题目
}5x_(1)+4x_(3)+2x_(4)=3x_(1)-x_(2)+2x_(3)+x_(4)=14x_(1)+x_(2)+2x_(3)=1x_(1)+x_(2)+x_(3)+x_(4)=0
$\begin{cases}5x_{1}+4x_{3}+2x_{4}=3\\x_{1}-x_{2}+2x_{3}+x_{4}=1\\4x_{1}+x_{2}+2x_{3}=1\\x_{1}+x_{2}+x_{3}+x_{4}=0\end{cases}$,则其解为()。
A. $\begin{cases}x_{1}=1\\x_{2}=-1\\x_{3}=-1\\x_{4}=1\end{cases}$
B. $\begin{cases}x_{1}=1\\x_{2}=1\\x_{3}=-1\\x_{4}=1\end{cases}$
C. $\begin{cases}x_{1}=1\\x_{2}=1\\x_{3}=1\\x_{4}=1\end{cases}$
题目解答
答案
A. $\begin{cases}x_{1}=1\\x_{2}=-1\\x_{3}=-1\\x_{4}=1\end{cases}$