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Nuclear Changes

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Title: Nuclear Changes


1
Nuclear Changes
  • Honors Class Start Here.
  • Chemistry 1 jump to slide 38

2
Radioactivity
  • process by which an unstable nucleus emits one or
    more particles or energy in the form of
    electromagnetic radiation.

3
Examine these isotopes. Which would be the must
abundant? Why?
Think-Timed Pair Share
4
Nuclear decay
  • Radioactive materials have unstable nuclei.
  • These nuclei go through changes by emitting
    particles or releasing energy.
  • After the changes in the nucleus, the element can
  • transform into a different isotope of the same
    element or
  • change into an entirely different element.

5
Nuclear radiation
  • charged particles or energy emitted by an
    unstable nucleus
  • Nuclear radiation is associated with nuclear
    changes

6
Four types of nuclear radiation
  • Alpha Particles
  • Beta Particles
  • Gamma Rays
  • Neutron Emission

7
Alpha particle (a)
  • An alpha particle is a positively charged
    particle, emitted by some radioactive nuclei that
    consists of two protons and two neutrons
  • Alpha particles have a 2 charge.
  • Although an alpha particle has a 2 charge as one
    would predict from the two protons, it is heavier
    with a mass of 4 amu.
  • Where does the extra mass come from?

8
  • The alpha particle is also depicted as

Mass Number
42He
Atomic Number
9
  • The alpha particle is depicted as

Mass Number
or
42He
a
Atomic Number
Protons
Neutrons
10
  • The emission of an alpha particle from the
    nucleus of an atom decreases
  • the nuclear charge number by two
  • the mass number by four.

a
23090 Th ? 22688Ra 42He
156 C ? 42He 114Be
11
a
156C
156 C ? 42He 114Be
12
114Be
156C
42He
a
156 C ? 42He 114Be
13
  • The emission of an alpha particle from the
    nucleus of an atom decreases the nuclear charge
    (atomic number) by two.

23090 Th ? 22688Ra 42He
14
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15
Beta particle (ß)
  • an electron emitted during the radioactive decay
    of a neutron in an unstable nucleus
  • Like an electron, it has no mass and a 1 charge.
  • It is depicted as

0-1e
16
  • A beta particle is created in the nucleus by a
    process in which one neutron is transformed into

a proton
a beta particle
Neutron
Proton

Electron
17
Total mass and charge is conserved. Mass
63 63 0 63 63 Charge 28
29 (-1) 28 28
18
Radioactive Decay
19
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20
Gamma ray
  • high-energy electromagnetic radiation emitted by
    a nucleus during radioactive decay.

21
Gamma Rays
  • Electromagnetic radiation with the
  • Highest energy and
  • shortest wavelength,
  • Used to kill certain brain tumors
  • Used in sterilization and disinfection of

Food
Medical Supplies
Hygienic Products
22
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23
Types of Radiation
Sheet of paper
Block of wood
Concrete wall
Alpha
Beta
Gamma
24
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25
Neutron Emission (10n)
  • the release of a high-energy neutron by some
    neutron-rich nuclei during radioactive decay.

26
Nuclear Decay
  • A nucleus gives up two protons and two neutrons
    during alpha decay
  • A nucleus gains a proton and loses a neutron
    during beta decay.

27
Radioactive Decay Rates
  • Half-life the time required for half a sample
    of radioactive nuclei to decay

After the next half-life, half the remaining
substance decays leaving only a quarter of the
sample undecayed.
  • Half-life is a measure of how quickly a
    substance decays.

28
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29
Mass of Half-Lives Time
10.0 g 0 0
5.0 g 1 5.27
2.5 g 2 10.54
15.81
Time of Decay of Half-lives
Time per Half-Life
Fill in the last two boxes of the table.
30
Nuclear Forces
  • Strong nuclear force the interaction that binds
    protons and neutrons together in a nucleus over a
    short distance.
  • This nuclear force is strong enough to overcome
    the strong electrostatic repulsion between the
    protons.

31
Nuclear Fission
  • the process by which a nucleus splits into two or
    more smaller fragments releasing neutrons and
    energy.

32
Special Theory of Relativity
  • Presented by Albert Einstein
  • means that matter can be converted into energy
    and energy into matter.
  • Energy mass X (speed of light)2
  • Emc2

33
Neutrons released by fission can start a chain
reaction
  • Nuclear chain reaction a series of fission
    processes in which the neutrons emitted by a
    dividing nucleus cause the division of other
    nuclei.

