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Radium has a half-life of 1620 years. Write the decay function for a 3-mg sample. Find the amount of radium remaining after 50 years
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you can use the first order integrated rate law: \(ln[A]=-kt+ln[A]_o\) where \([A]_o\) is the original amount \([A]\) is the amount after, t, time elapsed t is time k is the decay constant k can be found with: \(t_{1\2}=\dfrac{ln(0.2)}{k}\)
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