A bacteria has an initial population of 500 and is doubling every hour. The bacteria reaches a population of 16,000 bacteria. Which equation could represetnt the situation described and how long does it take for the baceria to reach 16,000? 500 (2)“ 16,000 a fter 16 hours 500 (2)“ = 16, 000 a fter 5 hours

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 14E
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A bacteria has an initial population of 500 and is doubling every hour. The bacteria reaches a population of 16,000 bacteria. 

5:08
1
2 3 4 5
6 7
8
Required
14
A bacteria has an initial population of
500 and is doubling every hour. The
bacteria reaches a population of 16,000
1
bacteria.
Which equation could represetnt the
situation described and how long does
it take for the baceria to reach 16,000?
500 (2)"
16, 000
after 16 hours
O500 (2) = 16, 000 a fter 5 hours
2x + 500
16, 000 after 7, 7500 hours
2x + 500
16, 000 after 8, 250 hours
Required
15
Which of the following is a reflected
1
decay function shifted down?
A app.formative.com
Transcribed Image Text:5:08 1 2 3 4 5 6 7 8 Required 14 A bacteria has an initial population of 500 and is doubling every hour. The bacteria reaches a population of 16,000 1 bacteria. Which equation could represetnt the situation described and how long does it take for the baceria to reach 16,000? 500 (2)" 16, 000 after 16 hours O500 (2) = 16, 000 a fter 5 hours 2x + 500 16, 000 after 7, 7500 hours 2x + 500 16, 000 after 8, 250 hours Required 15 Which of the following is a reflected 1 decay function shifted down? A app.formative.com
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