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Thallium-207 decays exponentially with a half life of 4.5 minutes. if the initial amount of the isotope was 28 grams, how many grams of the isotope will remain after 7 minutes?<…
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Thallium-207 decays exponentially with a half life of 4.5 minutes. if the initial amount of the isotope was 28 grams, how many grams of the isotope will remain after 7 minutes?<…
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May 25, 2018
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Thallium-207 decays exponentially with a half life of 4.5 minutes. if the initial amount of the isotope was 28 grams, how many grams of the isotope will remain after 7 minutes?
Chemistry
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Answer:
9.53g
Step-by-step explanation:
I just took the test on PLATO
Adam Strudwick
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May 26, 2018
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An exponential decay law has the general form:
A = Ao * e ^ (-kt)
=>
A/Ao = e^(-kt)
Half-life time =>
A/Ao = 1/2, and t = 4.5 min
=>
1/2 = e^(-k*4.5) => ln(2) = 4.5k => k = ln(2) / 4.5 ≈ 0.154
Now replace the value of k, Ao = 28g and t = 7 min to find how many grams of Thalium-207 will remain:
A = Ao e ^ (-kt) = 28 g * e ^( -0.154 * 7) = 9.5 g
Answer 9.5 g.
Randel
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May 31, 2018
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Randel
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