Find the angle between normal to the planes (111) and (121) in a cubic unit cell.
α1=90°−arctan1111=90°−arctan1=90°−45°=45°.\alpha_1=90°-arctan\frac{\frac 11}{\frac 11}=90°-arctan1=90°-45°=45°.α1=90°−arctan1111=90°−arctan1=90°−45°=45°.
α2=90°−arctan1211=90°−arctan12=90°−27°=63°.\alpha_2=90°-arctan\frac{\frac 12}{\frac11}=90°-arctan \frac 12=90°-27°=63°.α2=90°−arctan1121=90°−arctan21=90°−27°=63°.
α=α2−α1=63°−45°=18°.\alpha=\alpha_2-\alpha_1=63°-45°=18°.α=α2−α1=63°−45°=18°.
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