1.

If \[\omega \] is a complex cube root of unity, then value of\[\Delta =\left| \begin{matrix} {{a}_{1}}+{{b}_{1}}\omega & {{a}_{1}}{{\omega }^{2}}+{{b}_{1}} & {{c}_{1}}+{{b}_{1}}\bar{\omega } \\ {{a}_{2}}+{{b}_{2}}\omega & {{a}_{2}}{{\omega }^{2}}+{{b}_{2}} & {{c}_{2}}+{{b}_{2}}\bar{\omega } \\ {{a}_{3}}+{{b}_{3}}\omega & {{a}_{3}}{{\omega }^{2}}+{{b}_{3}} & {{c}_{3}}+{{b}_{3}}\bar{\omega } \\ \end{matrix} \right|\] is

A. \[0\]
B. \[-1\]
C. \[2\]
D. None of these
Answer» B. \[-1\]


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