🛠️ JEE➗ Maths

Let \(z=x+iy\) be a non-zero complex number such that \({\mathrm{z}}^{2}=i|\mathrm{z}{|}^{2}\), where \(i=\sqrt{-1}\), t…

Q1

Let \(z=x+iy\) be a non-zero complex number such that \({\mathrm{z}}^{2}=i|\mathrm{z}{|}^{2}\), where \(i=\sqrt{-1}\), then \(\mathrm{z}\) lies on the :


[JEE Main 2020, 6 Sep (Shift 2)]

a

line, \(y=x\)

b

imaginary axis

c

real axis

d

line,\(y=-x\)

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