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A binary search tree is a binary tree where:Group of answer choicesIt is always a complete binary tree.Both b and d.The data in the tree is stored in a specific order.The left subtree contains values less than the root, and the right subtree contains values greater than the root.

Question

A binary search tree is a binary tree where:Group of answer choicesIt is always a complete binary tree.Both b and d.The data in the tree is stored in a specific order.The left subtree contains values less than the root, and the right subtree contains values greater than the root.

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Solution

The correct answer is: "The left subtree contains values less than the root, and the right subtree contains values greater than the root."

This is because a binary search tree (BST) is a node-based binary tree data structure which has the following properties:

  1. The left subtree of a node contains only nodes with keys lesser than the node’s key.
  2. The right subtree of a node contains only nodes with keys greater than the node’s key.
  3. The left and right subtree each must also be a binary search tree.

So, it's not necessary for a BST to be a complete binary tree, and the data in the tree is stored in a specific order, but that order is determined by the rules of BSTs, not an arbitrary order.

This problem has been solved

Similar Questions

What best describes a Binary Search Tree?a.Binary tree in symmetric order, where each node has two references to left and right nodesb.Linear data structure that follows a particular order in which the operations are performedc.None of thesed.Non-linear data structure consisting of vertices and edgese.Table mapping keys to values

What is the starting point when searching a Binary Search Tree?Instruction: Choose the option that best answers the question. Answer Choicesthe root nodethe left nodethe right nodethe target node

Every binary tree is also a binary search treeGroup of answer choicesTrueFalse

Which of the following is true for a Binary Search Tree?

A binary search tree is generated by inserting in order the following integers: 50, 15, 62, 5, 20, 58, 91, 3, 8, 37, 60, 24, 49 The number of nodes in the left subtree and right subtree of the root respectively is a. (8, 4) b. (4, 7) c. (7, 4) d. (4, 8)

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