If a is a positive de finite matrix, then a inverse is also positive de finite.
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(a) Prove that is invertible. Recall that a symmetric matrix is positive-definite ifand only if its eigenvalues are allpositive. Thus, since is positive-definite, the matrix does not have as an eigenvalue
(a) Prove that is invertible. Recall that a symmetric matrix is positive-definite ifand only if its eigenvalues are allpositive. Thus, since is positive-definite, the matrix does not have as an eigenvalue
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