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3.8 Let have be a positive definite symmetric matrix. Prove that for any vector x, we where and i are, respectively, the largest and smallest
3.8 Let have be a positive definite symmetric matrix. Prove that for any vector x, we where and i are, respectively, the largest and smallest eigenvalues of Q. (This relation, which is known as the Kantorovich inequality, can be used to deduce (3.29) from (3.28).)
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