If \( \alpha, \beta, \gamma \in \mathbf{C} \) are such that \( \alpha+\beta+\gamma=2 \), \( \alp...

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If \(\alpha \neq a , \beta \neq b , \gamma \neq c\) and \(\left|\begin{array}{lll}\alpha & b.... If \(\alpha \neq a , \beta \neq b , \gamma \neq c\) and \(\left|\begin{array}{lll}\alpha & b....
\[\lambda \ne 0\] be in R. If \[\alpha \] and \[\beta \] are the roots \[{x^2} - x + 2\lambda = \[\lambda \ne 0\] be in R. If \[\alpha \] and \[\beta \] are the roots \[{x^2} - x + 2\lambda =
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