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CHEM 3500 Spring 2006 Exam 1 Review: Quantum Mechanics and Molecular Structure, Exams of Physical Chemistry

A review for exam 1 of the chem 3500 course offered in spring 2006. It includes useful formulas and topics related to quantum mechanics, wavefunctions, orbitals, quantum numbers, electronic configurations, and molecular orbital energy diagrams. The exam consists of three sections: true/false questions, multiple choice questions, and free response questions.

Typology: Exams

Pre 2010

Uploaded on 07/30/2009

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koofers-user-vbu 🇺🇸

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Download CHEM 3500 Spring 2006 Exam 1 Review: Quantum Mechanics and Molecular Structure and more Exams Physical Chemistry in PDF only on Docsity! CHEM 3500 Spring 2006 Review for Exam 1 No formula sheet will be allowed. Useful formulas to be know: – Wien’s displacement law: K cm29.0max =λT – Planck’s quantization of energy: νnhE = – Transition between energy levels (photon energy): λ νν hchchEE ====∆ ~photon – Photoelectric Effect: Φhmv −== ν2 2 1KE – Wave-particle duality (de Broglie relation): mv h p h ==λ – The Heisenberg Uncertainty Principle: h2 1≥∆xp∆ – Quantized Translational Motion (Particle in a Box): 2 22 8mL hnEn = – Quantized Rotational Motion (Particle on a Ring): I mE l 2 22h = , 2mrI = – Quantized Vibration Motion (The Harmonic Oscillator): νhvEv )( 2 1+= , µπ ν k 2 1 = , 21 21 mm mm + ⋅ =µ – Rydberg Formula (H atom spectra):        −= 2 2 2 1 H 11~ nn Rν – Energy levels of a hydrogenic atom: 2 H n hcREn −= – Ionization energy of hydrogen-like atoms: 2 2 H n ZhcRI = – General molecular orbital expression: AO orbitals atoms, MO ψψ ic∑= – Bond order: 2 *nnb −= CHEM 3500 Spring 2006 Topics: – Experimental phenomena explained using quantum mechanics ideas – Applications of quantum mechanics to translational, rotational, and vibrational motions – Wavefunctions: significance, properties, etc. – Orbitals: shape, size, numbers, nodal properties, etc. – Quantum numbers and significance – Electronic configurations for atoms, ions, and molecules – Periodic trends in atomic properties – Valence bond theory: hybridization, hybrids orbitals, molecular geometries, etc. – Molecular orbital energy diagram for diatomics and applications: MO labels, bond orders, lengths, strengths, number of unpaired electrons, etc. – Intermolecular interactions
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