Unformatted text preview: You should be able to tell the values of t necessary for A to have rank 1, 2 or 3. 4) Let and be two different bases for . a. Find and . b. Let and calculate and 5) Find the eivenvalues for . 6) Let u and v be eigenvectors of the matrix A corresponding to eigenvalues λ 1 and λ 2 . Prove that λ 1 ≠ λ 2 implies u and v are linearly independent....
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 Spring '11
 Burns
 Linear Algebra, Vector Space

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