If a point P denoting the complex number z moves on the complex plane such that, `|Re(z)|+|Im(z)|=1` then locus of P is

If a point P denoting the complex number z moves on the complex plane such tha "Re"(z^(2))="Re"(z+bar(z)) , then the locus of P (z) is

If z is a complex number such that Re (z) = Im(z), then

If z is a complex number such that Re (z) = Im (z), then :

If z is a complex number such that Re(z)=Im(z) , then

If z is a complex number such that Re(z)=Im(2), then

Let z be a moving point in complex plane. If |Re(z)|+|lm(z)|=2 , then the locus of point z is

z is a complex number such that |Re(z)| + |Im (z)| = 4 then |z| can't be

z is a complex number such that |Re(z)| + |Im (z)| = 4 then |z| can't be