Structure of an atom
About the Atom
in 1774 Antione Lavoisier discovered the law of conservation of matter”
in 1779 Jospeh Proust discovered the law of constant composition
Both of these laws explain that no matter can be created or destroyed
These laws contributed to John Dalton’s Atomic Theory
“All matter is composed of tiny, indivisible particles, called atoms, that cannot be destroyed or created. Each element has atoms that are identical to each other in all of their properties, and these properties are different from the properties of all other atoms. Chemical reactions are simple rearrangements of atoms from one combination to another in small whole-number ratios”
Excerpt From AP Chemistry Premium, 2022-2023 Neil D. Jespersen
All scientific theories have new ideas and predictions that can and should be tested by experimentation
The results of these experiments will prove or disprove the theory
No theory can be “true” it can only be “supported”
“Law of Multiple Proportions” was John Dalton’s idea and it stemmed from the atomic theory
Dalton then used the “Law of Multiple Proportions” to test the atomic theory
Atomic Models
Timeline of important models
400 BC- solid particle model
1909- Plum Pudding model
1910- Nuclear model Rutherford
1913- solar system model Bohr
1927- wave-mechanical Schrödinger
Light and Matter became an interest to scientists in mid 1800’s
Each elementary when sparked or heated shows colors related to their wavelength
Not all the rainbow
1885- Johannan Balmer found mathematical relation between the spectrums and the wavelength of each element
Model from the book pg 148
name | symbol | Absolute charge (coulombs) | Absolute mass (grams) | Relative Charge | Relative mass(U) |
---|---|---|---|---|---|
electron | e or -e | -1.602• 10^ –19 | 9.109• 10^ –28 | -1 | 5.486• 10^ –4 |
proton | p | +1.602• 10^ –19 | 1.673• 10^ –24 | +1 | 1.0073 |
neutron | n | 0 | 1.675• 10^ –12 | 0 | 1.0087 |
1913 Niels Bohr finished the theory on the construction of the hydrogen atom
Used a solar system type model
He assumed that electrons moved orbitally around the nucleus
Most important: electrons could only be in certain orbits
1924 Louis de Broglie said that light could be considered as a particle
1927 Erwin Schrödinger used the equation for waves to the electrons inside of the atom
Wave-mechanical theory
1920’s Werner Heisenburg created the uncertainty principle
States- momentum and position or any one particle can’t be known at the exact same time as another
As you know one’s location you can’t know the others as well
Atomic Structure
Light and the Atom
An atom usually stays in the lowest energy level/ state
Ground state
Atoms not in their lowest energy state is called an excited state
When the atom drops from the excited state the atom can emit light
The Electromagnetic Spectrum
Visible light is 1 part of the electromagnetic spectrum
Microwaves have wavelengths between 10^-1 and 10^-4
INSERT FIGURE 1.1
Wavelength, Frequency, and Energy of Light
Electromagnetic radiation is all considered as a wave
Defined by wavelength λ
Frequency (v)
Wavelength- distance between 2 points that repeat on a sine wave
Frequency- number of waves that pass a single point in a single second
INSERT FIGURE 1.2
Wavelength and frequency and proportional
INSERT FIGURE 1.2 part 2
Speed of light- 3.0• 10^8 m/s
Wavelength units- meters
Frequency units- reciprocal seconds (s^-1) or hertz (Hz)
Max Planck discovered that frequency and energy of electromagnetic are proportional and inversely proportional to wavelength
h which is proportionally constant is equal to 6.63• 10^ –34 joule second
INSERT FIGURE ON PAGE 153
Frequency, wavelength, and energy are all related to each other
If you know the speed of light and Planck’s constant then only one of the 3 variables are needed to figure out the others (mathematically)
EXAMPLE 1.1 from the book
“What are the frequency and the energy of blue light that has a wavelength of 400. nm? (Planck’s constant = 6.63 × 10–34 J s)”
nm(v)= 3.0• 10^8 m/s^-1
400•10^-9m(v)=3.0*10^8 m/ s^-1
v=(3.0•10^8 ms^-1)/(400.*10^-9m)=7.5•10^14 s^-1
E=hv=(6.63•10^-34 Js)(7.7• 10^14 s^-1)= 49.725• 10^-20 J= 5.0 • 10^-19 J
