If `|z|ge3,` then determine the least value of `|z+(1)/(z)|`.

Fill in the blanks of the following If |z+4| le3 , then the greatest and least values of |z+1| are ... and .....

Given that |z+4| le 3 then greatest & least values of |z + 1| are

If |z-4/z|=2 then the greatest value of |z| is

If |z_1-1|lt=1,|z_2-2|lt=2,|z_(3)-3|lt=3, then find the greatest value of |z_1+z_2+z_3|dot

If |z+4|le3 then the maximum value fo |z+1| is....

If |z+1|=z+2(1+i) then find the value of z.

If |z-i|le5 and z_(1)=5+3i (where, i=sqrt(-1), ) the greatest and least values of |iz+z_(1)| are

If |z|=1 and z!=+-1, then all the values of z/(1-z^2) lie on

If complex number z(zne2) satisfies the equation z^(2)=4z+|z|^(2)+(16)/(|z|^(3)) , then what is the value of |z|^(4) ?

If z in z and |z+3| le 8 then find the maximum and minimum value of |z-2| .