2023-12-08T07:20:33+03:00[Europe/Moscow] en true <p>What is Black Body Radiation? </p>, <p>How was black body radiation describe classically?</p>, <p>How was black body radiation described in quantum?</p>, <p>What is the Dulong - Petit law. How was this corrected?</p>, <p>Wave particle duality/ de broglie relation</p>, <p>Photo electric effect </p>, <p>Schrodinger Eqn</p>, <p>Hamiltonian operator</p>, <p>Momentum operator</p>, <p>What is the simple wave eqn?</p>, <p>Time dependent SE</p>, <p>What is the born interpretation?</p>, <p>Probability of a wave function</p>, <p>Normalization of a wave function</p>, <p>Time independet SE VS Time dependent SE (Which encompasses both?)</p>, <p>Potential energy operator</p>, <p>Hermitian operator</p>, <p>What are the 3 properties of a Hermitian operator</p>, <p>What is the probability of obtaining an energy eigenvalue? En?</p>, <p>Dirac's Delta function (What does it represent?)</p>, <p>What is the expectation value of energy?</p>, <p>Non-commutable operators</p>, <p>Particle in a box (eqn and b.c)</p>, <p>Boundary condition requirements for particle in a box</p>, <p>What does a quantum number (n) = 0 mean for particle in a box?</p>, <p>Energy eigenvalue soln particle in a box</p>, <p>What is the zero point energy?</p>, <p>What is the excitation energy for a particle?</p>, <p>Probability density for particle in a box (eqn)</p>, <p>Eqn to normalize the way function for the particle in a box</p>, <p>Particle in a well SE and B.C.</p>, <p>Separation of variables of the particle in a box</p>, <p>What is degeneracy for the particle in a box.</p>, <p>Harmonic Oscillator S.E.</p>, <p>How are the energy levels separated in the Harmonic Oscillator S.E.? and what the ground state energy?</p>, <p>What are the cylindrical coordinates</p>, <p>Particle on a ring SE w/ B.C.</p>, <p>Particle on a ring Eigenfunction</p>, <p>What is the energy and zero point energy for the particle on a ring</p>, <p>SE for the particle on a sphere</p>, <p>Energy eqn for quantum #l, energy eqn for quantum # m_L,what are the bounds for m_L (Particle on a sphere)</p>, <p>What is the total defined energy and total angular momentum energy for the particle on a sphere</p>, <p>Total spin angular momentum / What is the sping magnetic quantum #</p>, <p>Pauli Exclusion principle </p>, <p>What are bosons</p> flashcards

Chem 442

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  • What is Black Body Radiation?

  • How was black body radiation describe classically?

  • How was black body radiation described in quantum?

    Thermal energy cannot gain a single quantum of electromagnetic oscillator with high frequency. The effective number of oscillators decreases with frequency

    Thermal energy cannot gain a single quantum of electromagnetic oscillator with high frequency. The effective number of oscillators decreases with frequency

  • What is the Dulong - Petit law. How was this corrected?

    This was explained and correct by Einstein using Planck's constant

    This was explained and correct by Einstein using Planck's constant

  • Wave particle duality/ de broglie relation

    light is particle-like and wave-like. [Lambda = (planck's constant)/momentum] explains this property

  • Photo electric effect

  • Schrodinger Eqn

  • Hamiltonian operator

  • Momentum operator

  • What is the simple wave eqn?

  • Time dependent SE

  • What is the born interpretation?

    The square of a wave function is the probability of finding a particle at that location

    The square of a wave function is the probability of finding a particle at that location

  • Probability of a wave function

  • Normalization of a wave function

  • Time independet SE VS Time dependent SE (Which encompasses both?)

    Time dependent SE

    Time dependent SE

  • Potential energy operator

  • Hermitian operator

  • What are the 3 properties of a Hermitian operator

  • What is the probability of obtaining an energy eigenvalue? En?

  • Dirac's Delta function (What does it represent?)

  • What is the expectation value of energy?

  • Non-commutable operators

  • Particle in a box (eqn and b.c)

  • Boundary condition requirements for particle in a box

  • What does a quantum number (n) = 0 mean for particle in a box?

  • Energy eigenvalue soln particle in a box

  • What is the zero point energy?

  • What is the excitation energy for a particle?

  • Probability density for particle in a box (eqn)

  • Eqn to normalize the way function for the particle in a box

  • Particle in a well SE and B.C.

  • Separation of variables of the particle in a box

  • What is degeneracy for the particle in a box.

  • Harmonic Oscillator S.E.

  • How are the energy levels separated in the Harmonic Oscillator S.E.? and what the ground state energy?

    E = (1/2)h_bar(omega)omega = sqrt(k/m)

    E = (1/2)h_bar(omega)

    omega = sqrt(k/m)

  • What are the cylindrical coordinates

  • Particle on a ring SE w/ B.C.

  • Particle on a ring Eigenfunction

  • What is the energy and zero point energy for the particle on a ring

  • SE for the particle on a sphere

  • Energy eqn for quantum #l, energy eqn for quantum # m_L,what are the bounds for m_L (Particle on a sphere)

  • What is the total defined energy and total angular momentum energy for the particle on a sphere

  • Total spin angular momentum / What is the sping magnetic quantum #

  • Pauli Exclusion principle

  • What are bosons