A certain radioactive isotope decays according to the formula A = Age-0.0274€, where Ao is the amount of the isotope initially present, and A is the amount present after t years. Approximately how many years will have to pass before only 50 % of a particular quantity of the isotope remains? Your answer will be the half-life of the isotope. Round to 3 decimal places. The isotope's half-life is years.
A certain radioactive isotope decays according to the formula A = Age-0.0274€, where Ao is the amount of the isotope initially present, and A is the amount present after t years. Approximately how many years will have to pass before only 50 % of a particular quantity of the isotope remains? Your answer will be the half-life of the isotope. Round to 3 decimal places. The isotope's half-life is years.
Chapter10: Exponential And Logarithmic Functions
Section: Chapter Questions
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![0.0274t
A certain radioactive isotope decays according to the formula A =
Age
where Ao is the amount of the
isotope initially present, and A is the amount present after t years. Approximately how many years will have to
pass before only 50 % of a particular quantity of the isotope remains? Your answer will be the half-life of the
isotope. Round to 3 decimal places.
The isotope's half-life is
years.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc45dfd55-2702-405b-9288-88cd78d06c07%2F0e29259b-0d7a-47b7-a81c-70cc1d423d66%2F88aowel_processed.png&w=3840&q=75)
Transcribed Image Text:0.0274t
A certain radioactive isotope decays according to the formula A =
Age
where Ao is the amount of the
isotope initially present, and A is the amount present after t years. Approximately how many years will have to
pass before only 50 % of a particular quantity of the isotope remains? Your answer will be the half-life of the
isotope. Round to 3 decimal places.
The isotope's half-life is
years.
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