The integral form of the exponential growth equation as $N_{t}-N_{0} e^{r t}$
$A.$ Population density after time $t$
$B.$ Population density at time zero
$C.$ Intrinsic rate of natural increase
$D.$ The base of natural logarithms $(2.71828)$
Identify $A, B, C$ and $D$ from the given equation
$A -r, B -e, C - N_o , D -N E$
$A -N_{t}, B - N_o , C -r ; D -e$
$A - N_o, B -N E, C -r, D -e$
$A -N_o , B -N E, C -e, D -r$
The population of an insect species shows an explosive increase in numbers during rainy season followed by its disappearance at the end of the season. What does this show?
If the rate of addition of new members increases with respect to the individual host of the same population, then the graph obtained has:
Change in population size equation with prolonged exponential phase can be converted into logistic growth equation by multiplying it with
The formula for exponential population growth is
Periodic departure and return of an individual in a population is known as