(2) The population P(t) at any time in Ras Al Khaimah is governed by the initial-value problem dP 0.1P-0.0004P, dt P(0) = 200, where t measured in year. What is the limiting value of the population?. At what time will the population be equal to ono-half of this limiting valuc?.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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(2) The population P(t) at any time in Ras Al Khaimah is governed by the initial-value
problem
dP
0.1P-0.0004P²,
dt
P(0) = 200,
where t measured in year. What is the limiting value of the population?. At what time will
the population be equal to ono-half of this limiting valuc?.
Transcribed Image Text:(2) The population P(t) at any time in Ras Al Khaimah is governed by the initial-value problem dP 0.1P-0.0004P², dt P(0) = 200, where t measured in year. What is the limiting value of the population?. At what time will the population be equal to ono-half of this limiting valuc?.
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