[Video Solution] For a \in \mathbbC, let A = \\, z \in \mathbbC : \Re(a + \bar z) > \Im(\bar ... | ASPIRE STUDY

For a \in \mathbbC, let A = \\, z \in \mathbbC : \Re(a + \bar z) > \Im(\bar a + z) \,\ and B = \\, z \in \mathbbC : \Re(a + \bar z) < \Im(\bar a + z) \,\. Then among the two statements: (S1): If \Re(a), \Im(a) > 0, then the set A contains all the real numbers. (S2): If \Re(a), \Im(a) < 0, t... | Watch the step-by-step video solution for this NIMCET PYQ.