Population Model The differential equation where k is a

Chapter 1, Problem 33E

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QUESTION:

Population Model The differential equation \(\frac{d P}{d t}=(k \cos t) P\) where k is a positive constant, is a model of human population P(t) of a certain community. Discuss an interpretation for the solution of this equation. In other words, what kind of population do you think the differential equation describes?

Text Transcription:

dP/dt = (kcos t) P

Questions & Answers

QUESTION:

Population Model The differential equation \(\frac{d P}{d t}=(k \cos t) P\) where k is a positive constant, is a model of human population P(t) of a certain community. Discuss an interpretation for the solution of this equation. In other words, what kind of population do you think the differential equation describes?

Text Transcription:

dP/dt = (kcos t) P

ANSWER:

Step 1 of 4

In this problem we need to discuss an interpretation for the solution of the given equation .

 

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