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help please Clownfish Modeling Set up a model of the population of clownfish based on the following assumptions: -For more juveniles to be born, an

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Clownfish Modeling Set up a model of the population of clownfish based on the following assumptions: -For more juveniles to be born, an adult mae has to come into contact with an adult female. Use a proportionality constant of 5.4 for this. -Juveniles have a per-capita death rate of 43% per year, while adult males and females have a per-capita death rate of 2.6% per year. -Juveniles only grow to become adult males when there is a scarcity of adult males. So assume the per-capita rate at which juveniles become adult males is proportional to the inverse of the adult male population, with a proportionality constant of 0.11. -Similarly, an adult male will become female in the absence of other females to reproduce with. Assume that the per-capita rate at which males convert to females is proportional to the inverse of the female population, with a proportionality constant of 0.83. As usual, it is recommended that you start with a diagram. J' = 5.4[A] -0.43[B] -0.11[C] M' = 0.11[D] -0.26[E] -0.83[F] F' 0.83[G] -0.26[H] Clownfish Modeling Set up a model of the population of clownfish based on the following assumptions: -For more juveniles to be born, an adult mae has to come into contact with an adult female. Use a proportionality constant of 5.4 for this. -Juveniles have a per-capita death rate of 43% per year, while adult males and females have a per-capita death rate of 2.6% per year. -Juveniles only grow to become adult males when there is a scarcity of adult males. So assume the per-capita rate at which juveniles become adult males is proportional to the inverse of the adult male population, with a proportionality constant of 0.11. -Similarly, an adult male will become female in the absence of other females to reproduce with. Assume that the per-capita rate at which males convert to females is proportional to the inverse of the female population, with a proportionality constant of 0.83. As usual, it is recommended that you start with a diagram. J' = 5.4[A] -0.43[B] -0.11[C] M' = 0.11[D] -0.26[E] -0.83[F] F' 0.83[G] -0.26[H]

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