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Half life
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Created by
Jorja Serwata
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Half-life
The time it takes for the activity of a radioactive source to halve, or the time it takes for
half
the radioactive nuclei to
decay
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The half-life for the radioactive source shown on the graph is
100
days
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The time it takes for the activity to
halve
from 800 to
400
counts per minute (cpm) is 100 days, it takes the same time to halve from 400 to 200 cpm and from 200 to 100 cpm
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The
half-life
of a
radioactive isotope
is always the same
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Calculations using half-life
1. At the start,
100
% of the source has not
decayed
2. After 1 half life this will be
50
%
3. After 2 half lives
25
%
4. After 3 half lives
12.5
%
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You can use the
half-life
of a material to calculate the
age
of a sample or to predict the amount of a sample that will be left after a certain time
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Strontium-90 has a half-life of
29
years
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Three half-lives of strontium-90 would be
3
× 29 years =
87
years
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Uses of radioactive materials
Tracer
Treating cancer
inside
the body
Treating cancer from
outside
the body
Monitoring the
thickness
of paper or foil
Smoke
detectors
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Tracer
Weakly ionising
so it will have less effect on the
cells
in the body
Very penetrating so it can pass through the
body
to be detected by the
camera
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Treating cancer inside the body
Strongly
ionising
so it will kill the
cells
it is absorbed by
Moderately penetrating so it can pass through the whole
tumour
to kill all the cells without affecting
healthy
cells
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Treating cancer from outside the body
Very
penetrating
so can pass through the body to reach the
cancer
cells
Weakly ionising
so it has less effect on the
healthy
cells
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Monitoring the thickness of paper or foil
Moderately penetrating
, can pass through the paper but the count would be affected by the
thickness
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Smoke detectors
Very
ionising
to create the current
Least penetrating
so will be blocked by smoke particles
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