The growth of Mycobacterium tuberculosis bacteria can be modeled by the function N (t) = aeº.166t where N is the number of cells after t hours and a is the number of cells when t-0. At 1:00pm, there were 30 tuberculosis bacteria in a sample. For what variable would you put the 30? Approximately how many cells could you expect at 3:00pm? Approximately how many cells could you expect at 6:45pm?

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter9: Quadratic Functions And Equations
Section9.6: Solving Quadratic Equations By Using The Quadratic Formula
Problem 28PPS
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Can someone please help me with this, since I can’t figure it out?
The growth of Mycobacterium tuberculosis bacteria can be modeled by the function
N (t)
= ae0.166t where N is the number of cells after t hours and a is the number of cells when t=0.
At 1:00pm, there were 30 tuberculosis bacteria in a sample. For what variable would you put the 30?
Approximately how many cells could you expect at 3:00pm?
Approximately how many cells could you expect at 6:45pm?
Transcribed Image Text:The growth of Mycobacterium tuberculosis bacteria can be modeled by the function N (t) = ae0.166t where N is the number of cells after t hours and a is the number of cells when t=0. At 1:00pm, there were 30 tuberculosis bacteria in a sample. For what variable would you put the 30? Approximately how many cells could you expect at 3:00pm? Approximately how many cells could you expect at 6:45pm?
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