A population growing with harvesting will behave according to the differential equation dy = 0.08y (1 - 3000) = = Yo dt y(0) C = - C Find the value for c for which there will be only one equilibrium solution to the differential equation If c is less than the value found above, there will be equilibria. If c is greater than the value found above, there will equilibria.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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A population growing with harvesting will behave
according to the differential equation
dy
dt
y(0)
= 0.08y (1 - 3000)
= = Yo
C =
- C
Find the value for c for which there will be only one
equilibrium solution to the differential equation
If c is less than the value found above, there will be
equilibria. If c is
greater than the value found above, there will be
equilibria.
Transcribed Image Text:A population growing with harvesting will behave according to the differential equation dy dt y(0) = 0.08y (1 - 3000) = = Yo C = - C Find the value for c for which there will be only one equilibrium solution to the differential equation If c is less than the value found above, there will be equilibria. If c is greater than the value found above, there will be equilibria.
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