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The bacteria population has an exponential growth with a factor of 16 per hour. The growth factor has to be determined for the population change each half hour.

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If the number of bacteria in a colony doubles every 300 minutes and there is currently a population of 3000 bacteria what will the population be 600 minutes from now?

If the bacteria double every 300 minutes, then in 600 minutes, which is two doubling periods, the population will double twice. Starting with 3000 bacteria, after the first 300 minutes, the population will be 6000, and after another 300 minutes, it will double again to 12,000. Therefore, the population of the bacteria after 600 minutes will be 12,000.


The doubling time of a type of bacteria is 43 minutes. If every bacterium reproduces then after 43 minutes a population of 1024 bacteria will have grown approximately to what size?

If the doubling time is 43 minutes, after 43 minutes the population will double in size to 2048 bacteria. So with an initial population of 1024 bacteria, after 43 minutes it will double to 2048.


If every bacterium reproduces then after 20 minutes a population of 8 bacteria will have grown approximately to what size apex?

If each bacterium reproduces every 20 minutes, the population will double in size during that time. Starting with 8 bacteria, after 20 minutes, the population would double to 16. After another 20 minutes (40 minutes total), it would double again to 32. Therefore, after 20 minutes, the population of 8 bacteria will have grown to approximately 16 bacteria.


When growing bacteria why does it grow in the same amounts?

When growing bacteria, they typically multiply at a consistent rate during the exponential phase of growth, where each bacterium divides into two roughly every 20 minutes under optimal conditions. This uniform growth occurs because all cells are exposed to the same nutrients, temperature, and environmental conditions, leading to synchronized division. As a result, the bacterial population increases exponentially, appearing to grow in the same amounts over successive time intervals. However, growth can slow or stop when nutrients are depleted or waste products accumulate.


Bacterial Generation time and example of fast growing bacteria and slow growing bacteria?

Bacterial generation time is the time is takes for a bacteria to double in quantity. An example of slow growing would be Mycobacterium Tuberculosis (24 hours) and fast growing would be E. Coli (about 20 minutes).


A certain bacteria doubles its population every 3 minutes how many bacteria will you end up with if you leave the single bacteria 24 hours?

Use a calculator! Hope that helps :)


Double time in microbiology?

In microbiology, "double time" refers to the time it takes for a population of bacterial cells to double through binary fission. It is a measure of the growth rate of bacteria and varies depending on the specific bacteria, environmental conditions, and the availability of nutrients. Some fast-growing bacteria can have a double time as short as 20 minutes, while slower-growing bacteria may have a double time of several hours or even days.


A bacteria splits in half after 20 minutes so that after 20 minutes there are 2 bacteria and after 40 minutes there are 4 bacteria How many bacteria will there be after 2 hours?

A bacteria splits in half after 20 minutes, so that after 20 minutes there are 2 bacteria, and after 40 minutes there are 4 bacteria. How many bacteria will there be after 2 hours?


A certain bacteria doubles its population every twenty minutes how many bacteria will you end up with if you leave ten bacteria to multiply for four hours?

Actually, there will be 40960 bacteria after 4 hours.if i did my math right it should be 480 bacteria there will be 480 not that number im a trained math teacher .du.i think 40960 is wrong because don't forget that bacteria only live for minutes


How long does it take for bacteria to?

The time it takes for bacteria to reproduce can vary depending on the type of bacteria and the environmental conditions. Some bacteria can double their population in as little as 20 minutes under optimal conditions.


What if a population of 200 bacteria has the perfect conditions to double every 20 min. How many bacteria will there be after each amount of time?

If B(t) represents the number of bacteria after t minutes, then B(t) = 200*2^(t/20).


How long does it take bacteria to grow?

The time it takes for bacteria to grow can vary depending on the type of bacteria, environmental conditions (such as temperature and nutrients), and the presence of other bacteria. In optimal conditions, bacteria can replicate every 20 minutes, leading to exponential growth.