Question

Solve the system of linear equations, if possible. State any solutions and classify each system as consistent independent, consistent dependent, or inconsistent. If not possible, enter DNE in part (b). If the system is dependent, enter \textit{x} and \textit{y} in terms of \textit{z}. $-x + 2y + 2z = 4$ $2x - y - 2z = -11$ $-x - 3y - 2z = 7$ (a) The system of equations is: Consistent independent. Inconsistent. Consistent dependent. (b) The solution to the system is $x = $

          Solve the system of linear equations, if possible. State any solutions and classify each system as consistent independent, consistent dependent, or inconsistent.
If not possible, enter DNE in part (b). If the system is dependent, enter \textit{x} and \textit{y} in terms of \textit{z}.
$-x + 2y + 2z = 4$
$2x - y - 2z = -11$
$-x - 3y - 2z = 7$
(a) The system of equations is:
Consistent independent.
Inconsistent.
Consistent dependent.
(b) The solution to the system is
$x = $

Solve the system of linear equations, if possible. State any solutions and classify each system as consistent independent, consistent dependent, or inconsistent.
If not possible, enter DNE in part (b). If the system is dependent, enter x and y in terms of z.
-x + 2y + 2z = 4
2x - y - 2z = -11
-x - 3y - 2z = 7
(a) The system of equations is:
Consistent independent.
Inconsistent.
Consistent dependent.
(b) The solution to the system is
x =

Added by Angela S.

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