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Consider the square matrix , , where the generic element is given by
Which of the following statements is true?
The product of all eigenvalues of is equal to the determinant of and has two positive eigenvalues and three negative ones.
The sum of all eigenvalues of is equal to the trace of and is negative.
The product of all eigenvalues of is equal to the determinant of and has exactly one positive eigenvalue and four negative ones.
The product of all eigenvalues of is equal to the trace of and has exactly one positive eigenvalue and four negative ones.
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