType>
{
public:
bool search(const elemType& searchItem) const;
//Function to determine if searchItem is in the binary
//search tree.
//Postcondition: Returns true if searchItem is found in
// the binary search tree; otherwise,
// returns false.
void insert(const elemType& insertItem);
//Function to insert insertItem in the binary search tree.
//Postcondition: If there is no node in the binary search
// tree that has the same info as
// insertItem, a node with the info
// insertItem is created and inserted in the
// binary search tree.
void deleteNode(const elemType& deleteItem);
//Function to delete deleteItem from the binary search tree
//Postcondition: If a node with the same info as deleteItem
// is found, it is deleted from the binary
// search tree.
// If the binary tree is empty or deleteItem
// is not in the binary tree, an appropriate
// message is printed.
private:
void deleteFromTree(nodeType<elemType>* &p);
//Function to delete the node to which p points is
//deleted from the binary search tree.
//Postcondition: The node to which p points is deleted
// from the binary search tree.
};
template <class elemType>
bool bSearchTreeType<elemType>::search(const elemType& searchItem) const
{
nodeType<elemType> *current;
bool found = false;
if (root == nullptr)
cout << "Cannot search an empty tree." << endl;
else
{
current = root;
while (current != nullptr && !found)
{
if (current->info == searchItem)
found = true;
else if (current->info > searchItem)
current = current->lLink;
else
current = current->rLink;
}//end while
}//end else
return found;
}//end search
template <class elemType>
void bSearchTreeType<elemType>::insert(const elemType& insertItem)
{
nodeType<elemType> *current; //pointer to traverse the tree
nodeType<elemType> *trailCurrent; //pointer behind current
nodeType<elemType> *newNode; //pointer to create the node
newNode = new nodeType<elemType>;
newNode->info = insertItem;
newNode->lLink = nullptr;
newNode->rLink = nullptr;
if (root == nullptr)
root = newNode;
else
{
current = root;
while (current != nullptr)
{
trailCurrent = current;
if (current->info == insertItem)
{
cout << "The item to be inserted is already ";
cout << "in the tree -- duplicates are not "
<< "allowed." << endl;
delete newNode;
return;
}
else if (current->info > insertItem)
current = current->lLink;
else
current = current->rLink;
}//end while
if (trailCurrent->info > insertItem)
trailCurrent->lLink = newNode;
else
trailCurrent->rLink = newNode;
}
}//end insert
template <class elemType>
void bSearchTreeType<elemType>::deleteNode(const elemType& deleteItem)
{
nodeType<elemType> *current; //pointer to traverse the tree
nodeType<elemType> *trailCurrent; //pointer behind current
bool found = false;
if (root == nullptr)
cout << "Cannot delete from an empty tree." << endl;
else
{
current = root;
trailCurrent = root;
while (current != nullptr && !found)
{
if (current->info == deleteItem)
found = true;
else
{
trailCurrent = current;
if (current->info > deleteItem)
current = current->lLink;
else
current = current->rLink;
}
}//end while
if (current == nullptr)
cout << "The item to be deleted is not in the tree."
<< endl;
else if (found)
{
if (current == root)
deleteFromTree(root);
else if (trailCurrent->info > deleteItem)
deleteFromTree(trailCurrent->lLink);
else
deleteFromTree(trailCurrent->rLink);
}
else
cout << "The item to be deleted is not in the tree."
<< endl;
}
} //end deleteNode
template <class elemType>
void bSearchTreeType<elemType>::deleteFromTree(nodeType<elemType>* &p)
{
nodeType<elemType> *current; //pointer to traverse the tree
nodeType<elemType> *trailCurrent; //pointer behind current
nodeType<elemType> *temp; //pointer to delete the node
if (p == nullptr)
cout << "Error: The node to be deleted does not exist."
<< endl;
else if (p->lLink == nullptr && p->rLink == nullptr)
{
temp = p;
p = nullptr;
delete temp;
}
else if (p->lLink == nullptr)
{
temp = p;
p = temp->rLink;
delete temp;
}
else if (p->rLink == nullptr)
{
temp = p;
p = temp->lLink;
delete temp;
}
else
{
current = p->lLink;
trailCurrent = nullptr;
while (current->rLink != nullptr)
{
trailCurrent = current;
current = current->rLink;
}//end while
p->info = current->info;
if (trailCurrent == nullptr) //current did not move;
//current == p->lLink; adjust p
p->lLink = current->lLink;
else
trailCurrent->rLink = current->lLink;
delete current;
}//end else
} //end deleteFromTree
#endif
Related Questions
Navigate
Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.