The half-life period of a radioelement is defined, as the time required by a given amount of the element to decay to one-half of its initial value.
t1/2 = 0.693/λ
Now since l is a constant, we can conclude that half-life period of a particular radioelement is independent of the amount of the radioelement. In other words, whatever might be the amount of the radioactive element present at a time, it will always decompose to its half at the end of one half-life period.
Let the initial amount of a radioactive substance be No
Amount of radioactive substance left after n half-life periods
N = (1/2)n N0
Total time T = n x t/12 where n is a whole number.
.
No comments:
Post a Comment