The maximum value of `|a r g(1/(1-z))|` for |z|=1,`z!=1` is given by.

The maximum value of |ar g(1/(1-z))| for |z|=1 ,z!=1 is given by

The maximum value of |a r g(1/(1-z))|for|z|=1,z!=1 is given by.

The maximum value of |arg((1)/(1-z))| for |z|=1,z!=1 is given by

If |z|=1 then the maximum value of |z+bar(z)|^(2) is

If |z|=1 then the maximum value of |z+bar(z)|^(2) is

If |z+4|<=3 then the maximum value of |z+1| is

Minimum value of |z_(1)+1|+|z_(2)+1|+|z_(1)z_(2)+1| if |z_(1)|=1,|z_(2)|=1 is

If |z + 2i| le 1 and z_(1) = 6-3i then the maximum value of |iz + z_(1) - 4| is ____

Find the complex number z with maximum and minimum possible values of |z| satisfying (a) |z + (1)/(z) | =1 .

If |z-1|+|z+3|le8, then the maximum, value of |z-4| is =