radioactivity nucleus isotopes alpha, beta & …...radioactivity no energy needed to create the...
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Radioactivity
Nucleus
Isotopes
Alpha, Beta & Gamma
radiation
Decay equations
Conservation laws
Lecture 22
Radioactivity
No energy needed to create the rays?
– Violates the law of conservation of energy!!!!
Discovery
1896 – Antoine Henri Becquerel 1852-1908, discovered nuclear radiation. (Shared Nobel Prize in Physics, 1903)
Observed that a photographic plate was darken by invisible penetrating rays emitted from pitch blend (mineral containing uranium)
Energetic rays:
• had no apparent source
1905 – Einstein
Energy can be created by the destruction
of a small amount of mass: E = mc2
Law of conservation of energy modified
to conservation of energy + mass
1898 – Marie and Pierre Curie extracted
new and highly radioactive elements
Polonium and Radium from pitch-blend.
Both Shared Nobel Prize in Physics, 1903
With Henri Becquerel
Other elements including Uranium were
later found to be radioactive
Radioactivity
Certain elements had nuclei that were
unstable and would “decay” causing
emission of penetrating, highly energetic
“rays”
Independent of Chemical State
Radioactivity
Radioactivity
disintegration or decay of an unstable nucleus.
3 distinct types of radiation discovered:
Named, α, β and g
Radiation independent of chemical state of
radioactive element
chemical reaction
•nucleus unchanged
•only orbital electrons participate
Radioactivity
Nothing to do with orbital electrons!
unaffected by chemical, physical conditions
The Nucleus
Atomic Structure
Indicated that the nucleus is a concentrated
mass within the atom
Conclusion:
inside electron orbits is mostly empty
space with an dense nucleus at its center
Most passed through the foil with no deflection
Rutherford’s experiment 1911
Alpha particles directed at a
very thin film of gold foil
Indicated that the atom is mostly empty space
A few particles were scattered at very large angles
Electrons do not deflect alpha particles
•to small and light
Radioactivity
Nucleus Atom
• Nucleus 10-14 to 10-15 m
Nucleus has most of the mass • Density of about 1017 kgm-3
Extremely large forces in the nucleus
Approximate diameters
• Atom10-10 m
Nuclear force (Attractive) between nucleons
• proton and protons,
• neutrons and neutrons
• neutrons and protons
Coulomb repulsive force
•between protons
• Responsible for large energy associated with nuclear radiation
• High energy in nuclear power
Neutrons
Protons Nucleons {
+ _
_
_
_
_
_
Nuclear force > Coulomb repulsive force
result stable nuclei
(short range
force)
Radioactivity
Nucleus
Neutrons
Protons
Atom
Z is the atomic number
(number of protons in the nucleus)
Z = 1 Hydrogen
Z = 2 helium
Z = 3 Lithium etc
Mass number A = Z + N
where N is number of neutrons
Many combinations of nucleons are possible – only some are stable Unstable combinations result in nuclear decay to a stable nucleus
nucleons { + _
_
_
_
_
_
Nuclear force (Attractive)
