Let A, B, C be three sets of complex number as defined below: `A={z:Imge1}, B={z:|z-2-i|= 3},C:{z:Re((1-i)z)=sqrt(2)}` The number of elements in the set `AnnBnnC` is

Let A,B,C be three sets of complex number as defined below: A={z:Im>=1},B={z:|z-2-i|=3},C:{z:Re((1-i)z)=sqrt(2)} The number of elements in the set A nn B nn C is

Let A,B,C be three sets of complex numbers as defined below.A={z:|z+1| =1} and C={z:|(z-1)/(z+1)|>=1}

Let A,B,C be three sets of complex number as defined below A={z:lm (z) ge 1} B={z:|z-2-i|=3} C={z:Re((1-i)z)=sqrt(2)} Let z be any point in A cap B cap C and let w be any point satisfying |w-2-i|lt 3 Then |z|-|w|+3 lies between

A,B,C be three sets of complex number as defined below : A = {z : "In" z ge 1} , B = {z :| z - 2 - I | = 3 } " and " C = {z : Re ((1 - i)z) = sqrt(2)) Let z be any point in A nn B nn C . The |z + 1 - i|^(2) + |z - 5 -i|^(2) lies between :

Let A={z:"Im"(z) ge 1}, B={z:|z-2-i|=3}, C={z:"Re"{(1-i)z}=sqrt(2)} be three sides of complex numbers. Then, the number of elements in the set A frown B frown C , is

Let z in C, the set of complex numbers. Thenthe equation,2|z+3i|-|z-i|=0 represents :