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DSA C++programming~5 mins

Word Search in Trie in DSA C++ - Cheat Sheet & Quick Revision

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Recall & Review
beginner
What is a Trie data structure?
A Trie is a tree-like data structure used to store a dynamic set of strings where keys are usually strings. Each node represents a character, and paths from root to leaves represent words.
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beginner
How does a Trie help in word search?
A Trie allows fast prefix-based search by traversing nodes corresponding to characters of the word. It can quickly check if a word or prefix exists by following the path in the Trie.
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intermediate
What is the time complexity of searching a word in a Trie?
The time complexity is O(m), where m is the length of the word being searched, because we check one character at each level of the Trie.
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beginner
Explain how to insert a word into a Trie.
Start from the root node. For each character in the word, check if a child node exists. If not, create a new node. Move to the child node and continue. Mark the last node as the end of a word.
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beginner
What does it mean if a node in a Trie is marked as 'end of word'?
It means that the path from the root to this node forms a complete valid word stored in the Trie.
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What does each node in a Trie represent?
AA character of a word
BA whole word
CAn integer value
DA number of words
What is the main advantage of using a Trie for word search?
AUses less memory than arrays
BFast prefix search
CStores numbers efficiently
DSorts words automatically
What is the time complexity to search a word of length m in a Trie?
AO(m)
BO(1)
CO(log m)
DO(m^2)
When inserting a word into a Trie, what do you do if a character node does not exist?
ASkip the character
BDelete the Trie
CReplace the root node
DCreate a new node for that character
What does marking a node as 'end of word' signify in a Trie?
AThe node is empty
BThe node is the root
CThe path to this node forms a complete word
DThe node has no children
Describe how to search for a word in a Trie step-by-step.
Think about following the path of characters from root to leaf.
You got /5 concepts.
    Explain why Tries are efficient for prefix-based word searches.
    Consider how words with same start share parts of the Trie.
    You got /5 concepts.