Cofactor Matrix to Adjoint (3x3) - Single Row or Column

Question

Which shows column 1 of the adjoint of this cofactor matrix? Fill only that column and leave the other entries blank. The adjoint is the transpose of the cofactor matrix: $	ext{adj}(A) = C^{T}$.

$$\left[ {\begin{array} {ccc} \fcolorbox{#1b7f3b}{#e6f7ec}{$6$} & -4 & -1 \ \fcolorbox{#1b7f3b}{#e6f7ec}{$2$} & 8 & -5 \ \fcolorbox{#1b7f3b}{#e6f7ec}{$8$} & 3 & -1 \end{array}  } ight]$$

Accepted Answer

$$\left[ {\begin{array} {ccc} 6 & \square & \square \ -4 & \square & \square \ -1 & \square & \square \end{array}  } ight]$$

Answer

$$\left[ {\begin{array} {ccc} 3 & \square & \square \ -7 & \square & \square \ 0 & \square & \square \end{array}  } ight]$$

Answer

$$\left[ {\begin{array} {ccc} 5 & \square & \square \ -4 & \square & \square \ -1 & \square & \square \end{array}  } ight]$$

Answer

$$\left[ {\begin{array} {ccc} 4 & \square & \square \ -3 & \square & \square \ 1 & \square & \square \end{array}  } ight]$$

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Cofactor Matrix to Adjoint (3x3) - Single Row or Column