Design card deck with shuffle and order
Company: Apple
Role: Software Engineer
Category: Coding & Algorithms
Difficulty: Medium
Interview Round: Onsite
Quick Answer: This question evaluates understanding of data modeling and API design for a deck abstraction, algorithmic handling of randomization and sorting, and the ability to analyze time and space complexity.
Ordered Standard Deck
Constraints
- Inputs are Python literals matching the function signature.
- Return a deterministic exact-match value.
Examples
Input: ()
Expected Output: ['Clubs-3', 'Diamonds-3', 'Hearts-3', 'Spades-3', 'Clubs-4', 'Diamonds-4', 'Hearts-4', 'Spades-4', 'Clubs-5', 'Diamonds-5', 'Hearts-5', 'Spades-5', 'Clubs-6', 'Diamonds-6', 'Hearts-6', 'Spades-6', 'Clubs-7', 'Diamonds-7', 'Hearts-7', 'Spades-7', 'Clubs-8', 'Diamonds-8', 'Hearts-8', 'Spades-8', 'Clubs-9', 'Diamonds-9', 'Hearts-9', 'Spades-9', 'Clubs-10', 'Diamonds-10', 'Hearts-10', 'Spades-10', 'Clubs-J', 'Diamonds-J', 'Hearts-J', 'Spades-J', 'Clubs-Q', 'Diamonds-Q', 'Hearts-Q', 'Spades-Q', 'Clubs-K', 'Diamonds-K', 'Hearts-K', 'Spades-K', 'Clubs-A', 'Diamonds-A', 'Hearts-A', 'Spades-A', 'Clubs-2', 'Diamonds-2', 'Hearts-2', 'Spades-2']
Explanation: Canonical order.
Hints
- Choose a representation that makes the requested operation direct.
- Handle empty inputs and boundary cases first.
Deterministic Fisher-Yates Shuffle
Constraints
- Inputs are Python literals matching the function signature.
- Return a deterministic exact-match value.
Examples
Input: ([0,1,2],)
Expected Output: ['Spades-2', 'Hearts-2', 'Diamonds-2', 'Spades-3', 'Clubs-4', 'Diamonds-4', 'Hearts-4', 'Spades-4', 'Clubs-5', 'Diamonds-5', 'Hearts-5', 'Spades-5', 'Clubs-6', 'Diamonds-6', 'Hearts-6', 'Spades-6', 'Clubs-7', 'Diamonds-7', 'Hearts-7', 'Spades-7', 'Clubs-8', 'Diamonds-8', 'Hearts-8', 'Spades-8', 'Clubs-9', 'Diamonds-9', 'Hearts-9', 'Spades-9', 'Clubs-10', 'Diamonds-10', 'Hearts-10', 'Spades-10', 'Clubs-J', 'Diamonds-J', 'Hearts-J', 'Spades-J', 'Clubs-Q', 'Diamonds-Q', 'Hearts-Q', 'Spades-Q', 'Clubs-K', 'Diamonds-K', 'Hearts-K', 'Spades-K', 'Clubs-A', 'Diamonds-A', 'Hearts-A', 'Spades-A', 'Clubs-2', 'Hearts-3', 'Diamonds-3', 'Clubs-3']
Explanation: First three deterministic swaps from the end.
Input: ([],)
Expected Output: ['Clubs-3', 'Diamonds-3', 'Hearts-3', 'Spades-3', 'Clubs-4', 'Diamonds-4', 'Hearts-4', 'Spades-4', 'Clubs-5', 'Diamonds-5', 'Hearts-5', 'Spades-5', 'Clubs-6', 'Diamonds-6', 'Hearts-6', 'Spades-6', 'Clubs-7', 'Diamonds-7', 'Hearts-7', 'Spades-7', 'Clubs-8', 'Diamonds-8', 'Hearts-8', 'Spades-8', 'Clubs-9', 'Diamonds-9', 'Hearts-9', 'Spades-9', 'Clubs-10', 'Diamonds-10', 'Hearts-10', 'Spades-10', 'Clubs-J', 'Diamonds-J', 'Hearts-J', 'Spades-J', 'Clubs-Q', 'Diamonds-Q', 'Hearts-Q', 'Spades-Q', 'Clubs-K', 'Diamonds-K', 'Hearts-K', 'Spades-K', 'Clubs-A', 'Diamonds-A', 'Hearts-A', 'Spades-A', 'Clubs-2', 'Diamonds-2', 'Hearts-2', 'Spades-2']
Explanation: No swaps returns ordered deck.
Hints
- Choose a representation that makes the requested operation direct.
- Handle empty inputs and boundary cases first.