The Bohr Model of the Atom
Bohn rocked the the world with his solar system like model
The model said that electrons were confined to certain orbitals
The equation in question:
En=-22me4n2 h2=-2.178•10-18n2joule
m=mass of electron
e= charge on the electron
h=Planck’s constant
n=orbit
Later became principal quantum number
INSERT FIGURE 1.3
In the figure the numbers are the orbitals in ascending order from the nucleus
Light is energy that is emitted from an atom when the electrons move down from the atom (in figure 1.4)
The same amount of energy is needed to go up an orbital as is released when it comes back down
Amount of energy emitted can be calculated by subtracting the lower energy level from the higher energy level
INSERT FIGURE 1.4
Insert the text as well
INSERT FIGURE 1.5
EXAMPLE 1.3- from figure 1.5
“Determine the energy and wavelength of light associated with an electron moving from the second to the fourth energy level in a hydrogen atom”
The Size Of The Atom
Bohr suggested that the momentum (velocity•mass) of the electron had to be related to the size of the orbit of the electron
The equation used
mv=nh2r
m= electron mass
h=Planck’s constant
v= velocity
1st energy level is radius=53 picometers
2nd energy level is radius=106 picometers
The radii of all the other orbital are multiples of Bohr radius
Bohr radius presented chemists with a theoretical value for the size of a hydrogen atom
It also confirmed that the atomic size that had been found by experimentation were generally correct
The Wave-Mechanical Model of the Atom
Louis de Broglie proposed that an electron could be like a wave and also be like a particle
His argument involved the equation for the energy of the wave and Einstein's equation for energy
They both had to be equal to each in the case of the energy of light other since electrons can only have one energy at a time
This does not mean that electrons always are equal to e=mc2
These two equations proved Broglie's theory
We use this equation for particle that do not move at the speed of light
h=mv
Wave equations:
All require 3 numbers and they’re called quantum numbers
n → principal quantum number
l → azimuthal quantum number
ml → magnetic quantum
If you want to specify an electron you need a fourth number
ms→ spin quantum number
Change the way we view the atom
Electrons aren’t fix in position or orbit neatly
It's more of a space they occupy
Circular orbits became spherical electron clouds
The clouds are more complicated but still geometrical shapes
The arrangement of electrons is deduced from the wave equations and it works with the periodic table
The physical elements are more understood because of our prior knowledge
The wave equations agree with the Bohr model except for the cloud vs orbit
The energy change matches almost perfectly
Heisenberg uncertainty principle is a key part of the wave model
Heisenberg uncertainty principle: both the position and momentum of an electron can’t be known at the same time
The more you know position then the less you know momentum and vise versa
INSERT FIGURE 1.6
Heisenberg Uncertainty Principle
“The uncertainty in the position times the uncertainty of the momentum is greater than or equal to Planck’s constant divided by four pi.”Excerpt From AP Chemistry Premium, 2022-2023 Neil D. Jespersen
Structure of The Atom
Principal Energy Levels (shells)
Current model of the atom is that the positive charged nucleus is encompassed by energy levels
The energy level closest to the nucleus is called the number 1 energy level
Each energy level after ascends in numerical order
The biggest electron only has 7 energy levels
Number of energy levels has the symbol ‘n’
As the energy levels increase the size also increases
Each holds a max number of electrons
This is equal to 2n2
n is energy level
1st level: 2
2nd level: 8
3rd level: 18
4th level: 32
The last three could have 50,72, and 98 respectively but they aren’t fully filled
Sublevels (subshells)
Each energy level has one or more sublevels
Number of sublevels possible is equal to the value of n for that particular energy level
