Question

the determinant of the diagonal matrix is equal to?​

Answer 1

Answer:

Step-by-step explanation:

The determinant of a lower triangular matrix (or an upper triangular matrix) is the product of the diagonal entries. In particular, the determinant of a diagonal matrix is the product of the diagonal entries.

Answer 2

The determinant of the diagonal matrix is equal to the product of the diagonal matrix.

• In a diagonal matrix, the non-principal diagonal elements are zero.
• The sum of two diagonal matrices is a diagonal matrix itself.
• A Diagonal matrix is found as a square matrix, i.e the orders of their matrix will be the same.
• A symmetry is followed by a diagonal matrix.
• The entries of the main diagonal in a diagonal matrix may or may not be zero.

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