Let z1 = a + ib, z2 = p + iq be two unimodular complex numbers such that Im

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Let z_1=a+i b, z_2=p+i q be two unimodular complex numbers such that Im(z_1𝐳_2)=1. If ω_1=a+ i p...

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z1 and z2 are two complex numbers such that is unimodular whereas z2 is not unimodular. Then |z1| =

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For any two complex numbers z1 and z2, prove that Re (z1z2) = Re z1 Re z2 – Im z1 Im z2

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