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Bytedance·Software Engineer·Technical Phone Screen·Intermediate

IntermediatePrefer not to say
Jun 2026Remote

Summary

Bytedance coding round for a software engineer role. One main linked list problem with a twist on a well-known LeetCode problem, plus a few follow-ups on edge cases and complexity. Pretty focused session, nothing too wild.

Questions Asked (4)

Q1

Reverse every K nodes in a linked list. Unlike the standard version, if the remaining tail has fewer than K nodes, reverse those too instead of leaving them as-is.

Algorithms & Data Structures
Author's notes

The twist tripped me up for a second because I'd drilled the LeetCode version where you leave the tail alone.

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AI HintsAI Generated

Suggested Approach

Clarify the problem constraints (e.g., K >= 1, memory limits) and then present an iterative solution that reverses each group of K nodes, including the final group if it has fewer than K nodes. Walk through the algorithm with a small example, analyze time and space complexity, and discuss edge cases.

Pro tip: Emphasize that the tail reversal is the key difference from the standard problem; explicitly handle it by not checking if the remaining nodes are at least K before reversing. Also, mention that you can avoid a separate length check by simply reversing until the end.

1. Clarify requirements and constraints

Ask about K's value (e.g., K=1, K > list length), memory constraints, and whether the list can be modified in place. Confirm that the tail should be reversed even if fewer than K nodes remain.

2. Design the algorithm

Use an iterative approach with pointers to track the previous group's end, the current group's start, and the next group's start. Reverse exactly K nodes (or until the end) for each group, then connect the reversed group to the previous group.

3. Walk through an example

Choose a small list (e.g., 1->2->3->4->5, K=2) and trace the pointer manipulations step by step to demonstrate correctness, especially for the tail group.

4. Analyze complexity and edge cases

State that time complexity is O(n) and space is O(1). Discuss edge cases: empty list, K=1, K greater than list length, and K equal to list length.

5. Discuss alternative approaches

Mention that a recursive solution is possible but uses O(n/K) stack space; the iterative approach is preferred for constant space. Also, note that if the tail should not be reversed (standard version), a length check or a lookahead would be needed.

Key Points to Mention

  • Iterative pointer manipulation with prev, curr, and next pointers
  • Handling the tail by reversing until the end without checking for K nodes
  • Time complexity O(n) and space complexity O(1)
  • Edge cases: empty list, K=1, K > list length
  • Difference from standard reverse K-group problem
  • Potential for off-by-one errors and how to avoid them (e.g., using a dummy node)

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

Q2

What happens to your solution if k equals 1?

Algorithms & Data Structures
Author's notes

Easy one.

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AI HintsAI Generated

Suggested Approach

First, clarify the problem context and what k represents (e.g., window size, number of clusters, top-k). Then, analyze the algorithm's behavior when k=1, focusing on edge cases, correctness, and complexity changes. Finally, discuss any necessary adjustments to handle k=1 gracefully and verify with examples.

Pro tip: Demonstrate foresight by mentioning that k=1 often simplifies the problem to a trivial case, but be careful about off-by-one errors or division by zero in formulas. Also, relate it to real-world scenarios where k=1 might be a valid input.

1. Clarify the problem and k's role

Restate the problem and explicitly define what k represents in the given context (e.g., window size, number of clusters, top-k elements). This ensures you and the interviewer are aligned.

2. Trace the algorithm with k=1

Walk through the algorithm step-by-step assuming k=1. Identify how loops, conditions, and data structures behave, and note any potential issues like empty windows or single-element outputs.

3. Analyze correctness and edge cases

Check if the algorithm still produces correct results for k=1. Consider edge cases such as empty input, single-element input, or when k exceeds the input size (though here k=1 is small).

4. Assess complexity and performance

Determine how time and space complexity change when k=1. Often, the algorithm becomes simpler and faster, but there might be overhead if not optimized for this case.

5. Propose handling and optimizations

Suggest any code adjustments or special-case handling to ensure robustness for k=1. Mention if the general solution already covers it or if a separate branch is needed.

