The simulation is designed so that individual bacteria live for only three seconds. In that time, they need to eat two pieces of food before they can reproduce. With this information, predict how the population of bacteria might evolve.Over many generations, the average speed of the population will:

Inoculation is the start of the process. Initially the bacterial population at the time of experiment was 10,000. The number of bacterias in the lag phase increases by the following formula, . Here,  is the initial number of bacterias and  is the number of bacterias in Lag Phase. Also, the number of bacteria in the stationary phase remains the same. In the exponential phase, the bacterias grow according to the following formula,   Here,  is the time for which the exponential phase lasts. Similarly, the death/decline phase follows the following formula, Here,  is the number of bacterias in the stationary phase and  is the time for which death/decline phase lasts.  The table below represents the time period for which a certain phase lasted.  Time (in hours) Phase0 - 1.5 Lag Phase1.5 - 3.5 Exponential Phase3.5 - 12 Stationary PhaseAfter 12 hours Decline/Death Phase Q 4.1A 4Write down in the blanks proper values so that they satisfy the statements. [Do not put any commas or full stops in the values] The number of bacterias from (0 - 1.5) hours of the experiment is .The number of bacterias at the end of 3.5 hours are .The number of bacterias in the stationary phase are .The number of bacterias after 20 hours of the start of the experiment after rounding off are

A culture of bacteria has an initial population of 83000 bacteria and doubles every 10 hours. Using the formula P, start subscript, t, end subscript, equals, P, start subscript, 0, end subscript, dot, 2, start superscript, start fraction, t, divided by, d, end fraction, end superscriptP t​ =P 0​ ⋅2 dt​ , where P, start subscript, t, end subscriptP t​ is the population after t hours, P, start subscript, 0, end subscriptP 0​ is the initial population, t is the time in hours and d is the doubling time, what is the population of bacteria in the culture after 3 hours, to the nearest whole number?

The population of a culture of bacteria is modeled by the logistic equation    .To the nearest tenth, how many days will it take the culture to reach 75% of its carrying capacity? What is the carrying capacity? What is the initial population for the model? Why a model like  , where  is the initial population, would not be plausible? What are the virtues of the logistic model?

A bacteria culture initially contains 100 cells and grows at a rate proportional to its size. After an hour the population has increased to 420.

If the number of bacteria in a colony triples every 60 minutes and the population is currently 2,000 bacteria, what will the population be in 240 minutes? Is the growth modeled by a linear function or an exponential function?