The logistic equation for the population (in thousands) of a certain species is given by (a) through (d). Q If p(0) = 1.7, then lim p(t) = 1.25. The population will decrease and level off. 1→ +00 (b) If the initial population is 1700 [that is, p(0) = 1.7], what can be said about the limiting population lim p(t)? 1→ +00 (c) f p(0) = 0.2, what can be said about the limiting population lim p(t)? If p(0) = 0.2, then lim p(t)=[ The population will = 5p-4p². Complete parts Q
The logistic equation for the population (in thousands) of a certain species is given by (a) through (d). Q If p(0) = 1.7, then lim p(t) = 1.25. The population will decrease and level off. 1→ +00 (b) If the initial population is 1700 [that is, p(0) = 1.7], what can be said about the limiting population lim p(t)? 1→ +00 (c) f p(0) = 0.2, what can be said about the limiting population lim p(t)? If p(0) = 0.2, then lim p(t)=[ The population will = 5p-4p². Complete parts Q
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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![The logistic equation for the population (in thousands) of a certain species is given by
(a) through (d).
If p(0) = 1.7, then lim p(t) = 1.25. The population will decrease and level off.
(b) If the initial population is 1700 [that is, p(0) = 1.7], what can be said about the limiting population lim p(t)?
t→ +∞
00+++
(c)f p(0) = 0.2, what can be said about the limiting population lim p(t)?
t→ +∞o
5p-4p². Complete parts
If p(0) = 0.2, then lim p(t) = The population will
t→ +∞
Q
Q](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5a72f487-0996-4ef7-829e-d8c705d78442%2F06cc49fd-a3bf-4887-8b00-204ec45c2f6a%2F7v7pxrui_processed.png&w=3840&q=75)
Transcribed Image Text:The logistic equation for the population (in thousands) of a certain species is given by
(a) through (d).
If p(0) = 1.7, then lim p(t) = 1.25. The population will decrease and level off.
(b) If the initial population is 1700 [that is, p(0) = 1.7], what can be said about the limiting population lim p(t)?
t→ +∞
00+++
(c)f p(0) = 0.2, what can be said about the limiting population lim p(t)?
t→ +∞o
5p-4p². Complete parts
If p(0) = 0.2, then lim p(t) = The population will
t→ +∞
Q
Q
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