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6 Nov 2019
Mark each statement True or False. No need to justify your answer. A square matrix A is not invertible if and only if 0 is an eigenvalue of A. An n times n matrix A is diagonalizable if and only if it has n eigenvalues , counting multiplicities. If u1, ... ,un are non-zero vectors in R2, and are orthogonal to each other, then u1, ..., un are linearly independent. If W is a linear Show transcribed image text
Mark each statement True or False. No need to justify your answer. A square matrix A is not invertible if and only if 0 is an eigenvalue of A. An n times n matrix A is diagonalizable if and only if it has n eigenvalues , counting multiplicities. If u1, ... ,un are non-zero vectors in R2, and are orthogonal to each other, then u1, ..., un are linearly independent. If W is a linear
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