Use an augmented matrix to solve the system of equations. Be sure to identify the row operation being used. 4x+3y=-9, x+4y=-5
@whpalmer4 I need ya!!!
Know what an augmented matrix is?
Nope it's on my study island and we havent learned it yet :/
well palmer I think mccormick has got me covered, but ur more then welcome to stay!
if your equations were: \(ax + by = c\) and \(dx + ey = f\) then the augmented form is: \[\left[ \begin{array}{cc|c} a & b & c\\ d & e & f \end{array}\right ]\]
ok well all I know is that u use this for something 10 01
Yes. That is called the reduced, row echelon form. It gives you x and y as: \(\left[ \begin{array}{cc|c} 1 & 0 & x\\ 0 & 1 & y \end{array}\right ]\)
You use elimination to get there. Add a multiple of one row to the other row.
oh ok
Palmer before he left told me this If I didn't make any mistakes doing the arithmetic in my head, -21/13,-11/13 ought to be the answer (x,y)
Well, put it into aug marix form and you can see.
i know how but i dont know how to put it in to the format u have
Don't worry about it looking right. Just use spaces
k
-21 / 13,-11 / 13 / / i dont know i used substitution in this case because one equation easily solved for a variable
I dont think right when tired well no one does
This part: 4x+3y=-9 x+4y=-5 Just use the numbers and - where needed. Remember that x means 1x.
Thank u for ur help and effort but i have to go to bed etc. i might see u tomorrow?
i have u fanned
I should be around. Night.
Good night to u too!
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