An interchange of rows and columns does not alter the determinant of the matrix. True or false
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The answer is "Flase" please mark me
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False. The interchange in rows and columns alters the determinant of the matrix.
• When the rows and columns of a matrix interchange the sign of the determinant also change.
• If you don't want to change the sign then multiply the matrix with (-1).
It's like if A is a matrix then after interchange it becomes,
|A| = -|A|
• The value of the determinant of a matrix becomes zero when the determinants of rows and columns are identical.
• Hence, the above answer will be false.
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