Question: Can a square matrix with two identical columns be invertible? Why or why not? Select the correct choice below. 0 A. The matrix is not

 Can a square matrix with two identical columns be invertible? Why

Can a square matrix with two identical columns be invertible? Why or why not? Select the correct choice below. 0 A. The matrix is not invertible. According to the lnvertible Matrix Theorem a square matrix can never be invertible O E. The matrix is not invertible. If a matrix has two identical columns then its columns are linearly dependent. According to the lnvertible Matrix Theorem this makes the matrix not invertible. O C. It depends on the values in the matrix. According to the Invertible Matrix Theorem, if the two columns are larger than an):r other columns the matrix will be invertible, otherwise it will not. 0 D. The matrix is invertible. If a matrix has two identical columns then its columns are linearly independent. According to the lnvertible Matrix Theorem this makes the matrix invertible

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