The following problems add in a minimal threshold value for the species to survive, T, which changes the differential equation to P ' ( t ) = r P ( 1 − P K ) − ( 1 − T P ) 192. A forest containing ring-tailed lemurs in Madagascar has the potential to support 5000 individuals, and the lemur population grows at a rate of 5% per year. A minimum of 500 individuals is needed for the lemurs to survive. Given an initial population of 6(X) lemurs, solve for the population of lemurs.
The following problems add in a minimal threshold value for the species to survive, T, which changes the differential equation to P ' ( t ) = r P ( 1 − P K ) − ( 1 − T P ) 192. A forest containing ring-tailed lemurs in Madagascar has the potential to support 5000 individuals, and the lemur population grows at a rate of 5% per year. A minimum of 500 individuals is needed for the lemurs to survive. Given an initial population of 6(X) lemurs, solve for the population of lemurs.
The following problems add in a minimal threshold value for the species to survive, T, which changes the differential equation to
P
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t
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1
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1
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192. A forest containing ring-tailed lemurs in Madagascar has the potential to support 5000 individuals, and the lemur population grows at a rate of 5% per year. A minimum of 500 individuals is needed for the lemurs to survive. Given an initial population of 6(X) lemurs, solve for the population of lemurs.
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