Wavelike properties of electrons help relate atomic emission spectra, energy states of atoms, and...
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Wavelike properties of electrons help relate atomic emission spectra, energy states of atoms, and atomic orbitals. Section 2: Quantum Theory and the Atom
Wavelike properties of electrons help relate atomic emission
spectra, energy states of atoms, and atomic orbitals. Section 2:
Quantum Theory and the Atom K What I Know W What I Want to Find Out
L What I Learned
Slide 2
6(A) Understand the experimental design and conclusions used in
the development of modern atomic theory, including Daltons
Postulates, Thomsons discovery of electron properties, Rutherfords
nuclear atom, and Bohrs nuclear atom. 6(C) Calculate the
wavelength, frequency, and energy of light using Planck's constant
and the speed of light. 3(F) Research and describe the history of
chemistry and contributions of scientists. Quantum Theory and the
Atom Copyright McGraw-Hill Education
Slide 3
Essential Questions How do the Bohr and quantum mechanical
models of the atom compare? What is the impact of de Broglies
wave-particle duality and the Heisenberg uncertainty principle on
the current view of electrons in atoms? Quantum Theory and the Atom
Copyright McGraw-Hill Education
Slide 4
Review atom New ground state quantum number de Broglie equation
Heisenberg uncertainty principle quantum mechanical model of the
atom atomic orbital principal quantum number principal energy level
energy sublevel Quantum Theory and the Atom Copyright McGraw-Hill
Education Vocabulary
Slide 5
Bohrs Model of the Atom Einsteins theory of lights dual nature
accounted for several unexplainable phenomena but not why atomic
emission spectra of elements were discontinuous rather continuous.
In 1913, Niels Bohr, a Danish physicist working in Rutherfords
laboratory, proposed a quantum model for the hydrogen atom that
seemed to answer this question. Bohr correctly predicted the
frequency lines in hydrogens atomic emission spectrum. The lowest
allowable energy state of an atom is called its ground state. When
an atom gains energy, it is in an excited state. Quantum Theory and
the Atom Copyright McGraw-Hill Education
Slide 6
Bohrs Model of the Atom Bohr suggested that an electron moves
around the nucleus only in certain allowed circular orbits. Quantum
Theory and the Atom Copyright McGraw-Hill Education
Slide 7
Bohrs Model of the Atom Each orbit was given a number, called
the quantum number. Hydrogens single electron is in the n = 1 orbit
in the ground state. When energy is added, the electron moves to
the n = 2 orbit. Quantum Theory and the Atom Copyright McGraw-Hill
Education
Slide 8
Bohrs Model of the Atom Quantum Theory and the Atom Copyright
McGraw-Hill Education
Slide 9
The Balmer Series Concepts in Motion FPO Add link to concepts
in motion animation from page 147 here. Quantum Theory and the Atom
Copyright McGraw-Hill Education
Slide 10
Electron Transitions Energy levels are similar to the rungs of
a ladder. The four visible lines correspond to electrons dropping
from a higher n to the orbit n = 2. As n increases, the hydrogen
atoms energy levels are closer to each other. Quantum Theory and
the Atom Copyright McGraw-Hill Education
Slide 11
Electron Transitions Concepts in Motion FPO Add link to
concepts in motion animation from page 148 here. Quantum Theory and
the Atom Copyright McGraw-Hill Education
Slide 12
The Limits of Bohrs Model Bohrs model explained the hydrogens
spectral lines, but failed to explain any other elements lines. The
behavior of electrons is still not fully understood, but
substantial evidence indicates they do not move around the nucleus
in circular orbits. Quantum Theory and the Atom Copyright
McGraw-Hill Education
Slide 13
The Quantum Mechanical Model of the Atom Louis de Broglie
(18921987) hypothesized that particles, including electrons, could
also have wavelike behaviors. The figure illustrates that electrons
orbit the nucleus only in whole-number wavelengths. Quantum Theory
and the Atom Copyright McGraw-Hill Education
Slide 14
The Quantum Mechanical Model of the Atom The de Broglie
equation predicts that all moving particles have wave
characteristics. Quantum Theory and the Atom Copyright McGraw-Hill
Education
Slide 15
The Quantum Mechanical Model of the Atom Heisenberg showed it
is impossible to take any measurement of an object without
disturbing it. The Heisenberg uncertainty principle states that it
is fundamentally impossible to know precisely both the velocity and
position of a particle at the same time. The only quantity that can
be known is the probability for an electron to occupy a certain
region around the nucleus. Quantum Theory and the Atom Copyright
McGraw-Hill Education
Slide 16
The Quantum Mechanical Model of the Atom Schrdinger treated
electrons as waves in a model called the quantum mechanical model
of the atom. Schrdingers equation applied equally well to elements
other than hydrogen. The wave function predicts a three-
dimensional region around the nucleus called the atomic orbital.
Quantum Theory and the Atom Copyright McGraw-Hill Education
Slide 17
Hydrogen Atomic Orbitals Principal quantum number (n) indicates
the relative size and energy of atomic orbitals. n specifies the
atoms major energy levels, called the principal energy levels.
Energy sublevels are contained within the principal energy levels.
Quantum Theory and the Atom Copyright McGraw-Hill Education
Slide 18
Fireworks Concepts in Motion FPO Add link to video from page
153 here. Quantum Theory and the Atom Copyright McGraw-Hill
Education
Slide 19
Hydrogen Atomic Orbitals Each energy sublevel relates to
orbitals of different shape. Quantum Theory and the Atom Copyright
McGraw-Hill Education
Slide 20
Hydrogen Atomic Orbitals Quantum Theory and the Atom Copyright
McGraw-Hill Education
Slide 21
Quantum Theory and the Atom Copyright McGraw-Hill Education
Review Essential Questions How do the Bohr and quantum mechanical
models of the atom compare? What is the impact of de Broglies
wave-particle duality and the Heisenberg uncertainty principle on
the current view of electrons in atoms? Vocabulary ground state
quantum number de Broglie equation Heisenberg uncertainty principle
quantum mechanical model of the atom atomic orbital principal
quantum number principal energy level energy sublevel