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Radioactive
Decay
Radioactive materials
have an associated half-life, or decay time characteristic of that
isotope. As radiation is emitted, the material becomes less radioactive
over time, decaying exponentially. Since it is impossible or impractical
to measure how long one atom takes to decay, the amount of time it
takes for half of the total amount of radioactive material to decay
is used to calculate half-life. Some radioisotopes have long half-lives;
for example, 14C takes 5,730 years for any given quantity
to decay to half of the original amount of radioactivity. Other radioactive
materials have short half-lives; 32P has a two week half-life,
and 99Tcm (used in human and animal nuclear
medicine diagnostic procedures) has a half-life of 6 hours.
This is important
for many reasons. When deposited in the human body, the half life
of the radioactive material present in the body affects the amount
of the exposure. If the radioactive material contaminates a workbench
or equipment, and is not removable, the amount of time before the
contaminated items may be used again is determined by the radioactive
half-life. Radioisotope decay using half-life minimizes costs and
concerns in radioactive waste management.
The equation
which is used to calculate radioactive decay is shown below.
A
= A0 e-kt
Where:
A = Current
amount of radioactivity
A0
= Original amount of radioactivity
e = base
natural log (approximately 2.718)
k = the
decay constant = 0.693/t1/2 (where t1/2 =
half-life)
t = the
amount of time elapsed from A0 to A
It is important
to be careful of the units used for the time. Days, hours and years
must not be mixed in the calculation.
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