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Meta·Machine Learning Engineer·Technical Phone Screen·Senior

Senior
May 2026

Summary

Meta ML Engineer interview with a classic array problem. Nothing too exotic but the follow-up about avoiding sorting is where it gets interesting.

Questions Asked (1)

Q1

Given an integer array and an integer k, find the kth largest element in the array. Can you do it without sorting?

Algorithms & Data StructuresTechnical Trade-offs
Author's notes

The base problem is fine, I coded it up.

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AI HintsAI Generated

Suggested Approach

Start by clarifying the problem constraints (e.g., array size, value range, duplicates) and then propose a solution that avoids full sorting, such as Quickselect (average O(n)) or a min-heap of size k (O(n log k)). Discuss trade-offs between time and space, and mention that Quickselect has worst-case O(n^2) but can be randomized for practical efficiency.

Pro tip: Mention that for ML engineering roles, you might need to handle streaming data or large datasets where a heap-based approach is more suitable, and always discuss the trade-offs between average and worst-case performance.

1. Clarify the problem

Ask about input size, value range, duplicates, and whether the array can be modified. Confirm if k is 1-indexed and within bounds.

2. Propose a non-sorting approach

Explain Quickselect: partition the array around a pivot and recursively search the side containing the kth largest. Alternatively, use a min-heap of size k.

3. Analyze complexity

State time and space complexity for each approach: Quickselect average O(n) time, O(1) space; heap O(n log k) time, O(k) space. Mention worst-case for Quickselect and how randomization mitigates it.

4. Discuss trade-offs and edge cases

Compare approaches: Quickselect is faster on average but modifies input; heap is better for streaming or when k is small. Handle edge cases like k=1, k=n, empty array.

5. Implement or outline code

If asked, write clean code for one approach, e.g., Quickselect with random pivot, and test with examples.

Key Points to Mention

  • Quickselect algorithm and its average O(n) time complexity
  • Min-heap of size k for O(n log k) time and O(k) space
  • Worst-case O(n^2) for Quickselect and how randomization helps
  • Trade-offs: in-place vs extra space, streaming suitability
  • Edge cases: k=1, k=n, duplicates, negative numbers
  • Avoid full sorting to achieve better than O(n log n) time

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