If `G` is the greatest and `L` is the least value of `|z+2i|` ,where `i=sqrt(-1)`, and `1<=|z-1|<=3` then `(G+L-sqrt(5))^(2)` is

|z+3|<=3, then the greatest and least value of |z+1| are

If |z+4|<=3 then find the greatest and least values of |z+1|

1.If |z-2+il=<2 then find the greatest and least value of z|

1.If |z-2+il=<2 then find the greatest and least value of z|

Find the greatest and the least value of |z_(1)+z_(2)| if z_(1)=24+7i and |z_(2)|=6

If z be a complex number satisfying |z-4+8i|=4 , then the least and the greatest value of |z+2| are respectively (where i=sqrt(-i) )