Ø = cos-1 (h₂h₂+k₁k₂ +1₂4₂) [(h² + k²? + 1² )(h² + k² + 13 )] ² H.W: Find the angle Ø enclosed between the two planes: (111) and (212), (312) and (421),[123] and [201]in a cubic crystal.
Ø = cos-1 (h₂h₂+k₁k₂ +1₂4₂) [(h² + k²? + 1² )(h² + k² + 13 )] ² H.W: Find the angle Ø enclosed between the two planes: (111) and (212), (312) and (421),[123] and [201]in a cubic crystal.
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![Ø = cos-1
(h₂h₂ + K₁ K₂ +4₂/₂)
[(h? + k² + 1² )<h² + k² + 13 )] ²
H.W: Find the angle Ø enclosed between the two planes:
(111) and (212), (312) and (421), [123] and [201]in a cubic crystal.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa32e4b68-2cb1-45fd-b6c6-3f340ae1da0d%2F76a7107c-5ed8-469e-a343-ff960dff6771%2Fahmg9wj_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Ø = cos-1
(h₂h₂ + K₁ K₂ +4₂/₂)
[(h? + k² + 1² )<h² + k² + 13 )] ²
H.W: Find the angle Ø enclosed between the two planes:
(111) and (212), (312) and (421), [123] and [201]in a cubic crystal.
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