For higher organisms the growth rate is more complicated tha

For higher organisms, the growth rate is more complicated than the logistic growth model. For example, reproduction could be reduced if it becomes too difficult to find a mate (which is one problem apparently facing the Giant Panda). An alternate model to the logistic growth model is the Allele effect model.
Giant panda is listed as endangered in the World Conservation Union\'s (IUCN\'s) Red List of Threatened Species. The giant pandas

Solution

Giant Panda\'s are a noble enough cause to work for 175 KPs. a)The equilibrium points are calculated via Dp/Dt= 0 => P=0,30,70 Hence the equation can be rewritten as dp/dt = 0.01*(p-0)*(p-30)*(70-p) = f(p) consider the point p=0 the value of dp/dt is decreasing here (found by considering f\'(p) = 0) so p=0 is a stable point similarly p=30 is unstable and p=70 is stable. Sorry don\'t know much about carrying capacity so can\'t help you there.
For higher organisms, the growth rate is more complicated than the logistic growth model. For example, reproduction could be reduced if it becomes too difficult

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