"D=\\begin{vmatrix}\n 1 & 2 & 1\\\\\n 2 & 2 & 1\\\\\n 1 & 2 &3\n\\end{vmatrix}=6+2+4-2-2-12=-4"
"D_x=\\begin{vmatrix}\n 5 & 2&1 \\\\\n 6& 2&1\\\\\n9&2&3\n\\end{vmatrix}=30+18+12-18-36-10=-4"
"D_y=\\begin{vmatrix}\n 1&5&1\\\\2&6&1\\\\1&9&3\n\\end{vmatrix}=18+18+5-6-30-9=-4"
"D_z=\\begin{vmatrix}\n 1&2&5\\\\2&2&6\\\\1&2&9\n\\end{vmatrix}=18+20+12-10-36-12=-8"
"x=D_x\/D=(-4)\/(-4)=1;"
"y=D_y\/D=(-4)\/(-4)=1;"
"z=D_z\/D=(-8)\/(-4)=2."
Answer:
"x=1; y=1; z=2."
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