Verhulst - pearl logistic growth is described by the equation.
$N_t = N_Oe^{rt}$
$\frac{dN}{dt}=rN (\frac{K-N}{K})$
$\frac{dN}{dt}=rN$
$N_{t+1} = N_t+[(B+I) - (D+E)]$
In a population, the condition at which the rate of addition of new members is more than the rate of individuals lost indicates
The graph in exponential growth will be
In nature, a given habitat has enough resources to support a maximum possible number, beyond which no further growth is possible. This characteristic feature of nature is known as
The equation of Verhulst-Pearl logistic growth is $\frac{\mathrm{dN}}{\mathrm{dt}}=\mathrm{rN}\left[\frac{\mathrm{K}-\mathrm{N}}{\mathrm{K}}\right]$.
From this equation, $\mathrm{K}$ indicates:
The growth of population is determined by