mn or diagonal. ould represent solutions to the 4-Queens Probler

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Task 2 N-Queens
Part A: Brute Force
The N-Queens Problem is the problem of placing N queens on an Nx N board so that no two queens are in
the same row, column or diagonal.
Discuss how you could represent solutions to the 4-Queens Problem (That is, N = 4).
Write an algorithm that generates all possible ways that 4-Queens can occupy a 4x4 board so that no two
queens occupy the same row or the same column. (Note: For this task, you do not need to check if any two
Queens occupy the same diagonal. However, a proper solution for the N-Queens problem would require you to
do so.)
Part B: Backtracking
Create an algorithm that uses backtracking to solve the N-Queens Problem. Each person in your group should
be responsible for a different function of the algorithm. Step through the algorithm for the n = 4 case.
Transcribed Image Text:Task 2 N-Queens Part A: Brute Force The N-Queens Problem is the problem of placing N queens on an Nx N board so that no two queens are in the same row, column or diagonal. Discuss how you could represent solutions to the 4-Queens Problem (That is, N = 4). Write an algorithm that generates all possible ways that 4-Queens can occupy a 4x4 board so that no two queens occupy the same row or the same column. (Note: For this task, you do not need to check if any two Queens occupy the same diagonal. However, a proper solution for the N-Queens problem would require you to do so.) Part B: Backtracking Create an algorithm that uses backtracking to solve the N-Queens Problem. Each person in your group should be responsible for a different function of the algorithm. Step through the algorithm for the n = 4 case.
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