Let z be a complex number satisfying `|z-1| le |z-3|, |z-3| le |z-5|, |z+i| le |z-i|` and `|z-i| le |z-5i|`. Then the area of region in which z lies is A square units , where A

Let Z be a complex number satisfying |Z-1| <= |Z-3|, |Z-3| <= |Z-5|, |Z+ i| <= |Z- i|, |Z- i| <= |Z- 5i| . Then area of region in which Z lies is A square units, Where A is equal to :

Let Z be a complex number satisfying |Z-1| <= |Z-3|, |Z-3| <= |Z-5|, |Z+ i| <= |Z- i|, |Z- i| <= |Z- 5i| . Then area of region in which Z lies is A square units, Where A is equal to :

Let z be a complex number satisfying 1/2 le |z| le 4 , then sum of greatest and least values of |z+1/z| is :

The number of complex numbers z such that |z-1|=|z+1|=|z-i| is

If z is a complex number satisfying the relation |z+ 1|=z+2(1+i) , then z is

Let z be a complex number satisfying |z-5i|<=1 such that amp(z) is minimum, then z is equal to

If z is any complex number satisfying |z-3-2i|lt=2 then the maximum value of |2z-6+5i| is

Consider the region R in the Argand plane described by the complex number. Z satisfying the inequalities |Z-2| le |Z-4| , |Z-3| le |Z+3| , |Z-i| le |Z-3i| , |Z+i| le |Z+3i| Answer the followin questions : The maximum value of |Z| for any Z in R is

Consider the region R in the Argand plane described by the complex number. Z satisfying the inequalities |Z-2| le |Z-4| , |Z-3| le |Z+3| , |Z-i| le |Z-3i| , |Z+i| le |Z+3i| Answer the followin questions : Minimum of |Z_(1)-Z_(2)| given that Z_(1) , Z_(2) are any two complex numbers lying in the region R is

The complex number z satisfies z+|z|=2+8i . find the value of |z|-8