Ex. third principal energy level (n=3) may have up to 3 sublevels
Only 4 sublevels are actually used
5,6,7 are possible theoretically but not needed with our current Periodic Table
Numbered consecutively starting with 0
Numbers are azimuthal quantum numbers →l
Value of l can't be more than (n-1)
Sublevels are given the letters for each level:
1-s
2-p
3-d
4-f
Principal level, n | Sublevel, l | Sublevel Letter |
---|---|---|
1 | 0 | s |
2 | 0,1 | s,p |
3 | 0,1,2 | s,p,d |
4 | 0,1,2,3 | s,p,d,f |
5 | 0,1,2,3 | s,p,d,f |
6 | 0,1,2 | s, p, d |
7 | 0,1 | s, p |
Orbitals
Each sublevel an have 1+ orbitals
Orbital is a space that has a bunch of electrons
Each orbital can have up to 2 electrons
They must have opposite spins
After the electrons start sharing an orbital they are ‘paired’
Orbitals are categorized as s,p,d, or f depending on which sublevel that are in
Sublevel number, l | Sublevel letter | Number of orbitals, 2l+1 | Number of electrons per sublevel |
---|---|---|---|
0 | s | 1 | 2 |
1 | p | 3 | 6 |
2 | d | 5 | 10 |
3 | f | 7 | 14 |
This shows why the energy levels have 2, 8, 18, and 32 electrons
1st sublevel only has one s orbital so it only can have 2 electrons
Each orbital has a number and its called magnetic quantum number,ml
Possible values of ml can range from -l to +l
Can be zero
orbital | ml values |
---|---|
s | 0 |
p | -1,0,+1 |
d | -2,-1,0,+1,+2 |
f | -3,-2,-1,-0,+1,+2,+3 |
The sublevels tell the chemist the orbital shape
In the s sublevels the shape is spherical
INSERT FIGURE 1.7
P orbitals are shaped like a dumbbell
This is because the electron density is greeted us the two lobes on both sides of the nucleus
3 p orbitals in each p sublevel
Designated as px,py,and pz
5 d orbitals in the d sublevel have these shapes
INSERT FIGURE 1.9
7 f orbitals are a more complex shape than the d orbital
Electronic Structure of the Atom
The arrangement of the electrons are based on the energy of each orbital
Electrons fill the orbitals with the lowest energy first
Then they fill from lowest to highest
The sequence goes like this
“1s 2s 2p 3s 3p 4s 3d 4p 5s 4d 5p 6s 4f 5d 6p 7s 5f 6d”
It's called aufbau principle
You can figure it out from the periodic table
INSERT FIGURE 1.10
Periods fill like this:
First periods- 1s electrons
Second period- 2s on the left and 2p on the right
Third period- 3s then 3p
Fourth period- 4s, 3d then 4p
Fifth period- 5s, 4d, and 5p
Sixth period- 6s, 4f, 5d, 6p
Seventh period- 7s, 5f, 6d
Electronic Configuations
When you know the energy order of the orbitals then you can describe the electron configuration
2 forms of configuration lists the info of the electrons
Complete electron configuration
Every single electron
Abbreviated version
Only lists highest energy level
Complete Electronic Configurations, nlx
Complete electronic configurations electrons are listed by: designating n by number, l by level and x in each sublevel
Atoms are made by adding electrons to the lowest sublevel
Electrons must fill the lower sublevels before filling the higher ones
element | Complete electronic configuration |
---|---|
Na | 1s2 2s2 2p6 3s1 |
Pb | 1s2 2s2 2p6 3s2 3p6 4s2 3 d10 4p6 5s2 4d10 5p6 6s2 4f14 5d10 6p2 |
Rn | 1s2 2s2 2p6 3s2 3p6 4s2 3d10 4p6 5s2 4d10 5p6 6s2 4f14 5d10 6p6 |
Sb | 1s2 2s2 2p6 3s2 3p6 4s2 3d10 4p6 5s2 4d10 5p3 |
Co | 1s2 2s2 2p6 3s2 3p6 4s2 3d7 |
Cl | 1s2 2s2 2p6 3s23p5 |
Important Exceptions to Aufbau Ordering
The chart shows aufbau order
Some elements do not follow aufbau
Only important ones:
Copper
Silver
Gols
Chromium
Molybdenum
They do not fill the d or s sublevel (regularly)
It has to do with stability
element | Electronic configuration |
---|---|
Cu, copper | 1s2 2s2 2p6 3s2 3p6 4s1 3d10 |
Ag, silver | 1s2 2s2 2p6 3s2 3p6 4s2 3d10 4p6 5s1 4d10 |
Au, gold | 1s22s2 2p6 3s2 3p6 4s2 3d10 4p6 5s2 4d10 5p6 6s1 4f14 5d10 |
Cr, chromium | 1s2 2s2 2p6 3s2 3p6 4s1 3d5 |
Mo, molybdenum | 1s2 2s2 2p6 3s2 3p6 4s2 3d10 4p6 5s1 4d5 |
Abbreviated Electronic Configurations
The first reaction in the atom is at the highest energy level
The inner levels have very little role in chemical reactions
Inner electrons are mostly represented by the noble gas at the end of the period prior to the actual element
