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1. Apply the QR iteration method to find the eigenvalues of the matrix 0 2 1 -1 1 4 -3 A = 0 -1 5 2 -1 -2 3

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Home Az o 2 A a ar a ay 52 01 2+3 htI 1 -o.19 o.96 23 S.1962 C 0 ヒo.1925 0-19r 0.9(23 112sx0t0-19asX t0.9123x2 tox -0.112 0 2P2 -4-01A 2 0-Mas 0-9623 0 0-19a6xato.11as(2)+0.9143(6) +6X(-2) -0, 96a7 O.4609-0.03010.811 0.3306ato.ys09)+ 0.0101 ( +0.8G -s o19as o-96A3 CAO.189 40.3306 o 4809-0.030) - 2 0.152 -0-8213 0ua-o.33 -4.1439 hE h- -0.1985 1 or3106 +0-1s004809 o.392 t4.1eigen values are r11, r22,r33,r44

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