xˉ×bˉ=cˉ×bˉ=>or xˉ=cˉ or bˉ=0 or xˉ=cˉ=0 and bˉ≠0\bar{x}\times\bar{b}=\bar{c}\times\bar{b}=>\begin{matrix} or\ \bar{x}=\bar{c} \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \\ or\ \bar {b}=0\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \\ or\ \bar{x}=\bar{c}=0 \ and\ \bar{b}\not=0 \end{matrix}xˉ×bˉ=cˉ×bˉ=>or xˉ=cˉ or bˉ=0 or xˉ=cˉ=0 and bˉ=0
Given xˉ⋅cˉ=0\bar{x}\cdot\bar{c}=0xˉ⋅cˉ=0
If bˉ≠0,\bar{b}\not=0,bˉ=0, then xˉ=0\bar{x}=0xˉ=0
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