34
  • 23592U 10n ? 13856Ba 9536Kr 3 10n

92 0 56
36 0
The total of the atomic numbers (number of
protons) on the reactant side is equal to the
total of the atomic numbers (number of protons)
on the product side.
35
  • 23592U 10n ? 13856Ba 9536Kr 3 10n

235 1 138
95 3 (1)
  • The total of the mass numbers on the reactant
    side is equal to the total of the mass numbers on
    the product side.

36
  • Chain reactions can be controlled
  • These characteristics behind nuclear fission are
    what brought about the nuclear age and the
    atomic/nuclear bombs.

37
Contrast Fission with Nuclear Fusion
  • Nuclear fusion is the process in which light
    nuclei combine at extremely high temperatures,
    forming heavier nuclei and releasing energy.
  • The fusion of four hydrogen atoms into one helium
    atom is what stars (which include our sun) do.
  • This lets off enormous amounts of energy in the
    form of gamma rays.

38
Nuclear Power
  • Nuclear Fission
  • Nuclear Fusion

39
Nuclear Fission
  • the process by which a nucleus splits into two or
    more smaller fragments releasing neutrons and
    energy.

40
Fission
  • The breaking apart of a large nucleus into two
    smaller nuclei
  • 10 n 23592 U ? 14156 Ba 9236 Kr 3 10 n
  • Occurs in nuclear power plants

41
Nuclear Fission
42
Fission Chain Reaction
43
Nuclear Reactor
44
Nuclear fission
  • The break down of a single nucleus of an atom
    produces a tremendous amount of energy.
  • No gaseous pollutants are produced.
  • Very little radioactive material is needed.
  • Safe operation of a nuclear power plant and
    disposal of radioactive wastes are essential.

45
Nuclear Waste
  • Waste from Fission Reactors contain isotopes with
    half-lives of thousands to hundreds of thousands
    of years. Storage containers only last decades.
  • Other waste comes from uranium mills, research
    labs, medical diagnostic and treatment facilities
    and former nuclear weapon production facilities.

Where and how should the waste be stored until it
is safe?
46
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47
Nuclear Fusion
  • For a fusion reaction to occur it is necessary to
    bring the nuclei so close together that nuclear
    forces become important and "glue" the nuclei
    together. The nuclear force only acts over
    incredibly small distances and has to counteract
    the electrostatic force where the positively
    charged nuclei repel each other. For these
    reasons fusion most easily occurs in a high
    density, high temperature environment.
  • On Earth, nuclear fusion was first reached in the
    explosion of the Hydrogen bomb. In a
    non-desctructive manner, fusion has also been
    reached in different experimental devices aimed
    at studying the possibility of producing energy
    in a controlled fashion.

48
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49
Nuclear Fusion
  • The process in which light nuclei combine at
    extremely high temperatures, forming heavier
    nuclei and releasing energy.
  • The fusion of four hydrogen atoms into one helium
    atom is what stars (which include our sun) do.
  • This lets off enormous amounts of energy in the
    form of gamma rays.

50
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51
Nuclear Fusion
  • The joining of smaller nuclei to make a larger
    nucleus produces a tremendous amount of energy.
  • Nuclear fusion is what is used in older stars and
    our sun to produce heat, light and other
    radiation.
  • Fusion can produce fast neutrons, a highly
    energetic and potentially dangerous form of
    nuclear radiation.
  • Production of energy using nuclear fusion is
    extremely costly because a tremendous amount of
    energy is needed to bring 2 nuclei close enough
    to fuse. It would take a fission bomb to produce
    enough energy to start a fusion reaction!

52
Energy Source of Future
53
Nuclear Fusion
54
Applications of Decay Reactions
  • Radioisotopes are used to analyze matter, study
    plant growth, diagnose medical problems, and
    treat diseases.

55
Open Note ReviewUse Rally Coach to Review
  • What are the 2 symbols for the
  • a. Alpha particles?
  • b. Beta particles?
  • c. Gamma rays?
  • How is the mass number determined?
  • How is the atomic number determined?
  • Label the mass number atomic number for each
    particle of radiation.
  • How is the structure of atoms altered during
    fission?
  • How is the structure of atoms altered during
    fusion?
  • What nuclear process occurs in the sun?
  • What nuclear process do we currently use to
    produce power?
  • Remember, one paper per group of two. Remember
    Praise!

