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Question: Suppose you have n pairs of matching locks and keys. Unfortunately, the keys get mixed up. So our goal is to restore consistency.
(a) Imagine the following algorithm, which works in all situations:
First, we find the first pair by testing a key for at most n - 1 locks. Then we remove this pair and repeat the process. How many trials does this algorithm require?
(b) Suppose that both the keys and the keyholes are all different sizes. We further assume that we can detect these differences visually. Propose an algorithm that does not require a lock-to-key attempt to find the match.
Justify your answer and indicate whether the algorithm has any external costs beyond the lock-to-key attempts.
Binary search tree, and postorder and preorder traversal Determine the shortest path in Graph
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