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Linear algebra, can you please tell me why is this unique ? https://www.dropbox.com/s/r5yrywzpe2igyx6/Screenshot%202013-11-15%2017.10.28.jpg as far as I understand there can be a matrix with all elements zero or a matrix with all elements same as the other one but with different sign ? (hence not "unique" ) ?
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suppose there are 2 such matrices... \[O_1\text{ & } O_2\] then\[A+O_1=A \text{ and }A+O_2=A \text{, right?}\] But \[A-A=(A+O_1)-(A+O_2)=(A-A)+(O_1-O_2)=0\Rightarrow O_1-O_2=0\rightarrow O_1=O_2\]
\[\Rightarrow O_1=O_2\]
hm
so the unique one is the one with opposed signs
?
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no, it's the zero matrix (m x n)
A+O=A => O is the zero matrix
does that make sense?
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