Let z₁, z₂ be two complex numbers such that z₁ ≠ z₂ and |z₁| = |z₂|. If z₁ has positive real part and z₂ has negative imaginary part then, z₁ + z₂/ z₁ - z₂ (a) cannot be zero (b) is real and positive (c) is real and negative (d) is purely imaginary
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