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Nuclear Physics

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Title: Nuclear Physics


1
Nuclear Physics
  • Physics 12

2
Protons, Neutrons and Electrons
  • The atom is composed of three subatomic particles

Particle Charge (in C) Symbol Mass (in kg)
Electron -1.602x10-19 e- 9.109 56x10-31
Proton 1.602x10-19 p 1.672 614x10-27
Neutron 0 n0 1.674 920x10-27
3
Atomic Nucleus
  • Atom described using
  • X atomic symbol
  • A atomic mass number (nucleon number)
  • Z atomic number
  • Number of protons and electrons Z
  • Number of neutrons A - Z

4
Strong Nuclear Force
  • The electrostatic forces inside a nucleus would
    rip it apart if there was not another force
  • By the end of the 1930s physicists had
    determined that nucleons attract each other
  • This is the strongest force in the known universe

5
Stability and the Nucleus
  • Although the Strong Nuclear Force is strong
    enough to hold a small nucleus together, as the
    size of the nucleus becomes larger, the
    electrostatic forces begin to become more
    important
  • As a result, if we consider various nuclei based
    on their Atomic Number and Neutron Number we get
    the following result

6
Stability and the Nucleus
Each black dot represents a stable nucleus, with
the number of neutrons shown on the vertical axis
and the number of protons on the horizontal axis
7
Nuclides and Isotopes
  • Nuclides are different combinations of nucleons
  • Isotopes occur when an element (specific Atomic
    Number) has different numbers of neutrons
    (different Atomic Mass Numbers)
  • For example, there are three common isotopes of
    hydrogen

8
Nuclides and Isotopes
9
Nuclear Binding Energy
  • It takes 13.6 eV to separate an electron from a
    hydrogen atom
  • However, it takes more than 20 MeV to separate a
    neutron from a helium-4 atom
  • The energy to separate all the nucleons in a
    nucleus is called the binding energy

10
Larger nuclei are held together a little less
tightly than those in the middle of the Periodic
Table
11
Mass Defect
  • If you were able to apply the 20 MeV required to
    separate a neutron from helium-4, what would
    happen to it?
  • This is dealt with using Einsteins Special
    Theory of Relativity and the fact that mass and
    energy are equivalent ? E mc2
  • The mass of helium-4 (2p, 2n) is smaller than
    that of helium-3 (2p, 1n) and a neutron
  • The energy that was added to remove the neutron
    was converted into mass
  • The difference between the mass of a nuclide and
    the sum of the masses of its constituents is
    called mass defect

12
Atomic Mass Unit (u)
  • When dealing with nucleons, it is often more
    useful to deal with mass in unified atomic mass
    units (u) instead of kilograms

Particle Mass (in kg) Mass (in u)
Electron 9.109 56x10-31 0.000 549
Proton 1.672 614x10-27 1.007 276
Neutron 1.674 920x10-27 1.008 665
13
Binding Energy Example
  • Determine the binding energy in electron volts
    and joules for an iron-56 nucleus given that the
    nuclear mass is 55.9206u

14
Binding Energy Example
  • Determine the binding energy in electron volts
    and joules for an iron-56 nucleus given that the
    nuclear mass is 55.9206u

15
Binding Energy Example
  • We would expect the binding energy per nucleon to
    be about 8MeV

16
Radioactive Isotopes
  • In discussing the nucleus, we looked at a plot of
    stable nuclei
  • It is also possible to have a nucleus that is not
    stable (meaning that it will fall apart)
  • An unstable nucleus will decay following a few
    very specific processes
  • We call this decay radioactivity and classify it
    into one of three types

17
Radioactive Isotopes
18
Alpha Decay
  • An alpha particle (a) is a helium nucleus (two
    protons and two neutrons)
  • A nucleus that emits an alpha particle will lose
    the two protons and two neutrons
  • Large nuclei will emit alpha particles
  • They do not penetrate matter well and a sheet of
    paper or 5cm of air will stop most
  • They can free electrons from atoms, meaning they
    are a form of ionizing radiation

19
Alpha Decay
20
Beta Decay
  • When a nucleus emits a beta particle (ß), it
    appears to lose an electron or positron from
    within the nucleus
  • There are two types of beta decay (ß- and ß)
  • Beta particles can penetrate matter to a greater
    extent than alpha particles they can penetrate
    about 0.1mm of lead or 10m of air
  • They are also a form of ionizing radiation but
    less damaging than alpha particles

21
Beta Decay (ß-)
  • In this type of beta decay, a neutron becomes a
    proton and a ß- particle (high energy electron)
    is emitted
  • In addition an antineutrino ( ) is emitted
    (antimatter) along with the beta minus particle
  • The nucleuss atomic number increases by one
    while the atomic mass number remains the same

22
Beta Decay (ß-)
23
Beta Decay (ß)
  • In this type of beta decay, a proton becomes a
    neutron and a ßparticle (high energy positron or
    antielectron) is emitted
  • In addition a neutrino ( ) is emitted along
    with the beta plus particle
  • The nucleuss atomic number decreases by one
    while the atomic mass number remains the same

24
Beta Decay (ß)
25
Gamma Decay (?)
  • When a nucleus goes through alpha or beta decay,
    the daughter nucleus is often left in an excited
    state
  • In order to reduce the energy of the nucleus, it
    will go through gamma decay (high energy photon)
    to return to the ground state
  • Gamma radiation can pass through 10cm of lead or
    2km of air
  • It is the most damaging of all due to the energy
    of the gamma particle

26
Gamma Decay
27
Decay Series
  • When a large nucleus decays by alpha and beta
    radiation, the daughter nucleus will be more
    stable than the original nucleus
  • However, the daughter nucleus may still be
    unstable and will itself go through alpha or beta
    radiation
  • This leads to a decay series

28
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29
Rate of Radioactive Decay
  • It is impossible to predict when a specific
    nucleus will decay
  • You can describe the probability of decay
  • The concept of half life is used with radioactive
    decay the time required for half of the sample
    to decay
  • Using the half life equation, it is possible to
    determine how much of a sample would remain after
    a given period of time

30
Half Life
  • N ? sample remaining
  • N0 ? original sample
  • ?t ? elapsed time
  • T ? half life

31
Half Life
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