Fe= 1s22s22p63s23p64s23d6
Fe= [Ar]4s23d6
Valence Electrons
Chemists care more about the highest electrons in the atoms
Only the valence electrons truly matter
s&p really only matter
How To Count Valence Electrons
To find the amount of valence electrons count the groups from the left of the periodic table to the element you want to find
Valence electrons are shown in figure 1.11
Hund’s Rule
Second valence electrons are represented as a pair
Indicate the s orbital
3rd through 8th group fill s orbital
Electrons only pair up if every orbital is already filled
Orbital Diagrams
Details in electronic configurations and valence electrons so we have Orbital Diagrams
Show each of the orbitals in the valence of the atom
Either a box or circle
Arrows represent electrons
Opposing directions= opposite spins
INSERT FIGURE 1.12
Describe valence since all the inner electrons should be paired
Sometimes these diagrams also show the d sublevel
Electrons must fill all the orbitals in the sublevel before pairing up
INSERT 1.13 and 1.14
Quantum Numbers
4 types:
Principal quantum number (n)
can have any value starting at 1
Represents principal energy level of the atom that the electron belongs to
Related to avg distance of the electron from the nucleus
Azimuthal quantum number (l)
Any number from 0 to 1 less than the value of n
Designates sublevel of the electron
Represents shape of the orbital in sublevel
Magnetic quantum number (ml)
Any integer including zero from -l to +l
Designates orientation of an orbital in space
Spin quantum number (ms)
Either +12 or -12
Represents spin of the electron
For electrons to pair one must have +12 and the other -12
Don't need this for wave equations
Do need for pauli exclusion principle
Significance of the Quantum Numbers
Simplified forms of the quantum numbers
Principal quantum numbers-n
Average distance of the electron from nucleus
Or size of principal energy level
Azimuthal quantum number-l
Shape of the orbital within the sublevel
Magnetic number- ml
Orientation of each orbital
In space
Spin quantum number- ms
Spin of electron
About the Atom
in 1774 Antione Lavoisier discovered the law of conservation of matter”
in 1779 Jospeh Proust discovered the law of constant composition
Both of these laws explain that no matter can be created or destroyed
These laws contributed to John Dalton’s Atomic Theory
“All matter is composed of tiny, indivisible particles, called atoms, that cannot be destroyed or created. Each element has atoms that are identical to each other in all of their properties, and these properties are different from the properties of all other atoms. Chemical reactions are simple rearrangements of atoms from one combination to another in small whole-number ratios”
Excerpt From AP Chemistry Premium, 2022-2023 Neil D. Jespersen
All scientific theories have new ideas and predictions that can and should be tested by experimentation
The results of these experiments will prove or disprove the theory
No theory can be “true” it can only be “supported”
“Law of Multiple Proportions” was John Dalton’s idea and it stemmed from the atomic theory
Dalton then used the “Law of Multiple Proportions” to test the atomic theory
Atomic Models
Timeline of important models
400 BC- solid particle model
1909- Plum Pudding model
1910- Nuclear model Rutherford
1913- solar system model Bohr
1927- wave-mechanical Schrödinger
Light and Matter became an interest to scientists in mid 1800’s
Each elementary when sparked or heated shows colors related to their wavelength
Not all the rainbow
1885- Johannan Balmer found mathematical relation between the spectrums and the wavelength of each element
Model from the book pg 148
name | symbol | Absolute charge (coulombs) | Absolute mass (grams) | Relative Charge | Relative mass(U) |
---|---|---|---|---|---|
electron | e or -e | -1.602• 10^ –19 | 9.109• 10^ –28 | -1 | 5.486• 10^ –4 |
proton | p | +1.602• 10^ –19 | 1.673• 10^ –24 | +1 | 1.0073 |
neutron | n | 0 | 1.675• 10^ –12 | 0 | 1.0087 |
1913 Niels Bohr finished the theory on the construction of the hydrogen atom
Used a solar system type model
He assumed that electrons moved orbitally around the nucleus
