If `|(z-1)/(z-4)|=2 and |(w-4)/(w-1)|=2`, (where `z,w in C`) .Then the value of `|z-w|_(max)+|z-w|_(min)`

If |z|=1 and |omega-1|=1 where z, omega in C ,then the range of values of |2z-1|^(2)+|2 omega-1|^(2) equals

If |z|=1 and omega=(z-1)/(z+1) (where z in -1 ), then Re (omega) is

If w=(z)/(z-(1)/(3)i) and |w|=1, then z lies on

Let |z|=2 and w-(z+1)/(z-1), where z,w,in C (where C is the set of complex numbers).Then product of least and greatest value of modulus of w is

Let z and w be two complex number such that w = z vecz - 2z + 2, |(z +i)/(z - 3i )|=1 and Re (w) has minimum value . Then the minimum value of n in N for which w ^(n) is real, is equal to "_______."

Let z and omega be two complex numbers such that |z|=1 and (omega-1)/(omega+1)=((z-1)/(x+1))^(2) . Then the maximum value of |omega + 1| is