Hi everyone, I have a problem that I don't remember learning about in class. If anyone can help, it'd be well welcomed! QUESTION: If a certain nasty radioactive substance has a half-life of 311 years, what function describes the amount remaining (as a function of time)?
There is two ways to tackle this problem. One with calculus and one without calculus. Have you covered calculus/simple separable differential equations yet?
@wakoff
sorry went to get a drink
actually know i'm currently in trig
to be honest, i'm not sure what trig has to do with this but he did say something about limits . . . . which i didn't really understand.
\[A=A _{0}(\frac{1}{2})^{\frac{t}{h}}\]
A final amount A_0= initial amount t = amount of time that has elapsed h = half-life
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