The number N of bacteria in a culture at time t (in hours) grows exponentially according to the function N(t) = 1000e0.01t a) Determine the number of bacteria at time t = 0. 1000 b) What is the growth rate of the bacteria? 1% c) What is the population after 4 hours? 1040.81 d) When will the number of bacteria reach 1700? 53.063 e) When will the number of bacteria double? 69.31

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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Complete only part e) 

 

The answer 69.31 is incorrect.

The answer 1041 is incorrect.

The answer 1040.8 is incorrect.

The answer 1041 is incorrect. 

The number N of bacteria in a culture at time t (in hours) grows exponentially according to the function N(t) = 1000e0.01t .
a) Determine the number of bacteria at time t = 0.
1000
b) What is the growth rate of the bacteria?
1%
c) What is the population after 4 hours?
1040.81
d) When will the number of bacteria reach 1700?
53.063
e) When will the number of bacteria double?
69.31
Transcribed Image Text:The number N of bacteria in a culture at time t (in hours) grows exponentially according to the function N(t) = 1000e0.01t . a) Determine the number of bacteria at time t = 0. 1000 b) What is the growth rate of the bacteria? 1% c) What is the population after 4 hours? 1040.81 d) When will the number of bacteria reach 1700? 53.063 e) When will the number of bacteria double? 69.31
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