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Learning Outcomes
• Emission and absorption spectra of the hydrogen
atom .
• Balmer series in the emission spectrum as an
example.
• Line spectra as evidence for energy levels.
• Energy sub-levels.
• Viewing of emission spectra of elements using a
spectroscope or a spectrometer.
Atomic structure
Spectra
Spectrscope
In a light spectroscope,
light is focused into a thin
beam of parallel rays by a
lens, and then passed
through a prism or
diffraction grating that
separates the light into a
frequency spectrum.
Continuous Spectrum

Emission Spectra
Continuous spectrum

A Spectrum in
which all
wavelengths are
present between
certain limits.
Emission Sprectrum
Emission spectrum
Spectrum lines
When light from an unknown
source is analyzed in a
spectroscope, the different patterns
of bright lines in the spectrum
reveal which elements emitted the
light. Such a pattern is called an
emission spectrum.
Absorption spectrum
Emission Spectrum

• Shows that atoms can emit
only specific energies
(discrete wavelengths,
discrete frequencies)
hypothesis: if atoms emit only
discrete wavelengths, maybe
atoms can have only discrete
energies
A turtle sitting on a
staircase can take on only
certain discrete energies
energy is required to move the
turtle (electron) up the steps
(energy levels) (absorption)
energy is released when the
turtle (electron) moves down
the steps (energy levels)
(emission)
energy staircase diagram for
atomic hydrogen
bottom step is called the
ground state
higher steps are called
excited states
Balmer Series
• Balmer analysed the hydrogen
spectrum and found that
hydrogen emitted four bands of
light within the visible spectrum:
• Wavelength (nm) Color
• 656.2
red
• 486.1
blue
• 434.0
blue-violet
• 410.1
violet
Flame Test
• Flame Test
The following metals emit certain colours of light when their atoms
are excited.
• Metal
Colour
• Sodium (Na)
Yellow
• Lithium (Li)
Pink/Red
• Potassium (K)
Purple
• Copper (Cu)
Green
• Calcium (Ca)
Pink
• Barium (Ba)
Yellow/Orange
• Strontium (Sr)
Red/Orange
Learning Outcomes
• Energy levels in atoms.
• Organisation of particles in atoms of
elements nos. 1–20 (numbers of electrons in
each main energy level).
• Classification of the first twenty elements in
the periodic table on the basis of the number
of outer electrons.
Bohr
Bohr’s theory
• Electrons revolve around nucleus in
orbits
• Electron in orbit has a fixed amount
of energy
• Orbits called energy levels
• If electron stays in level it neither
gains nor loses energy
Bohr
• Atom absorbs energy
• Electron jumps to higher level
• Atom unstable at higher levels. Electron falls back
to a lower level
• Atom loses or emits energy of a particular
frequency.
quantisation
• Electrons can have
only certain particular
values of energy
EVIDENCE FOR ENERGY
LEVELS
• In Hydrogen electron in lowest (n=1) level;
ground state
• Energy given; electron jumps to higher
level excited state
• Falls back and emits a definite amount of
energy
• Energy appears as a line of a particular
colour
colours
• Energy emitted

depends on the
jumps
• Different jumps
emit different
amounts of energy
and hence different
colours
Main energy levels (shells)
• Spectroscopic notation for shells .
• N shell name
1=K
2=L
3=M
4=N
Bohr Diagram
Bohr Diagrams
To draw Bohr Diagrams:
1.Draw the nucleus as a solid circle.
2.Put the number of protons (atomic number) in the
nucleus with the number of neutrons (atomic mass –
atomic number) under it.
3.Place the number of electrons (same as protons) in orbits
around the nucleus by drawing circles around the nucleus.
Remember, 1st shell – 2 electrons, 2nd shell – 8 electrons,
3rd shell – 8 electrons, 4th shell – 18 electrons.
Valency & Groups
Valencies
Atomic structure 2
Learning Outcomes
•
•
•
•
•
•
•
•

Energy sub-levels.
Heisenberg uncertainty principle.
Wave nature of the electron. (Non-mathematical treatment in
both cases.)
Atomic orbitals. Shapes of s and p orbitals.
Building up of electronic structure of the first 36 elements.
Electronic configurations of ions of s- and p-block elements only.
Arrangement of electrons in individual orbitals of p-block atoms.
Heisenberg
• We cannot know both the position and
speed of an electron
• Therefore we cannot describe how an
electron moves in an atom
.

Einstein
• .
•
De Broglie

• Matter has
wave
characteristics
.

2-slit expt.
Expected Result if light and
:
electrons are particles
Actual result for light and electrons
:
– demonstrates their wavelike nature
Electrons were both particles and waves
Same for all sub-atomic particles
Matter exists as particles and waves at the same time.
The electron as a wave
Orbital
• A region in
space where the
probability of
finding an
electron of a
particular is
high
Electrons moving
Electron paths
Main levels AND THE
NUMBER OF ELECTRONS
•
•
•
•

1 = 2e
2 = 8e
3 = 18e
4 = 32e
Sub-levels
•
•
•
•
•
•

Each main level has sub-levels
1has s sub-level only
2 has s and p sub-levels
3 has s,p and d sub-levels
4 has s,p,d and f sub-levels
Energy of sub-levels spd
1s
2s
2p
3d
Electrons in sub-levels
•
•
•
•

s = 2e
p = 6e
d = 10e
f = 14e
Sub-levels
• 1 = s(2e)
• 2 = s(2e) + p(6e) = 8e
• 3 = s(2e) + p(6e) + d(10e) = 18e
The "p" orbital is dumb belled shaped and each
P sub level is made of three "p" orbitals (because
the P sub level can hold 6 electrons and every
orbital holds 2 electrons)
P-orbitals
P-orbitals
Electrons in orbitals
• S holds 2e
• 3 p orbitals each holds only 2e
• 5 d orbitals each holds only 2e
Pauli’s exclusion principle
• Orbital can only hold
2electrons and these
electrons must have
opposite spins
Pauli's exclusion principle
Aufbau principle

• Electrons fill levels in a specific
order.
• 1s 2s 2p 3s 3p 4s 3d 4p
AUFBAU
Hunds rule
• When filling up
the orbitals in a
sublevel
electrons fill
then singly at
first.
5 electrons
6 electrons Hund’s rule
Electron Configurations
•
•
•
•

He, 2, helium : 1s2
Ne, 10, neon: 1s2 2s2 2p6
Ar, 18, argon : 1s2 2s2 2p6 3s2 3p6
Kr, 36, krypton : 1s2 2s2 2p6 3s2 3p6 4s2 3d10
4p6
Exceptions to Electron
configuration rules
• Cr
• Half-filled orbitals give greater stability
• 1s2 2s2 2p6 3s2 3p6 3d4 4s2 1s2 2s2 2p6 3s2 3p6
3d5 4s1
• Cu
• Full 3d sub-level gives greater stability
• 1s2 2s2 2p6 3s2 3p6 3d9 4s2  1s2 2s2 2p6 3s2 3p6
3d10 4s1
Electron Configurations (ions)
• F-, 10, Flouride: [1s2 2s2 2p6 ]• Cl-, 18, Chloride : [1s2 2s2 2p6 3s2 3p6]• Na+, 10, Sodium ion: [1s2 2s2 2p6 ]+

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