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2. Consider the matrix (a) By hand, find the eigenvalues and eigenvectors of A. Please obtain eigenvectors of unit length. (b) Using the eigen function in R, verify your answers to part (a). (c) Use R to show that A is diagonalizable; that is, there exists a matrix of eigenvectors X and a diagonal matrix of eigenvalues D such that A XDX-1. The code below should help. eig <-eigen(A) #obtains the eigendecomposition and stores in the object eig X <-eigSvectors #stores the matrix of leigenvectors in the object X D <-diag(eig$values) #creates a diagonal matrix of eigenvalues
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2. Consider the matrix (a) By hand, find the eigenvalues and eigenvectors of A. Please obtain...
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