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A and B are two matrices ,such that AB = A and BA = B. then what is the value of B square ?
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do they both have to be the identity matrix ?
i can't say so. i think maybe it is.
\[\textbf{AB} = \textbf A\]dividing on the left by \(\textbf{A}\)\[\textbf{B}=\textbf{I}\] and \[\textbf{BA} = \textbf{B}\]dividing on the left by \(\textbf B\)\[\textbf A=\textbf I\]
\[\textbf B^2=\]
we need to find the value of \[{B}2\]
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Well i just proved \[\textbf B=\textbf I\] \[\textbf B^2=\textbf I^2=\]
am i making sense ?
how is that possible.can you please elaborate ? @UnkleRhaukus
\[\textbf {II}=\textbf I\]
where is the confusion
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thanks @UnkleRhaukus
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