Your Answer Correct Answer A population of bacteria is introduced into a nutrient solution in a dish. The nutrient solution is replenished by the exact same amount each day. At first the bacteria population grows very quickly. Soon, population growth must slow down, as the nutrients become more scarce given the number of bacteria. Eventually the bacteria population stabilizes. A model for the bacteria population growth is given by
P(t)=(5000)/(4+e^(-5t))
thousand bacteria. What is
\lim_(t->\infty )P(t)
? 4000 1000 1250 5000 None of the above

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Your Answer Correct Answer A population of bacteria is introduced into a nutrient solution in a dish. The nutrient solution is replenished by the exact same amount each day. At first the bacteria population grows very quickly. Soon, population growth must slow down, as the nutrients become more scarce given the number of bacteria. Eventually the bacteria population stabilizes. A model for the bacteria population growth is given by

P(t)=(5000)/(4+e^(-5t))

thousand bacteria. What is

\lim_(t->\infty )P(t)

? 4000 1000 1250 5000 None of the above

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