Use a calculator! Hope that helps :)
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.
2,097,152
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
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.
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?
2.5 hours is 150 minutes. So it will have doubled 15 times. 2^15 = 32768 bacteria after 2.5 hours.
Yes it exhibits growth
The number of bacteria in room temperature urine can double every 20 minutes under ideal conditions for bacterial growth. This rate can vary based on different factors, such as the type of bacteria present and the specific environmental conditions.
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.
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.
If B(t) represents the number of bacteria after t minutes, then B(t) = 200*2^(t/20).