Question: Problem 12: Let A be a real symmetric 11-. x 31. matrix. Consider the optimisation problem max{2:TAs: : 1: = l}. Rewrite the constraint as

 Problem 12: Let A be a real symmetric 11-. x 31.

matrix. Consider the optimisation problem max{2:TAs: : "1:\" = l}. Rewrite the

Problem 12: Let A be a real symmetric 11-. x 31. matrix. Consider the optimisation problem max{2:TAs: : "1:\" = l}. Rewrite the constraint as \"at\" 1 = 0 and show that an optimal solution of this problem must be an eigenvector of A. What can you say about the Lagrange multiplier

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