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Example: 7 (1 1+i 2-1 let m= 1-i 2 3+i 2+i 3-i 3 if b=x .where are linearly independent eigenvectors of m, then the main diagonal of the matrix b-mb has (a) exa
Example: 7 (1 1+i 2-1 Let M= 1-i 2 3+i 2+i 3-i 3 If B=x .where are linearly independent eigenvectors of M, then the main diagonal of the matrix B-MB has (a) exactly one real entry (c) exactly three real entries (6) exactly two reay cs9AM V (d) no real entry
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Anonymous User Best Answer
M is hermition matrix and egien value of hermition matrix are real. B is matrix of LI Eigen vector of M So |B|≠0 And BMB^-1 is similar to D Where D is digonal matrix whose digonal are eigen value of M Since Eigen value of M are real so all entry of main digonal are real