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

Let z be a complex number satisfying 2z+|z|=2+6i .Then the imaginary part of z is

Let z be a complex number satisfying |z+16|=4|z+1| . Then

Let z be a complex number satisfying |z+16|=4|z+1| . Then

Let z be a complex number satisfying |z+16|=4|z+1| . Then

Let z be a complex number satisfying |z+16|=4|z+1| . Then

Let z be a complex number satisfying |z| = 3 |z-1| . Then prove that |z-(9)/(8)| = (3)/(8)

Let z be a complex number satisfying |z| = 3 |z-1| . Then prove that |z-(9)/(8)| = (3)/(8)

Let z be a complex number satisfying |(z-4)/(z-8)|=1and|(z)/(z-2)|=3/2 What is |z| 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 :