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Datadog·Software Engineer·Technical Phone Screen·Intermediate

Intermediate
Jun 2026

Summary

Datadog software engineer interview with a coding problem focused on prefix matching. Started with a basic hashmap approach and then got pushed to implement a trie, which is where things got more interesting.

Questions Asked (1)

Q1

Design a data structure to store a set of prefixes. Given a list of input strings, output only those strings that match at least one stored prefix.

Algorithms & Data StructuresTechnical Trade-offs
Author's notes

Started with a hashmap and just checked every possible prefix length for each input string.

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AI HintsAI Generated

Suggested Approach

Start by clarifying the requirements: are prefixes stored once and queried many times? Then propose a trie (prefix tree) as the core data structure, explaining how it enables efficient prefix matching. Discuss trade-offs with alternative approaches like sorted arrays with binary search or hash sets, and outline the algorithm for filtering input strings.

Pro tip: Mention that you would precompute a set of all prefixes if the stored prefix set is small and queries are frequent, but highlight that a trie is more memory-efficient for large prefix sets. Also, discuss how to handle edge cases like empty prefixes or duplicate inputs.

1. Clarify Requirements

Ask about the expected size of the prefix set, the number of input strings, and whether prefixes can be updated dynamically. This determines the optimal data structure.

2. Propose a Trie

Explain that a trie stores prefixes efficiently, with each node representing a character. Mark nodes at the end of stored prefixes to indicate valid prefixes.

3. Outline the Matching Algorithm

For each input string, traverse the trie character by character. If you reach a node marked as a prefix end before the string ends, the string matches; otherwise, it doesn't.

4. Discuss Trade-offs

Compare with alternatives: a hash set of prefixes (O(1) lookup but requires checking all prefixes of each string), sorted array with binary search (O(log n) per prefix check), or Aho-Corasick for multiple pattern matching.

5. Analyze Complexity and Optimizations

State time complexity: O(L) per string for trie traversal, where L is string length. Space: O(total characters in prefixes). Mention possible optimizations like compressing the trie (radix tree) or using a bloom filter for quick negative checks.

Key Points to Mention

  • Trie (prefix tree) as the primary data structure
  • Time complexity: O(L) per input string for matching
  • Space complexity: O(N) where N is total characters in stored prefixes
  • Alternative approaches: hash set, sorted array with binary search, Aho-Corasick
  • Handling edge cases: empty prefix, duplicate prefixes, case sensitivity
  • Trade-offs between memory usage and lookup speed

AI-generated suggestions, not part of the candidate's original notes. May be inaccurate — verify before relying on them.