Question
In a laboratory, under favorable conditions, a bacteria population grows at an exponential rate. The number of cells C in the population is modeled by the function C(t) = ab, where a and b are constants and t is measured in hours.
t
0
1
c(t)
8
24
Which function can be used to find the number of cells of bacteria in the population at time t?
In a laboratory, under favorable conditions, a bacteria population grows at an exponential rate. The number of cells C in the population is modeled by the function C(t) = ab, where a and b are constants and t is measured in hours.
t
0
1
c(t)
8
24
Which function can be used to find the number of cells of bacteria in the population at time t?
Answers
Answer
Which of the statements below are true for linear functions? Select all that apply.
The general equation is y — mx + b
The general equation is y = ax^2 + bx + c
The general equation is y = ab^X
The graph contains a vertex.
The slope of the graph is constant and can be defined as rise over run.
The general equation is y — mx + b
The general equation is y = ax^2 + bx + c
The general equation is y = ab^X
The graph contains a vertex.
The slope of the graph is constant and can be defined as rise over run.
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