find eigen value and eigen vectors for the matrix 1 4 3 2 .
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The steps used are summarized in the following procedure. Let A be an n×n matrix. First, find the eigenvalues λ of A by solving the equation det(λI−A)=0. For each λ, find the basic eigenvectors X≠0 by finding the basic solutions to (λI−A)X=0.
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find the eugen values and eigen vector ofA=1 4 3 2
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