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  1. Unique Paths - There is a robot on an m x n grid. The robot is initially located at the top-left corner (i.e., grid [0] [0]). The robot tries to move to the bottom-right corner (i.e., grid [m - 1] [n - 1]). The robot can only move either down or right at any point in time.

    • Unique Paths

      Unique Paths - Unique Paths - LeetCode

    • Solution

      Solution - Unique Paths - LeetCode

    • Dungeon Game

      The demons had captured the princess and imprisoned her in...

    • Reverse Pairs

      Can you solve this real interview question? Reverse Pairs -...

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      Submissions - Unique Paths - LeetCode

    • Problems

      Boost your coding interview skills and confidence by...

  2. Rat in a Maze Problem - I. Difficulty: Medium Accuracy: 35.75% Submissions: 293K+ Points: 4. Consider a rat placed at (0, 0) in a square matrix mat of order n* n. It has to reach the destination at (n - 1, n - 1). Find all possible paths that the rat can take to reach from source to destination.

  3. 18 lip 2024 · Consider a rat placed at (0, 0) in a square matrix of order N * N. It has to reach the destination at (N – 1, N – 1). Find all possible paths that the rat can take to reach from source to destination. The directions in which the rat can move are ‘U' (up), ‘D' (down), ‘L’ (left), ‘R’ (right).

  4. Rat in a Maze Problem - LeetCode Discuss. Level up your coding skills and quickly land a job. This is the best place to expand your knowledge and get prepared for your next interview.

  5. Learn how to solve the rat in a maze problem using backtracking algorithm with C++/Java code and examples. Watch the video by take U forward, a channel for competitive programming and data structures.

  6. Here in this video, we are going to see the approach for our 3rd backtracking problem Rat in a maze.

  7. 15 lip 2024 · The task is to find a sorted array of strings denoting all the possible directions which the rat can take to reach the destination at (n-1, n-1). The directions in which the rat can move are ‘U' (up), ‘D' (down), ‘L’ (left), ‘R’ (right). Examples: Solution: Brute Force Approach:

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