Key Points to Mention

  • Definition of k in the specific problem context (e.g., sliding window size, number of clusters).
  • Behavior of loops and conditions when k=1 (e.g., window of size 1, single cluster).
  • Correctness: does the algorithm still produce the expected output?
  • Edge cases: empty input, single element, or k larger than input size (though k=1 is small).
  • Time and space complexity changes: often O(n) becomes O(1) per operation or overall simpler.
  • Potential pitfalls: division by zero, off-by-one errors, or infinite loops if not handled.

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

Q3

What if k is larger than the total length of the list? How would you handle that?

Algorithms & Data StructuresTechnical Trade-offs
Author's notes

The problem statement guaranteed k wouldn't exceed the list length, so I said that first.

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AI HintsAI Generated

Suggested Approach

First, clarify the problem context: what operation is being performed (e.g., finding the k-th largest element, rotating the list, etc.) and what the expected behavior is when k exceeds the list length. Then, propose a robust handling strategy, such as returning a sentinel value, throwing an exception, or clamping k to the list length, and justify your choice based on the problem requirements and trade-offs.

Pro tip: Demonstrate awareness of edge cases and defensive programming by explicitly stating how you would document the behavior and write tests for k > length, showing you think about maintainability and API design.

1. Clarify the operation and requirements

Ask or state what the function is supposed to do (e.g., find k-th largest, rotate by k) and what the expected outcome is when k is out of bounds. This ensures you address the correct scenario.

2. Identify possible handling strategies

List options: return a default value (e.g., null, -1), throw an exception, clamp k to the list length, or wrap around (for rotation). Consider the implications of each.

3. Evaluate trade-offs

Discuss pros and cons: exceptions for invalid input vs. graceful degradation; clamping for user-friendly APIs; wrapping for circular semantics. Relate to the problem's domain.

4. Choose and justify a strategy

Select the most appropriate approach based on typical use cases and constraints, and explain why it's the best fit (e.g., for k-th largest, return null or throw if k > n).

5. Mention implementation and testing

Briefly describe how you would implement the check (e.g., early return, conditional) and emphasize the importance of unit tests for this edge case.

Key Points to Mention

  • Edge case handling and defensive programming
  • Trade-offs between exceptions and graceful degradation
  • Clamping or wrapping as alternatives
  • Time and space complexity implications (e.g., if k > n, some algorithms may fail)
  • API design and documentation of behavior
  • Testing strategies for boundary conditions

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

Q4

What are the time and space complexities of your solution?

Algorithms & Data Structures
Author's notes

O(n) time, one pass for length and one for the reversal.

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AI HintsAI Generated

Suggested Approach

State the time and space complexity of your solution clearly, using Big-O notation, and explain how you derived them from your code. Relate the complexities to the input size and any auxiliary data structures used, and briefly discuss trade-offs if applicable.

Pro tip: Always mention the worst-case complexity and clarify if average-case differs; also, if you optimized space at the cost of time or vice versa, explain your reasoning—this shows you consider practical constraints.

1. Identify the input size variable

Define what N represents (e.g., number of elements, length of string) and any other relevant variables like M for a second input.

2. Analyze time complexity

Break down your algorithm into loops, recursion, or operations, and count how many times each executes relative to N. Express the total as a Big-O term, ignoring constants and lower-order terms.

3. Analyze space complexity

Consider all memory used: input storage (if modified), auxiliary data structures (arrays, hash maps, recursion stack), and output. Sum them and express as Big-O, again ignoring constants.

4. Explain derivation and trade-offs

Briefly justify why the complexities are what they are, and if you made any trade-offs (e.g., using extra space to reduce time), mention them.

5. State final answer clearly

Conclude with a concise statement: 'The time complexity is O(...) and space complexity is O(...).'

Key Points to Mention

  • Big-O notation and its meaning (upper bound)
  • Worst-case vs. average-case complexity
  • How each part of the code contributes to time complexity (e.g., nested loops, recursion depth)
  • Auxiliary space vs. total space (including input/output)
  • Trade-offs between time and space (e.g., memoization, in-place algorithms)
  • Any assumptions made about input size or constraints

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