logo

Learning objective

Trees (including binary trees): Know that a tree is a connected, undirected graph with no cycles. Note that a tree does not have to have a root. Know that a rooted tree is a tree in which one vertex has been designated as the root. A rooted tree has parent-child relationships between nodes. The root is the only node with no parent and all other nodes are descendants of the root. Know that a binary tree is a rooted tree in which each node has at most two children. A common application of a binary tree is as a binary search tree. Be familiar with typical uses for rooted trees.

Read the explanation, check the common trap, then practise with flashcards and questions.

At a glance

0

Flashcards

0

Questions

Topic

Trees

Subtopic

Trees (including binary trees)

Aqa A Level Computer ScienceFundamentals of data structures

Study support

Understand this objective

Quick explanation

Trees (including binary trees): Know that a tree is a connected, undirected graph with no cycles. Note that a tree does not have to have a root. Know that a rooted tree is a tree in which one vertex has been designated as the root. A rooted tree has parent-child relationships between nodes. The root is the only node with no parent and all other nodes are descendants of the root. Know that a binary tree is a rooted tree in which each node has at most two children. A common application of a binary tree is as a binary search tree. Be familiar with typical uses for rooted trees

  • This point belongs to Trees, especially Trees (including binary trees).
  • You need to be able to trees (including binary trees): Know that a tree is a connected, undirected graph with no cycles. Note that a tree does not have to have a root. Know that a rooted tree is a tree in which one vertex has been designated as the root. A rooted tree has parent-child relationships between nodes. The root is the only node with no parent and all other nodes are descendants of the root. Know that a binary tree is a rooted tree in which each node has at most two children. A common application of a binary tree is as a binary search tree. Be familiar with typical uses for rooted trees.
  • Use the linked flashcards and practice questions to check recall, then practise applying the idea in an exam-style answer.

Why it matters

This objective helps connect Trees (including binary trees) to exam-style questions, flashcards, and revision notes for Trees.

Quick student answer

Which statement correctly defines a tree?

Direct answer

A connected, undirected graph with no cycles

Key terms

  • Rooted tree: A tree in which one vertex has been designated as the root, creating parent-child relationships between nodes.
  • Binary tree: A rooted tree in which each node has at most two children.

Common trap

Assuming every tree has a root: A tree does not have to have a root. A rooted tree is a tree with one designated root vertex.

Related questions

Try this as a practice card

4 linked

Question 1 of 4

Choose an answer, get feedback, then move sideways through the set.

0 of 4 attempted

Flashcard prompts

Flip through the key recall cards

4 cards

Flashcard 1 of 4

Press Space to flip, arrows to move

Revision tools

Choose how to practise

Back to topic hub
Flashcards0 linked cards
No objective-specific flashcards are cached for this page. Use the topic hub to revise the surrounding flashcards without triggering a frozen-subject DB fallback.Open topic hub
Practice Questions0 linked questions
No objective-specific practice questions are cached for this page. Use the topic question bank to practise nearby curriculum questions without weakening the egress guard.Open topic questions

Related learning objectives

No linked resources are published for this section yet.