det(A^T) = det(A)

det A^T = det A

det(A^T) = det(A)

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Linear Algebra Determinant Proof det(A^(-1)) = (detA)^(-1)

Det A-1

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Proof that det(A * B) = det(A) * det(B) for 2x2 Matrices

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[Proof] det(B^-1AB) = det(A)

det AB = det A det B

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how to prove that det(adj(A))=(det(A))^n-1?

Proof: If det(A) != 0 and AB = AC, then B = C

[Proof] If n is odd, then det(A) = 0 for skew-symmetric matrix

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