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.)

Trigonometry (MindTap Course List)

10th Edition

ISBN:9781337278461

Author:Ron Larson

Publisher:Ron Larson

Chapter5: Exponential And Logarithmic Functions

Section5.5: Exponential And Logarithmic Models

Problem 2ECP

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