Linear algebra help
[a11 a12 a13... ][x1 a21 a22 a23... x2 a31 a23 a33... x3 ... .... ..... .... The resulting matrix should be an m*1 matrix where a1x1+a12x2+a13x3....=0
equate to zero the 2nd and 3rd till the nth row.
Hint for part a : Choose \(X\) from columns of the identity matrix \(I_{n}\)
Why should we use identity matrix in this case?
see if you can tell me why after using it
I think now i get you if I chose the matrix to be X=[1] 0 .. then once AX, one entry of matrix in each row will equal zero and therefore we can define A=0
part b) I would perform a transpose on both sides and its the same as in part a), right?
Looks good! http://eli.thegreenplace.net/2015/visualizing-matrix-multiplication-as-a-linear-combination/
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