The state game commission releases 100 deer intc preserve. During the first 5 years the population increas deer. Find a model for the population growth assumir growth with a limit of 5000 deer. Find the constant of in b. P(t) = L 1+be-kt A) b=0.0000678 C) b = 100 DUL Db-450

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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10) In an aquaculture, the amount of bacteria doubles every 7
minutes. If the amount of bacteria present initially is 1, 000, how
long will it take before there will be 20, 000?
A) 30 mins B) 25 mins C) 35 mins D) 20 mins
5) The state game commission releases 100 deer into a game
preserve. During the first 5 years the population increases to 450
deer. Find a model for the population growth assuming logistic
growth with a limit of 5000 deer. Find the constant of integration
b. P(t)=
1+be-kt
A) b = 0.0000678
B) b=49
C) b= 100
D) b = 450
Transcribed Image Text:10) In an aquaculture, the amount of bacteria doubles every 7 minutes. If the amount of bacteria present initially is 1, 000, how long will it take before there will be 20, 000? A) 30 mins B) 25 mins C) 35 mins D) 20 mins 5) The state game commission releases 100 deer into a game preserve. During the first 5 years the population increases to 450 deer. Find a model for the population growth assuming logistic growth with a limit of 5000 deer. Find the constant of integration b. P(t)= 1+be-kt A) b = 0.0000678 B) b=49 C) b= 100 D) b = 450
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