Attempt 1: 6 attempts remaining. x+4y+2z 4x = 9 - 3y + z = = -38 32 -3x + y - 4z Write the augmented matrix for the above system of equations and use the rref() function in Octave/MatLab to find the unique solution to this system of equations. Give your answer as a point (x,y,z): - I - - I- -x12x2 3x3 -2x12x2 - 2x3 = 3 = -3 = -3 (a) Find the reduced row echelon form of the augmented matrix for this system using Octave/MatLab. Consider the system -2x1 + 3x2+2x3 I-

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Attempt 1: 6 attempts remaining.
x+4y+2z
4x
=
9
-
3y + z =
=
-38
32
-3x + y - 4z
Write the augmented matrix for the above system of equations and use the rref() function in
Octave/MatLab to find the unique solution to this system of equations. Give your answer as a point
(x,y,z):
Transcribed Image Text:Attempt 1: 6 attempts remaining. x+4y+2z 4x = 9 - 3y + z = = -38 32 -3x + y - 4z Write the augmented matrix for the above system of equations and use the rref() function in Octave/MatLab to find the unique solution to this system of equations. Give your answer as a point (x,y,z):
-
I
-
-
I-
-x12x2 3x3
-2x12x2 - 2x3
=
3
= -3
=
-3
(a) Find the reduced row echelon form of the augmented matrix for this system using
Octave/MatLab.
Consider the system
-2x1 + 3x2+2x3
I-
Transcribed Image Text:- I - - I- -x12x2 3x3 -2x12x2 - 2x3 = 3 = -3 = -3 (a) Find the reduced row echelon form of the augmented matrix for this system using Octave/MatLab. Consider the system -2x1 + 3x2+2x3 I-
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