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DSA Javascriptprogramming~5 mins

Validate if Tree is BST in DSA Javascript - Cheat Sheet & Quick Revision

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Recall & Review
beginner
What does BST stand for and what is its main property?
BST stands for Binary Search Tree. Its main property is that for every node, all values in the left subtree are smaller, and all values in the right subtree are larger.
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beginner
What is the simplest way to check if a binary tree is a BST?
Perform an in-order traversal and check if the values are in strictly increasing order.
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intermediate
Why can't we just check the left and right child values to validate BST property?
Because the BST property applies to the entire subtree, not just immediate children. A node in the left subtree must be less than the current node, even if it's deeper down.
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intermediate
What role do minimum and maximum value limits play in BST validation?
They help ensure that all nodes in a subtree fall within valid value ranges, maintaining the BST property throughout the tree.
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beginner
Show the base case for a recursive BST validation function.
If the current node is null (empty), return true because an empty tree is a valid BST.
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Which traversal method helps check if a tree is a BST by producing sorted values?
AIn-order traversal
BPre-order traversal
CPost-order traversal
DLevel-order traversal
What should be returned when the node is null during BST validation?
Anull
Bfalse
Ctrue
Dundefined
If a node's value is not within the allowed min and max range during validation, what does it mean?
AThe tree is not a BST
BThe tree is a BST
CThe node is a leaf
DThe node is the root
Which of these is NOT a valid step in validating a BST?
ACheck if right subtree nodes are greater than current node
BCheck if left child is greater than right child
CCheck if left subtree nodes are less than current node
DUse min and max limits to validate subtrees
What is the time complexity of validating a BST using min-max recursion?
AO(1)
BO(log n)
CO(n^2)
DO(n)
Explain how to validate if a binary tree is a BST using recursion and min-max limits.
Think about how each subtree must fit within a range of allowed values.
You got /5 concepts.
    Describe why an in-order traversal output can be used to check if a tree is a BST.
    Consider the sorted order property of BST in in-order traversal.
    You got /4 concepts.