2x+y=30 x+4z=20 2z+y=10 use row reduction; augmented matrices or whatever it's called o-o @tutoriais
Are you sure this isn't a linear equation?
I can solve it using substitution but i need to put it into the matrix thingy and then do it the matrix-y way
Oh, okay. give me a minute to draw this whole big thing out.
2x+30 isn't the answer. ._.
Okay, let's get this done.
i did nothing to make you call me dum i was trying to help you but no and I'm leaving I tried to help you but you don't want me to help you so I'm not helping you at all and can you help me pls and don't you say it I did not know that I got it wrong so sorry for getting it wrong you did not need to do that to me say sorry pls you are being mean I said what I said you did not need to say I don't any fractions so sorry I left you alone for a week so you can have some piece without me talk to you and I'm sorry I'm sorry and you don't have to see me ever
and
i dont know how to do
say it
My apologies, Snow. My Chromebook is sucking.
Okay, now...
lol, it's fine that happens often for me too
I have to wait until I get home, seems like this school wifi is quitting on me too much.
Sorry about that, snowflake. I'll be home in 20 minutes to answer your question.
mmm okay o-0
If you don't mind.
Never mind, seems to be working again.
noooo im sorry pls pls im sorry noooo pls an ything but block and you did it so whyyou need help
|dw:1622052908781:dw|
X=1st Y=2nd Z=3 |dw:1622053051268:dw|
Would you like me to get down to the last one?
?_? just do whatever i'm supposed to do?
Okay, lol-
yeah lol ok so you no how to do abc cuzs this is ledders
yeah lol ok so you no how to do abc cuzs this is ledders
So, don't type anything-
me
No, the other person typing... ._.
\[2x+y=30\] \[x+4z=20\] \[2z+y=10\] knowing that we can write: \[ \color{lightskyblue}{\begin{bmatrix}2 & 1 & 0 &|30 \\ 1 &0& 4 &|20 \\ 0&1&2&|10 \end{bmatrix}} \] from here we should put in work the row operations -- any ida?
no? i just know that i have to make a row have 2 0s
oh lord this will take ages to latex apply \(new\ R_1=\frac{1}{2}R_1\) : \[ \color{lightskyblue}{\begin{bmatrix}2 & 1 & 0 &|30 \\ 1 &0& 4 &|20 \\ 0&1&2&|10 \end{bmatrix}} \Rightarrow\color{lightskyblue}{\begin{bmatrix}\frac{1}{2}2 & \frac{1}{2}1 & \frac{1}{2}0 &|\frac{1}{2}30 \\ 1 &0& 4 &|20 \\ 0&1&2&|10 \end{bmatrix}} \] \[ \color{lightskyblue}{\begin{bmatrix}1 & \frac{1}{2} & 0 &|15 \\ 1 &0& 4 &|20 \\ 0&1&2&|10 \end{bmatrix}} \] using that as an example, can you work \( new \ R_2=-1\times R_1+R_2 \) for the 2nd row?
how did you write it out like a matrix- how do i do that-
|dw:1622054578177:dw|
actually before we do that, the NEXT step is going to be \( new \ R_2 -2 \times R_2 \) do that first then \( new\ R_1=-\frac{1}{2}R_2+R_1 \)
?_? which row are we replacing with r2 - 2(r2)
oh r2
|dw:1622055395086:dw|
ok now do \( new\ R_1=-\frac{1}{2}R_2+R_1 \) and all of the other ones, untill you get to something which will look like \[ \color{lightskyblue}{\begin{bmatrix}1 & 0 & 0 &|\#\\ 0 &1& 0 &|\#\\ 0&0&1&|\#\end{bmatrix}} \] the hashes will be respectively the solution
*clueless*
right, as discussed in dms, here is the list of every operation you will have to execute -- at this point just play around with it: \[ new\ R_1=-\frac{1}{2}R_2+R_1 \] \[ new \ R_3=-1\times R_2+R_3 \] \[ new \ R=\frac{1}{10} R_3 \] then \[ R_1=-4 \times R_3+R_1 \] \[ R_2=8 \times R_3+R_2 \] and im pretty sure you will have an answer, exactly the same as we solve it last night in the form of a system.
thank youuuuuuuuuuuuuuuuuuuu
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