x+2y_z=3 3x_y+2z=1 2x_2y+3z=2 verify the following system of consistency and if constant solve
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Step-by-step explanation:
x + 2y-z=3 Eq1
3x-y + 2z = 1 Eq2 2x-2y + 3z = 2 Eq3 X-y +z = -1 Eq4
Eq2 - Eq3
=> x + y = z = -1 Eq5 -
x + 2y-z = 3 Eq1
Eq1 - Eq5
=> y = 4
Eq1 + Eq4
=> 2x + y = 2 => 2x + 4 = 2
=> x= -1x = -1
y = 4
z = 4
-1+8-4 3
-3-4+8=1
Eq1
Eq2
-2 --8y + 12 = 2 Eq3
-1-4 + 4 = -1
Eq4
All equations satisfies
Hence Equations have at least one solution
x= -1, y = 4, z = 4 I think my answer write
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