Substance X has a half-life of 10 years, if you start with 1000 grams, how much will be left after 100 years? (Give your answer in units of grams)

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Chapter1: Units, Trigonometry. And Vectors
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It is handy to have an equation to quickly determine the number of atoms
left in a radioactive sample as a function of time. For this we can divide
the initial amount by two for every half-life of time, the following equation
does exactly that:
No
No 2 1/2
(21/2)
where Nois the initial number of atoms at t=0, t is time passed and
is the half-life. Use the above equation to help you answer the question
below.
Substance X has a half-life of 10 years, if you start with 1000 grams, how
much will be left after 100 years? (Give your answer in units of grams)
Transcribed Image Text:It is handy to have an equation to quickly determine the number of atoms left in a radioactive sample as a function of time. For this we can divide the initial amount by two for every half-life of time, the following equation does exactly that: No No 2 1/2 (21/2) where Nois the initial number of atoms at t=0, t is time passed and is the half-life. Use the above equation to help you answer the question below. Substance X has a half-life of 10 years, if you start with 1000 grams, how much will be left after 100 years? (Give your answer in units of grams)
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