Please, help. How to get row reduce echelon form of \[left[\begin{matrix}-3-3i&-6\\3&3-3i\end{matrix}\right]\]
\[\left[\begin{matrix}-3-3i&-6\\3&3-3i\end{matrix}\right]\]
doing it now. its filthy, but its the same way as usual and when you end up with i in the denominator, multiply by the conjugate let me know if what i said is unclear
I did and got different answer each time :) I would like to know the general form to do it. Please, take it as an example and work it out.
My book said: "by solving .... we get...." . In fact, it's not that easy. XD
i get 2nd row = 0 0
The example 7.4.7 shows me nothing from this step. This problem comes from my homework, but I am stuck at this part.
how to get the second row 0 0? please, please, please
Thanks a ton. My bad, I knew the steps but hastily jumped and got stuck. Thanks again, lalala ... life is beauutiful now, XD
lol :)
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