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PLEASE HELP!!!!WILL GIVE A MEDAL AND BECOME FAN!!! A certain bacteria population obeys the population growth law. Find the growth constant if the population at time t=t1 is 2 and the population at time t=t2 is 10. the answer choices are: a) r=ln(5)/(t2-t1) b) r=ln(20)/(t2-t1) c) r=ln(1/5)/(t2-t1) d) r=(t2*ln10)/(t1*ln2) e) r=ln(5)/(t1-t2) f) none of the above
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I'm not sure if this is using doubling time or not
Well the general population growth equation is \[P=P _{0}e ^{rt}\]so what you want to find is r. Let's use what is given to you. \[P=P _{0}e ^{r(tf-ti)}\]solve for r
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