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Transcript of Prentice Hall © 2003Chapter 6 Chapter 6 Electronic Structure of Atoms CHEMISTRY The Central Science...
![Page 1: Prentice Hall © 2003Chapter 6 Chapter 6 Electronic Structure of Atoms CHEMISTRY The Central Science 9th Edition.](https://reader036.fdocuments.us/reader036/viewer/2022062300/56649e4c5503460f94b42159/html5/thumbnails/1.jpg)
Prentice Hall © 2003 Chapter 6
Chapter 6Electronic Structure of Atoms
CHEMISTRY The Central Science
9th Edition
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Prentice Hall © 2003 Chapter 6
• Electromagnetic Radiation carries energy through space• Speed of EMR through a vacuum: 3.00x108 m/s • wavelike characteristics:
• wavelength, (l distance from crest to crest)• amplitude, A (height)• frequency, n (# of cycles which pass a point in 1 second)
6.1: The Wave Nature of Light
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Prentice Hall © 2003 Chapter 6
The wave nature is due to periodic oscillations of the intensities of electronic and magnetic forces associated with the radiation
The # of times the cork bobs up and down is the frequency
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Frequency and
wavelength are
inversely related
Text, P. 200
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Prentice Hall © 2003 Chapter 6
• The speed of a wave, c, is given by its frequency multiplied by its wavelength:
• For light, speed = c (that is 3.00 x 108m/s)
c
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Prentice Hall © 2003 Chapter 6
• Modern atomic theory arose out of studies of the interaction of radiation with matter
• Example: the visible spectrum
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The Electromagnetic Spectrum, P. 201
(or Hz)
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Prentice Hall © 2003 Chapter 6
Text, P. 201
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Prentice Hall © 2003 Chapter 6
• Sample Problem #7
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Prentice Hall © 2003 Chapter 6
• Problems with wave theory:– Emission of light from hot objects
• “black body radiation”: stove burner, light bulb filament
– The photoelectric effect– Emission spectra
6.2: Quantized Energy and Photons
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Prentice Hall © 2003 Chapter 6
• Planck: energy can only be absorbed or released from atoms in certain amounts called quanta
• The relationship between energy and frequency is
where h is Planck’s constant (6.626 10-34 J-s)
hE
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Prentice Hall © 2003 Chapter 6
Quantization Analogy:Consider walking up a ramp versus walking up stairs:
For the ramp, there is a continuous change in height
Movement up stairs is a quantized change in height
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Prentice Hall © 2003 Chapter 6
The Photoelectric Effect• Evidence for the particle nature of light -- “quantization”• Light shines on the surface of a metal: electrons are
ejected from the metal• threshold frequency must be reached
• Below this, no electrons are ejected• Above this, the # of electrons ejected depends on the
intensity of the light
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Text, P. 204
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Prentice Hall © 2003 Chapter 6
• Einstein assumed that light traveled in energy packets called photons
• The energy of one photon:
• Energy and frequency are directly proportional
• Therefore radiant
energy must be quantized!
