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Flashcards covering De Broglie waves, Heisenberg uncertainty, virtual particles, and the quantum numbers n, l, m_l, and orbital shapes (s, p, and degenerate p orbitals).
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What did De Broglie propose about matter particles?
Particles such as electrons, protons, and atoms can exhibit wave-like behavior with a wavelength λ = h/p, forming standing waves around the nucleus.
Why are atomic orbitals described as standing waves rather than classical orbits?
Because electrons are described by wavefunctions around the nucleus; position and momentum cannot be simultaneously exact, and allowed states are standing-wave patterns with discrete quantum numbers.
What does Heisenberg's uncertainty principle state?
The more precisely the position is known, the less precisely the momentum is known, and vice versa.
What are virtual particles?
Particles that exist only for a very short time and can appear and disappear, yet can have real effects.
In the wave description, what is the 'right answer' to what is waiting when a particle is described as a wave?
Existence waiting, manifested as orbitals or wavefunctions.
What does the principal quantum number n specify?
The main energy shell; determines energy level and size of the orbital (e.g., n = 1, 2, 3…).
What orbital shapes do l values define, specifically l=0 and l=1?
l=0 defines s (spherical) orbitals; l=1 defines p (dumbbell-shaped) orbitals.
What values can m_l take when l=1, and what do these values represent?
m_l = -1, 0, +1; they represent the orientation of the p orbitals in space.
What orbitals exist in the n=2 shell?
2s (l=0) and 2p (l=1) orbitals.
How many 2p orbitals exist and what are their orientations?
Three 2p orbitals corresponding to ml = -1, 0, +1; oriented along perpendicular axes (px, py, pz).
What is meant by degenerate orbitals in a given shell, such as 2px, 2py, 2p_z?
Orbitals with the same energy (degenerate) in a given shell.
What does Bohr's introduction of the principal quantum number n signify?
It labeled energy shells and was the precursor to defining energy levels in atoms.