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find non zero matrices A,B and C such that AC=BC and A is not equal to B find non zero matrices A,B and C such that AC=BC and A is not equal to B @Mathematics
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hmmm
so we know at least that C cannot be invertible because if C was invertible we could do A*C*C^-1 = B*C*C^-1 and then A = B
please explain by taking any example
try \[C= \begin{matrix} 1& 1 \\ 1 & 1 \\ \end{matrix} \]
didn't I already answer this question
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oh i didn't see it
http://openstudy.com/users/zarkon#/users/zarkon/updates/4ea572abe4b09b578439c2e6
yes u have already told me zarkon but u do not tell me how A and B matrices are taken with what limitations and i want to clear that.
determinant of C is zero
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