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Let \(z\) be a complex number such that \(\left|\frac{z-2 i}{z+i}\right|=2, z \neq-i\). Then \(z\) lies on the circle of…

Q1

Let \(z\) be a complex number such that \(\left|\frac{z-2 i}{z+i}\right|=2, z \neq-i\). Then \(z\) lies on the circle of radius 2 and centre

[JEE Main 2023, 25 Jan (Shift 2)]

a

\((2,0)\)

b

\((0,0)\)

c

\((0,2)\)

d

\((0,-2)\)

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