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Problem statement: Given a snake and ladder board, find the minimum number of dice throws required to reach the destination or last cell from the source or 1st cell.
Input:
N->total Number of snakes and ladders
arr[] of 2N size where 2i and (2*i + 1)th values denote the starting and ending point respectively of ith snake or ladder
Issue details
Graph and BFS based problem
Additional Information
No response
The text was updated successfully, but these errors were encountered:
Hey @sherlockwayne
Please assign this to me, I've the logic ready with me which has a time and space complexity of O(N).
This can be solved efficiently using a Breadth-First Search (BFS) approach.
Each cell on the board is treated as a node, and a dice throw represents an edge between nodes.
Approach:
Graph Representation:
Treat the board as a graph with N vertices where N is the number of cells.
Every possible dice throw from a cell leads to an edge to one of the next 6 cells (unless there’s a snake or a ladder).
Breadth-First Search (BFS):
Since BFS explores nodes level by level and finds the shortest path in an unweighted graph, it’s perfect for this problem.
Snakes and Ladders:
-When a snake or ladder is encountered, you "teleport" to the destination of that snake/ladder.
We must map these teleportations before running BFS.
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What would you like to Propose?
Problem statement: Given a snake and ladder board, find the minimum number of dice throws required to reach the destination or last cell from the source or 1st cell.
Input:
N->total Number of snakes and ladders
arr[] of 2N size where 2i and (2*i + 1)th values denote the starting and ending point respectively of ith snake or ladder
Issue details
Graph and BFS based problem
Additional Information
No response
The text was updated successfully, but these errors were encountered: