If `|z-3|+|z+3|=10` then the difference between the maximum and the minimum value of `|z|` is

If |Z-4| + |Z+4|=10 , then the difference between the maximum and the minimum values of |Z| is :

The minimum value of |z|+|z-4i| is

The minimum value of |z-3|+|z+5| is

The minimum value of |z-3|+|z+5| is

The minimum value of |z-1|+|z-5| is

The minimum value of |2z-1|+|3z-2| is

The minimum value of |2z-1|+|3z-2| is

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

x,y,z are real numbers such that x+y+z=3 and xy+yz+zx=a (where a is a real parameter). Determine the value of 'a' for which the difference between the maximum and minimum value of x is equal to 8.

Let |z-sqrt(3)-i|+|z-1-sqrt(3)i|=sqrt(6)-sqrt(2) Find the difference between the maximum and a minimum value of the argument of z