**Real Revelations Behind #603387—What This Number Actually Means Will Blow Your Mind!

Real Revelations Behind #603387—What This Number Actually Means Will Blow Your Mind!

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z_1 \overline{z_2} = (\cos heta_1 + i \sin heta_1)(\cos heta_2 - i \sin heta_2) = \cos( heta_1 - heta_2) + i \sin( heta_1 - heta_2).
The argument of $ z_1 \overline{z_2} $ is $ heta_1 - heta_2 $ (modulo $ 360^\circ $), and the smallest positive argument is given to be $ 60^\circ $. Since cosine determines the angle uniquely within $ [0^\circ, 180^\circ] $ for this context (as it's the smallest angle between them), we have
heta_1 - heta_2 \equiv 60^\circ \pmod{180^\circ},

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