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Determine the number of arithmetic operations (additions and multiplications) for computing a determinant of a square matrix of order n N using the recursive Laplace
Determine the number of arithmetic operations (additions and multiplications) for computing a determinant of a square matrix of order n N using the recursive Laplace rule. How much time it would take to carry out this computation on a computer capable of performing as many as 1 Peta-flops, i.e., 1015 floating-point operations per second?
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