I wonder how can I prove
A matrix $A_(mxn)$ with $m \lt n$ has no left inverse and a matrix $A_(mxn)$ with $m \gt n$ has no right inverse
Because I got no idea about that
I wonder how can I prove
A matrix $A_(mxn)$ with $m \lt n$ has no left inverse and a matrix $A_(mxn)$ with $m \gt n$ has no right inverse
Because I got no idea about that
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Hints:
Immediate from interpretation of rank as number of pivots in RREF form of matrix
See this question
Immediate from interpretation of rank as number of pivots in RREF form of matrix