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Before the year 2000 the population of Cook Island was modeled by a logistic equation \(P^\prime=r(C-P)\) with growth rate \(r=$r\) and carrying capacity
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\(C=$C\) and time t in years.
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$BR
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But, starting in the year 2000, $e citizens of Cook Island left every year to become mathematicians, never to return. Now what differential equation models the population P of the island?
Before the year 2000 the population of Cook Island was modeled by a logistic equation [`P^\prime=r(C-P)`] with growth rate [`r=[$r]`] and carrying capacity
# relative tolerance --3.1412 is incorrect but 3.1413 is correct
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# default tolerance is .01 or one percent.
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But, starting in the year 2000, [$e] citizens of Cook Island left every year to become mathematicians, never to return. Now what differential equation models the population [`P`] of the island?
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