1000 The logistic growth model P(t)= represents the population (in grams) of a bacterium after t hours. Answer parts (a) throught (c). -0.345 1+32.56 e a) Determine the carrying capacity of the environment. The carrying capacity of the environment isg. b) What is the growth rate of the bacteria? The growth rate is% per hour. Type an integer or a decimal.) c) When will the population be 900 g? t will take approximately hour(s) for the population to reach 900 g. Round the final answer to the nearest hundredth as needed. Round all intermediate values to the nearest ten-thousandth as needed.)
1000 The logistic growth model P(t)= represents the population (in grams) of a bacterium after t hours. Answer parts (a) throught (c). -0.345 1+32.56 e a) Determine the carrying capacity of the environment. The carrying capacity of the environment isg. b) What is the growth rate of the bacteria? The growth rate is% per hour. Type an integer or a decimal.) c) When will the population be 900 g? t will take approximately hour(s) for the population to reach 900 g. Round the final answer to the nearest hundredth as needed. Round all intermediate values to the nearest ten-thousandth as needed.)
Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
1st Edition
ISBN:9781680331141
Author:HOUGHTON MIFFLIN HARCOURT
Publisher:HOUGHTON MIFFLIN HARCOURT
Chapter8: Graphing Quadratic Functions
Section: Chapter Questions
Problem 30CR
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![1000
The logistic growth model P(t) =
0 3MM represents the population (in grams) of a bacterium ater thours. Answer parts (a) throught (c).
(a) Determine the carrying capacity of the environment.
The carrying capacity of the environment isg.
(b) What is the growth rate of the bacteria?
The growth rate is% per hour.
(Type an integer or a decimal.)
(c) When will the population be 900 g?
It will take approximately hour(s) for the population to reach 900 g.
(Round the final answer to the nearest hundredth as needed. Round all intermediate values to the nearest ten-thousandth as needed.)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F40aed33f-2fb0-4a87-8f70-44cfd4d159af%2F639ac12e-2ba9-43b8-8650-4bad6b124e89%2F6bh0ur_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1000
The logistic growth model P(t) =
0 3MM represents the population (in grams) of a bacterium ater thours. Answer parts (a) throught (c).
(a) Determine the carrying capacity of the environment.
The carrying capacity of the environment isg.
(b) What is the growth rate of the bacteria?
The growth rate is% per hour.
(Type an integer or a decimal.)
(c) When will the population be 900 g?
It will take approximately hour(s) for the population to reach 900 g.
(Round the final answer to the nearest hundredth as needed. Round all intermediate values to the nearest ten-thousandth as needed.)
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