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Amazon·Software Engineer·Technical Phone Screen·Junior

JuniorPending
Aug 2026Remote

Summary

Did a one-hour Amazon SDE intern interview that covered project deep-dives plus two coding problems. Came out of it genuinely unsure how to read it, mostly because I fumbled the first question early on and never got to code the second one.

Questions Asked (3)

Q1

Walk me through your recent projects, including any AI or production work you've done.

System DesignTechnical Trade-offs
Author's notes

They went pretty deep, not just surface-level stuff.

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AI HintsAI Generated

Suggested Approach

Select 2-3 recent projects that highlight AI integration and production readiness, and structure each using a lightweight STAR format. Focus on your specific contributions, technical decisions, and measurable impact, while weaving in trade-offs and lessons learned.

Pro tip: Amazon values customer obsession and ownership, so tie each project to a customer or business outcome and explicitly state what you would do differently next time to show growth.

1. Set the context

Briefly state the project's goal, your role, and the team size to orient the interviewer.

2. Explain the technical approach

Describe the architecture, key technologies (especially AI/ML components), and why you chose them over alternatives.

3. Highlight production challenges

Discuss how you ensured scalability, reliability, and monitoring, and any production incidents you resolved.

4. Quantify impact

Share metrics such as latency reduction, cost savings, or user engagement improvements to demonstrate business value.

5. Reflect on trade-offs and learnings

Mention one key trade-off you made and what you learned, showing self-awareness and technical depth.

Key Points to Mention

  • AI/ML model integration (e.g., training, inference, deployment) and how you handled data pipelines
  • Production readiness aspects: CI/CD, monitoring, logging, and incident response
  • Scalability and performance optimizations (e.g., caching, load balancing, model quantization)
  • Trade-offs between accuracy, latency, cost, and maintainability
  • Cross-functional collaboration with product, data science, or operations teams
  • Measurable outcomes (e.g., reduced latency by X%, increased conversion by Y%)

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

Q2

Given piles of candies and k children, find the maximum number of candies each child can get if every child must receive the same amount.

Algorithms & Data Structures
Author's notes

Misread the constraint at first and went down a completely wrong path for a few minutes.

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AI HintsAI Generated

Suggested Approach

This is a classic optimization problem that can be solved using binary search on the answer. The key is to define a feasible check: given a candidate number of candies per child, can we distribute that amount to all k children? Then binary search for the maximum feasible value.

Pro tip: Always clarify constraints (e.g., can candies be split? are piles indivisible?) and mention edge cases like k=0 or insufficient candies. Also, discuss time complexity and potential optimizations.

1. Understand the problem

Restate the problem in your own words and ask clarifying questions. Confirm that each child must receive the same integer number of candies, and that candies from a pile cannot be split across children.

2. Define feasibility check

For a given target T, compute how many children can receive T candies by summing floor(pile_i / T) over all piles. If this sum is at least k, then T is feasible.

3. Apply binary search

Binary search T in the range [0, max(pile_i)]. For each mid, check feasibility and adjust the search range accordingly to find the maximum feasible T.

4. Analyze complexity

Time complexity is O(n log M) where n is number of piles and M is the maximum pile size. Space complexity is O(1).

5. Handle edge cases

Consider cases where k=0 (return 0), total candies < k (return 0), or piles empty. Also, ensure integer overflow is handled if sums are large.

Key Points to Mention

  • Binary search on the answer space
  • Feasibility function using division and summation
  • Time complexity O(n log M) and space O(1)
  • Edge cases: k=0, insufficient candies, large inputs
  • Alternative approaches (e.g., greedy with sorting) and why binary search is optimal
  • Clarifying questions about constraints and assumptions

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

Q3

In a grid where you can only move to the next column if the destination cell has a strictly greater value, find the maximum number of moves you can make.

Algorithms & Data Structures
Author's notes

Started with DFS and immediately flagged the overlapping subproblems myself, then moved to memoization for O(MN) time and space.

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AI HintsAI Generated

Suggested Approach

First, clarify the problem constraints: grid dimensions, movement rules (only right to next column), and whether you can start at any cell in the first column. Then, model it as a dynamic programming problem where dp[col][row] represents the maximum moves ending at that cell, and compute the maximum over all cells.

Pro tip: Discuss both top-down memoization and bottom-up DP, and mention how to optimize space to O(rows) by only keeping the previous column's values. This shows you consider efficiency and scalability, which Amazon values.

1. Clarify the problem

Ask about grid size, movement constraints (only to next column, strictly greater value), and whether you can start at any cell in the first column. Confirm if moves are counted as steps taken.

2. Define the DP state

Let dp[c][r] be the maximum number of moves to reach cell (c, r). Base case: dp[0][r] = 0 for all r in the first column.

3. Formulate recurrence

For each cell (c, r) with c > 0, dp[c][r] = 1 + max(dp[c-1][r'] for all r' where grid[c-1][r'] < grid[c][r]). If no such r', dp[c][r] = 0 (or -inf if unreachable).

4. Compute and track maximum

Iterate column by column, compute dp for each cell, and keep track of the global maximum moves. Return the maximum value found.

5. Analyze complexity and optimize

Time complexity is O(C * R^2) naively, but can be optimized to O(C * R log R) using sorting or segment trees. Space can be reduced to O(R) by storing only the previous column's dp values.

Key Points to Mention

  • Dynamic programming approach with state definition
  • Base case initialization for the first column
  • Recurrence relation considering all rows in the previous column
  • Time and space complexity analysis, including potential optimizations
  • Handling edge cases: empty grid, single column, no valid moves
  • Possibility of using memoization (top-down) vs tabulation (bottom-up)

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