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Orthogonally diagonalize A as PDPT A = O a. 1 V2 2 P= 0-102 2 2 b. 12 P = o=[6] -4 0 06 √ √2 OC. 2 V2 -60 P= D = 0 4 2 V2 002

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Answer #1

Given matric A= 5] 5 Now we have to find Eigen values and Eigen vectors of the given matsie. Here charecteristic Equation isNow. solve the matoisc equation [] [%] - [] If we take V₂=t then vizt, et [+] = [2]t Eigen vector for d= -4 A +40= 1 [ 1 ] +whose in th column is from the matria e the ith Eigen vector P= 1 -2 1] 1 From the diagonal matoix D, whose element at row i,

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