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a culture started with 2000 bacteria. after 4 hours, it grew to 2600 bacteria. predict how many bacteria will be present after 17 hours.
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So it gained 600 in 4 hours
600/4=150
It grows 150 every hour
sorry should have said using formula P=Ae^kt
150*17
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Oh..
Using the data: 2000 bacteria. after 4 hours, it grew to 2600 and the formula P=Ae^kt \(\sf 2600=(2000)e^{4k}\) As written, P is the # of bacteria after time, t has passed, A is the initial amount, t is time and k is the rate constant. Find the that rate constant, k is \(k=\dfrac{ln(\dfrac{2600}{2000})}{4}=0.065591066116872775 =0.0656\) Now use the that k to find the amount left after 17 hours \(\large \sf P=(2000)e^{0.0656(17)}=6099.429880185858=6099\)
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