nuclear chemistry unit 2.5. introduction to nuclear chemistry nuclear chemistry is the study of the...
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Introduction to Nuclear Chemistry
Nuclear chemistry is the study of the structure of and the they undergo.
atomic nuclei changes
Chemical vs. Nuclear Reactions
Chemical Reactions Nuclear Reactions
Bonds are broken
Nuclei emit particles and/or rays
Chemical vs. Nuclear Reactions
Chemical Reactions Nuclear Reactions
Bonds are broken Nuclei emit particles and/or rays
Atoms are rearranged
Atoms changed into atoms of another element
Chemical vs. Nuclear Reactions
Chemical Reactions Nuclear Reactions
Bonds are broken Nuclei emit particles and/or rays
Atoms may be rearranged Atoms changed to atoms of different element
Involve valence electrons
Involve protons, neutrons, and/or electrons
Chemical vs. Nuclear Reactions
Chemical Reactions Nuclear Reactions
Bonds are broken Nuclei emit particles and/or rays
Atoms are rearranged Atoms change into atoms of different element
Involve valence electrons Involve protons, neutrons, and/or electrons
Small energy changes
Large energy changes
Chemical vs. Nuclear Reactions
Chemical Reactions Nuclear Reactions
Bonds are broken Nuclei emit particles and/or rays
Atoms are rearranged Atoms change into atoms of different element
Involve valence electrons Involve protons, neutrons, and/or electrons
Small energy changes Large energy changes
Reaction rate can be changed.
Reaction rate cannot be changed
The Discovery of Radioactivity (1895 – 1898):
found that invisible rays were emitted when electrons hit the surface of a fluorosent screen (discovered x-rays)
Becquerel accidently discovered that phosphorescent rock produced spots on photographic plates
Roentgen
uranium
The Discovery of Radioactivity (1895 – 1898):
isolated the components (
atoms) emitting the rays – process by
which atoms give off – the penetrating
rays and particles by a radioactive source
Marie and Pierre Curieuranium
Radioactivityrays or particlesRadiation
emitted
The Discovery of Radioactivity (1895 – 1898):
identified 2 new elements, and on the basis of their radioactivity
These findings Dalton’s theory of indivisible atoms.
poloniumradium
contradicted
Marie Curie, continued
The Discovery of Radioactivity (1895 – 1898):
– atoms of the same element with different numbers of – isotopes of atoms with unstable nuclei
(too many or too few neutrons) – when
unstable nuclei lose energy by emitting to become more
IsotopesneutronsRadioisotopes
Radioactive decayradiationstable
Spontaneous Reaction!
Alpha radiation
Composition – Alpha particles, same as helium nuclei
Symbol – Helium nuclei, He, α Charge – 2+ Mass (amu) – 4 Approximate energy – 5 MeV Penetrating power – low (0.05 mm body
tissue) Shielding – paper, clothing
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Beta radiation
Composition – Beta particles, same as an electron
Symbol – e-, 0-1β
Charge – 1- Mass (amu) – 1/1837 (practically 0) Approximate energy – 0.05 – 1 MeV Penetrating power – moderate (4 mm
body tissue) Shielding – metal foil
Gamma radiation
Composition – High-energy electromagnetic radiation
Symbol – ooγ
Charge – 0 Mass (amu) – 0 Approximate energy – 1 MeV Penetrating power – high (penetrates
body easily) Shielding – lead, concrete
Review of Atomic Structure
Nucleus Electron Cloud
99.9% of the mass1/10,000 the size of the atom
0.01% of the mass 9,999 times the size of the nucleus
Review of Atomic Structure
Nucleus Electron Cloud
99.9% of the mass1/10,000 the size of the atom
0.01% of the mass, 9,999 times the size of the nucleus
Protons (p+) and neutrons (n0)
Electrons (e-)
Review of Atomic Structure
Nucleus Electrons
99.9% of the mass1/10,000 the size of the atom
0.01% of the mass, 9,999 times the size of the nucleus
Protons (p+) and neutrons (n0) Electrons (e-)
Positively charged
Negatively charged
Review of Atomic Structure
Nucleus Electrons
99.9% of the mass1/10,000 the size of the atom
0.01% of the mass, 9,999 times the size of the nucleus
Protons (p+) and neutrons (n0) Electrons (e-)
Positively charged Negatively charged
Strong nuclear force (holds the protons together)
Weak electrostatic force (between electrons and nucleus
Chemical Symbols
A chemical symbol looks like…
p+ = e- = atomic #
To find the number of , subtract the
from the
C6
14
mass #
atomic #
mass #atomic #neutrons
Nuclear Stability
Isotope is completely stable if the nucleus will spontaneously .
Elements with atomic #s to are . ratio of protons:neutrons (
) Example: Carbon – 12 has protons
and neutrons
notdecompose
201very stable1:1 p+:n0
6 6
Nuclear Stability
Elements with atomic #s to are .
ratio of protons:neutrons (p+ : n0) Example: Mercury – 200 has
protons and neutrons
2183marginally stable
1:1.512080
Nuclear Stability
Elements with atomic #s are and . Examples: and
> 83radioactive
unstable
PlutoniumUranium
Alpha Decay
Alpha decay – emission of an alpha particle ( ), denoted by the symbol , because an α has 2 protons and 2 neutrons, just like the He nucleus. Charge is because of the 2 .
Alpha decay causes the number to decrease by and the number to decrease by .
determines the element. All nuclear equations are .
α42He
4mass
+2 protonsatomic
Atomic number balanced2
Alpha Decay
Example 1: Write the nuclear equation for the radioactive decay of polonium – 210 by alpha emission.
Step 1: Write the element that you are starting with.
