2) 2) Below is a “ball and stick" representation of the molecule CH4. Assume all bond lengths and angles are equivalent such that the molecule is an idealized tetrahedron. H H H H a) What is the highest order rotation axis and how many are there? b) How does your answer in part a tell you this molecule is in the “high symmetry" point groups? c) Often the symmetry of a tetrahedron is visualized by placing it inside of a cube, with each corner of the tetrahedron on a corner of the cube. As shown
2) 2) Below is a “ball and stick" representation of the molecule CH4. Assume all bond lengths and angles are equivalent such that the molecule is an idealized tetrahedron. H H H H a) What is the highest order rotation axis and how many are there? b) How does your answer in part a tell you this molecule is in the “high symmetry" point groups? c) Often the symmetry of a tetrahedron is visualized by placing it inside of a cube, with each corner of the tetrahedron on a corner of the cube. As shown
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Chapter1: Chemical Foundations
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Problem 1RQ: Define and explain the differences between the following terms. a. law and theory b. theory and...
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![2) 2) Below is a “ball and stick" representation of the molecule CH4. Assume all
bond lengths and angles are equivalent such that the molecule is an idealized
tetrahedron.
H
H
H
H
a) What is the highest order rotation axis and how many are there?
b) How does your answer in part a tell you this molecule is in the “high
symmetry" point groups?
c) Often the symmetry of a tetrahedron is visualized by placing it inside of a
cube, with each corner of the tetrahedron on a corner of the cube. As shown](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F35e8255d-e7cc-4d15-9b17-9b10330627d4%2F27f5e65d-3ecc-47bd-bf0f-de6dccc2fb49%2Fc669tyc_processed.png&w=3840&q=75)
Transcribed Image Text:2) 2) Below is a “ball and stick" representation of the molecule CH4. Assume all
bond lengths and angles are equivalent such that the molecule is an idealized
tetrahedron.
H
H
H
H
a) What is the highest order rotation axis and how many are there?
b) How does your answer in part a tell you this molecule is in the “high
symmetry" point groups?
c) Often the symmetry of a tetrahedron is visualized by placing it inside of a
cube, with each corner of the tetrahedron on a corner of the cube. As shown
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