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How many different ways can we place 4 identical rooks on the following chess board so that no two of them attack each other?
I know when the board is $n \times n$ and we have $n$ towers then the
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combinatorics - In how many different ways can we place N identical rooks on a chess board WITHOUT CORNERS so that no two of them attack each other ( for N > 3)?
SOLVED: On a chessboard, a rook is allowed to move any number of squares either horizontally or vertically. How many different paths can the rook follow from the bottom-left square of the
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