This is the equation of radioactive decay and can be represented as-
- dN / dt =
N
The sign on the left hand is negative because the number of nuclei is decreasing.
dN / N =
dt
and integrating yields - ln N =
t + C
C is the integration constant. We solve for C by putting N = N0 and t = t0 .
Then C = - ln N0
Substituting for C gives - ln N =
t – ln N0
ln N – ln N0 = –
t
ln N/N0 = –
t
Eliminate the natural log -
N/N0 = e -
t
N = N0 e -
t
Let`s say decayed N have produced radiogenic daughters D*-
D* = N0 – N
Replacing N0 with Ne
t yields-
D* = N e t
- N
D* = N (e t
– 1)
The number of daughter isotopes is the sum of those initially present plus those radiogenically produced.
D = D0 + D*
D = D0 + N (e t
– 1)
This is the basic radioactive decay equation used for determining ages of rocks.
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