Chapter 9 The Atom - Bakersfield College
... http://www.youtube.com/watch?v=7Ot4xFhvYNw&feature=related http://www.youtube.com/watch?v=JvufPRbQsXA&feature=fvw http://www.youtube.com/watch?v=oiqIPXnKkKo&feature=related ...
... http://www.youtube.com/watch?v=7Ot4xFhvYNw&feature=related http://www.youtube.com/watch?v=JvufPRbQsXA&feature=fvw http://www.youtube.com/watch?v=oiqIPXnKkKo&feature=related ...
Chap30-DrJJ - 2 slides
... Conceptual Example 1 Atoms are Mostly Empty Space In the planetary model of the atom, the nucleus (radius = 10-15m) is analogous to the sun (radius = 7x108m). Electrons orbit (radius = 10-10m) the nucleus like the earth orbits (radius = 1.5x1011m) the sun. If the dimensions of the solar system had t ...
... Conceptual Example 1 Atoms are Mostly Empty Space In the planetary model of the atom, the nucleus (radius = 10-15m) is analogous to the sun (radius = 7x108m). Electrons orbit (radius = 10-10m) the nucleus like the earth orbits (radius = 1.5x1011m) the sun. If the dimensions of the solar system had t ...
Highligh in Physics 2005
... The fundamental features of quantum mechanics, such as linearity and entanglement, imply the occurrence of interference effects and nonlocal correlations, giving rise to seemingly paradoxical behaviors that we do not see in the world around us. As early as in 1933 Schrödinger pointed out these probl ...
... The fundamental features of quantum mechanics, such as linearity and entanglement, imply the occurrence of interference effects and nonlocal correlations, giving rise to seemingly paradoxical behaviors that we do not see in the world around us. As early as in 1933 Schrödinger pointed out these probl ...
I. Waves & Particles
... Ground state: lowest energy state of an atom Excited state: an atom has a higher potential energy than it had in its ground state When an excited atom returns to its ground state, it gives off the energy it gained as EM radiation ...
... Ground state: lowest energy state of an atom Excited state: an atom has a higher potential energy than it had in its ground state When an excited atom returns to its ground state, it gives off the energy it gained as EM radiation ...
Potential Step: Griffiths Problem 2.33 Prelude: Note that the time
... This second-order differential equation is difficult to solve even for simple potentials encountered in classical mechanics, e.g., a charged particle in a constant electric field, V (x) = −qEx which leads to a constant force (i.e., constant acceleration, x = x0 + v0 t + (1/2)at2 and all that!) or th ...
... This second-order differential equation is difficult to solve even for simple potentials encountered in classical mechanics, e.g., a charged particle in a constant electric field, V (x) = −qEx which leads to a constant force (i.e., constant acceleration, x = x0 + v0 t + (1/2)at2 and all that!) or th ...
Phys. Rev. Lett. 93, 073002
... strength on this transition "a is determined by the electronic Rabi frequency, multiplied by an overlap integral between the free collisional and bound molecular wave function according to the Franck-Condon principle. A deep 3D optical lattice will lead not only to a quasiharmonic confinement for th ...
... strength on this transition "a is determined by the electronic Rabi frequency, multiplied by an overlap integral between the free collisional and bound molecular wave function according to the Franck-Condon principle. A deep 3D optical lattice will lead not only to a quasiharmonic confinement for th ...
Topic 14
... L Since, in this case the particle is confined by INFINITE potential barriers, we know particle must be located between x=0 and x=L →Normalisation condition reduces to : L ...
... L Since, in this case the particle is confined by INFINITE potential barriers, we know particle must be located between x=0 and x=L →Normalisation condition reduces to : L ...
URL - StealthSkater
... object acts as a single "giant electron" if -- and only if -- the shape of the object represents the actual physical shape of a relativistic electron. By "relativistic electron", I mean an electron that’s traveling at very close to the speed-of-light will have a certain shape. So if we want to behav ...
... object acts as a single "giant electron" if -- and only if -- the shape of the object represents the actual physical shape of a relativistic electron. By "relativistic electron", I mean an electron that’s traveling at very close to the speed-of-light will have a certain shape. So if we want to behav ...
Monday, Mar. 23, 2015
... • The electron and hydrogen nucleus actually revolve about their mutual center of mass reduced mass correction!! ...
... • The electron and hydrogen nucleus actually revolve about their mutual center of mass reduced mass correction!! ...
Laws of Multiple and Definite Proportions
... material was analyzed, what masses of tin and oxygen must be present to establish if the substance is pure? (A) 88.10 g Sn, 11.90 g O (B) 44.05 g Sn, 5.95 g O (C) 17.62 g Sn, 2.38 g O (D) 2.38 g Sn, 17.62 g O (E) 4.41 g Sn, 0.595 g O 8. Laughing gas is a compound formed from nitrogen and oxygen in w ...
... material was analyzed, what masses of tin and oxygen must be present to establish if the substance is pure? (A) 88.10 g Sn, 11.90 g O (B) 44.05 g Sn, 5.95 g O (C) 17.62 g Sn, 2.38 g O (D) 2.38 g Sn, 17.62 g O (E) 4.41 g Sn, 0.595 g O 8. Laughing gas is a compound formed from nitrogen and oxygen in w ...
Chapter 10 Lattice Heat Capacity - Physics | Oregon State University
... where NA is Avagadro’s number. Although the Dulong-Petit rule, which assumes solids to be dense, classical, ideal gases [see Eq.8.29] is in amazingly good agreement with the high temperature (∼ 300K ○ ) molar heat capacities of many solids, it fails to account for the observed rapid fall in cv at lo ...
... where NA is Avagadro’s number. Although the Dulong-Petit rule, which assumes solids to be dense, classical, ideal gases [see Eq.8.29] is in amazingly good agreement with the high temperature (∼ 300K ○ ) molar heat capacities of many solids, it fails to account for the observed rapid fall in cv at lo ...
Early Quantum Theory and Models of the Atom
... explained using particle theory (photons) Sometimes the properties can only be explained using wave theory. This realization that light has both properties is called wave-particle duality The principle of complementarity – to fully understand light, we must be aware of both its particle and its wave ...
... explained using particle theory (photons) Sometimes the properties can only be explained using wave theory. This realization that light has both properties is called wave-particle duality The principle of complementarity – to fully understand light, we must be aware of both its particle and its wave ...