Minimum value of `4|z-i|+10|z-sqrt3|=`

If complex number z satisfies amp(z+i)=(pi)/(4) then minimum value of |z+1-i|+|z-2+3i| is

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

If z lies on the Curve (arg(z+i)=(pi)/(4)) then the minimum value of |z+4-3i|+|z-4+3i| is (Note i^(2)=-1 )

If z lies on the curve arg (z+i)=(pi)/(4) , then the minimum value of |z+4-3i|+|z-4+3i| is [Note :i^(2)=-1 ]

If z_(1) = 3+4i and z_(2) = 2+i , and z satisfy the equation 2(z+bar(z)) + 3(z-bar(z))i = 0 , Then for Minimum value of |z-z_(1)| + |z-z_(2)| , possible value of z can be

If z satisfies the condition arg (z + i) = (pi)/(4) . Then the minimum value of |z + 1 - i| + |z - 2 + 3 i| is _______.

The minimum value of |3z-3|+|2z-4| equal to

The minimum value of |3z-3|+|2z-4| equal to

If z in C , then minimum value of |z - 2 + 3i| + |z - 1 + i| is

If z epsilon C , the minimum value of |z| + |z-i| is attained at