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Two eigenvalues of a 3 x 3 real matrix P are (2 + √1) and 3 . The determinant of P is _______
    Correct answer is '15'. Can you explain this answer?
    Verified Answer
    Two eigenvalues of a 3 x 3 real matrix P are (2 + √1)and 3 . The...
    Given two eigen values are (2+i) and 3.. since it is a real matrix the 3rd eigen value is 2-i determinant of P = product of eigen values.
    Solving we get,
    Answer 15.
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    Most Upvoted Answer
    Two eigenvalues of a 3 x 3 real matrix P are (2 + √1)and 3 . The...
    In a 3 x 3 real matrix, the eigenvalues can be either real or complex. Since you mentioned that two eigenvalues are 2 and -2, we can conclude that the matrix P has at least two real eigenvalues. However, without more information, we cannot determine the third eigenvalue or the specific matrix P.
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    Two eigenvalues of a 3 x 3 real matrix P are (2 + √1)and 3 . The determinant of P is _______Correct answer is '15'. Can you explain this answer?
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