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A certain bacteria population obeys the population growth law. If it takes 7 hours for the population to increase to 6 times its original size, what is the doubling time "t" of the population growth?

A. t = 7 hours
B. t = 14 hours
C. t = 21 hours
D. t = 28 hours

Answer :

Final answer:

The doubling time of the bacteria population is less than 7 hours. No options provided in the question are correct.

Explanation:

The concept behind the question is exponential growth in bacteria populations. We know that the population increases 6 times its original size in 7 hours. However, the question asks about the doubling time, which is when the population size only doubles. This is incremented in exponential steps: doubling (2 times), quadrupling (4 times), octupling (8 times), and so on.

We can see here, 6 falls between doubling and quadrupling. Therefore, the doubling time of this bacteria population is less than 7 hours. Hence, none of the provided options for the doubling time is correct because the doubling time is less than 7 hours.

Learn more about Exponential Growth here:

https://brainly.com/question/12006898

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