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\section{特征值与特征向量}
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首先根据$\vert\lambda E-A\vert=0$求出$\lambda$,然后把$\lambda$逐个带入$(\lambda E-A)x=0$,根据齐次方程求解方法进行初等变换求出基础解系。这个基础解系就是当前特征值的特征向量。
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\subsection{迹}
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\textbf{例题:}已知$A$是3阶方阵,特征值为1,2,3,求$\vert A\vert$的元素$a_{11},a_{22},a_{33}$的代数余子式$A_{11},A_{22},A_{33}$的和$\sum\limits_{i=1}^3A_{ii}$。
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