Recall that all spherical harmonics $Y_{l,m}$ are orthornormal. Show that the $d_{xz}$ and $d_{yz}$ orbitals are both orthogonal to each other and normalized. In answering this question, DO NOT explicitly evaluate any integrals.
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closed as too localized by David Zaslavsky♦ Feb 14 at 17:04
This question is unlikely to help any future visitors; it is only relevant to a small geographic area, a specific moment in time, or an extraordinarily narrow situation that is not generally applicable to the worldwide audience of the internet. For help making this question more broadly applicable, see the FAQ.
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http://en.wikipedia.org/wiki/Atomic_orbital#Orbitals_table with this table you can check the $l,m$ corresponding to your orbitals. Now use the orthoganility relations http://en.wikipedia.org/wiki/Spherical_harmonics#Orthogonality_and_normalization to answer your question. |
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