Final answer:
Exponential growth is a concept frequently observed in bacteria populations. The growth rate of the bacteria population is approximately 1.368. By using this growth rate, we can predict the population at any given time.
Step-by-step explanation:
Exponential growth is a concept frequently observed in bacteria populations. In the given scenario, the starting population of bacteria is 360 and after 6 hours, it has grown to 1260. To calculate the growth rate, we divide the final population by the initial population raised to the power of the time interval. In this case, the growth rate can be calculated as (1260 / 360)^(1/6) = 1.368.
Therefore, the growth rate of the bacteria population is approximately 1.368. This means that every hour, the bacteria population is increasing by a factor of 1.368. By using this growth rate, we can predict the population at any given time.