•between nucleons
Coulomb repulsive force
•between protons
Nucleus not stable if number of protons is
large relative to number of neutrons
Radioactivity
Stable Nuclei
Large nuclei stable
only if they contain
more neutrons than
protons
Extra neutrons mitigate the effect of the repulsive
forces between the protons
Radioactivity
Element whose symbol is X can be denoted
A
Z X
Examples
238
92 Uis called Uranium 238.
It has 92 protons and (238-92)
= 146 neutrons
protons +neutrons
protons
is called Uranium 235. It has
92 protons and
(235-92) = 143 neutrons
235
92 U
Nuclear notation
Radioactivity
1
1H
4
2 He
1
0 n
0
1
Examples
a hydrogen nucleus (or just a proton) a helium nucleus (or an alpha particle)
Z is often not written (i.e. 235U)
Notation can be used for particles
other than nuclei
Examples
A neutron is denoted by
An electron or beta particle
denoted by
235
92 U
Nuclei with the same charge but different
masses are called isotopes of the element
Same number of protons but
different number of neutrons Isotopes
Different isotopes
• Same element (same chemical properties)
• Same number of protons
• Different nuclear properties
Isotopes
238
92U235
92UExamples
- most abundant in nature
- used in radioactive dating
12
6C
14
6C
1
1H 2
1H 3
1H
Radioactivity
Radioactive decay
Alpha, beta, and gamma
radiation may be emitted
Can be distinguished experimentally
Beam of radiation containing all three types
passed through a strong magnetic field
Beam separates into three distinct parts
Source
(,,g)
g
Strong
Magnetic Field Bin
• Undeflected beam
• 2 beams deflected
in different directions
α particles, α radiation
Radioactivity
Characteristics
2 neutrons and 2 protons (Helium nucleus
Most of the energy carried by alpha radiation is in the form of kinetic energy
Parent X → Daughter Y + α
+ve charge twice that of electron
4 4
2 2
A A
Z ZX Y He
mass of 7000 times that of an electron
Typical decay equation
4
2 He
Radioactivity
Example: Decay— particle emitted
• Daughter nucleus (Thorium) has 2 less protons
Z = 92 – 2 = 90 Th
• Daughter nucleus has lost atomic mass of 4
A = 238 – 4 = 234
• Energy is always released in a nuclear reaction
238 234 4
92 90 2U Th He energy
Energy of atom (mass) less than individual parts
Beta Decay
Emission of an electron
Created at the time of decay
•Not one of the orbital electrons •Not existing in the nucleus prior to decay
Neutron splits to form an electron and a proton
Created and ejected from nucleus
Beta particle (electron) •Charge (-1.6 * 10-19 C) •mass (9.11 * 10-31 kg)
Radioactivity
Energy carried by beta radiation is kinetic
•Moves much faster than alpha particle • at greater than half speed of light
1 1 0
0 1 1n p e
• Mass-less particle?
• Travels at the speed of light ?
• No effect to biological tissues
• So penetrating that it deposits no energy
notation A
Z X Can be used for
neutrons and electrons
14 14 0
6 7 1C N antineutrino
Atomic mass stays the same
Number of protons increases
As if one neutron has changed to a proton
Radioactivity
Decay
0
1 1
A A
Z ZX Y e
Antineutrino created in and ejected from
the nucleus (all decay)
Gamma Decay
Radioactivity
Emission of a high frequency (wave) photon
Gamma rays: only generated in the nucleus No Charge No Mass
Move at the speed of light Like all electromagnetic waves (photons)
Excited nucleus returns to non-excited state
by releasing gamma radiation
Something must excite the nucleus
• Often preceded by another type of decay
where nucleus is left in an excited state
Followed by
No change to the identity of the nucleus
* indicates excited state 40 40
20 20Ca Ca g
60 60 0
27 28 -1Co Ni* + + antineutrino
60 60
28 28 1 2Ni* Ni + + g g
• EM radiation. Very high energy
• Uncharged
• Source is often excited nuclear state occurring after alpha and beta decay.
• Excited state may remain for some time. Metastable state
Gamma Decay
Radioactivity
gamma rays associated with nucleus,
X-rays associated with outer electrons
Source
50keV < Gamma rays < 40MeV
15 keV < Diagnostic X-rays < 150 keV
2 eV < Visible Light Photons < 4 eV
Energy Ranges
Radioactivity
Nuclear equations must balance
Conservation laws of physics
must be satisfied
226 222 4
88 86 2Ra Rn He g
Conserved:
•Total number of nucleons (A) (protons + neutrons)
•mass + energy
In all nuclear decays small quantity of mass
destroyed
E = mc2
Laws of Conservation
Nuclear reactions
observed in all nuclear decays
•Conservation of mass plus energy
Energy produced in nuclear decay is the result of a small amount of mass being destroyed E = mc2
Conservation •charge •total number of nucleons
239 235 4
94 92 2Pu U + He + energy
239
94 Pu
Write the decay equation for the following:
decaying by emission
Nuclear reactions
Unit of energy is the Joule
But unit of energy used in
atomic and nuclear physics is the
Electron volt (eV)
The electron volt is equal to the amount of
energy gained by an electron as it accelerates
through a potential difference of one volt
Definition
Energy (Joules) = qV
Charge on an electron = 1.6 x10-19 C
eV = 1.6 x10-19 C x 1volt =1.6 x 10-19 Joules
1eV = 1.6 x 10-19J
15 keV < Diagnostic X-rays < 150 keV
2 eV < Visible Light Photons < 4 eV
Range
Radioactivity
Distance radiation can travel in a given material
before dissipating all of its energy
Depends on the material Greater electron density stops radiation most effectively
Range depends on radiation type
Equal energies and same material
•Alpha radiation - Smallest range •Beta radiation - Middle range •Gamma radiation - Largest range
Radiation interacting with electrons in the
material results in energy dissipation