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If |(z - i)/(z + i)| = 1, then the locus of z is
- x-axis
- y-axis
- x = 1
- y = 1
Correct answer: x-axis
Solution
The condition |z - i| = |z + i| means z is equidistant from (0,1) and (0,-1); the perpendicular bisector is the real (x) axis.
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