If points having affixes z, `-iz` and 1 are collinear, then z lies on

Find the locus of point z if z,i, and iz, are collinear.

Find the locus of point z if z , i ,and iz , are collinear.

Find the locus of point z if z , i ,and iz , are collinear.

If the area of the triangle formed by the points z, z+iz and iz is 50 square units, then |z| is equal to :

If the area of the triangle formed by the points z, z+iz and iz is 50 square units, then |z| is equal to

Points A,B and C with affixes z_(1),z_(2) and (1-i)z_(1)+iz_(2) are the vertices of

If O is origin and affixes of P, Q, R are respectively z, iz, z + iz. Locate the points on complex plane. If DeltaPQR = 200 then find |z|

Let z=x+iy and omega=(1-iz)/(z-i). If |omega|=1 show the in the complex plane the point z lies on the real axis.