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- 业 In the 8 queens problem, you are to place 8 queens on the chessboard in such a way that no two queens attack each other. That is, there are no two queens on the same row, column, or diagonal. The picture above shows a near solution--the top left and bottom right queens attack each other. We want to solve this problem using the techniques of symbolic Al. First, we need states. What would the best choice be for states? Each queen and its position x Michigan, Illinois, Indiana, etc. How many queens we have placed so far A board with the positions of all the queens that have been placed so far 00 What would the start state be? A single queen's position Crouched, with fingers on the starting line Placing the first queen x An empty board What would the goal state be? CA board with 8 queens placed Ball in the back of the net The positions of all 8 queens A board with 8 queens placed, none attacking each otherv What would the best choice for "edges" or "moves" be? Tiktok Moving a queen from…Can you help me with this code because I am struggling how to do this, I added the code that need to be work with in the photo.: question: Develop a solver for the n-queens problem: n queens are to be placed on an n x n chessboard so that no pair of queens can attack each other. Recall that in chess, a queen can attack any piece that lies in the same row, column, or diagonal as itself. A brief treatment of this problem for the case where n = 8 is given below (from the 3rd edition of AIMA). N-queens is a useful test problem for search, with two main kinds of formulation. An incremental formulation involves operators that augment the state description, starting with an empty state; for the 8-queens problem, this means that each action adds a queen to the state. A complete-state formulation starts with all 8 queens on the board and moves them around. (In either case, the path cost is of no interest because only the final state counts.) The first incremental formulation one might try is…Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. You are given a parallel table of size n×m. This table comprises of images 0 and 1. You can make such activity: select 3 distinct cells that have a place with one 2×2 square and change the images in these cells (change 0 to 1 and 1 to 0). Your assignment is to make all images in the table equivalent to 0. You are permitted to make all things considered 3nm activities. You don't have to limit the number of activities. It tends to be demonstrated that it is consistently conceivable. Input The principal line contains a solitary integer t (1≤t≤5000) — the number of experiments. The following lines contain portrayals of experiments. The principal line of the depiction of each experiment contains two integers n, m (2≤n,m≤100). Every one of the following n lines contains a parallel line of length m, depicting the images of the following column of the table. It is…
- CIRCLE AND FILL ANSWER CLEARLY AND PUT IN EMPTY SPACEAnswer the given question with a proper explanation and step-by-step solution. On a roulette wheel, the pockets are numbered 0 through 36. Each pocket has a color: - Pocket 0 is green - From pocket 1 to 10, the odd pockets are red and the even pockets are black. - From pocket 11 to 18, the odd pockets are black and the even pockets are red. - From pocket 19 to 28, the odd pockets are red and the even pockets are black. - From pocket 29 to 36, the odd pockets are black and the even pockets are red. Write a program that: 1. Ask the user for the number of one of the pockets. 2. If the user entered a number between 0 and 36, it displays the color of the selected pocket. 3. If the user enters a number that is **not** between 0 and 36, the screen should display the message: "Error: the selection was incorrect.". **DO NOT** ask the user for the number again. The program should terminate with the error message displayed in this case.Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. Sasha likes exploring diverse mathematical articles, for instance, wizardry squares. However, Sasha comprehends that enchanted squares have as of now been examined by many individuals, so he sees no feeling of concentrating on them further. All things considered, he designed his own kind of square — a superb square. A square of size n×n is called prime if the accompanying three conditions are held all the while: all numbers on the square are non-negative integers not surpassing 105; there are no indivisible numbers in the square; amounts of integers in each line and every segment are indivisible numbers. Sasha has an integer n. He requests you to view as any great square from size n×n. Sasha is certain beyond a shadow of a doubt such squares exist, so help him! Input The principal line contains a solitary integer t (1≤t≤10) — the number of experiments. Every one…
- The values of x and y should be swapped. Does the following algorithm work?Correct answer will be upvoted else downvoted. Computer science. In each progression you pick some integer k>0, take the top k cards from the first deck and submit them, in the request they are presently, on top of the new deck. You play out this activity until the first deck is vacant. (Allude to the notes area for the better arrangement.) We should characterize a request for a deck as ∑i=1nnn−i⋅pi. Given the first deck, output the deck with greatest conceivable request you can make utilizing the activity above. Input The main line contains a solitary integer t (1≤t≤1000) — the number of experiments. The principal line of each experiment contains the single integer n (1≤n≤105) — the size of deck you have. The subsequent line contains n integers p1,p2,… ,pn (1≤pi≤n; pi≠pj if i≠j) — upsides of card in the deck from base to top. It's dependable that the amount of n over all experiments doesn't surpass 105. Output For each experiment print the deck with…How many zeroes are in the adjacency matrix in the graph shown below? A B D E O 7 O 12 O 15 20
- Please solve with the computer Apply Horspool’s algorithm to search the RSITY in the pattern in the following in the text:(Show All the Steps) KINGDOM _ OF_ SAUDIA_ARABIA_JAZAN _UNIVERSITYJAZANU9. Let m, n are integers. Use a proof by contraposition to prove that if m*n is even, then m is even or n is even. 10. Let n be an integer. Use a proof by contradiction to prove that if 3n+2 is even, then n is even.Please answer and show all steps.