Radioactive Phosphorus-32 has a half-life of 14.3 days. If a dose with an activity of 126μCi is given to a patient, how much radioactivity is μCi will remain after 57.2 days?
Given:
Half life = 14.3 days
use relation between rate constant and half life of 1st order reaction
k = (ln 2) / k
= 0.693/(half life)
= 0.693/(14.3)
= 4.846*10^-2 days-1
we have:
[A]o = 126 uCi
t = 57.2 days
k = 4.846*10^-2 days-1
use integrated rate law for 1st order reaction
ln[A] = ln[A]o - k*t
ln[A] = ln(126) - 4.846*10^-2*57.2
ln[A] = 4.836 - 4.846*10^-2*57.2
ln[A] = 2.064
[A] = e^(2.064)
[A] = 7.88 uCi
Answer: 7.88 uCi
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