線性代數›Ch5 特徵值與對角化
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15. 特徵值、特徵向量、線性獨立證明
#LA-05-015易特徵值特徵向量線性獨立證明
  1. c. (10 points) Prove generally that eigenvectors of an n×nn \times n matrix corresponding to distinct eigenvalues are linearly independent. Notice that the number of distinct eigenvalues kk is not necessarily equal to nn (i.e. a general case with k≤nk \le n).
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