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5) a) Suppose matrix A is idempotent. Show that A must also be idempotent. b) Let A be an arbitrary 2x2 matrix. Show that the matrix AA is symmetric (Again, to prove these results you cannot use specific examples.) 6) Let B I-A(AA) A. a) Must B be square? Must A be square? Must (AA) be square? b) Show that matrix B is idempotent. (Once again, do not use specific examples.)
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AnsWes 0) Let A vs cle potent then A-A Let AT be trons pose 06 A then Ud/ that The propet A] Henee AT N AAT Henu AA Onstm

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5) a) Suppose matrix A is idempotent. Show that A' must also be idempotent. b) Let...
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