Physics for Scientists and Engineers with Modern Physics
Physics for Scientists and Engineers with Modern Physics
10th Edition
ISBN: 9781337553292
Author: Raymond A. Serway, John W. Jewett
Publisher: Cengage Learning
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Chapter 41, Problem 41AP
To determine

The average value of 1/r in the 1s state of hydrogen.

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A spherical harmonic function is the angular part of the wavefunction of an electron in hydrogen atom. In the state (5,4,-2), it is the following, Y, (0, ø) =V exp[-2iø] sin? 0 (7 cos² 0 – 1) A. What is the most probable angle 0 to find the electron? If there are more than one angle, please enter one of the correct answers. Answer:
Complete the derivation of E = Taking the derivatives we find (Use the following as necessary: k₁, K₂ K3, and 4.) +- ( ²) (²) v² = SO - #2² - = 2m so the Schrödinger equation becomes (Use the following as necessary: K₁, K₂, K3, ħ, m and p.) 亢 2mm(K² +K ² + K² v k₁ = E = = EU The quantum numbers n, are related to k, by (Use the following as necessary: n, and L₁.) лħ n₂ π²h² 2m √2m h²²/0₁ 2m X + + by substituting the wave function (x, y, z) = A sin(kx) sin(k₂y) sin(kz) into - 13³3). X What is the origin of the three quantum numbers? O the Schrödinger equation O the Pauli exclusion principle O the uncertainty principle Ⓒthe three boundary conditions 2² 7²4 = E4. 2m
Consider an atom with two states having ground state energy zero and first excited state energy 1 eV. Determine the partition function for the atom at 3000 K. (a) 1.0407 (b) 1.0547 (c) 1.0822 (d) 1.0209
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