I need help solving this system of a linear equation based on the attached augmented MATRIX

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I need help solving this system of a linear equation based on the attached augmented MATRIX

Mathematics
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|dw:1355196230716:dw|
You need to reduce it to something like this: |dw:1355198633863:dw|
yeh, i watched some video chalkboard examples, but they didn't have the bigger numbers in matrix! its got me vexed...lol

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It's a thing called "Reduced Row Echelon Form". So firstly start by making --m(row)(column)-- m00 = 1 then m10 = 0 then m20=0 So the first colum will be 1, 0, 0
If you swap Row 2 with row 1 it'll put that 1 in the right place allowing you to make the rest of the column 0 easier.
how do i get 100 with that starting matrix though 3,1,-2? canu show me the next couple steps on this problem?
I with this was easier to type on a computer =( |dw:1355199296801:dw|
so i can just change the position of rowa 1 and 2?
Yes, but you have to change the ENTIRE row.. Hence why they're called "Row Operations" 1) Interchange two rows. 2) Multiple a row by any non-zero number 3) Add a multiple of a row to another row.
yes, i find the draw pad fastest...lol
i think i am mentally wounded on this. just been way too long since i had to do one!! hate to ask, but my answer choices are like (1,1,0). how do i get it rest of the way to that. i don't trust myself on this one if i did get to the end!@
if its easier to work out on ur notepad,thats ok just pass me the 3 valuessoi can get out of this section. I'm definitely going to needto go back thru the tutorialfromthe start on these matrix'?
Only notebook I could find nearby, sorry it's hard to read but my values are: 1, -1, 0
1 Attachment
\[3x_1+x_2-2x_3=2\]\[3(1)+(-1)-2(0)=3-1=2\]
\[x_1-2x_2+x_3=3\]\[(1)-2(-1)+0=1+2=3\] \[2x_1-x_2-3x_3=3\]\[2(1)-(-1)-3(0)=2+1=3\] The values work in all equations therefore 1, -1, 0 is correct
Thanksfor the extra effort to show me ur work , i'mgoing to have to study that before my next test!
No problem, when I learnt it I had lots of trouble getting it right. Just keep practicing!

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