Find the maximum and minimum values of `|z|` satisfying `|z+(1)/(z)|=2`

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

Find the complex number z with maximum and minimum possible values of |z| satisfying (a) |z + (1)/(z) | =1 . (b) |z+ (4)/(z)| =3 .

If |z+2|le2, find the maximum and minimum values of |z| .

If |z+2|le2 ,find the maximum and minimum values |z|.

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

If z is a complex number such that |z| = 2 , find the maximum and minimum value of |z - 2 + 3i|

The maximum & minimum values of |z+1| when |z+3|ge3 are

If |z^(2)|=9|z| , find the maximum and minimum values of |z| .

If |z+(4)/(z)|=2, find the maximum and minimum values of |z|

If |z+(4)/(z)|=2, find the maximum and minimum values of |z|.