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Data Structures Theoryknowledge~20 mins

Binary tree terminology in Data Structures Theory - Practice Problems & Coding Challenges

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Challenge - 5 Problems
🎖️
Binary Tree Terminology Master
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🧠 Conceptual
intermediate
2:00remaining
Understanding Binary Tree Node Relationships

In a binary tree, what is the term used for a node that has no children?

ARoot node
BParent node
CLeaf node
DSibling node
Attempts:
2 left
💡 Hint

Think about the nodes at the very end of the tree branches.

📋 Factual
intermediate
2:00remaining
Binary Tree Height Definition

What does the height of a binary tree represent?

AThe number of nodes in the tree
BThe number of edges on the longest path from the root to a leaf
CThe number of leaf nodes
DThe number of children a node has
Attempts:
2 left
💡 Hint

Height measures the longest distance from the top to the bottom of the tree.

🔍 Analysis
advanced
2:00remaining
Identifying Node Types in a Binary Tree

Consider a node in a binary tree that has exactly two children. What is the correct term for this node?

AInternal node
BLeaf node
CRoot node
DSibling node
Attempts:
2 left
💡 Hint

This node is not at the end of a branch and has children.

Comparison
advanced
2:00remaining
Difference Between Depth and Height in Binary Trees

Which statement correctly describes the difference between the depth and height of a node in a binary tree?

ADepth and height are the same and measure the distance from the root.
BDepth is the number of children a node has; height is the number of siblings.
CDepth is the number of leaf nodes; height is the total number of nodes.
DDepth is the number of edges from the node to the root; height is the number of edges from the node to the farthest leaf.
Attempts:
2 left
💡 Hint

Think about how far a node is from the top and how far it is from the bottom.

Reasoning
expert
2:00remaining
Calculating Number of Nodes in a Perfect Binary Tree

What is the total number of nodes in a perfect binary tree of height 3?

A15
B7
C8
D31
Attempts:
2 left
💡 Hint

A perfect binary tree has all levels fully filled. Use the formula for total nodes: 2^(height+1) - 1.