Recall & Review
beginner
What is a Trie data structure?
A Trie is a tree-like data structure that stores a dynamic set of strings, where each node represents a character. It is used to efficiently search for words or prefixes.
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beginner
How does a Trie help in prefix search?
A Trie allows prefix search by following the path of characters from the root node down to the node representing the last character of the prefix. All words under this node share the prefix.
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intermediate
What is the time complexity of searching a prefix in a Trie?
The time complexity is O(m), where m is the length of the prefix. This is because we traverse one node per character in the prefix.
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beginner
In a Trie node, what does the 'children' map represent?
The 'children' map stores links to child nodes, each corresponding to a character that can follow the current node's character in stored words.
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beginner
What does it mean when a Trie node is marked as 'end of word'?
It means that the path from the root to this node forms a complete word stored in the Trie.
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What is the main advantage of using a Trie for prefix search?
✗ Incorrect
A Trie lets you find prefixes by following nodes for each character, so search time depends only on prefix length.
In a Trie, what does each node typically represent?
✗ Incorrect
Each node in a Trie represents a single character in the stored strings.
If a prefix is not found in a Trie, what does that mean?
✗ Incorrect
If the prefix path does not exist, no stored word starts with that prefix.
What data structure is commonly used inside a Trie node to store children?
✗ Incorrect
A map or dictionary is used to link characters to child nodes efficiently.
What is the space complexity concern with Tries?
✗ Incorrect
Tries can consume a lot of memory because each character creates a node, especially with many words.
Explain how prefix search works using a Trie data structure.
Think about walking down the tree one character at a time.
You got /4 concepts.
Describe the structure of a Trie node and its role in prefix search.
Imagine each node as a letter box with links to next letters.
You got /4 concepts.