Most important: electrons could only be in certain orbits
1924 Louis de Broglie said that light could be considered as a particle
1927 Erwin Schrödinger used the equation for waves to the electrons inside of the atom
Wave-mechanical theory
1920’s Werner Heisenburg created the uncertainty principle
States- momentum and position or any one particle can’t be known at the exact same time as another
As you know one’s location you can’t know the others as well
Atomic Structure
Light and the Atom
An atom usually stays in the lowest energy level/ state
Ground state
Atoms not in their lowest energy state is called an excited state
When the atom drops from the excited state the atom can emit light
The Electromagnetic Spectrum
Visible light is 1 part of the electromagnetic spectrum
Microwaves have wavelengths between 10^-1 and 10^-4
INSERT FIGURE 1.1
Wavelength, Frequency, and Energy of Light
Electromagnetic radiation is all considered as a wave
Defined by wavelength λ
Frequency (v)
Wavelength- distance between 2 points that repeat on a sine wave
Frequency- number of waves that pass a single point in a single second
INSERT FIGURE 1.2
Wavelength and frequency and proportional
INSERT FIGURE 1.2 part 2
Speed of light- 3.0• 10^8 m/s
Wavelength units- meters
Frequency units- reciprocal seconds (s^-1) or hertz (Hz)
Max Planck discovered that frequency and energy of electromagnetic are proportional and inversely proportional to wavelength
h which is proportionally constant is equal to 6.63• 10^ –34 joule second
INSERT FIGURE ON PAGE 153
Frequency, wavelength, and energy are all related to each other
If you know the speed of light and Planck’s constant then only one of the 3 variables are needed to figure out the others (mathematically)
EXAMPLE 1.1 from the book
“What are the frequency and the energy of blue light that has a wavelength of 400. nm? (Planck’s constant = 6.63 × 10–34 J s)”
nm(v)= 3.0• 10^8 m/s^-1
400•10^-9m(v)=3.0*10^8 m/ s^-1
v=(3.0•10^8 ms^-1)/(400.*10^-9m)=7.5•10^14 s^-1
E=hv=(6.63•10^-34 Js)(7.7• 10^14 s^-1)= 49.725• 10^-20 J= 5.0 • 10^-19 J
The Bohr Model of the Atom
Bohn rocked the the world with his solar system like model
The model said that electrons were confined to certain orbitals
The equation in question:
En=-22me4n2 h2=-2.178•10-18n2joule
m=mass of electron
e= charge on the electron
h=Planck’s constant
n=orbit
Later became principal quantum number
INSERT FIGURE 1.3
In the figure the numbers are the orbitals in ascending order from the nucleus
Light is energy that is emitted from an atom when the electrons move down from the atom (in figure 1.4)
The same amount of energy is needed to go up an orbital as is released when it comes back down
Amount of energy emitted can be calculated by subtracting the lower energy level from the higher energy level
INSERT FIGURE 1.4
Insert the text as well
INSERT FIGURE 1.5
EXAMPLE 1.3- from figure 1.5
“Determine the energy and wavelength of light associated with an electron moving from the second to the fourth energy level in a hydrogen atom”
The Size Of The Atom
Bohr suggested that the momentum (velocity•mass) of the electron had to be related to the size of the orbit of the electron
The equation used
mv=nh2r
m= electron mass
h=Planck’s constant
v= velocity
1st energy level is radius=53 picometers
2nd energy level is radius=106 picometers
The radii of all the other orbital are multiples of Bohr radius
Bohr radius presented chemists with a theoretical value for the size of a hydrogen atom
It also confirmed that the atomic size that had been found by experimentation were generally correct
The Wave-Mechanical Model of the Atom
Louis de Broglie proposed that an electron could be like a wave and also be like a particle
His argument involved the equation for the energy of the wave and Einstein's equation for energy
They both had to be equal to each in the case of the energy of light other since electrons can only have one energy at a time
This does not mean that electrons always are equal to e=mc2
These two equations proved Broglie's theory
We use this equation for particle that do not move at the speed of light
h=mv
