MCQ
The cofactor of the element $'4'$ in the determinant $\left| {\,\begin{array}{*{20}{c}}1&3&5&1\\2&3&4&2\\8&0&1&1\\0&2&1&1\end{array}\,} \right|$ is
- A$4$
- ✓$10$
- C$-10$
- D$-4$
$=-{1(-2) -3 (8 -0)+ 1.16}= 10.$
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($A$) There exists a function $f \in S$ such that $X_f=0$
($B$) For every function $f \in S$, we have $X_f \leq 2$
($C$) There exists a function $f \in S$ such that $X_f=2$
($D$) There does $NOT$ exist any function $f$ in $\mathrm{S}$ such that $\mathrm{X}_f=1$