6. A colony of bacteria increases according to the law of uninhabited growth that is, N(t)= N,e". Gie rate of bf ame. owker ehe on to tig to døuble a secoha time times)? (tnat i8, incrcese f d) At the start of the experiment if 2,000 bacteria are present, find the time requires for the bacteria to grow to 10, 000. e) How long will it take for the bacteria to become 20,000 if you start with 2,000 bacteria for this colony?

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 64E
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6. A colony of bacteria increases according to the law of uninhabited
growth that is, N(t) = N,e“ .
CiE Tate of
of tme.
gro
HOW I
(that i8, increasef
d) At the start of the experiment if 2,000 bacteria are present, find the
time requires for the bacteria to grow to 10, 000.
e) How long will it take for the bacteria to become 20,000 if you start
with 2,000 bacteria for this colony?
atio to doubie a set
me
time)?
Transcribed Image Text:6. A colony of bacteria increases according to the law of uninhabited growth that is, N(t) = N,e“ . CiE Tate of of tme. gro HOW I (that i8, increasef d) At the start of the experiment if 2,000 bacteria are present, find the time requires for the bacteria to grow to 10, 000. e) How long will it take for the bacteria to become 20,000 if you start with 2,000 bacteria for this colony? atio to doubie a set me time)?
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Given:

Nt=Noekt

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