Chemistry
Chapter 5 & 13 –
Atomic Structure &
The Periodic Table
What do you know about the
atom? The parts it is made of? Its
size?
5.1
Early Models of the Atom
1. All elements are composed of tiny indivisible
particles called atoms.
2. Atoms of the same element are identical. The atoms of any one element are different from those of any other element.
3. Atoms of different elements can physically combine with one another in simple whole-number ratios to form compounds.
Atom – the smallest particle of an element that retains the properties of that element .
Example: How many atoms are in each compound?
CO2 3 H2O H2SO3 4 7
5.2 Structure of the Nuclear Atom
Electron• negatively charged subatomic particle. They have a –1 charge and are 1/1840 the mass of a hydrogen atom
Cathode Ray Tube (CRT)
• device used to originate a flow of charged particles
J.J. Thomson
- credited with
discovering the electron
• He used CRT's to measure deflection of charged rays using different gasses, magnets, and different metal electrodes.
• Found that the ray moved from the anode (-) to the cathode (+)
• He proposed that the ray was composed of negatively charged particles which he called electrons.
Take a few minutes to
summarize Thomson’s
Robert Millikan
–
•
Proton – positively charged
Neutron
- discovered by James
Chadwick 1932.
• Has approximately the same
mass as a proton.
• They are located in the
nucleus.
Match the following scientist and their accomplishments. a. Dalton
b. Thomson c. Millikan d. Chadwick
__ oil drop experiment and the properties of the electron __ discovered the proton and its location
__ used the cathode ray tube to discover the electron __ said particles are indivisible
Once subatomic particles had been
discovered, Dalton’s model of the
Thomson proposed the
“Plum Pudding” Model of the
atom.
Rutherford – credited with discovering
the nucleus.
Nucleus – the central core of an atom and is composed of protons and neutrons.
5.3
Distinguishing Between Atoms
Atomic Number
– the
number of protons in
Example:
•
What is the atomic number for the following
elements?
Al
C Br I Na Ag
•
How many protons are there in each?
13 6 35 53 11 47
• Mass Number
• Isotopes
– the number of protons and neutrons in the nucleus of an atom.
Example:
• What is the number of neutrons in each of the
following isotopes?
27Al 12C 80Br 127I 23Na 108Ag
14 6 45 74 12 61
If protons + neutrons =mass number, then how many neutrons are present in an atom
Element NumberAtomic NumberMass # protons # electrons # neutrons
12
25
6
6
K
40
23
28
Mg
12
12
13
C
6
12
6
19
19
19
21
Bellwork
HW Check
Element
Name Mass # Atomic # # protons # electrons
# neutrons
(use the isotope listed)
Sc
Scandium 45 From PT = Atomic # = protons
= mass-protons Cd Cadmium 112 Xe Xenon 131 S Sulfur 32
How many total atoms are in the following compounds? H3CO3 _____ HF _____ C4H6OH ______
NH3______ Fe2O4 ______
7
2
12
Bellwork: Friday, September 21
In our class, tests are 50% of your grade, labs are 25%, and daily grades are 25%. If you
have the following averages, what is your overall grade in Chemistry?
Homework:
Use your notes
to fill in the
crossword
Across
1. Scientist that discovered 4 down
3. Model for an atom that Thomson proposed 6. Positively charged sub-atomic particle 8. Measurement unit for atomic mass 9. Proposed the first atomic theory 11. CRT for short
12. Negatively charged sub-atomic particle 13. = protons + neutrons
14. = protons Down
2. The masses on the periodic table are decimals because they are calculated as a ________ ___________
4. Sub-atomic particle with the same mass as a proton 5. Scientist that used the oil drop experiment
7. Performed the gold foil experiment
10. Scientist credited with discovery of the electron
Atomic Mass
–
a weighted average mass of the atoms in a naturally occurring sample of theelement.
Example:
A sample of cesium is 75%
133Cs, 20%
132Cs,
and 5%
134Cs.
Calculate its average atomic mass.
0.75 x 133 = 99.75
Compare this value to that of the
periodic table. Is it accurate?
132.85 amu
Calculated Value
132.905 amu
Periodic Table
Chemistry
The Evolution of Atomic
Models
The work of Dalton, Thomson and
Rutherford began an age of exploration that culminated with a model of the atom that described a dense nucleus
Bohr model
-
Electrons are arranged
in concentric circular
paths (orbits) around
the nucleus
Called the planetary
model
Electrons have
Quantum mechanical model
It comes from the mathematical solutions to the
Schrodinger equation
The probability of finding an electron within a
certain volume of space surrounding the nucleus
can be represented by a cloud (electron cloud)
The cloud represents where the electron can be
found approximately 90% of the time.
