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

Suppose that z is a complex number that satisfies |z-2-2i|lt=1. The maximum value of |2i z+4| is equal to _______.

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

If z is a complex number satisfying z^4+z^3+2z^2+z+1=0 then the set of possible values of z is

If z is any complex number such that |z+4|lt=3, then find the greatest value of |z+1|dot

If |z|lt=4 , then find the maximum value of |i z+3-4i|dot

Let Z_(1) and Z_(2) be two complex numbers satisfying |Z_(1)|=9 and |Z_(2)-3-4i|=4 . Then the minimum value of |Z_(1)-Z_(2)| is

If z is a complex number such that z+|z|=8+ 12i , then the value of |z^2| is equal to

If z is any complex number such that |3z-2|+|3z+2|=4 , then identify the locus of zdot

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

Let z be a complex number satisfying the equation (z^3+3)^2=-16 , then find the value of |z|dot