Our Nuclear Future: Facts, Dangers and OpportunitiesTeller, Edward
Science
Our Nuclear Future: Facts, Dangers and Opportunities
Teller, Edward
Nuclear energy -- Popular works; Nuclear weapons; Radioactivity -- Physiological effect
CHAPTER IV
The Law of Radioactive Decay
A radioactive nucleus is one that will eventually disintegrate and
release some energy. But when?
One might imagine that a radioactive nucleus would begin to “age” from
the moment of its birth, and that after the passage of a predetermined
time, the disintegration process would take place. This is how
radioactivity _might_ work in a deterministic universe. What actually
happens to a radioactive nucleus, however, is much more interesting.
At any instant of its life, the radioactive nucleus has some probability
of disintegrating in the next second. This probability is unaffected by
its age. No matter how long the nucleus has lived, its chance of
disintegrating in the next second is always the same. It is as if a game
of roulette were being played. The wheel spins, and if its number comes
up, the nucleus disintegrates in the first second. If not, the wheel
spins again. Each time the wheel spins there is some probability of its
number coming up. The precise value of this probability is a
characteristic of each particular radioactive species. The higher the
probability, the more rapidly the nucleus may be expected to
disintegrate. But a given nucleus need not do at any particular time
what is expected of it.
The notion of probability (or chance) has meaning only when applied to a
large number of cases. To say that a given nucleus has one chance in a
hundred of decaying in the next second means that out of some large
number (say 100 million) of such radioactive nuclei, one per cent (one
million) will decay in the next second. But it is absolutely impossible
to say beforehand which nuclei will be the ones to decay. A particular
nucleus may decay immediately or only after some very long time. The
collection as a whole, however, will always do the expected thing. (This
is the principle on which insurance companies operate.)
The situation is best described in terms of a time span which is called
the half-life of the radioactive species. The half-life is defined as
the amount of time which is required for one half of a large number of
identical radioactive nuclei to disintegrate. It makes no difference
what this large number is, provided only that it is large enough.
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