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Suppose you are given a radioactive substance. After 30 days there is 1/10 of the original amount remaining. What is the half life of the substance? (Your answer may include logs)
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I used to know how to do this but I've since forgotten (and it may be on my final tomorrow). Is the equation: \[P(t) = P _{0}e ^{kt}\] ?
-kt
Close! \[P(t) = P_0e ^{-kt}\] The exponent of Euler's number must be negative because as time increases, the amount remaining must progressively become a smaller fraction of the initial amount.
Ah, got it. Thanks. For an increasing function (after 10 days the population doubles), it would be positive kt, right?
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