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MCQ (Single Correct Answer)

BITSAT 2023
Number of solutions of the equation $$z^2+|z|^2=0$$ and $$z \neq 0$$ is
BITSAT 2023
If $$z_1$$ and $$z_2$$ be nth root of unity which subtend a right angled at the origin. Then, $$n$$ must be of the form
BITSAT 2022
If $$|w| = 2$$, then the set of points $$z = w - {1 \over w}$$ is contained in or equal to the set of points z satisfying
BITSAT 2022
The smallest positive integral value of n such that $${\left[ {{{1 + \sin {\pi \over 8} + i\cos {\pi \over 8}} \over {1 + \sin {\pi \over 8} - i\co...
BITSAT 2021
If Re(z + 2) = | z $$-$$ 2 |, then the locus of z is
BITSAT 2020
If $$z = {{7 + i} \over {3 + 4i}}$$, then z14 is
BITSAT 2020
The root of the equation $$2(1 + i){x^2} - 4(2 - i)x - 5 - 3i = 0$$, where $$i = \sqrt { - 1} $$, which has greater modulus, is
BITSAT 2020
If $$z = r{e^{i\theta }}$$, then arg(eiz) is
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