# Carbon dating math problem Sexychatwith msg

Im not really sure how to go about solving this problem, any help would be apprecaited.The exponential decay formula is given by: $$m(t) = m_0 e^$$ where $\displaystyle r = \frac$, $h$ = half-life of Carbon-14 = 30$ years, $m_0$ is of the initial mass of the radioactive substance.

Note that the purpose of this task is algebraic in nature -- closely related tasks exist which approach similar problems from numerical or graphical stances.The trick is that we don't know how much we started with, so we can't plug in a number, so we're still left with N sub 0, we're left with e to the -.00012t, because we don't know how much we started with, we also don't know how much we ended with, but we do know we have 71% of our original amount.So this is our entire amount, if I said we had half of that we would just multiply this by a half.Yet this view is based on a misunderstanding of how radiometric dating works.Part 1 (in the previous issue) explained how scientists observe unstable atoms changing into stable atoms in the present.

So, the scientist would find C14-to-C12 ratios ranging from: $2.34 \times 10^$ - to - [insert $10000$ year calculation here].

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