The equation of a plane passing through three points
∣x−1y−0z+10−11−01−(−1)−1−11−01+0∣=0,∣x−1yz+1−112−211∣=0,x−1−z−1−4y+2z+2+y−2x+2=0,\begin{vmatrix} x-1 & y-0&z+1 \\ 0-1 & 1-0&1-(-1)\\ -1-1 & 1-0&1+0 \end{vmatrix}=0, \\ \begin{vmatrix} x-1 & y&z+1 \\ -1 & 1&2\\ -2 & 1&1 \end{vmatrix}=0, \\ x-1-z-1-4y+2z+2+y-2x+2=0,∣∣x−10−1−1−1y−01−01−0z+11−(−1)1+0∣∣=0,∣∣x−1−1−2y11z+121∣∣=0,x−1−z−1−4y+2z+2+y−2x+2=0,
−x−3y+z+2=0-x-3y+z+2=0−x−3y+z+2=0 ,
x+3y−z−2=0x+3y-z-2=0x+3y−z−2=0 .
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