Wave equations:
All require 3 numbers and they’re called quantum numbers
n → principal quantum number
l → azimuthal quantum number
ml → magnetic quantum
If you want to specify an electron you need a fourth number
ms→ spin quantum number
Change the way we view the atom
Electrons aren’t fix in position or orbit neatly
It's more of a space they occupy
Circular orbits became spherical electron clouds
The clouds are more complicated but still geometrical shapes
The arrangement of electrons is deduced from the wave equations and it works with the periodic table
The physical elements are more understood because of our prior knowledge
The wave equations agree with the Bohr model except for the cloud vs orbit
The energy change matches almost perfectly
Heisenberg uncertainty principle is a key part of the wave model
Heisenberg uncertainty principle: both the position and momentum of an electron can’t be known at the same time
The more you know position then the less you know momentum and vise versa
INSERT FIGURE 1.6
Heisenberg Uncertainty Principle
“The uncertainty in the position times the uncertainty of the momentum is greater than or equal to Planck’s constant divided by four pi.”Excerpt From AP Chemistry Premium, 2022-2023 Neil D. Jespersen
Structure of The Atom
Principal Energy Levels (shells)
Current model of the atom is that the positive charged nucleus is encompassed by energy levels
The energy level closest to the nucleus is called the number 1 energy level
Each energy level after ascends in numerical order
The biggest electron only has 7 energy levels
Number of energy levels has the symbol ‘n’
As the energy levels increase the size also increases
Each holds a max number of electrons
This is equal to 2n2
n is energy level
1st level: 2
2nd level: 8
3rd level: 18
4th level: 32
The last three could have 50,72, and 98 respectively but they aren’t fully filled
Sublevels (subshells)
Each energy level has one or more sublevels
Number of sublevels possible is equal to the value of n for that particular energy level
Ex. third principal energy level (n=3) may have up to 3 sublevels
Only 4 sublevels are actually used
5,6,7 are possible theoretically but not needed with our current Periodic Table
Numbered consecutively starting with 0
Numbers are azimuthal quantum numbers →l
Value of l can't be more than (n-1)
Sublevels are given the letters for each level:
1-s
2-p
3-d
4-f
Principal level, n | Sublevel, l | Sublevel Letter |
---|---|---|
1 | 0 | s |
2 | 0,1 | s,p |
3 | 0,1,2 | s,p,d |
4 | 0,1,2,3 | s,p,d,f |
5 | 0,1,2,3 | s,p,d,f |
6 | 0,1,2 | s, p, d |
7 | 0,1 | s, p |
Orbitals
Each sublevel an have 1+ orbitals
Orbital is a space that has a bunch of electrons
Each orbital can have up to 2 electrons
They must have opposite spins
After the electrons start sharing an orbital they are ‘paired’
Orbitals are categorized as s,p,d, or f depending on which sublevel that are in
Sublevel number, l | Sublevel letter | Number of orbitals, 2l+1 | Number of electrons per sublevel |
---|---|---|---|
0 | s | 1 | 2 |
1 | p | 3 | 6 |
2 | d | 5 | 10 |
3 | f | 7 | 14 |
This shows why the energy levels have 2, 8, 18, and 32 electrons
1st sublevel only has one s orbital so it only can have 2 electrons
Each orbital has a number and its called magnetic quantum number,ml
Possible values of ml can range from -l to +l
Can be zero
orbital | ml values |
---|---|
s | 0 |
p | -1,0,+1 |
d | -2,-1,0,+1,+2 |
f | -3,-2,-1,-0,+1,+2,+3 |
The sublevels tell the chemist the orbital shape
In the s sublevels the shape is spherical
INSERT FIGURE 1.7
P orbitals are shaped like a dumbbell
This is because the electron density is greeted us the two lobes on both sides of the nucleus
3 p orbitals in each p sublevel
Designated as px,py,and pz
5 d orbitals in the d sublevel have these shapes
INSERT FIGURE 1.9
7 f orbitals are a more complex shape than the d orbital
Electronic Structure of the Atom
The arrangement of the electrons are based on the energy of each orbital
Electrons fill the orbitals with the lowest energy first
Then they fill from lowest to highest
The sequence goes like this
“1s 2s 2p 3s 3p 4s 3d 4p 5s 4d 5p 6s 4f 5d 6p 7s 5f 6d”
