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https://math.stackexchange.com/questions/2687785/bacteria-population-growth-what-am-i-missing#:~:text=Under%20ideal%20conditions%2C%20a%20certain%20bacteria%20population%20is,the%20size%20of%20the%20population%20after%2015%20hours%3F
http://www.biology.arizona.edu/biomath/tutorials/applications/PopulationQ1t.html
Use the model, N(t) = N o e kt, and assume the population doubles every 3 hours. (N(t) is the population size at time t and k is a constant.) Tutorial. Now that we have convinced ourselves that an exponential model is appropriate, but not perfect, we will use the general model . N(t) = N 0 e k t (1) where N (t) represents the population size at time t (Note: you may also use the model, N (t) = N 0 a t ).
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A Bacterial Population Doubles Every 3 Hours We collected information about A Bacterial Population Doubles Every 3 Hours for you. Follow the liks to find out everything about A Bacterial Population Doubles Every 3 Hours.
https://www.algebra.com/algebra/homework/Human-and-algebraic-language/Human-and-algebraic-language.faq.question.277248.html
http://www.math.utep.edu/Faculty/cmmundy/Math%201320/Worksheets/Solutions/Chapter%209/9.2/9.2%20question%205.pdf
To find π, plug in 3 for π‘ and 2000 for π¦ (since the population doubles in 3 hours): 2000=1000π3, divide both sides by 1000 to get 2=π3. βRaise both sides to the 13 power to get 21β3=(π3)1β3, so π=21β3. Thus, the function is π¦=1000(21β3) π‘, or π¦=1000(2π‘β3).
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