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Suppose a Population Growth Is Modeled by the Logistic Equation $\frac { d P } { d t } = 0.0001 P ( 1000 - P )$

Question 144

Multiple Choice

Suppose a population growth is modeled by the logistic equation $\frac { d P } { d t } = 0.0001 P ( 1000 - P )$ with P(0) = 10. Find the population after 50 years.

A) 50
B) 500
C) 600
D) 700
E) 80
F) 1000
G) 350
H) 300

Suppose a Population Growth Is Modeled by the Logistic Equation dPdt=0.0001P(1000−P)\frac { d P } { d t } = 0.0001 P ( 1000 - P )dtdP​=0.0001P(1000−P)

Multiple Choice

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Suppose a Population Growth Is Modeled by the Logistic Equation $\frac { d P } { d t } = 0.0001 P ( 1000 - P )$

Correct Answer:
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