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5 Jun 2020
If two predators with one prey occurs in natural habitat, the Lotka Volterra equation for the population growth is given as
The ‘a’ is growth rate of prey, ‘p1’ is predation rate of predator 1 and ‘p2’ is predation rate of predator 2. ‘b’ is the death rate of predator 1 and ‘c’ is the death rate of predator 2. ‘d1’ and ‘d2’ are the growth rate of both predators with predation. If death rate of predator 1 is greater than predator 2 (b>c), then which species will go extinct as time tends to infinity (t→∞)?
If two predators with one prey occurs in natural habitat, the Lotka Volterra equation for the population growth is given as
The ‘a’ is growth rate of prey, ‘p1’ is predation rate of predator 1 and ‘p2’ is predation rate of predator 2. ‘b’ is the death rate of predator 1 and ‘c’ is the death rate of predator 2. ‘d1’ and ‘d2’ are the growth rate of both predators with predation. If death rate of predator 1 is greater than predator 2 (b>c), then which species will go extinct as time tends to infinity (t→∞)?
Sixta KovacekLv2
24 Jul 2020