56
  • Additional HONORS Rally Coach Practice.
  • Fill in the blanks.
  • These are __________ decay reactions.
  • 22286Rn ? _______ 42He
  • 20985At ? _______ 42He
  • 23792U ? _______ 42He
  • These are __________ decay reactions.
  • 14056Ba ? _______ 0-1e
  • 6027Co ? _______ 0-1e
  • 146C ? _______ 0-1e
  • 21083Bi ? _______ 0-1e

57
  • Fill in the blanks.
  • Balance and determine if these are a or ß decay
    reactions.
  • 21082Pb ? 21083Bi _______
  • 23191Pa ? 22789Ac _______
  • 14962Sm ? 14560Nd _______
  • 22789Ac ? 22790Th _______

0-1e
42He
42He
0-1e
58
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59
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60
Honors Quiz
  • Quiz A
  • Write the nuclear equation for the alpha decay of
    astatine-213.
  • Write the nuclear equation for the beta decay of
    titanium-50.
  • Quiz B
  • Write the nuclear equation for the alpha decay of
    bismuth-209.
  • Write the nuclear equation for the beta decay of
    actinium-226.

61
Half-Life of Skittles
  • Modeling Radioactive Decay

62
  • Procedures
  • Label the ziplock bags 1 RADIOACTIVE and 2
    STABLE
  • Wash and dry hands.
  • Exam all skittles to make sure that they all have
    the letter s written on them.
  • Remove (and eat) any skittle that has no markings
    on it.
  • Record how long it takes you to count the
    remaining skittles.
  • Record the time it takes to count the skittles
    that you are starting with, and also record how
    many skittles that you have to start with now.
    This is the number of skittles on your data table
    for toss 0.
  • Place all these skittles into ziplock bag 1.

S
stable
radioactive isotope
63
  • Lay construction paper down in the lab tray so
    that the skittles dont touch the lab tray
    (chemicals could still be there).
  • Mix the skittles in the ziplock bag 1. Be
    gentle with the skittles because you dont want
    to lose any of them.Carefully take the bag of
    skittles and spill them onto the construction
    paper.
  • Separate the skittles that have the s facing up
    from the skittles that have the s facing down.
    Count the number of skittles with the s facing
    up. These skittles have undergone radioactive
    decay and are now stable. Record this amount
    next to the toss number. So if this is your
    first toss, this toss number would be 1. Remove
    only the skittles with the s facing up and
    place them into ziplock bag 2.
  • Calculate the number of skittles remaining, or
    count the number remaining.For example, suppose
    you started with 250 pieces, after your first
    toss you removed 40 pieces. The number of tosses
    would be 1, the number of pieces removed would be
    40, and the number of pieces remaining would be
    the total number you started with minus the
    number of pieces removed (250-40210). Record
    the amount of radioactive isotope remaining in
    your chart, and return them to Bag 1
  • Repeat steps 9-11 until four or fewer pieces of
    candy remain.

64
Tosses Skittles Removed Skittles Remaining
0 0
1
2
3
4
5
6
7
8
9
10
65
Modeling Nuclear Decay Graph
  • Make a full page graph of tosses versus pieces of
    candy remaining.
  • Place the number of tosses on the x-axis and the
    number of pieces of candy remaining on the
    y-axes.
  • Start your graph at zero tosses with all of the
    pieces of candy you started with.
  • Determine the half-life of the decaying skittles
    in the following manner.
  • Find the point on the graph that corresponds to
    one-half of the original number of skittles.
  • Move vertically down from this point until you
    reach the horizontal axis.
  • Your answer will be the number of tosses
    multiplied by the original amount of time it took
    you to count the skittles.

66
Analysis and Conclusion
  • Questions Answer on a separate sheet of paper.
  • What is the shape of your graph?
  • How many tosses are required to remove one-half
    of the skittles?
  • How many tosses are required to remove one-fourth
    of the skittles?
  • Conclusion
  • Assume each toss is equal to one year instead of
    the seconds you recorded, what is the half-life
    of the skittles in years?
  • Using your answer from questions 4, how many
    skittles should remain after
  • 8 years?
  • 12 years?
  • Do these numbers agree with your observation?
  • What factor(s) could account for differences in
    your observed results and those you calculated?
  • Would the determined half-life be different if
    you used a larger number of skittles?
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