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how i can justify that when determinant is nonzero matrix is invertible
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What??? the question was 5 months ago??? still need help??
mm.. just for curiosity
1) the matrix must be a square matrix to consider whether its determinant =0 or not 2) if it is not 0, then it is invertible 3) the invertible matrix is defined by formula \(\dfrac{1}{determinant~~of~~original~~one}*\text{cofactor matrix}\) Hence if determinant of the original one =0, the invertible matrix is undefined.
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