Energy level
- region around the nucleus where the
electron is likely to be moving.
Quantum
- the amount of energy required to
move an electron from its present
Atomic orbital – the region in
space where the electron is likely
to be found
A quantum mechanical model of a hydrogen atom, which has
one electron, in its state of lowest energy. The varying density of the spots indicates the relative likelihood of finding the
Electrons can be described
by a series of 4 quantum
numbers
.
1.
Principle quantum number (n)
-describes the principal
energy level
an
electron occupies
-values of 1,2,3,4,etc
2. Azimuthal quantum number (
l
)
-describes the
shape
of atomic orbitals
-s orbitals are spherical, p orbitals are
peanut shaped, d orbitals are daisies
and f orbitals are fancy
-designates a sublevel
Where do I find the orbital shapes?
S
P
D
4s 3s 2s 1s 2p 3p 3d E N E R G Y
n l ml ms 1 0(s)
2 0(s) 1(p)
0 0 -1, 10
, 3 0(s)
1(p) -1, 100 , 2(d) -1, 1
, 0
,
-2, 2 4 0(s) 0
Electron configuration –
Describes ways in which
electrons are arranged around
1. Aufbau principle-
States that electrons
enter orbitals of lowest
energy first.
2. Pauli exclusion principle
3. Hund’s rule-
When electrons
Complete the orbital diagrams below.
1s 2s 2p 3s
H _ _ _ _ _ _
He _ _ _ _ _ _
O _ _ _ _ _ _
Quick and Easy Electron Configuration
S
P
D
F
First, number the periods 1-7, 3-6 and 4-5 as shown by your teacher.
1 2 3 4 5 6 7 3 4 5 6 4 5
Now, lets try to do an electron configuration for carbon.
Begin with the first quantum number and use the periodic table to write the configuration.
Now, try the three in your notes. He
Na Ti
For a shorter way to write electron configuration, write the nearest noble gas and then continue. AKA “Shorthand Notation”.
Ex: Ti can be written as OR
Use “Shorthand Notation” to write these electron configurations
6. Al
7. K
8. Fe
9. Co
Bellwork
Wednesday, January 12
th• What would be the value of the principal quantum
number for the following elements?
• Na • Sn • O
• Zr
• Draw an orbital that matches each of the following
azimuthal quantum numbers.
Homework Check
• Calculate the weighted average mass of the element chlorine
that has the following isotopes
35Cl (75.77%) 36Cl (0.01%) and 37Cl (24.23%)
• Write the full electron configurations for the following:
1.Ti ___________________________________________ 2.Si ___________________________________________ 3.Ag ___________________________________________
Bellwork
Write the electron configurations of these elements on your bellwork sheet.
1. F
2. Ca
Homework Check
•An electron moves from energy level 1 to energy level 4 in an
atom. To do this, energy would need to be (circle one) absorbed / released. How many quanta of energy does this change involve? _______________________
•Draw one of the shapes that correspond to each azimuthal
quantum number below.
l = “0” l = “1” l=”2”
•Match the elements listed to their description on the left.
_____ Located where n = 3. A. Iron
_____ Outer electrons have a spherical shape B. beryllium
Electromagnetic radiation - a
series of energy waves that
includes radio waves,
microwaves, visible light,
infrared and ultraviolet light,
X-rays, and gamma rays.
We can
measure not
only the
length of
each wave of
light, but
also its
Parts of a wave:
Amplitude Draw
amplitude- height of the wave
from the origin to the crest
wavelength -
- distance
between the crests
frequency -
- the number of
wave cycles to pass a given point
per unit of time.
= c/
where c = speed of light
c= 3.00 x 10
8m/s
Ex. A certain wavelength of yellow
light has a frequency of 2.73 x
10
16s
-1. Calculate its wavelength.
= c/
= c/
= 3.00 x 10
8m/s
2.73 x 10
16s
-1Spectrum
- series of colors
produced when sunlight is
separated by a diffraction gradient.
R
O
Y
G
.
B
I
V
Red: has the longest wavelength,
lowest frequency Lowest
energy
Violet: has the shortest
Atomic emission spectrum
Demo!
Max Planck believed that energy was emitted or
absorbed by small units called quanta. He found
that the amount of energy released or absorbed
was proportional to the frequency of the
radiation.
E = h
ν
E
= Energy
ν
= frequency
h
= Planck’s constant: 6.63 x 10
-34J∙s
Einstein proposed that
electromagnetic radiation
can be viewed as a stream
of particles called
photons
.
His famous equation, E =
mc
2helped to determine
the amount of energy
Example: Calculate the energy of an
individual photon of yellow light
having a frequency of
2.73 x 10
16s
-1.
E = h
E = (6.63 x 10
-34J
.s )(2.73 x 10
16s
-1)