If z satisfies `|z+1| lt |z-2|`, then `w=3z+2+i`

If z satisfies |z-1| lt |z +3| " then " omega = 2 z + 3 -i satisfies

If z satisfies |z-1| lt |z +3| " then " omega = 2 z + 3 -i satisfies

If z satisfies |z-2+2i|<=1 then

If z satisfies |z-1|<|z+3| then omega=2z+3-i, (where i=sqrt(-1) ) sqtisfies

If z_(1) satisfies |z-1|=1 and z_(2) satisfies |z-4i|=1 , then |z_(1)-z_(2)|_("max")-|z_(1)-z_(2)|_("min") is equal to ___________

If a complex number z satisfies |z| = 1 and arg(z-1) = (2pi)/(3) , then ( omega is complex imaginary number)

The number of complex numbers z satisfying |z-2-i|=|z-8+i| and |z+3|=1 is

locus of the point z satisfying the equation |z-1|+|z-i|=2 is

locus of the point z satisfying the equation |z-1|+|z-i|=2 is