hE
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Prentice Hall © 2003 Chapter 6
• Sample Problems # 13, 17, 19
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Prentice Hall © 2003 Chapter 6
Line Spectra• Radiation that spans an array of different wavelengths:
continuous
• White light through a prism: continuous spectrum of colors
• Spectra tube emits light unique to the element in it• Looking at it through a prism, only lines of a few
wavelengths are seen• Black regions correspond to wavelengths that are absent
6.3: Line Spectra and the Bohr Model
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Continuous Visible Spectrum, P. 206
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Prentice Hall © 2003 Chapter 6
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Prentice Hall © 2003 Chapter 6
Bohr Model• Rutherford model of the atom: electrons orbited the
nucleus like planets around the sun
• Physics: a charged particle moving in a circular path should lose energy
• Therefore the atom should be unstable
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Prentice Hall © 2003 Chapter 6
3 Postulates for Bohr’s theory:
1. Electrons move in orbits that have defined energies
2. An electron in an orbit has a specific energy
3. Energy is only emitted or absorbed by an electron as it changes from one allowed energy state to another (E=hν)
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Prentice Hall © 2003 Chapter 6
• Since the energy states are quantized,
the light emitted from excited atoms must be quantized and appear as line spectra
• Bohr showed that
where n is the principal quantum number (i.e., n = 1, 2, 3, … and nothing else)
218 1
J 1018.2n
E
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Prentice Hall © 2003 Chapter 6
• The first orbit in the Bohr model has n = 1, is closest to the nucleus, and has the lowest energy (ground state)
• The furthest orbit in the Bohr model has n close to infinity
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Prentice Hall © 2003 Chapter 6
• Electrons in the Bohr model can only move between orbits by absorbing and emitting energy in quanta (hν)
• The amount of energy absorbed or emitted on movement between states is given by
Sample Problems # 21 and 27
hEEE if
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Prentice Hall © 2003 Chapter 6
Line Spectra, P. 207
The Balmer series for Hydrogen (nf = 2, which is in the visible region)
The Rydberg Equation (P. 206) allows for the calculation of wavelengths for all the spectral lines
n = energy level
n f values fo
r other
regions of the EMS:
Lyman (UV): n f =
1
Paschen (IR): n f =
3
Brackett (IR): n f =
4
Pfund (IR): n f =
5
1722
100974.1111
mRwhere
nnR H
ifH
Note the units
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Figure 6.14, P. 208
Using the Rydberg Equation, the existence of spectral lines can be attributed to the quantized jumps of electrons between energy levels (therefore justifying Bohr’s model of the atom)
Balmer Series Energy Level Diagram
Lyman Series
Paschen Series
Sample Problems # 29 and 31
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Prentice Hall © 2003 Chapter 6
The Electromagnetic Spectrum, P. 201
(or Hz)
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Prentice Hall © 2003 Chapter 6
Limitations of the Bohr Model• It can only explain the line spectrum of hydrogen
adequately• Electrons are not completely described as small particles• It doesn’t account for the wave properties of electrons
• DEMOS!
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Prentice Hall © 2003 Chapter 6
• Using Einstein’s and Planck’s equations, de Broglie showed:
• The momentum, mv, is a particle property, but is a wave property
• Sample Exercise 6.5, P. 210
6.4:The Wave Behavior of Matter
mvh
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Prentice Hall © 2003 Chapter 6
The Uncertainty Principle
• Heisenberg’s Uncertainty Principle: we cannot determine exactly the position, direction of motion, and speed of an electron simultaneously
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Prentice Hall © 2003 Chapter 6
• Erwin Schrödinger proposed an equation that contains both wave and particle terms
• Solving the equation leads to wave functions (shape of the electronic orbital)
6.5: Quantum Mechanics and Atomic Orbitals
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Prentice Hall © 2003 Chapter 6
The electron density distribution in the ground state of the hydrogen atom
Text, P. 213
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Prentice Hall © 2003 Chapter 6
Orbitals and Quantum Numbers• If we solve the Schrödinger equation, we get wave
functions and energies for the wave functions.• We call wave functions orbitals (regions of highly
probable electron location).
• Schrödinger’s equation requires 3 quantum numbers:1. Principal Quantum Number, n
This is the same as Bohr’s n.
As n becomes larger, the atom becomes larger and the electron is further from the nucleus.
