Seemed easy at first and I think I got a bit overconfident.
Clarify the problem constraints (grid size, starting position, command string) and confirm edge cases like empty commands or starting out of bounds. Then describe a straightforward simulation: iterate through each command, compute the candidate new position, and update only if it stays within bounds. Finally, discuss time and space complexity and potential optimizations or trade-offs.
Pro tip: Mention that you would validate the starting position and handle empty command strings gracefully, showing attention to edge cases that often trip up candidates. Also, briefly note that the simulation is O(n) time and O(1) space, which is optimal for this problem.
Ask about grid dimensions, starting position validity, command string length, and whether moves are case-sensitive. Confirm the expected output format (e.g., tuple, list, or coordinates).
Explain that you will iterate through each command, compute the new position, and check bounds before updating. Emphasize that out-of-bounds moves are ignored.
Discuss scenarios like empty command string, starting position on the boundary, and invalid starting position. Mention how you would handle them (e.g., return starting position if no moves).
State that time complexity is O(n) where n is the number of commands, and space complexity is O(1). Compare with alternative approaches if any (e.g., precomputing boundaries).
Describe how you would implement the solution with clear variable names and modular checks. Mention testing with sample inputs and edge cases.
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