Python 3 implement the binary search tree

Partially Implement Binary Search Tree (BST) . Implement the following operations for a Binary Search Tree class starting from the template provided. Use the Class TreeNode that is provided. You may implement helper methods that make your code easier to write, read, and understand. You should write test cases of your own as you develop the methods. You may use iterative or recursive functions in your implementation. (BStree.py and BStree Tests.py) You will likely want to add setters and getters for the tree node fields other than the key field. Changing the key of a node is equivalent to removing and inserting it and that is the safer way to do the implementation rather than trying to move the node to reflect the change in the key To implement BST use two classes, because you must be able to create and work with a BST that is empty. The class BinarySearchTree has a reference to the class TreeNode that is the root of the BSTThe class TreeNode can provide many helper functions that make implementation in class BinarySearch Tree much easier. You need to include necessary getters and setters. You can add extra instance variables if you need, but make sure it will not affect our test cases. class TreeNode: def init_(self, key, data-None, left-None, right-None): self.key -key self.data = data self.leftleft self.right right class BinarySearchTree: # Returns empty BST def init (self): self . root None #returns True if tree is empty, else False def is empty (self): pass # returns True if key is in a node of the tree, else False def search (self, key) pass # inserts new node w/ key and data def insert (self, key, data-None): # On insert, can assume key not already in BST # Example node creation: temp-TreeNode (key, data) pass # deletes node containing key-can assume the node exists def delete (self, key) # will need to consider all cases -will likely want helper functions # like findsuccessor() and splice out() pass - returns node with min key in the BST-can assume at least one node in BST def find min (self)