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

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

If |z-1|+|z+3|<=8 , then the range of values of |z-4| is

if |z-2i| le sqrt2 , then the maximum value of |3+i(z-1)| is :

If |z""+""4|lt=3 , then the maximum value of |z""+""1| is (1) 4 (B) 10 (3) 6 (4) 0

If |z-4/z|=2 , then the maximum value of |Z| is equal to (1) sqrt(3)+""1 (2) sqrt(5)+""1 (3) 2 (4) 2""+sqrt(2)

If |z|lt=4 , then find the maximum value of |i z+3-4i|dot

If a complex number z satisfies |z|^(2)+(4)/(|z|)^(2)-2((z)/(barz)+(barz)/(z))-16=0 , then the maximum value of |z| is

Find the minimum value of |z-1| if ||z-3|-|z+1||=2.

Find the minimum value of |z-1 if ||z-3|-|z+1||=2.

If abs(z+4) le 3 , the maximum value of abs(z+1) is