Let α and β are complex numbers satisfying |α+1+i|=1 and |β−2− – InterviewSolution

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1.	Let α and β are complex numbers satisfying \|α+1+i\|=1 and \|β−2−3i\|=6 such that 6\|α\|max−\|β\|max=√a−√b;a,b∈R+ then the value of √b2−2a is
Answer» Let $α$ and $β$ are complex numbers satisfying $\| α + 1 + i \| = 1$ and $\| β - 2 - 3 i \| = 6$ such that $6 \| α \|_{m a x} - \| β \|_{m a x} = \sqrt{a} - \sqrt{b}; a, b \in R^{+}$ then the value of $\sqrt{b^{2} - 2 a}$ is

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