Question A certain type of bacteria grows continuously with a relative growth rate of 0.03 per hour. If there is a population of 300 bacteria at time t = 0, what differential equation and initial condition(s) model this situation? Select the correct answer below: 0.03 A(t), A(0) = 300, A'(0) = 0 -0.03A(t), A(0) = 300, A'(0) = 0.03 O DA Od = -0.03 A(t), A(0) = 300 O=0.03.A(t), 4(0) = 300 Od 0.03 A(t), A(0) = 300, A'(0) = 0.03 dt

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
Problem 9T
Question
Question
A certain type of bacteria grows continuously with a relative growth rate of 0.03 per hour. If there is a population of 300
bacteria at time t = 0, what differential equation and initial condition(s) model this situation?
Select the correct answer below:
=
= 0.03A(t), A(0) = 300, A'(0) = 0
= -0.03A(t), A(0) = 300, A'(0) = 0.03
= -0.03 A(t), A(0) = 300
d4 = 0.03 A(t), A(0) = 300
dt
OdA=0.03 A(t), 4(0) = 300, A'(0) = 0.03
Transcribed Image Text:Question A certain type of bacteria grows continuously with a relative growth rate of 0.03 per hour. If there is a population of 300 bacteria at time t = 0, what differential equation and initial condition(s) model this situation? Select the correct answer below: = = 0.03A(t), A(0) = 300, A'(0) = 0 = -0.03A(t), A(0) = 300, A'(0) = 0.03 = -0.03 A(t), A(0) = 300 d4 = 0.03 A(t), A(0) = 300 dt OdA=0.03 A(t), 4(0) = 300, A'(0) = 0.03
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