Orbitals and Quantum Numbers
• If we solve the Schrödinger equation, we get wave functions and energies for the wave functions• We call wave functions orbitals (regions of highly
probable electron location)
• Schrödinger’s equation requires 3 quantum numbers:1. Principal Quantum Number, n
This is the same as Bohr’s n
As n becomes larger, the atom becomes larger and the electron is further from the nucleus
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Prentice Hall © 2003 Chapter 6
2. Azimuthal Quantum Number, l
This quantum number depends on the value of n
The values of l begin at 0 and increase to (n - 1)
We usually use letters for l (s, p, d and f for l = 0, 1, 2, and 3)
Usually we refer to the s, p, d and f-orbitals (the shape of the orbital) (AKA “subsidiary quantum number”)
3. Magnetic Quantum Number, ml
This quantum number depends on l
The magnetic quantum number has integral values between -l and +l
Magnetic quantum numbers give the 3D orientation of each orbital
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Prentice Hall © 2003 Chapter 6
“Aufbau Diagram”: electrons fill low energy orbitals first
Figure 6.17, P. 215
• As n increases, note that the spacing between energy levels becomes smaller
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Prentice Hall © 2003 Chapter 6
• Sample Problems # 41, 43, & 45
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Prentice Hall © 2003 Chapter 6
The s-Orbitals• All s-orbitals are spherical• As n increases, the s-orbitals get larger
6.6: Representations of Orbitals
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Prentice Hall © 2003 Chapter 6
the s orbitalsText, P. 216
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Prentice Hall © 2003 Chapter 6
The p-Orbitals• There are three p-orbitals px, py, and pz
• The three p-orbitals lie along the x-, y- and z- axes of a Cartesian system
• The letters correspond to allowed values of ml of -1, 0, and +1
• The orbitals are dumbbell shaped• As n increases, the p-orbitals get larger
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Prentice Hall © 2003 Chapter 6
the p orbitalsText, P. 216
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Prentice Hall © 2003 Chapter 6
The d and f-Orbitals• There are five d and seven f-orbitals
FYI for the d-orbitals:• Three of the d-orbitals lie in a plane bisecting the x-, y- and z-axes• Two of the d-orbitals lie in a plane aligned along the x-, y- and z-axes• Four of the d-orbitals have four lobes each• One d-orbital has two lobes and a collar
• Text, P. 217
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the d orbitals
Text, P. 217
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Prentice Hall © 2003 Chapter 6
the f orbitals
(not in text)
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Prentice Hall © 2003 Chapter 6
• http://www.uky.edu/~holler/html/orbitals_2.html
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Prentice Hall © 2003 Chapter 6
(-l to +l)Max = (n-1) l letter
(n2)
(# of
orientatio
ns)
Text, P. 214
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Prentice Hall © 2003 Chapter 6
Orbitals and Their Energies
• Orbitals of the same energy are said to be degenerate• For n 2, the s- and p-orbitals are no longer degenerate
because the electrons interact with each other• Therefore, the Aufbau diagram looks slightly
different for many-electron systems
6.7: Many-Electron Atoms
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BOHR
Text, P. 215
MODERN
Text, P. 218
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Electron Spin and the Pauli Exclusion Principle
• Since electron spin is also quantized, we define
• ms = spin quantum # = ½
Text, P. 219
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Prentice Hall © 2003 Chapter 6
• Pauli’s Exclusion Principle: no two electrons can have the same set of 4 quantum numbers
• Therefore, two electrons in the same orbital must have opposite spins
• Electron capacity of sublevel = 4l + 2• Electron capacity of energy level = 2n2
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Prentice Hall © 2003 Chapter 6
• Sample Problems # 51 & 55
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Prentice Hall © 2003 Chapter 6
Hund’s Rule• Electron configurations tell us in which orbitals the
electrons for an element are located• Three rules are applied:
• Aufbau Principle• Pauli’s Exclusion Principle• Hund’s Rule: for degenerate orbitals, electrons fill each
orbital singly before any orbital gets a second electron
6.8: Electron Configurations
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Prentice Hall © 2003 Chapter 6 Aufbau Diagram
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Prentice Hall © 2003 Chapter 6
Types of electron configurations• Electron configuration notation: energy level, subshell,
# of electrons per orbital• Orbital notation: each ml value is represented by a line,
electrons are also shown• Noble gas configuration: “condensed configuration”
[Proceeding noble gas] electron configuration notation for outer shell electrons
Inner shell e-
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Prentice Hall © 2003 Chapter 6
• The periodic table can be used as a guide for electron configurations• The period number is the value of n
6.9: Electron Configurations and the Periodic Table
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# of columns is related to the number of electrons that can fit
in the subshells
Regular trends
Text, P.
225
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Irregularities: half filled and completely filled subshells are
stable
Text, P. 227
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Prentice Hall © 2003 Chapter 6
• Sample Problems # 59, 61, 63 & 65
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Prentice Hall © 2003 Chapter 6
End of Chapter 6