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Nt
population size at time t
B
number of births
D
number of deaths
Population equation at t+1
Nt+1=Nt+B-D
Change in N
DN=(B-D)
Malthusian exponential growth equation
dN/dt = rN
Population goes extinct
r<0
Population size remains constant
r = 0
Population increases exponentially
r>0
Variable K
Carrying capacity of the environment
Logistic population growth equation
dN/dt = rN(1-(N/k))
Lotka-Volterra Competition Model
dN/dt= r1N1((k1-N1-α12N2)/K)
Competition coefficient
α (represents effects of cocompetitor on the other species)