MCQ
Which of the following equations can represent a triangle
- A$|z - 1|\, = \,|z - 2|$
- ✓$|z - 1| = |z - 2| = |z - i|$
- C$|z - 1| - |z - 2| = 2a$
- D$|z - 1{|^2} + |z - 2{|^2} = 4$
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$f(x)=\frac{1}{2+\sin 3 x+\cos 3 x}, x \in \operatorname{IR} \text { be }[a, b] .$ If $\alpha$ and $\beta$ are respectively the $A.M.$ and the $G.M.$ of a and $b$, then $\frac{\alpha}{\beta}$ is equal to :