It's called aufbau principle
You can figure it out from the periodic table
INSERT FIGURE 1.10
Periods fill like this:
First periods- 1s electrons
Second period- 2s on the left and 2p on the right
Third period- 3s then 3p
Fourth period- 4s, 3d then 4p
Fifth period- 5s, 4d, and 5p
Sixth period- 6s, 4f, 5d, 6p
Seventh period- 7s, 5f, 6d
Electronic Configuations
When you know the energy order of the orbitals then you can describe the electron configuration
2 forms of configuration lists the info of the electrons
Complete electron configuration
Every single electron
Abbreviated version
Only lists highest energy level
Complete Electronic Configurations, nlx
Complete electronic configurations electrons are listed by: designating n by number, l by level and x in each sublevel
Atoms are made by adding electrons to the lowest sublevel
Electrons must fill the lower sublevels before filling the higher ones
element | Complete electronic configuration |
---|---|
Na | 1s2 2s2 2p6 3s1 |
Pb | 1s2 2s2 2p6 3s2 3p6 4s2 3 d10 4p6 5s2 4d10 5p6 6s2 4f14 5d10 6p2 |
Rn | 1s2 2s2 2p6 3s2 3p6 4s2 3d10 4p6 5s2 4d10 5p6 6s2 4f14 5d10 6p6 |
Sb | 1s2 2s2 2p6 3s2 3p6 4s2 3d10 4p6 5s2 4d10 5p3 |
Co | 1s2 2s2 2p6 3s2 3p6 4s2 3d7 |
Cl | 1s2 2s2 2p6 3s23p5 |
Important Exceptions to Aufbau Ordering
The chart shows aufbau order
Some elements do not follow aufbau
Only important ones:
Copper
Silver
Gols
Chromium
Molybdenum
They do not fill the d or s sublevel (regularly)
It has to do with stability
element | Electronic configuration |
---|---|
Cu, copper | 1s2 2s2 2p6 3s2 3p6 4s1 3d10 |
Ag, silver | 1s2 2s2 2p6 3s2 3p6 4s2 3d10 4p6 5s1 4d10 |
Au, gold | 1s22s2 2p6 3s2 3p6 4s2 3d10 4p6 5s2 4d10 5p6 6s1 4f14 5d10 |
Cr, chromium | 1s2 2s2 2p6 3s2 3p6 4s1 3d5 |
Mo, molybdenum | 1s2 2s2 2p6 3s2 3p6 4s2 3d10 4p6 5s1 4d5 |
Abbreviated Electronic Configurations
The first reaction in the atom is at the highest energy level
The inner levels have very little role in chemical reactions
Inner electrons are mostly represented by the noble gas at the end of the period prior to the actual element
Fe= 1s22s22p63s23p64s23d6
Fe= [Ar]4s23d6
Valence Electrons
Chemists care more about the highest electrons in the atoms
Only the valence electrons truly matter
s&p really only matter
How To Count Valence Electrons
To find the amount of valence electrons count the groups from the left of the periodic table to the element you want to find
Valence electrons are shown in figure 1.11
Hund’s Rule
Second valence electrons are represented as a pair
Indicate the s orbital
3rd through 8th group fill s orbital
Electrons only pair up if every orbital is already filled
Orbital Diagrams
Details in electronic configurations and valence electrons so we have Orbital Diagrams
Show each of the orbitals in the valence of the atom
Either a box or circle
Arrows represent electrons
Opposing directions= opposite spins
INSERT FIGURE 1.12
Describe valence since all the inner electrons should be paired
Sometimes these diagrams also show the d sublevel
Electrons must fill all the orbitals in the sublevel before pairing up
INSERT 1.13 and 1.14
Quantum Numbers
4 types:
Principal quantum number (n)
can have any value starting at 1
Represents principal energy level of the atom that the electron belongs to
Related to avg distance of the electron from the nucleus
Azimuthal quantum number (l)
Any number from 0 to 1 less than the value of n
Designates sublevel of the electron
Represents shape of the orbital in sublevel
Magnetic quantum number (ml)
Any integer including zero from -l to +l
Designates orientation of an orbital in space
Spin quantum number (ms)
Either +12 or -12
Represents spin of the electron
For electrons to pair one must have +12 and the other -12
Don't need this for wave equations
Do need for pauli exclusion principle
Significance of the Quantum Numbers
Simplified forms of the quantum numbers
Principal quantum numbers-n
Average distance of the electron from nucleus
Or size of principal energy level
Azimuthal quantum number-l
Shape of the orbital within the sublevel
Magnetic number- ml
Orientation of each orbital
In space
Spin quantum number- ms
Spin of electron