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Title: Electronic Structure of Atoms (i.e., Quantum Mechanics)


1
Electronic Structure of Atoms(i.e., Quantum
Mechanics)
  • Brown, LeMay Ch 6
  • AP Chemistry
  • Monta Vista High School

2
What does light have to do with the atomic model?
Scientists knew the nature of light but knew
little about the nature of matter. To understand
the nature of matter, scientists studied the
changes caused in light by interaction of matter.
From these studies, scientist tried to
extrapolate information about the nature of
matter.
3
6.1 Light is a Wave
  • Electromagnetic spectrum
  • A form of radiant energy (can travel without
    matter)
  • Both electrical and magnetic (properties are
  • perpendicular to each other)http//imagine.gsfc.n
    asa.gov/Videos/general/spectrum.mov
  • Speed of Light c 3.0 x 108 m/s (in a
    vacuum) http//www.astronomynotes.com/light/s3.ht
    m
  • Wavelength (l) distance between wave peaks
    (determines color of light), measured in nm, m
    etc.
  • Frequency (n) cycles/sec (measured in Hz-
    Hertz, hz cycles/s or 1/s)

c l n
4
6.2 Light is a Particle (Quantum Theory)
  • Blackbody radiation
  • Blackbody object that absorbs all EM radiation
    that strikes it it can radiate all possible
    wavelengths of EM below 700 K, very little
    visible EM is produced above 700 K visible E is
    produced starting at red, orange, yellow, and
    white before ending up at blue as the temperature
    increases
  • discovery that light intensity (energy emitted
    per unit of time) is proportional to T4 hotter
    shorter wavelengths
  • Red hot lt white hot lt blue hot
    Interactive Link
  • Plancks Theory (explained blackbody radiation
    by quantization of energy transfer)
  • Blackbody radiation can be explained if energy
    can be released or absorbed in packets of a
    standard size he called quanta (singular
    quantum).
  • where Plancks constant (h) 6.63 x 10-34 J-s
    Animation Link

Max Planck(1858-1947)
5
The Photoelectric Effect
  • Spontaneous emission of e- from metal struck by
    light first explained by Einstein in 1905A
    quantum strikes a metal atom and the energy is
    absorbed by an e-. If the energy is sufficient,
    e- will leave its orbital, causing a current to
    flow throughout the metal. To explain
    photoelectric effect, quantization of light was
    put forth by Einstein. Animation

Albert Einstein(1879-1955)
6
6.3 Bohrs Model of the H Atom (and only H!)
  • Applied quantization of energy transfer to the
    atomic model
  • Studied atomic spectrum of H to come up with
    atomic model.Atomic emission spectra
  • Most sources produce light that contains many
    wavelengths at once. Animation
  • However, light emitted from pure substances may
    contain only a few specific wavelengths of light
    called a line spectrum (as opposed to a
    continuous spectrum). Animation
  • Atomic emission spectra are inverses of atomic
    absorptionspectra.

7
Atomic Emission Spectra of C and H
Carbon Contains many more emission lines as
compared to H. Why?
8
  • Niels Bohr theorized that e-
  • Travel in certain orbits around the nucleus,
    or, are only stable at certain distances from the
    nucleus
  • If not, e- should emit energy, slow down, and
    crash into the nucleus.
  • Allowed orbital energies are defined by
  • principal quantum number (n) 1, 2, 3, 4,
  • Rydbergs constant (RH) 2.178 x 10-18 J

Niels Bohr(1888-1962)
Johannes Rydberg(1854-1919)
9
Think, Pair, Share Activity
  • With your elbow partner, describe Electromagnetic
    radiation, blackbody radiation, Planks theory
    and Photoelectric effect. Address each of the
    above in the following terms
  • 1. What is it?
  • 2. Why was it important?
  • 3. What existing theory or concept, it
    approved/disapproved.

10
5 4 3 2 1
E5 E4 E3 E2 E1
Increasing Energy, E
Principal Quantum Number, n
  • As n approaches 8, the e- is essentially removed
    from the atom, and E8 0.
  • ground state lowest energy level in which an e-
    is stable
  • excited state any energy level higher than an
    e-s ground state

11
  • ni initial orbital of e-
  • nf final orbital of e- in its transitionMovie
    on e transition

12
Theodore Lyman (1874 - 1954)
5 4 3 2 1
FriedrichPaschen(1865 - 1947)
n
?
JohannBalmer(1825 1898)
FrederickBrackett(1896 1988)
Figure 1 Line series are transitions from one level to another. Figure 1 Line series are transitions from one level to another. Figure 1 Line series are transitions from one level to another.
Series Transition down to (emitted)or up from (absorbed) Type of EMR
Lyman 1 UV
Balmer 2 Visible
Paschen 3 IR
Brackett 4 Far IR
13
6.4 Matter is a Wave
  • Planck said E h c / l
  • Einstein said E m c2
  • Louis DeBroglie said (1924) h c / l m c2
  • h / l m c
  • Therefore

Louisde Broglie(1892 - 1987)
m h / cl Particles (with mass) have an associated wavelength
l h / mc Waves (with a wavelength) have an associated mass and velocity
14
Neils Bohr Model Partner Activity
  • On a sheet of paper, take turns with your
    partner drawing Bohrs model of atom.
  • Draw the following in context of Bohrs
    Model1.nucleus
  • 2.energy levels (1,2,3,4)
  • 3.an electron in energy level 2
  • 4. Show an electron transition from energy level
    2 to 3
  • 5. Write formula for calculating this energy
    change and calculate energy.
  • 6. Give each other high fives!!

