I need help with this Binary search c++ code. Im using visual studio.

Function Requirements:

Based on the source code for BST in linked lists below, please implement the following functions:

Implement pre-order function and include it into the travasal function

Implement post-order function and include it into the travasal function

Implement search function so that the search path would be printed out from the root to the search target. For example, if we search 19, the output would be 5-8-9-18-20-19. Once the search code is done, un-comment the following codes in main function.

//t1->search(3);

//t1->search(18);

//t1->search(19);

Take a screen shots for the programs results

Here is the code for BST in linked lists

#include

using namespace std;

class node

{

public:

int data;

node *left;

node *right;

};

class BST

{

public:

BST()

{

root = NULL;

}

void insert(int element)

{

node *newptr = new node;

newptr->data = element;

newptr->left = NULL;

newptr->right = NULL;

//cout << "Here" << endl;

if (root == NULL)

{

root = newptr;

}

else

{

node *p = root;

node *parent = NULL;

while ((p != NULL) && (p->data != element)) //find the right location for the new node

{

if (element < p->data)

{

parent = p;

p = p->left;

}

else

{

parent = p;

p = p->right;

}

}

if (p == NULL) //if the element is not in the BST

{

if (element < parent->data)

parent->left = newptr;

else

parent->right = newptr;

}

else

cout << "node duplicate!" << endl;

}

}

void remove(int element)

{

node *p = root;

node *parent = NULL;

while ((p != NULL) && (p->data != element)) //find the correct location for the new node

{

if (element < p->data)

{

parent = p;

p = p->left;

}

else

{

parent = p;

p = p->right;

}

}

if (p->left == NULL && p->right == NULL) //case 1

{

if (element < parent->data)

parent->left = NULL;

else

parent->right = NULL;

delete p;

}

else if (p->left != NULL && p->right == NULL) //case 2

{

if (element < parent->data)

parent->left = p->left;

else

parent->right = p->left;

delete p;

}

else if (p->left == NULL && p->right != NULL) //case 2

{

if (element < parent->data)

parent->left = p->right;

else

parent->right = p->right;

delete p;

}

else //case 3

{

int min_of_right_child = findmin(p->right);

remove(min_of_right_child);

p->data = min_of_right_child;

}

}

int findmin(node *p)

{

while (p->left != NULL)

p = p->left;

return p->data;

}

int findmax(node *p)

{

while (p->right != NULL)

p = p->right;

return p->data;

}

void inorder(node *p)

{

if (p != NULL)

{

inorder(p->left);

cout << p->data << " ";

inorder(p->right);

}

}

void travasal()

{

cout << " Min value: "<

cout << " Max value: " << findmax(root);

cout << endl;

cout << " Inorder: ";

inorder(root); // include pre-order & post-order function

cout << endl;

cout << endl;

}

private:

node *root;

};

void main()

{

BST *t1 = new BST();

t1->insert(5);

t1->insert(8);

t1->insert(3);

t1->insert(1);

t1->insert(4);

t1->insert(9);

t1->insert(18);

t1->insert(20);

t1->insert(19);

t1->insert(2);

t1->travasal();

//t1->search(3);

//t1->search(18);

//t1->search(19);

t1->remove(9);

t1->travasal();

t1->remove(2);

t1->travasal();

t1->remove(8);

t1->travasal();

t1->remove(3);

t1->travasal();

t1->remove(5);

t1->travasal();

}