If `omega` is any complex number such that `z omega = |z|^2` and `|z - barz| + |omega + bar(o
214 views · Published 13 October 2018 · 5:49 · Indexed 8 October 2026
Channel: Doubtnut · 2018 · Education
To ask Unlimited Maths doubts download Doubtnut from - https://goo.gl/9WZjCW If `omega` is any complex number such that `z omega = |z|^2` and `|z - barz| + |omega + bar(omega)| = 4` then as `omega` varies, then the area bounded by the locus of z is
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