15
IBM AlmadenStadium Corral
  • This image shows a ring of 76 iron atoms on a
    copper (111) surface. Electrons on this surface
    form a two-dimensional electron gas and scatter
    from the iron atoms but are confined by boundary
    or "corral." The wave pattern in the interior is
    due to the density distribution of the trapped
    electrons. Their energies and spatial
    distribution can be quite accurately calculated
    by solving the classic problem of a quantum
    mechanical particle in a hard-walled box. Quantum
    corrals provide us with a unique opportunity to
    study and visualize the quantum behavior of
    electrons within small confining structures.

16
Heisenbergs Uncertainty Principle (1927)
  • It is impossible to determine the exact position
    and exact momentum (p) of an electron.
  • p m v
  • To determine the position of an e-, you have to
    detect how light reflects off it.
  • But light means photons, which means energy.
    When photons strike an e-, they may change its
    motion (its momentum).

WernerHeisenberg(1901 1976)
17
Electron density distribution in H atom
18
6.5 Quantum Mechanics Atomic Orbitals
  • Schrödingers wave function
  • Relates probability (Y2) of predicting position
    of e- to its energy.

ErwinSchrödinger(1887 1961)
  • Where U potential energy
  • x position t time
  • m mass i v(-1)
  • http//daugerresearch.com/orbitals/index.shtml

19
Probability plots of 1s, 2s, and 3s orbitals
20
6.6 Representations of Orbitalswww.orbitals.com
animation 1, Draft of a letter from Bohr to
Heisenberg (never sent)
  • s orbital
  • p orbitals

21
  • d orbitals
  • f orbitals very complicated

22
6.7 Filling Order of Orbitals
  1. Aufbau principle e- enter orbitals of lowest
    energy first
  • Relative stability average distance of e- from
    nucleus

23
Animation for filling of Orbitals
1s 2s 2p 3s 3p 3d 4s 4p 4d 4f 5s 5p
5d 5f 6s 6p 6d 7s 7p
  • Use the diagonal rule
  • (some exceptions do occur).
  • Sub-level maxima
  • s 2 e-
  • p 6 e-
  • d 10 e-
  • f 14 e-

24
  • Pauli exclusion principle (1925) no two e- can
    have the same four quantum numbers e- in same
    orbital have opposite spins (up and down)
  • Hunds rule e- are added singly to each
    equivalent (degenerate) orbital before pairing
  • Ex Phosphorus (15 e-) has unpaired e- inthe
    valence (outer) shell.
  • 1s 2s 2p 3s 3p

WolfgangPauli(1900 1958)
FriedrichHund(1896 - 1997)
25
6.9 Periodic Table Electronic Configurations
s block
p block
d block
f block
s2
s1
s2
1s 2s 3s 4s 5s 6s 7s
2p 3p 4p 5p 6p 7p
d1
3d 4d 5d 6d
3d 4d 5d 6d
4f 5f
Notable Exceptions Cr Mo Ar 4s1 3d5 not
Ar 4s2 3d4 Cu, Ag, Au Ar 4s13d10 not Ar
4s23d9
26
Electronic Configurations
Element Standard Configuration Noble Gas Shorthand
Nitrogen
Scandium
Gallium
He 2s22p3
1s22s22p3
1s22s22p63s23p64s23d1

Ar 4s23d1
Ar 4s23d104p1
1s22s22p63s23p64s23d104p1
27
Element Standard Configuration Noble Gas Shorthand
Lanthanum
Cerium
Praseodymium
Xe 6s25d1
1s2 2s22p6 3s23p6 4s23d104p6 5s24d105p6 6s25d1
Xe 6s25d14f1

1s2 2s22p6 3s23p6 4s23d104p6 5s24d105p6 6s25d14f1
Xe 6s24f3
1s2 2s22p6 3s23p6 4s23d104p6 5s24d105p6 6s24f3
28
Electron Configuration for Ions
Valence Electrons Only s and p e are valence
electrons. The maximum number of valence e that
an atom can have is 8. WHY? Write the electron
configurations for the following ions
Cr Cr3
Ground State Electron Config. V. Excited State
Electron Configuration
29
  • Ways to Represent Electron Configuration
  • Expanded Electron Configuration
  • Condensed Electron Configurations
  • Orbital Notation
  • Electron Dot Structure
  • Write the above four electron configurations for
    Zinc, Zinc ion and Cu ion.
  • Paramagnetic
  • Diamagnetic
  • Why are some ions colored and some arent?

30
Electron Configuration and Para- and Diamagnetism
demo activity
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