Suppose z and `omega` are two complex number such that `|z|leq1` , `|omega|leq1` and `|z+iomega|=|z-ibar omega|=2` The complex number of `omega` can be

If z and w are two non-zero complex numbers such that z=-w.

Suppose z and omega are two complex number such that Which of the following is true for z and omega ?

z and omega are two nonzero complex number such that |z|=|omega|" and "Argz+Arg omega= pi then z equals

Let z and omega be two complex numbers such that |z|lt=1,|omega|lt=1 and |z-iomega|=|z-i bar omega|=2, then z equals (a)1ori (b). ior-i (c). 1or-1 (d). ior-1

Let z and omega be two complex numbers such that |z|lt=1,|omega|lt=1 and |z-iomega|=|z-i bar omega|=2, then z equals (a) 1ori (b). ior-i (c). 1or-1 (d). ior-1

Let z and omega be two complex numbers such that |z|lt=1,|omega|lt=1 and |z-iomega|=|z-i bar omega|=2, then z equals (a) 1ori (b). ior-i (c). 1or-1 (d). ior-1

Let z and omega be two complex numbers such that |z|lt=1,|omega|lt=1 and |z-iomega|=|z-i bar omega|=2, then z equals (a) 1ori (b). ior-i (c). 1or-1 (d). ior-1

Let z and w be two complex numbers such that |z|le1, |w|le1 and |z-iw|=|z-i bar w|=2 , then z equals :