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After deleting the \(i\)-th row and \(j\)-th column from a square matrix of order \(n\), what is the order of the remaining matrix used to calculate \(M_{ij}\)?

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Question

After deleting the \(i\)-th row and \(j\)-th column from a square matrix of order \(n\), what is the order of the remaining matrix used to calculate \(M_{ij}\)?

Options

  • \((n-1)\times(n-1)\)

  • \(n\times n\)

  • \((n+1)\times(n+1)\)

  • \(i\times j\)

MCQ
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Solution

Deleting one row and one column reduces each dimension by one. Therefore, the remaining matrix has order \((n-1)\times(n-1)\).

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