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Nuclear Decay
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Nuclear Symbols Mass number, A (p+ + no) Element symbol
Atomic number, Z (number of p+)
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Balancing Nuclear Equations
Areactants = Aproducts = (1) = (0) Zreactants = Zproducts
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Balancing Nuclear Equations #2
222 226 = 4 + ____ 222 Rn 86 88 = 2 + ___ 86 Atomic number 86 is radon, Rn
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Balancing Nuclear Equations #3
95 = (1) + ____ 95 Y 39 39 = (0) + ____ Atomic number 39 is yttrium, Y
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Alpha Decay Alpha production (a): an alpha particle is a
helium nucleus Alpha decay is limited to heavy, radioactive nuclei
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Alpha Radiation Limited to VERY large nucleii.
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Beta Decay Beta production (b): A beta particle is an
electron ejected from the nucleus Beta emission converts a neutron to a proton
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Beta Radiation Converts a neutron into a proton.
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Gamma Ray Production Gamma ray production (g):
Gamma rays are high energy photons produced in association with other forms of decay. Gamma rays are massless and do not, by themselves, change the nucleus
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Gamma Ray Production Gamma ray production (g):
Gamma rays are high energy photons produced in association with other forms of decay. Gamma rays are massless and do not, by themselves, change the nucleus
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Positron Production Positron emission:
Positrons are the anti-particle of the electron Positron emission converts a proton to a neutron
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Electron Capture Electron capture: (inner-orbital electron is captured by the nucleus) Electron capture converts a proton to a neutron
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Types of Radiation
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Nuclear Stability Decay will occur in such a way as to return a nucleus to the band (line) of stability. The most stable nuclide is Iron-56 If Z > 83, the nuclide is radioactive Graphic – Wikimedia user : Napy1kenobi
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A Decay Series A radioactive nucleus reaches a stable state by a series of steps Graphic – Wikimedia Commons User Tosaka
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Half-life Graphic -
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Decay Kinetics Decay occurs by first order kinetics (the rate of decay is proportional to the number of nuclides present) N0 = number of nuclides present initially N = number of nuclides remaining at time t k = rate constant t = elapsed time
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Calculating Half-life
t1/2 = Half-life (units dependent on rate constant, k)
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Sample Half-Lives
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