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True or false: Q(t) =A quantity Q growing exponentially according to the formula Qo5^t has a doubling time of ln2/ln5. Explain
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\[2=5^t\] solve for \(t\) to get the doubling time
change of base tells you \[2=5^t\iff t=\frac{\ln(2)}{\ln(5)}\] so i guess it is true
What does Qo stand for in the equation?
the initial population, i.e. the population when you start counting, at \(t=0\) that is why the subscript it 0 and you write \(Q_0\) instead of \(Q(0)\)
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