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A culture of bacteria started with 3,000 after 2 hours it grew to 3300. How much will grow at 16 hours? Round to nearest whole. P=Ae^kt
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if t=0 P=A ie A=3,000
P=3300 when t=2hours
you still need to find k,
=(
\[P=Ae^{kt}\]\[3300=3000e^{2k}\]\[\frac{3300}{3000}=e^{2k}\]\[11/10=e^{2k}\]\[\ln{11/10}=2k\]\[k=\frac{\ln(\frac{11}{10})}{2} \]
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so \[P(t)=Ae^{kt}\rightarrow P(t)=3000e^{\frac{\ln(11/10)}{2}t}\] to find P at t=16 \[P(16)=3000e^{\frac{\ln(11/10)}{2}16}\]
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