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Q. A sample of a certain element with two naturally occurring isotopes becomes
activated by neutron capture. After 1 hour in the reactor, it is placed in a
counting room, in which the total number of decays in 1 hour is recorded at
daily intervals. A summary of the recorded data appears below.
From the data, determine the (i) half-lives and (ii) initial activities of the 2
components. (iii) What is the element?
The thing with this question is that you're given a table with the time in one column and the total number of counts in the other column.
I know that if you take the natural log of the exponential decay function that you can find lambda and therefore the half-life.
But you have to find the half-life of two isotopes and I don't know how you can do that.
Any hint that can point me in the right direction would be greatly appreciated :)
activated by neutron capture. After 1 hour in the reactor, it is placed in a
counting room, in which the total number of decays in 1 hour is recorded at
daily intervals. A summary of the recorded data appears below.
From the data, determine the (i) half-lives and (ii) initial activities of the 2
components. (iii) What is the element?
The thing with this question is that you're given a table with the time in one column and the total number of counts in the other column.
I know that if you take the natural log of the exponential decay function that you can find lambda and therefore the half-life.
But you have to find the half-life of two isotopes and I don't know how you can do that.
Any hint that can point me in the right direction would be greatly appreciated :)