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We know from linear algebra that the determinant of the product of two square matrices is equal to the product of the determinants; i.e., for
We know from linear algebra that the determinant of the product of two square matrices is equal to the product of the determinants; i.e., for A, B E Rnxn, det(AB) = det(A) det(B). Using this fact, derive an optimally efficient formula for computing the determinant of A Rn*n based on the PA = LU zation of A
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