{ "data": { "question": { "questionId": "2582", "questionFrontendId": "2492", "boundTopicId": null, "title": "Minimum Score of a Path Between Two Cities", "titleSlug": "minimum-score-of-a-path-between-two-cities", "content": "

You are given a positive integer n representing n cities numbered from 1 to n. You are also given a 2D array roads where roads[i] = [ai, bi, distancei] indicates that there is a bidirectional road between cities ai and bi with a distance equal to distancei. The cities graph is not necessarily connected.

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The score of a path between two cities is defined as the minimum distance of a road in this path.

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Return the minimum possible score of a path between cities 1 and n.

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Note:

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Example 1:

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\nInput: n = 4, roads = [[1,2,9],[2,3,6],[2,4,5],[1,4,7]]\nOutput: 5\nExplanation: The path from city 1 to 4 with the minimum score is: 1 -> 2 -> 4. The score of this path is min(9,5) = 5.\nIt can be shown that no other path has less score.\n
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Example 2:

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\nInput: n = 4, roads = [[1,2,2],[1,3,4],[3,4,7]]\nOutput: 2\nExplanation: The path from city 1 to 4 with the minimum score is: 1 -> 2 -> 1 -> 3 -> 4. The score of this path is min(2,2,4,7) = 2.\n
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Constraints:

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(listof (listof exact-integer?)) exact-integer?)\n\n )", "__typename": "CodeSnippetNode" }, { "lang": "Erlang", "langSlug": "erlang", "code": "-spec min_score(N :: integer(), Roads :: [[integer()]]) -> integer().\nmin_score(N, Roads) ->\n .", "__typename": "CodeSnippetNode" }, { "lang": "Elixir", "langSlug": "elixir", "code": "defmodule Solution do\n @spec min_score(n :: integer, roads :: [[integer]]) :: integer\n def min_score(n, roads) do\n\n end\nend", "__typename": "CodeSnippetNode" }, { "lang": "Dart", "langSlug": "dart", "code": "class Solution {\n int minScore(int n, List> roads) {\n\n }\n}", "__typename": "CodeSnippetNode" } ], "stats": "{\"totalAccepted\": \"7.3K\", \"totalSubmission\": \"17.7K\", \"totalAcceptedRaw\": 7275, \"totalSubmissionRaw\": 17657, \"acRate\": \"41.2%\"}", "hints": [ "Can you solve the problem if the whole graph is connected?", "Notice that if the graph is connected, you can always use any edge of the graph in your path.", "How to solve the general problem in a similar way? 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