Solve both systems below simultaneously by row-reducing a "double-augmented" matrix. x+ y +z= 0 2x + y+z = 0 x+ y+z= 4 2x + y+z = 6 (-x+y + 2z = 3 System 1: System 2: (-x+y+ 2z = 0

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Solve both systems below simultaneously by row-reducing a “double-augmented” matrix.

Solve both systems below simultaneously by row-reducing a "double-augmented"
matrix.
x+ y +z= 0
2x + y+z = 0
x+ y+z= 4
2x + y+z = 6
(-x+y + 2z = 3
System 1:
System 2:
(-x+y+ 2z = 0
Transcribed Image Text:Solve both systems below simultaneously by row-reducing a "double-augmented" matrix. x+ y +z= 0 2x + y+z = 0 x+ y+z= 4 2x + y+z = 6 (-x+y + 2z = 3 System 1: System 2: (-x+y+ 2z = 0
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