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Mathematics for Computer Scientists 2 (COMP1045 UNMC) (SPM1 24-25)

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Which of the following matrices has a determinant equal to the product of its diagonal elements?
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Which of the following statements is correct for an orthogonal matrix  A A ?
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Given matrices  A A and  B B , which operation is always defined?
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If  A A is a  3 \times 3 3 \times 3 matrix with  \det(A) = 5 \det(A) = 5 , what is  \det(2A) \det(2A) ?
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A function is bijective if it is:
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If  A A and  B B are invertible, then  (AB)^{-1} (AB)^{-1} is:
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The determinant of a square matrix is primarily used to determine:
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Which property holds for an invertible matrix?
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Which of the following is true for the determinant of a product of matrices?
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If  A A is an orthogonal matrix, then its inverse is:
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