At the beginning of an experiment, there are 100 bacteria. If the bacteria follow an exponential growth pattern with a rate k = 0.002, what will the %3D population be after 5 hours? how long will it take for the population to double? A. P(5) = 110 Bacteria, t = 34,7hours. B. P(5) = 124 bacteria, t = 31,6 hours.

Intermediate Algebra
19th Edition
ISBN:9780998625720
Author:Lynn Marecek
Publisher:Lynn Marecek
Chapter10: Exponential And Logarithmic Functions
Section10.5: Solve Exponential And Logarithmic Equations
Problem 10.88TI: Researchers recorded that a certain bacteria population declined from 700,000 to 400,000 in 5 hours...
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Question 3
At the beginning of an experiment,
there are 100 bacteria. If the bacteria
follow an exponential growth pattern
with a rate k
= 0.002, what will the
%3D
population be after 5 hours? how long
will it take for the population to double?
A. P(5) = 110 Bacteria, t = 34,7hours.
B. P(5) = 124 bacteria, t = 31,6 hours.
C. P(5) = 350 bacteria, t = 28,7 hours.
D. P(5) = 500 bacteria, t = 10 hours.
Transcribed Image Text:At the beginning of an experiment, there are 100 bacteria. If the bacteria follow an exponential growth pattern with a rate k = 0.002, what will the %3D population be after 5 hours? how long will it take for the population to double? A. P(5) = 110 Bacteria, t = 34,7hours. B. P(5) = 124 bacteria, t = 31,6 hours. C. P(5) = 350 bacteria, t = 28,7 hours. D. P(5) = 500 bacteria, t = 10 hours.
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