# Tag - backtracking algorithm

## Python Programming – Backtracking Set 7 Sudoku

Python Programming Backtracking Set 7 Sudoku - Backtracking - Given a partially filled 9×9 2D array ‘grid[9][9]’, the goal is to assign digits (from 1 to 9)

## C++ Programming – Backtracking Set 7 Sudoku

C++ Programming - Backtracking Set 7 Sudoku - Backtracking - Given a partially filled 9×9 2D array ‘grid[9][9]’, the goal is to assign digits (from 1 to 9)

## C Programming – Backtracking Set 7 Sudoku

C Programming - Backtracking Set 7 Sudoku - Backtracking - Given a partially filled 9×9 2D array ‘grid[9][9]’, the goal is to assign digits (from 1 to 9)

## C Programming-Backtracking Set 2 (Rat in a Maze)

C Programming-Backtracking Set 2 - Backtracking - A Maze is given as N*N binary matrix of blocks where source block is the upper left most block..maze[0][0]...

## C Programming-Backtracking Set 5 (m Coloring Problem)

Backtracking Set 5 (m Coloring Problem)-Backtracking-Given an undirected graph and a number m, determine if the graph can be colored with at most m colors .

## Backtracking Set 4 (Subset Sum)

Backtracking Set 4 (Subset Sum) - Backtracking - Subset sum problem is to find subset of elements that are selected from a given set whose sum adds up.

## C Programming-Backtracking Set 3 (N Queen Problem)

C Programming-Backtracking Set 3 (N Queen Problem) - Backtracking - We have discussed Knight’s tour and Rat in a Maze problems in Set 1 and Set 2 respectively...

## JAVA Programming-Backtracking Set 3 (N Queen Problem)

JAVA Programming-Backtracking Set 3 (N Queen Problem) - JAVA - discuss N Queen as another example problem that can be solved using Backtracking.

## JAVA Programming-Backtracking Set 2 (Rat in a Maze)

JAVA Programming-Backtracking Set 2 (Rat in a Maze) - Backtracking - A Maze is given as N*N binary matrix of blocks where source block is the upper left most...

## C++ Programming-Backtracking Set 2 (Rat in a Maze)

C++ Programming-Backtracking Set 2 (Rat in a Maze) - Backtracking - A Maze is given as N*N binary matrix of blocks where source block is the upper left most...

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