Marconis Posted February 10, 2010 Posted February 10, 2010 (edited) The radioactive isotope tritium decays with a first-order rate constant k of 0.056 year-1. What fraction of the tritium initially in a sample is still present 30 years later? By using the formula .693/K, I get the answer 12.375 years is the half life. I am honestly stumped as to what is next. Any guidance would be greatly appreciated. Thanks Edited February 10, 2010 by Marconis
Cap'n Refsmmat Posted February 10, 2010 Posted February 10, 2010 What kind of class is this for? There are several ways to solve it, and which you use depends on what mathematical knowledge you have. Also, if you have formulas given to you, rather than being expected to derive them yourself, they could be important.
Marconis Posted February 10, 2010 Author Posted February 10, 2010 This is for Gen Chem 2. My mathematical knowledge is pretty slim, lol.
Mr Skeptic Posted February 10, 2010 Posted February 10, 2010 Well, there's two ways to go about this. One is as you did, calculate the half life and then see how many times 1/2 your sample will decay. The other, is to just plug the time into the equation for exponential decay and get your result directly.
Marconis Posted February 10, 2010 Author Posted February 10, 2010 I just found a way to do it using inverse log. Thanks guys
dttom Posted February 10, 2010 Posted February 10, 2010 ln(A0/A) = kt substitute all the number you get the answer.
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