Answer :
Final answer:
The bacterial population, which doubles every 3 hours, will grow from 2000 cells to roughly 131,072,000 cells in the span of two days.
Explanation:
In this case, the bacteria are multiplying by two every 3 hours. Given there are 24 hours in a day, that's 8 opportunities for bacteria to double in a day. Therefore, in 2 days, there will be 16 doubling periods.
In mathematical terms, this problem can be addressed using the formula for exponential growth 2^n, where n is the number of doubling periods. Given the initial number of cells is 2000, and the number of times we multiply (or double) is 16, we can express it like this: 2000 * 2^16.
Performing this calculation gives us approximately 131,072,000.
So, after two days, we can expect there to be around 131,072,000 cells in the sample if the population keeps doubling every 3 hours.
Learn more about Exponential Growth here:
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