Chapter6: Exponential And Logarithmic Functions
Section6.1: Exponential Functions
Problem 68SE: An investment account with an annual interest rateof 7 was opened with an initial deposit of 4,000...
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The half-life of an exponentially decaying quantity is the time it takes for the original amount to decay to half its size. Similarly, the doubling time of an exponentially growing quantity is the time it takes for the original amount to grow to twice its size.
(a) What is the half-life of tritium, which decays at a rate of 5.471% per year.
(b) If an investment grows in value at 2.4% per year, how long will it take for its value to double?
(c) If 17% of a radioactive substance decays in 5 hours, what is the half-life of the substance?
(d) Does half-life depend on the initial amount?
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