Question
Five students are selected from 11. How many ways can these students be selected if (a) two specified students are selected? (b) two specified students are not selected?
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$\left|\begin{array}{lll}1 & a & b+c \\ 1 & b & c+a \\ 1 & c & a+b\end{array}\right|$
$\left(1+\omega-\omega^2\right)^6=64$
$f: R \rightarrow R$ given by $f(x)=x^2$