Problem StatementYou are responsible for maintaining an employee database using an AVL tree, where each employee is identified by a unique integer employee ID. Develop a program to support the following operations:Insert a new employee into the AVL tree, considering their employee ID. Ensure that no duplicate IDs are allowed.Remove an employee with a specific employee ID from the AVL tree.Print the in-order traversal of the AVL tree after each operation to keep track of the employee database efficiently.Input format :The first line consists of an integer N, representing the number of employee IDs to insert initially.The next line consists of N space-separated integers representing the employee IDs to be inserted into the AVL tree.The last line contains an integer representing the employee IDs to be deleted from the AVL tree.

Sure, I can help with that. Here's a Python solution for your problem:

class Node:
    def __init__(self, key):
        self.key  = key
        self.left   = None
        self.right  = None
        self.height = 1

class AVL_Tree:
    def insert(self, root, key):
        if not root:
            return Node(key)
        elif key < root.key:
            root.left = self.insert(root.left, key)
        else:
            root.right = self.insert(root.right, key)
        root.height = 1 + max(self.getHeight(root.left), self.getHeight(root.right))
        balance = self.getBalance(root)
        if balance > 1:
            if key < root.left.key:
                return self.rightRotate(root)
            else:
                root.left = self.leftRotate(root.left)
                return self.rightRotate(root)
        if balance < -1:
            if key > root.right.key:
                return self.leftRotate(root)
            else:
                root.right = self.rightRotate(root.right)
                return self.leftRotate(root)
        return root

    def leftRotate(self, z):
        y = z.right
        T2 = y.left
        y.left = z
        z.right = T2
        z.height = 1 + max(self.getHeight(z.left), self.getHeight(z.right))
        y.height = 1 + max(self.getHeight(y.left), self.getHeight(y.right))
        return y

    def rightRotate(self, y):
        x = y.left
        T3 = x.right
        x.right = y
        y.left = T3
        y.height = 1 + max(self.getHeight(y.left), self.getHeight(y.right))
        x.height = 1 + max(self.getHeight(x.left), self.getHeight(x.right))
        return x

    def getHeight(self, root):
        if not root:
            return 0
        return root.height

    def getBalance(self, root):
        if not root:
            return 0
        return self.getHeight(root.left) - self.getHeight(root.right)

    def getMinValueNode(self, root):
        if root is None or root.left is None:
            return root
        return self.getMinValueNode(root.left)

    def preOrder(self, root):
        if not root:
            return
        print("{0} ".format(root.key), end="")
        self.preOrder(root.left)
        self.preOrder(root.right)

    def inOrder(self, root):
        if not root:
            return
        self.inOrder(root.left)
        print("{0} ".format(root.key), end="")
        self.inOrder(root.right)

    def delete(self, root, key):
        if not root:
            return root
        elif key < root.key:
            root.left = self.delete(root.left, key)
        elif key > root.key:
            root.right = self.delete(root.right, key)
        else:
            if root.left is None:
                temp = root.right
                root = None
                return temp
            elif root.right is None:
                temp = root.left
                root = None
                return temp
            temp = self.getMinValueNode(root.right)
            root.key = temp.key
            root.right = self.delete(root.right, temp.key)
        if root is None:
            return root
        root.height = 1 + max(self.getHeight(root.left), self.getHeight(root.right))
        balance = self.getBalance(root)
        if balance > 1:
            if self.getBalance(root.left) >= 0:
                return self.rightRotate(root)
            else:
                root.left = self.leftRotate(root.left)
                return self.rightRotate(root)
        if balance < -1:
            if self.getBalance(root.right) <= 0:
                return self.leftRotate(root)
            else:
                root.right = self.rightRotate(root.right)
                return self.leftRotate(root)
        return root

myTree = AVL_Tree()
root = None
N = int(input())
ids = list(map(int, input().split()))
for id in ids:
    root = myTree.insert(root, id)
    myTree.inOrder(root)
    print()
delete_id = int(input())
root = myTree.delete(root, delete_id)
myTree.inOrder(root)

This Python program creates an AVL tree and supports operations like insertion, deletion and in-order traversal. The Node class represents a node in the AVL tree. The AVL_Tree class contains methods for performing rotations, getting the height of a node, getting the balance factor of a node, inserting a node, deleting a node and for in-order traversal of the tree.