Implement **N-Queen** problem using **simulated annealing**. In an N x N chess-board, there are N rows and N columns. A queen threatens another queen in the board if they are either on the same row or same column or same diagonal.
You have to find an arrangement of N queens on the N x N board such that no one attacks any other queen. See next page for sample board arrangements for **8-Queen** and **4-Queen** problems.
Each queen will be on a different row. Let’s assume that the i-th queen will be on the i-th row. So we only have to worry about the column position of every queen. The rows and columns are indexed from 0 as shown in the figure next page.
In the problem you will be given the board size and position of the first queen. You can try different column positions for all the queens in the board except the first one, which is fixed.
***Examples and details** are included in my attach doc file, please take a look and see if you are able to do it.
## Deliverables
1) Complete and fully-functional working program(s) in executable form as well as complete source code of all work done.
2) Deliverables must be in ready-to-run condition, as follows (depending on the nature of the deliverables):
a) For web sites or other server-side deliverables intended to only ever exist in one place in the Buyer's environment--Deliverables must be installed by the Seller in ready-to-run condition in the Buyer's environment.
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## Platform
** The program has to work 100% on "Unix".
* Make sure the program compiled on Unix using "g++".
Thanks!