210Po84
Mass #
Atomic #
Step 2: Draw the arrow.Step 3: Write the alpha particle.Step 4: Determine the other product (ensuring everything is balanced).
4He2 206Pb82
Alpha Decay
Example 2: Write the nuclear equation for the radioactive decay of radium – 226 by alpha emission.
Step 1: Write the element that you are starting with.
226Ra88
Mass #
Atomic #
Step 2: Draw the arrow.Step 3: Write the alpha particle.Step 4: Determine the other product (ensuring everything is balanced).
4He2 222Rn86
Beta decay
Beta decay – emission of a beta particle ( ), a fast moving , denoted by the symbol or . β has insignificant mass ( ) and the charge is because it’s an .
Beta decay causes change in number and causes the number to increase by .
A neutron is converted to a proton and a beta particle.
β0
electron-1
no mass1atomic
electron e-e0-1
Beta Decay
Example 1: Write the nuclear equation for the radioactive decay of carbon – 14 by beta emission.
Step 1: Write the element that you are starting with.
14 C6
Mass #
Atomic #
Step 2: Draw the arrow.Step 3: Write the beta particle.Step 4: Determine the other product (ensuring everything is balanced).
0e-1 14N7
Beta Decay
Example 2: Write the nuclear equation for the radioactive decay of zirconium – 97 by beta decay.
Step 1: Write the element that you are starting with.
97Zr40
Mass #
Atomic #
Step 2: Draw the arrow.Step 3: Write the beta particle.Step 4: Determine the other product (ensuring everything is balanced).
0e-1 97Nb41
Gamma decay
Gamma rays – high-energy radiation, denoted by the symbol .
γ has no mass ( ) and no charge ( ). Thus, it causes change in or
numbers. Gamma rays almost accompany alpha and beta radiation. However, since there is effect on mass number or atomic number, they are usually from nuclear equations.
electromagneticγ
0 0no mass atomic
alwaysno
omitted
Transmutation
the of an atom of one element to an atom of a different element.
Radioactive decay is one way that this occurs!
Transmutationconversion
Review
Type of Radioact
ive Decay
Particle
Emitted
Change in Mass
#
Change in
Atomic #
Alpha α He
-4 -2
Beta β e 0 +1Gamma γ 0 0
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0-1
Half-Life
is the required for of a radioisotope’s nuclei to decay into its products.
For any radioisotope,# of ½ lives % Remaining
0 100%
1 50%
2 25%
3 12.5%
4 6.25%
5 3.125%
6 1.5625%
Half-life time half
Half-Life
For example, suppose you have 10.0 grams of strontium – 90, which has a half life of 29 years. How much will be remaining after x number of years?
You can use a table:
# of ½ lives
Time (Years)
Amount Remaining (g)
0 0 10
1 29 5
2 58 2.5
3 87 1.25
4 116 0.625
Half-Life
Example 1: If gallium – 68 has a half-life of 68.3 minutes, how much of a 160.0 mg sample is left after 1 half life? ________ 2 half lives? __________ 3 half lives? __________
Half-Life
Example 2: Cobalt – 60, with a half-life of 5 years, is used in cancer radiation treatments. If a hospital purchases a supply of 30.0 g, how much would be left after 15 years? ______________
Half-Life
Example 3: Iron-59 is used in medicine to diagnose blood circulation disorders. The half-life of iron-59 is 44.5 days. How much of a 2.000 mg sample will remain after 133.5 days? ______________
Half-Life
Example 4: The half-life of polonium-218 is 3.0 minutes. If you start with 20.0 g, how long will it take before only 1.25 g remains? ______________
Half-Life
Example 5: A sample initially contains 150.0 mg of radon-222. After 11.4 days, the sample contains 18.75 mg of radon-222. Calculate the half-life.
Nuclear Reactions
Characteristics: Isotopes of one element are
into isotopes of another element Contents of the change amounts of are
released
changednucleus
Large energy
Types of Nuclear Reactions
decay – alpha and beta particles and gamma ray emission
Nuclear - emission of a or
Radioactivedisintegration
neutronproton
Nuclear Fission
- of a nucleus - Very heavy nucleus is split into
approximately fragments - reaction releases several
neutrons which more nuclei - If controlled, energy is released
(like in ) Reaction control depends on reducing the of the neutrons (increases the reaction rate) and
extra neutrons ( creases the reaction rate).
Fissionsplitting
slowlysplit
Chainequal
two
nuclear reactorsspeeddeabsorbing
Nuclear Fission
- 1st controlled nuclear reaction in December 1942. 1st uncontrolled nuclear explosion occurred July 1945.
- Examples – atomic bomb, current nuclear power plants
Nuclear Fission
Disadvantages Produces high level radioactive waste that
must be stored for 10,000’s of years. Meltdown causes disasters like in Japan and
Chernobyl.
Advantages Zero air pollution Not a fossil fuel so doesn’t contribute to
climate change
Nuclear Fusion
- Fusion: Combining of two nuclei - Two light nuclei combine to form a single
heavier nucleus - Does not occur under standard conditions
(positive nuclei repel each other) - Advantages compared to fission – No
radioactive waste, inexpensive ,
- Disadvantages - requires large amount of energy to start, difficult to control.
- Examples – energy output of stars, hydrogen bomb, future nuclear power plants
Uses of Radiation
Radioactive dating: Carbon–14 used to determine the age of an object that was once alive.
Detection of diseases: Iodine–131 used to detect thyroid problems, technetium–99 used to detect cancerous tumors and brain disorders, phosphorus – 32 used to detect stomach cancer.
Treatment of some malignant tumors (cobalt–60 and cesium–137) cancer cells are more sensitive to radiation than normal, healthy cells