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Consider an n times n grid where each cell can be either present or removed For any configuration define the total number of squares as the count of all axis
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Can you place coins on a 6x6 chessboard at most one coin per square so that for each square whether occupied or not the number of coins on adjacent squares sharing a common edge
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First of all there is a pattern which goes 4 3 4 3 dots The line of symmetry rotates 45 deg clockwise every shape
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Based off of this puzzle and this Youtube video Rules You control the pieces labeled kn knight b bishop and r rook You are trying to capture the piece labeled ok opponent king Walls
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A few years ago my child brought a puzzle home from their 6th grade math teacher The solution was to use all the numbers 1 9 only once and make the equation true Using a spreadsheet
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On a small 4 times 3 chessboard the top row is filled with black knights and the bottom row with white knights On each move you may move one knight as it moves in chess to an
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You are given a 5x5 set of lattice points What is the minimum number of circles which pass through each of the 25 points at least once
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Is it possible to tile a 10 times10 chessboard with non overlapping T tetrominos If so how If not prove it s impossible Bonus Which Tetris pieces can used to tile a 10 times 10 board al
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A very old puzzle 146 from American Agriculturist April 1865 How may twenty four trees be planted in exactly eighteen rows with four trees in each row A row consists of a number of
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